TSTP Solution File: SYO465^3 by cocATP---0.2.0
View Problem
- Process Solution
%------------------------------------------------------------------------------
% File : cocATP---0.2.0
% Problem : SYO465^3 : TPTP v7.5.0. Released v4.0.0.
% Transfm : none
% Format : tptp:raw
% Command : python CASC.py /export/starexec/sandbox2/benchmark/theBenchmark.p
% Computer : n004.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 00:51:42 EDT 2022
% Result : Timeout 287.87s 288.19s
% Output : None
% Verified :
% SZS Type : -
% Comments :
%------------------------------------------------------------------------------
%----No solution output by system
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.11/0.11 % Problem : SYO465^3 : TPTP v7.5.0. Released v4.0.0.
% 0.11/0.12 % Command : python CASC.py /export/starexec/sandbox2/benchmark/theBenchmark.p
% 0.11/0.32 % Computer : n004.cluster.edu
% 0.11/0.32 % Model : x86_64 x86_64
% 0.11/0.32 % CPUModel : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.11/0.32 % RAMPerCPU : 8042.1875MB
% 0.11/0.32 % OS : Linux 3.10.0-693.el7.x86_64
% 0.11/0.32 % CPULimit : 300
% 0.11/0.32 % DateTime : Sun Mar 13 01:34:55 EST 2022
% 0.11/0.33 % CPUTime :
% 0.11/0.33 ModuleCmd_Load.c(213):ERROR:105: Unable to locate a modulefile for 'python/python27'
% 0.11/0.34 Python 2.7.5
% 0.44/0.61 Using paths ['/home/cristobal/cocATP/CASC/TPTP/', '/export/starexec/sandbox2/benchmark/', '/export/starexec/sandbox2/benchmark/']
% 0.44/0.61 Failed to open /home/cristobal/cocATP/CASC/TPTP/Axioms/LCL013^0.ax, trying next directory
% 0.44/0.61 FOF formula (<kernel.Constant object at 0x2b2994ace6c8>, <kernel.Type object at 0x21206c8>) of role type named mu_type
% 0.44/0.61 Using role type
% 0.44/0.61 Declaring mu:Type
% 0.44/0.61 FOF formula (<kernel.Constant object at 0x2b2994ace6c8>, <kernel.DependentProduct object at 0x21207a0>) of role type named meq_ind_type
% 0.44/0.61 Using role type
% 0.44/0.61 Declaring meq_ind:(mu->(mu->(fofType->Prop)))
% 0.44/0.61 FOF formula (((eq (mu->(mu->(fofType->Prop)))) meq_ind) (fun (X:mu) (Y:mu) (W:fofType)=> (((eq mu) X) Y))) of role definition named meq_ind
% 0.44/0.61 A new definition: (((eq (mu->(mu->(fofType->Prop)))) meq_ind) (fun (X:mu) (Y:mu) (W:fofType)=> (((eq mu) X) Y)))
% 0.44/0.61 Defined: meq_ind:=(fun (X:mu) (Y:mu) (W:fofType)=> (((eq mu) X) Y))
% 0.44/0.61 FOF formula (<kernel.Constant object at 0x21207a0>, <kernel.DependentProduct object at 0x21207e8>) of role type named meq_prop_type
% 0.44/0.61 Using role type
% 0.44/0.61 Declaring meq_prop:((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))
% 0.44/0.61 FOF formula (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) meq_prop) (fun (X:(fofType->Prop)) (Y:(fofType->Prop)) (W:fofType)=> (((eq Prop) (X W)) (Y W)))) of role definition named meq_prop
% 0.44/0.61 A new definition: (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) meq_prop) (fun (X:(fofType->Prop)) (Y:(fofType->Prop)) (W:fofType)=> (((eq Prop) (X W)) (Y W))))
% 0.44/0.61 Defined: meq_prop:=(fun (X:(fofType->Prop)) (Y:(fofType->Prop)) (W:fofType)=> (((eq Prop) (X W)) (Y W)))
% 0.44/0.61 FOF formula (<kernel.Constant object at 0x2120170>, <kernel.DependentProduct object at 0x2120320>) of role type named mnot_type
% 0.44/0.61 Using role type
% 0.44/0.61 Declaring mnot:((fofType->Prop)->(fofType->Prop))
% 0.44/0.61 FOF formula (((eq ((fofType->Prop)->(fofType->Prop))) mnot) (fun (Phi:(fofType->Prop)) (W:fofType)=> ((Phi W)->False))) of role definition named mnot
% 0.44/0.61 A new definition: (((eq ((fofType->Prop)->(fofType->Prop))) mnot) (fun (Phi:(fofType->Prop)) (W:fofType)=> ((Phi W)->False)))
% 0.44/0.61 Defined: mnot:=(fun (Phi:(fofType->Prop)) (W:fofType)=> ((Phi W)->False))
% 0.44/0.61 FOF formula (<kernel.Constant object at 0x2120320>, <kernel.DependentProduct object at 0x2120050>) of role type named mor_type
% 0.44/0.61 Using role type
% 0.44/0.61 Declaring mor:((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))
% 0.44/0.61 FOF formula (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) mor) (fun (Phi:(fofType->Prop)) (Psi:(fofType->Prop)) (W:fofType)=> ((or (Phi W)) (Psi W)))) of role definition named mor
% 0.44/0.61 A new definition: (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) mor) (fun (Phi:(fofType->Prop)) (Psi:(fofType->Prop)) (W:fofType)=> ((or (Phi W)) (Psi W))))
% 0.44/0.61 Defined: mor:=(fun (Phi:(fofType->Prop)) (Psi:(fofType->Prop)) (W:fofType)=> ((or (Phi W)) (Psi W)))
% 0.44/0.61 FOF formula (<kernel.Constant object at 0x2120050>, <kernel.DependentProduct object at 0x2120d88>) of role type named mand_type
% 0.44/0.61 Using role type
% 0.44/0.61 Declaring mand:((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))
% 0.44/0.61 FOF formula (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) mand) (fun (Phi:(fofType->Prop)) (Psi:(fofType->Prop))=> (mnot ((mor (mnot Phi)) (mnot Psi))))) of role definition named mand
% 0.44/0.61 A new definition: (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) mand) (fun (Phi:(fofType->Prop)) (Psi:(fofType->Prop))=> (mnot ((mor (mnot Phi)) (mnot Psi)))))
% 0.44/0.61 Defined: mand:=(fun (Phi:(fofType->Prop)) (Psi:(fofType->Prop))=> (mnot ((mor (mnot Phi)) (mnot Psi))))
% 0.44/0.61 FOF formula (<kernel.Constant object at 0x2120d88>, <kernel.DependentProduct object at 0x2120c20>) of role type named mimplies_type
% 0.44/0.61 Using role type
% 0.44/0.61 Declaring mimplies:((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))
% 0.44/0.61 FOF formula (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) mimplies) (fun (Phi:(fofType->Prop)) (Psi:(fofType->Prop))=> ((mor (mnot Phi)) Psi))) of role definition named mimplies
% 0.44/0.61 A new definition: (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) mimplies) (fun (Phi:(fofType->Prop)) (Psi:(fofType->Prop))=> ((mor (mnot Phi)) Psi)))
% 0.44/0.61 Defined: mimplies:=(fun (Phi:(fofType->Prop)) (Psi:(fofType->Prop))=> ((mor (mnot Phi)) Psi))
% 0.46/0.62 FOF formula (<kernel.Constant object at 0x2120c20>, <kernel.DependentProduct object at 0x21201b8>) of role type named mimplied_type
% 0.46/0.62 Using role type
% 0.46/0.62 Declaring mimplied:((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))
% 0.46/0.62 FOF formula (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) mimplied) (fun (Phi:(fofType->Prop)) (Psi:(fofType->Prop))=> ((mor (mnot Psi)) Phi))) of role definition named mimplied
% 0.46/0.62 A new definition: (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) mimplied) (fun (Phi:(fofType->Prop)) (Psi:(fofType->Prop))=> ((mor (mnot Psi)) Phi)))
% 0.46/0.62 Defined: mimplied:=(fun (Phi:(fofType->Prop)) (Psi:(fofType->Prop))=> ((mor (mnot Psi)) Phi))
% 0.46/0.62 FOF formula (<kernel.Constant object at 0x21201b8>, <kernel.DependentProduct object at 0x2120320>) of role type named mequiv_type
% 0.46/0.62 Using role type
% 0.46/0.62 Declaring mequiv:((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))
% 0.46/0.62 FOF formula (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) mequiv) (fun (Phi:(fofType->Prop)) (Psi:(fofType->Prop))=> ((mand ((mimplies Phi) Psi)) ((mimplies Psi) Phi)))) of role definition named mequiv
% 0.46/0.62 A new definition: (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) mequiv) (fun (Phi:(fofType->Prop)) (Psi:(fofType->Prop))=> ((mand ((mimplies Phi) Psi)) ((mimplies Psi) Phi))))
% 0.46/0.62 Defined: mequiv:=(fun (Phi:(fofType->Prop)) (Psi:(fofType->Prop))=> ((mand ((mimplies Phi) Psi)) ((mimplies Psi) Phi)))
% 0.46/0.62 FOF formula (<kernel.Constant object at 0x2120320>, <kernel.DependentProduct object at 0x2120050>) of role type named mxor_type
% 0.46/0.62 Using role type
% 0.46/0.62 Declaring mxor:((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))
% 0.46/0.62 FOF formula (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) mxor) (fun (Phi:(fofType->Prop)) (Psi:(fofType->Prop))=> (mnot ((mequiv Phi) Psi)))) of role definition named mxor
% 0.46/0.62 A new definition: (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) mxor) (fun (Phi:(fofType->Prop)) (Psi:(fofType->Prop))=> (mnot ((mequiv Phi) Psi))))
% 0.46/0.62 Defined: mxor:=(fun (Phi:(fofType->Prop)) (Psi:(fofType->Prop))=> (mnot ((mequiv Phi) Psi)))
% 0.46/0.62 FOF formula (<kernel.Constant object at 0x21207a0>, <kernel.DependentProduct object at 0x21201b8>) of role type named mforall_ind_type
% 0.46/0.62 Using role type
% 0.46/0.62 Declaring mforall_ind:((mu->(fofType->Prop))->(fofType->Prop))
% 0.46/0.62 FOF formula (((eq ((mu->(fofType->Prop))->(fofType->Prop))) mforall_ind) (fun (Phi:(mu->(fofType->Prop))) (W:fofType)=> (forall (X:mu), ((Phi X) W)))) of role definition named mforall_ind
% 0.46/0.62 A new definition: (((eq ((mu->(fofType->Prop))->(fofType->Prop))) mforall_ind) (fun (Phi:(mu->(fofType->Prop))) (W:fofType)=> (forall (X:mu), ((Phi X) W))))
% 0.46/0.62 Defined: mforall_ind:=(fun (Phi:(mu->(fofType->Prop))) (W:fofType)=> (forall (X:mu), ((Phi X) W)))
% 0.46/0.62 FOF formula (<kernel.Constant object at 0x21201b8>, <kernel.DependentProduct object at 0x2120ab8>) of role type named mforall_prop_type
% 0.46/0.62 Using role type
% 0.46/0.62 Declaring mforall_prop:(((fofType->Prop)->(fofType->Prop))->(fofType->Prop))
% 0.46/0.62 FOF formula (((eq (((fofType->Prop)->(fofType->Prop))->(fofType->Prop))) mforall_prop) (fun (Phi:((fofType->Prop)->(fofType->Prop))) (W:fofType)=> (forall (P:(fofType->Prop)), ((Phi P) W)))) of role definition named mforall_prop
% 0.46/0.62 A new definition: (((eq (((fofType->Prop)->(fofType->Prop))->(fofType->Prop))) mforall_prop) (fun (Phi:((fofType->Prop)->(fofType->Prop))) (W:fofType)=> (forall (P:(fofType->Prop)), ((Phi P) W))))
% 0.46/0.62 Defined: mforall_prop:=(fun (Phi:((fofType->Prop)->(fofType->Prop))) (W:fofType)=> (forall (P:(fofType->Prop)), ((Phi P) W)))
% 0.46/0.62 FOF formula (<kernel.Constant object at 0x2120ab8>, <kernel.DependentProduct object at 0x2120830>) of role type named mexists_ind_type
% 0.46/0.62 Using role type
% 0.46/0.62 Declaring mexists_ind:((mu->(fofType->Prop))->(fofType->Prop))
% 0.46/0.62 FOF formula (((eq ((mu->(fofType->Prop))->(fofType->Prop))) mexists_ind) (fun (Phi:(mu->(fofType->Prop)))=> (mnot (mforall_ind (fun (X:mu)=> (mnot (Phi X))))))) of role definition named mexists_ind
% 0.46/0.62 A new definition: (((eq ((mu->(fofType->Prop))->(fofType->Prop))) mexists_ind) (fun (Phi:(mu->(fofType->Prop)))=> (mnot (mforall_ind (fun (X:mu)=> (mnot (Phi X)))))))
% 0.47/0.63 Defined: mexists_ind:=(fun (Phi:(mu->(fofType->Prop)))=> (mnot (mforall_ind (fun (X:mu)=> (mnot (Phi X))))))
% 0.47/0.63 FOF formula (<kernel.Constant object at 0x23c2a28>, <kernel.DependentProduct object at 0x21200e0>) of role type named mexists_prop_type
% 0.47/0.63 Using role type
% 0.47/0.63 Declaring mexists_prop:(((fofType->Prop)->(fofType->Prop))->(fofType->Prop))
% 0.47/0.63 FOF formula (((eq (((fofType->Prop)->(fofType->Prop))->(fofType->Prop))) mexists_prop) (fun (Phi:((fofType->Prop)->(fofType->Prop)))=> (mnot (mforall_prop (fun (P:(fofType->Prop))=> (mnot (Phi P))))))) of role definition named mexists_prop
% 0.47/0.63 A new definition: (((eq (((fofType->Prop)->(fofType->Prop))->(fofType->Prop))) mexists_prop) (fun (Phi:((fofType->Prop)->(fofType->Prop)))=> (mnot (mforall_prop (fun (P:(fofType->Prop))=> (mnot (Phi P)))))))
% 0.47/0.63 Defined: mexists_prop:=(fun (Phi:((fofType->Prop)->(fofType->Prop)))=> (mnot (mforall_prop (fun (P:(fofType->Prop))=> (mnot (Phi P))))))
% 0.47/0.63 FOF formula (<kernel.Constant object at 0x23c2a28>, <kernel.DependentProduct object at 0x21201b8>) of role type named mtrue_type
% 0.47/0.63 Using role type
% 0.47/0.63 Declaring mtrue:(fofType->Prop)
% 0.47/0.63 FOF formula (((eq (fofType->Prop)) mtrue) (fun (W:fofType)=> True)) of role definition named mtrue
% 0.47/0.63 A new definition: (((eq (fofType->Prop)) mtrue) (fun (W:fofType)=> True))
% 0.47/0.63 Defined: mtrue:=(fun (W:fofType)=> True)
% 0.47/0.63 FOF formula (<kernel.Constant object at 0x23c2878>, <kernel.DependentProduct object at 0x21200e0>) of role type named mfalse_type
% 0.47/0.63 Using role type
% 0.47/0.63 Declaring mfalse:(fofType->Prop)
% 0.47/0.63 FOF formula (((eq (fofType->Prop)) mfalse) (mnot mtrue)) of role definition named mfalse
% 0.47/0.63 A new definition: (((eq (fofType->Prop)) mfalse) (mnot mtrue))
% 0.47/0.63 Defined: mfalse:=(mnot mtrue)
% 0.47/0.63 FOF formula (<kernel.Constant object at 0x2120518>, <kernel.DependentProduct object at 0x2120c68>) of role type named mbox_type
% 0.47/0.63 Using role type
% 0.47/0.63 Declaring mbox:((fofType->(fofType->Prop))->((fofType->Prop)->(fofType->Prop)))
% 0.47/0.63 FOF formula (((eq ((fofType->(fofType->Prop))->((fofType->Prop)->(fofType->Prop)))) mbox) (fun (R:(fofType->(fofType->Prop))) (Phi:(fofType->Prop)) (W:fofType)=> (forall (V:fofType), ((or (((R W) V)->False)) (Phi V))))) of role definition named mbox
% 0.47/0.63 A new definition: (((eq ((fofType->(fofType->Prop))->((fofType->Prop)->(fofType->Prop)))) mbox) (fun (R:(fofType->(fofType->Prop))) (Phi:(fofType->Prop)) (W:fofType)=> (forall (V:fofType), ((or (((R W) V)->False)) (Phi V)))))
% 0.47/0.63 Defined: mbox:=(fun (R:(fofType->(fofType->Prop))) (Phi:(fofType->Prop)) (W:fofType)=> (forall (V:fofType), ((or (((R W) V)->False)) (Phi V))))
% 0.47/0.63 FOF formula (<kernel.Constant object at 0x2120c68>, <kernel.DependentProduct object at 0x2120f38>) of role type named mdia_type
% 0.47/0.63 Using role type
% 0.47/0.63 Declaring mdia:((fofType->(fofType->Prop))->((fofType->Prop)->(fofType->Prop)))
% 0.47/0.63 FOF formula (((eq ((fofType->(fofType->Prop))->((fofType->Prop)->(fofType->Prop)))) mdia) (fun (R:(fofType->(fofType->Prop))) (Phi:(fofType->Prop))=> (mnot ((mbox R) (mnot Phi))))) of role definition named mdia
% 0.47/0.63 A new definition: (((eq ((fofType->(fofType->Prop))->((fofType->Prop)->(fofType->Prop)))) mdia) (fun (R:(fofType->(fofType->Prop))) (Phi:(fofType->Prop))=> (mnot ((mbox R) (mnot Phi)))))
% 0.47/0.63 Defined: mdia:=(fun (R:(fofType->(fofType->Prop))) (Phi:(fofType->Prop))=> (mnot ((mbox R) (mnot Phi))))
% 0.47/0.63 FOF formula (<kernel.Constant object at 0x2120878>, <kernel.DependentProduct object at 0x2120830>) of role type named mreflexive_type
% 0.47/0.63 Using role type
% 0.47/0.63 Declaring mreflexive:((fofType->(fofType->Prop))->Prop)
% 0.47/0.63 FOF formula (((eq ((fofType->(fofType->Prop))->Prop)) mreflexive) (fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType), ((R S) S)))) of role definition named mreflexive
% 0.47/0.63 A new definition: (((eq ((fofType->(fofType->Prop))->Prop)) mreflexive) (fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType), ((R S) S))))
% 0.47/0.63 Defined: mreflexive:=(fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType), ((R S) S)))
% 0.47/0.63 FOF formula (<kernel.Constant object at 0x2120830>, <kernel.DependentProduct object at 0x2120ef0>) of role type named msymmetric_type
% 0.47/0.63 Using role type
% 0.47/0.64 Declaring msymmetric:((fofType->(fofType->Prop))->Prop)
% 0.47/0.64 FOF formula (((eq ((fofType->(fofType->Prop))->Prop)) msymmetric) (fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType) (T:fofType), (((R S) T)->((R T) S))))) of role definition named msymmetric
% 0.47/0.64 A new definition: (((eq ((fofType->(fofType->Prop))->Prop)) msymmetric) (fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType) (T:fofType), (((R S) T)->((R T) S)))))
% 0.47/0.64 Defined: msymmetric:=(fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType) (T:fofType), (((R S) T)->((R T) S))))
% 0.47/0.64 FOF formula (<kernel.Constant object at 0x2120ef0>, <kernel.DependentProduct object at 0x2120878>) of role type named mserial_type
% 0.47/0.64 Using role type
% 0.47/0.64 Declaring mserial:((fofType->(fofType->Prop))->Prop)
% 0.47/0.64 FOF formula (((eq ((fofType->(fofType->Prop))->Prop)) mserial) (fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType), ((ex fofType) (fun (T:fofType)=> ((R S) T)))))) of role definition named mserial
% 0.47/0.64 A new definition: (((eq ((fofType->(fofType->Prop))->Prop)) mserial) (fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType), ((ex fofType) (fun (T:fofType)=> ((R S) T))))))
% 0.47/0.64 Defined: mserial:=(fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType), ((ex fofType) (fun (T:fofType)=> ((R S) T)))))
% 0.47/0.64 FOF formula (<kernel.Constant object at 0x2120878>, <kernel.DependentProduct object at 0x2120830>) of role type named mtransitive_type
% 0.47/0.64 Using role type
% 0.47/0.64 Declaring mtransitive:((fofType->(fofType->Prop))->Prop)
% 0.47/0.64 FOF formula (((eq ((fofType->(fofType->Prop))->Prop)) mtransitive) (fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType) (T:fofType) (U:fofType), (((and ((R S) T)) ((R T) U))->((R S) U))))) of role definition named mtransitive
% 0.47/0.64 A new definition: (((eq ((fofType->(fofType->Prop))->Prop)) mtransitive) (fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType) (T:fofType) (U:fofType), (((and ((R S) T)) ((R T) U))->((R S) U)))))
% 0.47/0.64 Defined: mtransitive:=(fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType) (T:fofType) (U:fofType), (((and ((R S) T)) ((R T) U))->((R S) U))))
% 0.47/0.64 FOF formula (<kernel.Constant object at 0x21200e0>, <kernel.DependentProduct object at 0x21216c8>) of role type named meuclidean_type
% 0.47/0.64 Using role type
% 0.47/0.64 Declaring meuclidean:((fofType->(fofType->Prop))->Prop)
% 0.47/0.64 FOF formula (((eq ((fofType->(fofType->Prop))->Prop)) meuclidean) (fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType) (T:fofType) (U:fofType), (((and ((R S) T)) ((R S) U))->((R T) U))))) of role definition named meuclidean
% 0.47/0.64 A new definition: (((eq ((fofType->(fofType->Prop))->Prop)) meuclidean) (fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType) (T:fofType) (U:fofType), (((and ((R S) T)) ((R S) U))->((R T) U)))))
% 0.47/0.64 Defined: meuclidean:=(fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType) (T:fofType) (U:fofType), (((and ((R S) T)) ((R S) U))->((R T) U))))
% 0.47/0.64 FOF formula (<kernel.Constant object at 0x2120518>, <kernel.DependentProduct object at 0x2121ea8>) of role type named mpartially_functional_type
% 0.47/0.64 Using role type
% 0.47/0.64 Declaring mpartially_functional:((fofType->(fofType->Prop))->Prop)
% 0.47/0.64 FOF formula (((eq ((fofType->(fofType->Prop))->Prop)) mpartially_functional) (fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType) (T:fofType) (U:fofType), (((and ((R S) T)) ((R S) U))->(((eq fofType) T) U))))) of role definition named mpartially_functional
% 0.47/0.64 A new definition: (((eq ((fofType->(fofType->Prop))->Prop)) mpartially_functional) (fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType) (T:fofType) (U:fofType), (((and ((R S) T)) ((R S) U))->(((eq fofType) T) U)))))
% 0.47/0.64 Defined: mpartially_functional:=(fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType) (T:fofType) (U:fofType), (((and ((R S) T)) ((R S) U))->(((eq fofType) T) U))))
% 0.47/0.64 FOF formula (<kernel.Constant object at 0x2120518>, <kernel.DependentProduct object at 0x21216c8>) of role type named mfunctional_type
% 0.47/0.64 Using role type
% 0.47/0.64 Declaring mfunctional:((fofType->(fofType->Prop))->Prop)
% 0.47/0.64 FOF formula (((eq ((fofType->(fofType->Prop))->Prop)) mfunctional) (fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType), ((ex fofType) (fun (T:fofType)=> ((and ((R S) T)) (forall (U:fofType), (((R S) U)->(((eq fofType) T) U))))))))) of role definition named mfunctional
% 0.47/0.65 A new definition: (((eq ((fofType->(fofType->Prop))->Prop)) mfunctional) (fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType), ((ex fofType) (fun (T:fofType)=> ((and ((R S) T)) (forall (U:fofType), (((R S) U)->(((eq fofType) T) U)))))))))
% 0.47/0.65 Defined: mfunctional:=(fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType), ((ex fofType) (fun (T:fofType)=> ((and ((R S) T)) (forall (U:fofType), (((R S) U)->(((eq fofType) T) U))))))))
% 0.47/0.65 FOF formula (<kernel.Constant object at 0x2120518>, <kernel.DependentProduct object at 0x2121d40>) of role type named mweakly_dense_type
% 0.47/0.65 Using role type
% 0.47/0.65 Declaring mweakly_dense:((fofType->(fofType->Prop))->Prop)
% 0.47/0.65 FOF formula (((eq ((fofType->(fofType->Prop))->Prop)) mweakly_dense) (fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType) (T:fofType), (fofType->(((R S) T)->((ex fofType) (fun (U:fofType)=> ((and ((R S) U)) ((R U) T))))))))) of role definition named mweakly_dense
% 0.47/0.65 A new definition: (((eq ((fofType->(fofType->Prop))->Prop)) mweakly_dense) (fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType) (T:fofType), (fofType->(((R S) T)->((ex fofType) (fun (U:fofType)=> ((and ((R S) U)) ((R U) T)))))))))
% 0.47/0.65 Defined: mweakly_dense:=(fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType) (T:fofType), (fofType->(((R S) T)->((ex fofType) (fun (U:fofType)=> ((and ((R S) U)) ((R U) T))))))))
% 0.47/0.65 FOF formula (<kernel.Constant object at 0x2121d40>, <kernel.DependentProduct object at 0x21217a0>) of role type named mweakly_connected_type
% 0.47/0.65 Using role type
% 0.47/0.65 Declaring mweakly_connected:((fofType->(fofType->Prop))->Prop)
% 0.47/0.65 FOF formula (((eq ((fofType->(fofType->Prop))->Prop)) mweakly_connected) (fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType) (T:fofType) (U:fofType), (((and ((R S) T)) ((R S) U))->((or ((or ((R T) U)) (((eq fofType) T) U))) ((R U) T)))))) of role definition named mweakly_connected
% 0.47/0.65 A new definition: (((eq ((fofType->(fofType->Prop))->Prop)) mweakly_connected) (fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType) (T:fofType) (U:fofType), (((and ((R S) T)) ((R S) U))->((or ((or ((R T) U)) (((eq fofType) T) U))) ((R U) T))))))
% 0.47/0.65 Defined: mweakly_connected:=(fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType) (T:fofType) (U:fofType), (((and ((R S) T)) ((R S) U))->((or ((or ((R T) U)) (((eq fofType) T) U))) ((R U) T)))))
% 0.47/0.65 FOF formula (<kernel.Constant object at 0x21217a0>, <kernel.DependentProduct object at 0x21213b0>) of role type named mweakly_directed_type
% 0.47/0.65 Using role type
% 0.47/0.65 Declaring mweakly_directed:((fofType->(fofType->Prop))->Prop)
% 0.47/0.65 FOF formula (((eq ((fofType->(fofType->Prop))->Prop)) mweakly_directed) (fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType) (T:fofType) (U:fofType), (((and ((R S) T)) ((R S) U))->((ex fofType) (fun (V:fofType)=> ((and ((R T) V)) ((R U) V)))))))) of role definition named mweakly_directed
% 0.47/0.65 A new definition: (((eq ((fofType->(fofType->Prop))->Prop)) mweakly_directed) (fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType) (T:fofType) (U:fofType), (((and ((R S) T)) ((R S) U))->((ex fofType) (fun (V:fofType)=> ((and ((R T) V)) ((R U) V))))))))
% 0.47/0.65 Defined: mweakly_directed:=(fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType) (T:fofType) (U:fofType), (((and ((R S) T)) ((R S) U))->((ex fofType) (fun (V:fofType)=> ((and ((R T) V)) ((R U) V)))))))
% 0.47/0.65 FOF formula (<kernel.Constant object at 0x2121950>, <kernel.DependentProduct object at 0x2121ea8>) of role type named mvalid_type
% 0.47/0.65 Using role type
% 0.47/0.65 Declaring mvalid:((fofType->Prop)->Prop)
% 0.47/0.65 FOF formula (((eq ((fofType->Prop)->Prop)) mvalid) (fun (Phi:(fofType->Prop))=> (forall (W:fofType), (Phi W)))) of role definition named mvalid
% 0.47/0.65 A new definition: (((eq ((fofType->Prop)->Prop)) mvalid) (fun (Phi:(fofType->Prop))=> (forall (W:fofType), (Phi W))))
% 0.47/0.65 Defined: mvalid:=(fun (Phi:(fofType->Prop))=> (forall (W:fofType), (Phi W)))
% 0.47/0.65 FOF formula (<kernel.Constant object at 0x21217a0>, <kernel.DependentProduct object at 0x2b298cffb200>) of role type named minvalid_type
% 0.47/0.65 Using role type
% 0.47/0.65 Declaring minvalid:((fofType->Prop)->Prop)
% 0.47/0.65 FOF formula (((eq ((fofType->Prop)->Prop)) minvalid) (fun (Phi:(fofType->Prop))=> (forall (W:fofType), ((Phi W)->False)))) of role definition named minvalid
% 0.47/0.66 A new definition: (((eq ((fofType->Prop)->Prop)) minvalid) (fun (Phi:(fofType->Prop))=> (forall (W:fofType), ((Phi W)->False))))
% 0.47/0.66 Defined: minvalid:=(fun (Phi:(fofType->Prop))=> (forall (W:fofType), ((Phi W)->False)))
% 0.47/0.66 FOF formula (<kernel.Constant object at 0x21217a0>, <kernel.DependentProduct object at 0x2b298cffb560>) of role type named msatisfiable_type
% 0.47/0.66 Using role type
% 0.47/0.66 Declaring msatisfiable:((fofType->Prop)->Prop)
% 0.47/0.66 FOF formula (((eq ((fofType->Prop)->Prop)) msatisfiable) (fun (Phi:(fofType->Prop))=> ((ex fofType) (fun (W:fofType)=> (Phi W))))) of role definition named msatisfiable
% 0.47/0.66 A new definition: (((eq ((fofType->Prop)->Prop)) msatisfiable) (fun (Phi:(fofType->Prop))=> ((ex fofType) (fun (W:fofType)=> (Phi W)))))
% 0.47/0.66 Defined: msatisfiable:=(fun (Phi:(fofType->Prop))=> ((ex fofType) (fun (W:fofType)=> (Phi W))))
% 0.47/0.66 FOF formula (<kernel.Constant object at 0x2b298cffb3f8>, <kernel.DependentProduct object at 0x2b298cffb638>) of role type named mcountersatisfiable_type
% 0.47/0.66 Using role type
% 0.47/0.66 Declaring mcountersatisfiable:((fofType->Prop)->Prop)
% 0.47/0.66 FOF formula (((eq ((fofType->Prop)->Prop)) mcountersatisfiable) (fun (Phi:(fofType->Prop))=> ((ex fofType) (fun (W:fofType)=> ((Phi W)->False))))) of role definition named mcountersatisfiable
% 0.47/0.66 A new definition: (((eq ((fofType->Prop)->Prop)) mcountersatisfiable) (fun (Phi:(fofType->Prop))=> ((ex fofType) (fun (W:fofType)=> ((Phi W)->False)))))
% 0.47/0.66 Defined: mcountersatisfiable:=(fun (Phi:(fofType->Prop))=> ((ex fofType) (fun (W:fofType)=> ((Phi W)->False))))
% 0.47/0.66 Failed to open /home/cristobal/cocATP/CASC/TPTP/Axioms/LCL013^3.ax, trying next directory
% 0.47/0.66 FOF formula (<kernel.Constant object at 0x2125d88>, <kernel.DependentProduct object at 0x23c27e8>) of role type named rel_m_type
% 0.47/0.66 Using role type
% 0.47/0.66 Declaring rel_m:(fofType->(fofType->Prop))
% 0.47/0.66 FOF formula (<kernel.Constant object at 0x2b2994ace3b0>, <kernel.DependentProduct object at 0x23c2b00>) of role type named mbox_m_type
% 0.47/0.66 Using role type
% 0.47/0.66 Declaring mbox_m:((fofType->Prop)->(fofType->Prop))
% 0.47/0.66 FOF formula (((eq ((fofType->Prop)->(fofType->Prop))) mbox_m) (fun (Phi:(fofType->Prop)) (W:fofType)=> (forall (V:fofType), ((or (((rel_m W) V)->False)) (Phi V))))) of role definition named mbox_m
% 0.47/0.66 A new definition: (((eq ((fofType->Prop)->(fofType->Prop))) mbox_m) (fun (Phi:(fofType->Prop)) (W:fofType)=> (forall (V:fofType), ((or (((rel_m W) V)->False)) (Phi V)))))
% 0.47/0.66 Defined: mbox_m:=(fun (Phi:(fofType->Prop)) (W:fofType)=> (forall (V:fofType), ((or (((rel_m W) V)->False)) (Phi V))))
% 0.47/0.66 FOF formula (<kernel.Constant object at 0x2b2994ace6c8>, <kernel.DependentProduct object at 0x2120128>) of role type named mdia_m_type
% 0.47/0.66 Using role type
% 0.47/0.66 Declaring mdia_m:((fofType->Prop)->(fofType->Prop))
% 0.47/0.66 FOF formula (((eq ((fofType->Prop)->(fofType->Prop))) mdia_m) (fun (Phi:(fofType->Prop))=> (mnot (mbox_m (mnot Phi))))) of role definition named mdia_m
% 0.47/0.66 A new definition: (((eq ((fofType->Prop)->(fofType->Prop))) mdia_m) (fun (Phi:(fofType->Prop))=> (mnot (mbox_m (mnot Phi)))))
% 0.47/0.66 Defined: mdia_m:=(fun (Phi:(fofType->Prop))=> (mnot (mbox_m (mnot Phi))))
% 0.47/0.66 FOF formula (mreflexive rel_m) of role axiom named a1
% 0.47/0.66 A new axiom: (mreflexive rel_m)
% 0.47/0.66 FOF formula (<kernel.Constant object at 0x211bc20>, <kernel.DependentProduct object at 0x2b2994acbc68>) of role type named p_type
% 0.47/0.66 Using role type
% 0.47/0.66 Declaring p:(fofType->Prop)
% 0.47/0.66 FOF formula (mvalid ((mimplies (mbox_m (mdia_m p))) (mdia_m (mbox_m p)))) of role conjecture named prove
% 0.47/0.66 Conjecture to prove = (mvalid ((mimplies (mbox_m (mdia_m p))) (mdia_m (mbox_m p)))):Prop
% 0.47/0.66 Parameter mu_DUMMY:mu.
% 0.47/0.66 Parameter fofType_DUMMY:fofType.
% 0.47/0.66 We need to prove ['(mvalid ((mimplies (mbox_m (mdia_m p))) (mdia_m (mbox_m p))))']
% 0.47/0.66 Parameter mu:Type.
% 0.47/0.66 Parameter fofType:Type.
% 0.47/0.66 Definition meq_ind:=(fun (X:mu) (Y:mu) (W:fofType)=> (((eq mu) X) Y)):(mu->(mu->(fofType->Prop))).
% 0.47/0.66 Definition meq_prop:=(fun (X:(fofType->Prop)) (Y:(fofType->Prop)) (W:fofType)=> (((eq Prop) (X W)) (Y W))):((fofType->Prop)->((fofType->Prop)->(fofType->Prop))).
% 0.47/0.66 Definition mnot:=(fun (Phi:(fofType->Prop)) (W:fofType)=> ((Phi W)->False)):((fofType->Prop)->(fofType->Prop)).
% 0.47/0.66 Definition mor:=(fun (Phi:(fofType->Prop)) (Psi:(fofType->Prop)) (W:fofType)=> ((or (Phi W)) (Psi W))):((fofType->Prop)->((fofType->Prop)->(fofType->Prop))).
% 0.47/0.66 Definition mand:=(fun (Phi:(fofType->Prop)) (Psi:(fofType->Prop))=> (mnot ((mor (mnot Phi)) (mnot Psi)))):((fofType->Prop)->((fofType->Prop)->(fofType->Prop))).
% 0.47/0.66 Definition mimplies:=(fun (Phi:(fofType->Prop)) (Psi:(fofType->Prop))=> ((mor (mnot Phi)) Psi)):((fofType->Prop)->((fofType->Prop)->(fofType->Prop))).
% 0.47/0.66 Definition mimplied:=(fun (Phi:(fofType->Prop)) (Psi:(fofType->Prop))=> ((mor (mnot Psi)) Phi)):((fofType->Prop)->((fofType->Prop)->(fofType->Prop))).
% 0.47/0.66 Definition mequiv:=(fun (Phi:(fofType->Prop)) (Psi:(fofType->Prop))=> ((mand ((mimplies Phi) Psi)) ((mimplies Psi) Phi))):((fofType->Prop)->((fofType->Prop)->(fofType->Prop))).
% 0.47/0.66 Definition mxor:=(fun (Phi:(fofType->Prop)) (Psi:(fofType->Prop))=> (mnot ((mequiv Phi) Psi))):((fofType->Prop)->((fofType->Prop)->(fofType->Prop))).
% 0.47/0.66 Definition mforall_ind:=(fun (Phi:(mu->(fofType->Prop))) (W:fofType)=> (forall (X:mu), ((Phi X) W))):((mu->(fofType->Prop))->(fofType->Prop)).
% 0.47/0.66 Definition mforall_prop:=(fun (Phi:((fofType->Prop)->(fofType->Prop))) (W:fofType)=> (forall (P:(fofType->Prop)), ((Phi P) W))):(((fofType->Prop)->(fofType->Prop))->(fofType->Prop)).
% 0.47/0.66 Definition mexists_ind:=(fun (Phi:(mu->(fofType->Prop)))=> (mnot (mforall_ind (fun (X:mu)=> (mnot (Phi X)))))):((mu->(fofType->Prop))->(fofType->Prop)).
% 0.47/0.66 Definition mexists_prop:=(fun (Phi:((fofType->Prop)->(fofType->Prop)))=> (mnot (mforall_prop (fun (P:(fofType->Prop))=> (mnot (Phi P)))))):(((fofType->Prop)->(fofType->Prop))->(fofType->Prop)).
% 0.47/0.66 Definition mtrue:=(fun (W:fofType)=> True):(fofType->Prop).
% 0.47/0.66 Definition mfalse:=(mnot mtrue):(fofType->Prop).
% 0.47/0.66 Definition mbox:=(fun (R:(fofType->(fofType->Prop))) (Phi:(fofType->Prop)) (W:fofType)=> (forall (V:fofType), ((or (((R W) V)->False)) (Phi V)))):((fofType->(fofType->Prop))->((fofType->Prop)->(fofType->Prop))).
% 0.47/0.66 Definition mdia:=(fun (R:(fofType->(fofType->Prop))) (Phi:(fofType->Prop))=> (mnot ((mbox R) (mnot Phi)))):((fofType->(fofType->Prop))->((fofType->Prop)->(fofType->Prop))).
% 0.47/0.66 Definition mreflexive:=(fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType), ((R S) S))):((fofType->(fofType->Prop))->Prop).
% 0.47/0.66 Definition msymmetric:=(fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType) (T:fofType), (((R S) T)->((R T) S)))):((fofType->(fofType->Prop))->Prop).
% 0.47/0.66 Definition mserial:=(fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType), ((ex fofType) (fun (T:fofType)=> ((R S) T))))):((fofType->(fofType->Prop))->Prop).
% 0.47/0.66 Definition mtransitive:=(fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType) (T:fofType) (U:fofType), (((and ((R S) T)) ((R T) U))->((R S) U)))):((fofType->(fofType->Prop))->Prop).
% 0.47/0.66 Definition meuclidean:=(fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType) (T:fofType) (U:fofType), (((and ((R S) T)) ((R S) U))->((R T) U)))):((fofType->(fofType->Prop))->Prop).
% 0.47/0.66 Definition mpartially_functional:=(fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType) (T:fofType) (U:fofType), (((and ((R S) T)) ((R S) U))->(((eq fofType) T) U)))):((fofType->(fofType->Prop))->Prop).
% 0.47/0.66 Definition mfunctional:=(fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType), ((ex fofType) (fun (T:fofType)=> ((and ((R S) T)) (forall (U:fofType), (((R S) U)->(((eq fofType) T) U)))))))):((fofType->(fofType->Prop))->Prop).
% 0.47/0.66 Definition mweakly_dense:=(fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType) (T:fofType), (fofType->(((R S) T)->((ex fofType) (fun (U:fofType)=> ((and ((R S) U)) ((R U) T)))))))):((fofType->(fofType->Prop))->Prop).
% 0.47/0.66 Definition mweakly_connected:=(fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType) (T:fofType) (U:fofType), (((and ((R S) T)) ((R S) U))->((or ((or ((R T) U)) (((eq fofType) T) U))) ((R U) T))))):((fofType->(fofType->Prop))->Prop).
% 0.47/0.66 Definition mweakly_directed:=(fun (R:(fofType->(fofType->Prop)))=> (forall (S:fofType) (T:fofType) (U:fofType), (((and ((R S) T)) ((R S) U))->((ex fofType) (fun (V:fofType)=> ((and ((R T) V)) ((R U) V))))))):((fofType->(fofType->Prop))->Prop).
% 5.35/5.53 Definition mvalid:=(fun (Phi:(fofType->Prop))=> (forall (W:fofType), (Phi W))):((fofType->Prop)->Prop).
% 5.35/5.53 Definition minvalid:=(fun (Phi:(fofType->Prop))=> (forall (W:fofType), ((Phi W)->False))):((fofType->Prop)->Prop).
% 5.35/5.53 Definition msatisfiable:=(fun (Phi:(fofType->Prop))=> ((ex fofType) (fun (W:fofType)=> (Phi W)))):((fofType->Prop)->Prop).
% 5.35/5.53 Definition mcountersatisfiable:=(fun (Phi:(fofType->Prop))=> ((ex fofType) (fun (W:fofType)=> ((Phi W)->False)))):((fofType->Prop)->Prop).
% 5.35/5.53 Parameter rel_m:(fofType->(fofType->Prop)).
% 5.35/5.53 Definition mbox_m:=(fun (Phi:(fofType->Prop)) (W:fofType)=> (forall (V:fofType), ((or (((rel_m W) V)->False)) (Phi V)))):((fofType->Prop)->(fofType->Prop)).
% 5.35/5.53 Definition mdia_m:=(fun (Phi:(fofType->Prop))=> (mnot (mbox_m (mnot Phi)))):((fofType->Prop)->(fofType->Prop)).
% 5.35/5.53 Axiom a1:(mreflexive rel_m).
% 5.35/5.53 Parameter p:(fofType->Prop).
% 5.35/5.53 Trying to prove (mvalid ((mimplies (mbox_m (mdia_m p))) (mdia_m (mbox_m p))))
% 5.35/5.53 Found a10:=(a1 W):((rel_m W) W)
% 5.35/5.53 Found (a1 W) as proof of ((rel_m W) V)
% 5.35/5.54 Found (a1 W) as proof of ((rel_m W) V)
% 5.35/5.54 Found (a1 W) as proof of ((rel_m W) V)
% 5.35/5.54 Found (x1 (a1 W)) as proof of False
% 5.35/5.54 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 5.35/5.54 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 5.35/5.54 Found a10:=(a1 W):((rel_m W) W)
% 5.35/5.54 Found (a1 W) as proof of ((rel_m W) V)
% 5.35/5.54 Found (a1 W) as proof of ((rel_m W) V)
% 5.35/5.54 Found (a1 W) as proof of ((rel_m W) V)
% 5.35/5.54 Found (x1 (a1 W)) as proof of False
% 5.35/5.54 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 5.35/5.54 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 5.35/5.54 Found a10:=(a1 W):((rel_m W) W)
% 5.35/5.54 Found (a1 W) as proof of ((rel_m W) V)
% 5.35/5.54 Found (a1 W) as proof of ((rel_m W) V)
% 5.35/5.54 Found (a1 W) as proof of ((rel_m W) V)
% 5.35/5.54 Found (x1 (a1 W)) as proof of False
% 5.35/5.54 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 5.35/5.54 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 5.35/5.54 Found a10:=(a1 W):((rel_m W) W)
% 5.35/5.54 Found (a1 W) as proof of ((rel_m W) V)
% 5.35/5.54 Found (a1 W) as proof of ((rel_m W) V)
% 5.35/5.54 Found (a1 W) as proof of ((rel_m W) V)
% 5.35/5.54 Found (x1 (a1 W)) as proof of False
% 5.35/5.54 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 5.35/5.54 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 5.35/5.54 Found a10:=(a1 W):((rel_m W) W)
% 5.35/5.54 Found (a1 W) as proof of ((rel_m W) V)
% 5.35/5.54 Found (a1 W) as proof of ((rel_m W) V)
% 5.35/5.54 Found (a1 W) as proof of ((rel_m W) V)
% 5.35/5.54 Found (x1 (a1 W)) as proof of False
% 5.35/5.54 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 5.35/5.54 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 5.35/5.54 Found a10:=(a1 W):((rel_m W) W)
% 5.35/5.54 Found (a1 W) as proof of ((rel_m W) V)
% 5.35/5.54 Found (a1 W) as proof of ((rel_m W) V)
% 5.35/5.54 Found (a1 W) as proof of ((rel_m W) V)
% 5.35/5.54 Found (x1 (a1 W)) as proof of False
% 5.35/5.54 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 5.35/5.54 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 5.35/5.54 Found a10:=(a1 W):((rel_m W) W)
% 5.35/5.54 Found (a1 W) as proof of ((rel_m W) V)
% 5.35/5.54 Found (a1 W) as proof of ((rel_m W) V)
% 5.35/5.54 Found (a1 W) as proof of ((rel_m W) V)
% 5.35/5.54 Found (x1 (a1 W)) as proof of False
% 5.35/5.54 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 5.35/5.54 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 5.35/5.54 Found a10:=(a1 W):((rel_m W) W)
% 5.35/5.54 Found (a1 W) as proof of ((rel_m W) V)
% 5.35/5.54 Found (a1 W) as proof of ((rel_m W) V)
% 5.35/5.54 Found (a1 W) as proof of ((rel_m W) V)
% 5.35/5.54 Found (x1 (a1 W)) as proof of False
% 5.35/5.54 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 5.35/5.54 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 5.35/5.54 Found or_introl00:=(or_introl0 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 5.35/5.54 Found (or_introl0 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 5.35/5.54 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 8.44/8.60 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 8.44/8.60 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 8.44/8.60 Found or_introl10:=(or_introl1 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 8.44/8.60 Found (or_introl1 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 8.44/8.60 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 8.44/8.60 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 8.44/8.60 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 8.44/8.60 Found or_introl00:=(or_introl0 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 8.44/8.60 Found (or_introl0 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 8.44/8.60 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 8.44/8.60 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 8.44/8.60 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 8.44/8.60 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 8.44/8.60 Found or_introl10:=(or_introl1 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 8.44/8.60 Found (or_introl1 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 8.44/8.60 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 8.44/8.60 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 8.44/8.60 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 8.44/8.60 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 8.44/8.60 Found a10:=(a1 W):((rel_m W) W)
% 8.44/8.60 Found (a1 W) as proof of ((rel_m W) V0)
% 8.44/8.60 Found (a1 W) as proof of ((rel_m W) V0)
% 8.44/8.60 Found (a1 W) as proof of ((rel_m W) V0)
% 8.44/8.60 Found (x3 (a1 W)) as proof of False
% 8.44/8.60 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 8.44/8.60 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 8.44/8.60 Found a10:=(a1 W):((rel_m W) W)
% 8.44/8.60 Found (a1 W) as proof of ((rel_m W) V0)
% 8.44/8.60 Found (a1 W) as proof of ((rel_m W) V0)
% 8.44/8.60 Found (a1 W) as proof of ((rel_m W) V0)
% 8.44/8.60 Found (x3 (a1 W)) as proof of False
% 8.44/8.60 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 8.44/8.60 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 8.44/8.60 Found a10:=(a1 W):((rel_m W) W)
% 8.44/8.60 Found (a1 W) as proof of ((rel_m W) V0)
% 8.44/8.60 Found (a1 W) as proof of ((rel_m W) V0)
% 8.44/8.60 Found (a1 W) as proof of ((rel_m W) V0)
% 8.44/8.60 Found (x3 (a1 W)) as proof of False
% 8.44/8.60 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 8.44/8.60 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 8.44/8.60 Found a10:=(a1 W):((rel_m W) W)
% 8.44/8.60 Found (a1 W) as proof of ((rel_m W) V0)
% 8.44/8.60 Found (a1 W) as proof of ((rel_m W) V0)
% 8.44/8.60 Found (a1 W) as proof of ((rel_m W) V0)
% 8.44/8.60 Found (x3 (a1 W)) as proof of False
% 8.44/8.60 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 8.44/8.60 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 8.44/8.60 Found or_introl00:=(or_introl0 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 8.44/8.60 Found (or_introl0 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 12.21/12.38 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 12.21/12.38 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 12.21/12.38 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 12.21/12.38 Found or_introl10:=(or_introl1 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 12.21/12.38 Found (or_introl1 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 12.21/12.38 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 12.21/12.38 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 12.21/12.38 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 12.21/12.38 Found or_introl00:=(or_introl0 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 12.21/12.38 Found (or_introl0 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 12.21/12.38 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 12.21/12.38 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 12.21/12.38 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 12.21/12.38 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 12.21/12.38 Found or_introl10:=(or_introl1 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 12.21/12.38 Found (or_introl1 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 12.21/12.38 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 12.21/12.38 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 12.21/12.38 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 12.21/12.38 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 12.21/12.38 Found a10:=(a1 W):((rel_m W) W)
% 12.21/12.38 Found (a1 W) as proof of ((rel_m W) V0)
% 12.21/12.38 Found (a1 W) as proof of ((rel_m W) V0)
% 12.21/12.38 Found (a1 W) as proof of ((rel_m W) V0)
% 12.21/12.38 Found (x3 (a1 W)) as proof of False
% 12.21/12.38 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 12.21/12.38 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 12.21/12.38 Found a10:=(a1 W):((rel_m W) W)
% 12.21/12.38 Found (a1 W) as proof of ((rel_m W) V0)
% 12.21/12.38 Found (a1 W) as proof of ((rel_m W) V0)
% 12.21/12.38 Found (a1 W) as proof of ((rel_m W) V0)
% 12.21/12.38 Found (x3 (a1 W)) as proof of False
% 12.21/12.38 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 12.21/12.38 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 12.21/12.38 Found a10:=(a1 W):((rel_m W) W)
% 12.21/12.38 Found (a1 W) as proof of ((rel_m W) V0)
% 12.21/12.38 Found (a1 W) as proof of ((rel_m W) V0)
% 12.21/12.38 Found (a1 W) as proof of ((rel_m W) V0)
% 12.21/12.38 Found (x3 (a1 W)) as proof of False
% 12.21/12.38 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 12.21/12.38 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 12.21/12.38 Found a10:=(a1 W):((rel_m W) W)
% 12.21/12.38 Found (a1 W) as proof of ((rel_m W) V0)
% 12.21/12.38 Found (a1 W) as proof of ((rel_m W) V0)
% 12.21/12.38 Found (a1 W) as proof of ((rel_m W) V0)
% 12.21/12.38 Found (x3 (a1 W)) as proof of False
% 12.21/12.38 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 12.21/12.38 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 12.21/12.38 Found a10:=(a1 W):((rel_m W) W)
% 18.22/18.46 Found (a1 W) as proof of ((rel_m W) V)
% 18.22/18.46 Found (a1 W) as proof of ((rel_m W) V)
% 18.22/18.46 Found (a1 W) as proof of ((rel_m W) V)
% 18.22/18.46 Found (x1 (a1 W)) as proof of False
% 18.22/18.46 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 18.22/18.46 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 18.22/18.46 Found a10:=(a1 W):((rel_m W) W)
% 18.22/18.46 Found (a1 W) as proof of ((rel_m W) V)
% 18.22/18.46 Found (a1 W) as proof of ((rel_m W) V)
% 18.22/18.46 Found (a1 W) as proof of ((rel_m W) V)
% 18.22/18.46 Found (x1 (a1 W)) as proof of False
% 18.22/18.46 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 18.22/18.46 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 18.22/18.46 Found a10:=(a1 W):((rel_m W) W)
% 18.22/18.46 Found (a1 W) as proof of ((rel_m W) V)
% 18.22/18.46 Found (a1 W) as proof of ((rel_m W) V)
% 18.22/18.46 Found (a1 W) as proof of ((rel_m W) V)
% 18.22/18.46 Found (x1 (a1 W)) as proof of False
% 18.22/18.46 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 18.22/18.46 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 18.22/18.46 Found a10:=(a1 W):((rel_m W) W)
% 18.22/18.46 Found (a1 W) as proof of ((rel_m W) V)
% 18.22/18.46 Found (a1 W) as proof of ((rel_m W) V)
% 18.22/18.46 Found (a1 W) as proof of ((rel_m W) V)
% 18.22/18.46 Found (x1 (a1 W)) as proof of False
% 18.22/18.46 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 18.22/18.46 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 18.22/18.46 Found a10:=(a1 W):((rel_m W) W)
% 18.22/18.46 Found (a1 W) as proof of ((rel_m W) V)
% 18.22/18.46 Found (a1 W) as proof of ((rel_m W) V)
% 18.22/18.46 Found (a1 W) as proof of ((rel_m W) V)
% 18.22/18.46 Found (x1 (a1 W)) as proof of False
% 18.22/18.46 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 18.22/18.46 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 18.22/18.46 Found a10:=(a1 W):((rel_m W) W)
% 18.22/18.46 Found (a1 W) as proof of ((rel_m W) V)
% 18.22/18.46 Found (a1 W) as proof of ((rel_m W) V)
% 18.22/18.46 Found (a1 W) as proof of ((rel_m W) V)
% 18.22/18.46 Found (x1 (a1 W)) as proof of False
% 18.22/18.46 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 18.22/18.46 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 18.22/18.46 Found a10:=(a1 W):((rel_m W) W)
% 18.22/18.46 Found (a1 W) as proof of ((rel_m W) V)
% 18.22/18.46 Found (a1 W) as proof of ((rel_m W) V)
% 18.22/18.46 Found (a1 W) as proof of ((rel_m W) V)
% 18.22/18.46 Found (x1 (a1 W)) as proof of False
% 18.22/18.46 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 18.22/18.46 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 18.22/18.46 Found or_introl10:=(or_introl1 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 18.22/18.46 Found (or_introl1 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 18.22/18.46 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 18.22/18.46 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 18.22/18.46 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 18.22/18.46 Found or_introl00:=(or_introl0 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 18.22/18.46 Found (or_introl0 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 18.22/18.46 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 18.22/18.46 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 18.22/18.46 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 18.22/18.46 Found a10:=(a1 W):((rel_m W) W)
% 18.22/18.46 Found (a1 W) as proof of ((rel_m W) V)
% 18.22/18.46 Found (a1 W) as proof of ((rel_m W) V)
% 18.22/18.46 Found (a1 W) as proof of ((rel_m W) V)
% 18.22/18.46 Found (x1 (a1 W)) as proof of False
% 18.22/18.46 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 18.22/18.46 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 18.22/18.46 Found or_introl00:=(or_introl0 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 21.33/21.55 Found (or_introl0 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 21.33/21.55 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 21.33/21.55 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 21.33/21.55 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 21.33/21.55 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 21.33/21.55 Found or_introl10:=(or_introl1 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 21.33/21.55 Found (or_introl1 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 21.33/21.55 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 21.33/21.55 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 21.33/21.55 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 21.33/21.55 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 21.33/21.55 Found a10:=(a1 W):((rel_m W) W)
% 21.33/21.55 Found (a1 W) as proof of ((rel_m W) V0)
% 21.33/21.55 Found (a1 W) as proof of ((rel_m W) V0)
% 21.33/21.55 Found (a1 W) as proof of ((rel_m W) V0)
% 21.33/21.55 Found (x3 (a1 W)) as proof of False
% 21.33/21.55 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 21.33/21.55 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 21.33/21.55 Found a10:=(a1 W):((rel_m W) W)
% 21.33/21.55 Found (a1 W) as proof of ((rel_m W) V0)
% 21.33/21.55 Found (a1 W) as proof of ((rel_m W) V0)
% 21.33/21.55 Found (a1 W) as proof of ((rel_m W) V0)
% 21.33/21.55 Found (x3 (a1 W)) as proof of False
% 21.33/21.55 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 21.33/21.55 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 21.33/21.55 Found a10:=(a1 W):((rel_m W) W)
% 21.33/21.55 Found (a1 W) as proof of ((rel_m W) V0)
% 21.33/21.55 Found (a1 W) as proof of ((rel_m W) V0)
% 21.33/21.55 Found (a1 W) as proof of ((rel_m W) V0)
% 21.33/21.55 Found (x3 (a1 W)) as proof of False
% 21.33/21.55 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 21.33/21.55 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 21.33/21.55 Found a10:=(a1 W):((rel_m W) W)
% 21.33/21.55 Found (a1 W) as proof of ((rel_m W) V0)
% 21.33/21.55 Found (a1 W) as proof of ((rel_m W) V0)
% 21.33/21.55 Found (a1 W) as proof of ((rel_m W) V0)
% 21.33/21.55 Found (x3 (a1 W)) as proof of False
% 21.33/21.55 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 21.33/21.55 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 21.33/21.55 Found or_introl00:=(or_introl0 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 21.33/21.55 Found (or_introl0 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 21.33/21.55 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 21.33/21.55 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 21.33/21.55 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 21.33/21.55 Found or_introl10:=(or_introl1 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 21.33/21.55 Found (or_introl1 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 21.33/21.55 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 21.33/21.55 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 21.33/21.55 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 24.53/24.74 Found a10:=(a1 W):((rel_m W) W)
% 24.53/24.74 Found (a1 W) as proof of ((rel_m W) V)
% 24.53/24.74 Found (a1 W) as proof of ((rel_m W) V)
% 24.53/24.74 Found (a1 W) as proof of ((rel_m W) V)
% 24.53/24.74 Found (x1 (a1 W)) as proof of False
% 24.53/24.74 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 24.53/24.74 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 24.53/24.74 Found or_introl10:=(or_introl1 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 24.53/24.74 Found (or_introl1 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 24.53/24.74 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 24.53/24.74 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 24.53/24.74 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 24.53/24.74 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 24.53/24.74 Found or_introl00:=(or_introl0 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 24.53/24.74 Found (or_introl0 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 24.53/24.74 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 24.53/24.74 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 24.53/24.74 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 24.53/24.74 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 24.53/24.74 Found a10:=(a1 W):((rel_m W) W)
% 24.53/24.74 Found (a1 W) as proof of ((rel_m W) V0)
% 24.53/24.74 Found (a1 W) as proof of ((rel_m W) V0)
% 24.53/24.74 Found (a1 W) as proof of ((rel_m W) V0)
% 24.53/24.74 Found (x3 (a1 W)) as proof of False
% 24.53/24.74 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 24.53/24.74 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 24.53/24.74 Found a10:=(a1 W):((rel_m W) W)
% 24.53/24.74 Found (a1 W) as proof of ((rel_m W) V0)
% 24.53/24.74 Found (a1 W) as proof of ((rel_m W) V0)
% 24.53/24.74 Found (a1 W) as proof of ((rel_m W) V0)
% 24.53/24.74 Found (x3 (a1 W)) as proof of False
% 24.53/24.74 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 24.53/24.74 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 24.53/24.74 Found a10:=(a1 W):((rel_m W) W)
% 24.53/24.74 Found (a1 W) as proof of ((rel_m W) V)
% 24.53/24.74 Found (a1 W) as proof of ((rel_m W) V)
% 24.53/24.74 Found (a1 W) as proof of ((rel_m W) V)
% 24.53/24.74 Found (x1 (a1 W)) as proof of False
% 24.53/24.74 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 24.53/24.74 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 24.53/24.74 Found a10:=(a1 W):((rel_m W) W)
% 24.53/24.74 Found (a1 W) as proof of ((rel_m W) V)
% 24.53/24.74 Found (a1 W) as proof of ((rel_m W) V)
% 24.53/24.74 Found (a1 W) as proof of ((rel_m W) V)
% 24.53/24.74 Found (x1 (a1 W)) as proof of False
% 24.53/24.74 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 24.53/24.74 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 24.53/24.74 Found a10:=(a1 W):((rel_m W) W)
% 24.53/24.74 Found (a1 W) as proof of ((rel_m W) V)
% 24.53/24.74 Found (a1 W) as proof of ((rel_m W) V)
% 24.53/24.74 Found (a1 W) as proof of ((rel_m W) V)
% 24.53/24.74 Found (x1 (a1 W)) as proof of False
% 24.53/24.74 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 24.53/24.74 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 24.53/24.74 Found a10:=(a1 W):((rel_m W) W)
% 24.53/24.74 Found (a1 W) as proof of ((rel_m W) V0)
% 24.53/24.74 Found (a1 W) as proof of ((rel_m W) V0)
% 24.53/24.74 Found (a1 W) as proof of ((rel_m W) V0)
% 24.53/24.74 Found (x3 (a1 W)) as proof of False
% 24.53/24.74 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 24.53/24.74 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 35.11/35.32 Found a10:=(a1 W):((rel_m W) W)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (x3 (a1 W)) as proof of False
% 35.11/35.32 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 35.11/35.32 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 35.11/35.32 Found a10:=(a1 W):((rel_m W) W)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V)
% 35.11/35.32 Found (x1 (a1 W)) as proof of False
% 35.11/35.32 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 35.11/35.32 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 35.11/35.32 Found a10:=(a1 W):((rel_m W) W)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V)
% 35.11/35.32 Found (x1 (a1 W)) as proof of False
% 35.11/35.32 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 35.11/35.32 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 35.11/35.32 Found a10:=(a1 W):((rel_m W) W)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V)
% 35.11/35.32 Found (x1 (a1 W)) as proof of False
% 35.11/35.32 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 35.11/35.32 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 35.11/35.32 Found a10:=(a1 W):((rel_m W) W)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V)
% 35.11/35.32 Found (x1 (a1 W)) as proof of False
% 35.11/35.32 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 35.11/35.32 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 35.11/35.32 Found a10:=(a1 W):((rel_m W) W)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found a10:=(a1 W):((rel_m W) W)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found a10:=(a1 W):((rel_m W) W)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found a10:=(a1 W):((rel_m W) W)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found a10:=(a1 W):((rel_m W) W)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found a10:=(a1 W):((rel_m W) W)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found a10:=(a1 W):((rel_m W) W)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found a10:=(a1 W):((rel_m W) W)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found a10:=(a1 W):((rel_m W) W)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found a10:=(a1 W):((rel_m W) W)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found a10:=(a1 W):((rel_m W) W)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found a10:=(a1 W):((rel_m W) W)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found a10:=(a1 W):((rel_m W) W)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found a10:=(a1 W):((rel_m W) W)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found a10:=(a1 W):((rel_m W) W)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found (a1 W) as proof of ((rel_m W) V0)
% 35.11/35.32 Found a10:=(a1 W):((rel_m W) W)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found a10:=(a1 W):((rel_m W) W)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found a10:=(a1 W):((rel_m W) W)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found a10:=(a1 W):((rel_m W) W)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found a10:=(a1 W):((rel_m W) W)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found a10:=(a1 W):((rel_m W) W)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found a10:=(a1 W):((rel_m W) W)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found a10:=(a1 W):((rel_m W) W)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found a10:=(a1 W):((rel_m W) W)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found a10:=(a1 W):((rel_m W) W)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found a10:=(a1 W):((rel_m W) W)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found a10:=(a1 W):((rel_m W) W)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found a10:=(a1 W):((rel_m W) W)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found (a1 W) as proof of ((rel_m W) V0)
% 43.52/43.73 Found or_introl10:=(or_introl1 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 43.52/43.73 Found (or_introl1 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 43.52/43.73 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 43.52/43.73 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 43.52/43.73 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 43.52/43.73 Found or_introl10:=(or_introl1 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 43.52/43.73 Found (or_introl1 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 43.52/43.73 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 43.52/43.73 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 43.52/43.73 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 43.52/43.73 Found or_introl00:=(or_introl0 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 43.52/43.73 Found (or_introl0 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 43.52/43.73 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 43.52/43.73 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 43.52/43.73 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 43.52/43.73 Found or_introl00:=(or_introl0 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 43.52/43.73 Found (or_introl0 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 43.52/43.73 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 46.40/46.61 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 46.40/46.61 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 46.40/46.61 Found or_introl10:=(or_introl1 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 46.40/46.61 Found (or_introl1 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 46.40/46.61 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 46.40/46.61 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 46.40/46.61 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 46.40/46.61 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 46.40/46.61 Found or_introl10:=(or_introl1 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 46.40/46.61 Found (or_introl1 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 46.40/46.61 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 46.40/46.61 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 46.40/46.61 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 46.40/46.61 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 46.40/46.61 Found or_introl00:=(or_introl0 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 46.40/46.61 Found (or_introl0 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 46.40/46.61 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 46.40/46.61 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 46.40/46.61 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 46.40/46.61 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 46.40/46.61 Found a10:=(a1 W):((rel_m W) W)
% 46.40/46.61 Found (a1 W) as proof of ((rel_m W) V0)
% 46.40/46.61 Found (a1 W) as proof of ((rel_m W) V0)
% 46.40/46.61 Found (a1 W) as proof of ((rel_m W) V0)
% 46.40/46.61 Found a10:=(a1 W):((rel_m W) W)
% 46.40/46.61 Found (a1 W) as proof of ((rel_m W) V0)
% 46.40/46.61 Found (a1 W) as proof of ((rel_m W) V0)
% 46.40/46.61 Found (a1 W) as proof of ((rel_m W) V0)
% 46.40/46.61 Found a10:=(a1 W):((rel_m W) W)
% 46.40/46.61 Found (a1 W) as proof of ((rel_m W) V0)
% 46.40/46.61 Found (a1 W) as proof of ((rel_m W) V0)
% 46.40/46.61 Found (a1 W) as proof of ((rel_m W) V0)
% 46.40/46.61 Found (x3 (a1 W)) as proof of False
% 46.40/46.61 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 46.40/46.61 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 46.40/46.61 Found a10:=(a1 W):((rel_m W) W)
% 46.40/46.61 Found (a1 W) as proof of ((rel_m W) V0)
% 46.40/46.61 Found (a1 W) as proof of ((rel_m W) V0)
% 46.40/46.61 Found (a1 W) as proof of ((rel_m W) V0)
% 46.40/46.61 Found (x3 (a1 W)) as proof of False
% 46.40/46.61 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 46.40/46.61 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 46.40/46.61 Found a10:=(a1 W):((rel_m W) W)
% 46.40/46.61 Found (a1 W) as proof of ((rel_m W) V0)
% 46.40/46.61 Found (a1 W) as proof of ((rel_m W) V0)
% 46.40/46.61 Found (a1 W) as proof of ((rel_m W) V0)
% 46.40/46.61 Found (x3 (a1 W)) as proof of False
% 46.40/46.61 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 46.40/46.61 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 46.40/46.61 Found or_introl00:=(or_introl0 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 50.52/50.77 Found (or_introl0 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 50.52/50.77 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 50.52/50.77 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 50.52/50.77 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 50.52/50.77 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 50.52/50.77 Found a10:=(a1 W):((rel_m W) W)
% 50.52/50.77 Found (a1 W) as proof of ((rel_m W) V0)
% 50.52/50.77 Found (a1 W) as proof of ((rel_m W) V0)
% 50.52/50.77 Found (a1 W) as proof of ((rel_m W) V0)
% 50.52/50.77 Found (x3 (a1 W)) as proof of False
% 50.52/50.77 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 50.52/50.77 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 50.52/50.77 Found a10:=(a1 W):((rel_m W) W)
% 50.52/50.77 Found (a1 W) as proof of ((rel_m W) V0)
% 50.52/50.77 Found (a1 W) as proof of ((rel_m W) V0)
% 50.52/50.77 Found (a1 W) as proof of ((rel_m W) V0)
% 50.52/50.77 Found (x3 (a1 W)) as proof of False
% 50.52/50.77 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 50.52/50.77 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 50.52/50.77 Found a10:=(a1 W):((rel_m W) W)
% 50.52/50.77 Found (a1 W) as proof of ((rel_m W) V0)
% 50.52/50.77 Found (a1 W) as proof of ((rel_m W) V0)
% 50.52/50.77 Found (a1 W) as proof of ((rel_m W) V0)
% 50.52/50.77 Found a10:=(a1 W):((rel_m W) W)
% 50.52/50.77 Found (a1 W) as proof of ((rel_m W) V0)
% 50.52/50.77 Found (a1 W) as proof of ((rel_m W) V0)
% 50.52/50.77 Found (a1 W) as proof of ((rel_m W) V0)
% 50.52/50.77 Found a10:=(a1 W):((rel_m W) W)
% 50.52/50.77 Found (a1 W) as proof of ((rel_m W) V0)
% 50.52/50.77 Found (a1 W) as proof of ((rel_m W) V0)
% 50.52/50.77 Found (a1 W) as proof of ((rel_m W) V0)
% 50.52/50.77 Found (x3 (a1 W)) as proof of False
% 50.52/50.77 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 50.52/50.77 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 50.52/50.77 Found a10:=(a1 W):((rel_m W) W)
% 50.52/50.77 Found (a1 W) as proof of ((rel_m W) V0)
% 50.52/50.77 Found (a1 W) as proof of ((rel_m W) V0)
% 50.52/50.77 Found (a1 W) as proof of ((rel_m W) V0)
% 50.52/50.77 Found (x3 (a1 W)) as proof of False
% 50.52/50.77 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 50.52/50.77 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 50.52/50.77 Found or_introl00:=(or_introl0 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 50.52/50.77 Found (or_introl0 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 50.52/50.77 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 50.52/50.77 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 50.52/50.77 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 50.52/50.77 Found a10:=(a1 W):((rel_m W) W)
% 50.52/50.77 Found (a1 W) as proof of ((rel_m W) V0)
% 50.52/50.77 Found (a1 W) as proof of ((rel_m W) V0)
% 50.52/50.77 Found (a1 W) as proof of ((rel_m W) V0)
% 50.52/50.77 Found (x3 (a1 W)) as proof of False
% 50.52/50.77 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 50.52/50.77 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 50.52/50.77 Found or_introl10:=(or_introl1 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 50.52/50.77 Found (or_introl1 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 50.52/50.77 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 50.52/50.77 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 50.52/50.77 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 50.52/50.77 Found or_introl10:=(or_introl1 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 54.19/54.41 Found (or_introl1 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 54.19/54.41 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 54.19/54.41 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 54.19/54.41 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 54.19/54.41 Found or_introl00:=(or_introl0 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 54.19/54.41 Found (or_introl0 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 54.19/54.41 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 54.19/54.41 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 54.19/54.41 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 54.19/54.41 Found or_introl00:=(or_introl0 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 54.19/54.41 Found (or_introl0 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 54.19/54.41 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 54.19/54.41 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 54.19/54.41 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 54.19/54.41 Found or_introl10:=(or_introl1 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 54.19/54.41 Found (or_introl1 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 54.19/54.41 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 54.19/54.41 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 54.19/54.41 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 54.19/54.41 Found or_introl00:=(or_introl0 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 54.19/54.41 Found (or_introl0 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 54.19/54.41 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 54.19/54.41 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 54.19/54.41 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 54.19/54.41 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 54.19/54.41 Found or_introl10:=(or_introl1 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 54.19/54.41 Found (or_introl1 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 54.19/54.41 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 54.19/54.41 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 54.19/54.41 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 54.19/54.41 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 54.19/54.41 Found or_introl00:=(or_introl0 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 56.52/56.75 Found (or_introl0 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 56.52/56.75 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 56.52/56.75 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 56.52/56.75 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 56.52/56.75 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 56.52/56.75 Found or_introl10:=(or_introl1 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 56.52/56.75 Found (or_introl1 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 56.52/56.75 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 56.52/56.75 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 56.52/56.75 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 56.52/56.75 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 56.52/56.75 Found a10:=(a1 W):((rel_m W) W)
% 56.52/56.75 Found (a1 W) as proof of ((rel_m W) V0)
% 56.52/56.75 Found (a1 W) as proof of ((rel_m W) V0)
% 56.52/56.75 Found (a1 W) as proof of ((rel_m W) V0)
% 56.52/56.75 Found (x3 (a1 W)) as proof of False
% 56.52/56.75 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 56.52/56.75 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 56.52/56.75 Found a10:=(a1 W):((rel_m W) W)
% 56.52/56.75 Found (a1 W) as proof of ((rel_m W) V0)
% 56.52/56.75 Found (a1 W) as proof of ((rel_m W) V0)
% 56.52/56.75 Found (a1 W) as proof of ((rel_m W) V0)
% 56.52/56.75 Found (x3 (a1 W)) as proof of False
% 56.52/56.75 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 56.52/56.75 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 56.52/56.75 Found or_introl00:=(or_introl0 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 56.52/56.75 Found (or_introl0 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 56.52/56.75 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 56.52/56.75 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 56.52/56.75 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 56.52/56.75 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 56.52/56.75 Found or_introl10:=(or_introl1 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 56.52/56.75 Found (or_introl1 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 56.52/56.75 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 56.52/56.75 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 56.52/56.75 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 56.52/56.75 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 56.52/56.75 Found a10:=(a1 W):((rel_m W) W)
% 56.52/56.75 Found (a1 W) as proof of ((rel_m W) V0)
% 56.52/56.75 Found (a1 W) as proof of ((rel_m W) V0)
% 56.52/56.75 Found (a1 W) as proof of ((rel_m W) V0)
% 56.52/56.75 Found (x3 (a1 W)) as proof of False
% 56.52/56.75 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 56.52/56.75 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 56.52/56.75 Found a10:=(a1 W):((rel_m W) W)
% 56.52/56.75 Found (a1 W) as proof of ((rel_m W) V0)
% 56.52/56.75 Found (a1 W) as proof of ((rel_m W) V0)
% 63.18/63.39 Found (a1 W) as proof of ((rel_m W) V0)
% 63.18/63.39 Found (x3 (a1 W)) as proof of False
% 63.18/63.39 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 63.18/63.39 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 63.18/63.39 Found a10:=(a1 W):((rel_m W) W)
% 63.18/63.39 Found (a1 W) as proof of ((rel_m W) V0)
% 63.18/63.39 Found (a1 W) as proof of ((rel_m W) V0)
% 63.18/63.39 Found (a1 W) as proof of ((rel_m W) V0)
% 63.18/63.39 Found (x3 (a1 W)) as proof of False
% 63.18/63.39 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 63.18/63.39 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 63.18/63.39 Found a10:=(a1 W):((rel_m W) W)
% 63.18/63.39 Found (a1 W) as proof of ((rel_m W) V0)
% 63.18/63.39 Found (a1 W) as proof of ((rel_m W) V0)
% 63.18/63.39 Found (a1 W) as proof of ((rel_m W) V0)
% 63.18/63.39 Found (x3 (a1 W)) as proof of False
% 63.18/63.39 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 63.18/63.39 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 63.18/63.39 Found or_introl00:=(or_introl0 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 63.18/63.39 Found (or_introl0 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 63.18/63.39 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 63.18/63.39 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 63.18/63.39 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 63.18/63.39 Found a10:=(a1 W):((rel_m W) W)
% 63.18/63.39 Found (a1 W) as proof of ((rel_m W) V0)
% 63.18/63.39 Found (a1 W) as proof of ((rel_m W) V0)
% 63.18/63.39 Found (a1 W) as proof of ((rel_m W) V0)
% 63.18/63.39 Found (x3 (a1 W)) as proof of False
% 63.18/63.39 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 63.18/63.39 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 63.18/63.39 Found a10:=(a1 W):((rel_m W) W)
% 63.18/63.39 Found (a1 W) as proof of ((rel_m W) V0)
% 63.18/63.39 Found (a1 W) as proof of ((rel_m W) V0)
% 63.18/63.39 Found (a1 W) as proof of ((rel_m W) V0)
% 63.18/63.39 Found (x3 (a1 W)) as proof of False
% 63.18/63.39 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 63.18/63.39 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 63.18/63.39 Found or_introl10:=(or_introl1 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 63.18/63.39 Found (or_introl1 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 63.18/63.39 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 63.18/63.39 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 63.18/63.39 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 63.18/63.39 Found a10:=(a1 W):((rel_m W) W)
% 63.18/63.39 Found (a1 W) as proof of ((rel_m W) V)
% 63.18/63.39 Found (a1 W) as proof of ((rel_m W) V)
% 63.18/63.39 Found (a1 W) as proof of ((rel_m W) V)
% 63.18/63.39 Found (x1 (a1 W)) as proof of False
% 63.18/63.39 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 63.18/63.39 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 63.18/63.39 Found a10:=(a1 W):((rel_m W) W)
% 63.18/63.39 Found (a1 W) as proof of ((rel_m W) V)
% 63.18/63.39 Found (a1 W) as proof of ((rel_m W) V)
% 63.18/63.39 Found (a1 W) as proof of ((rel_m W) V)
% 63.18/63.39 Found (x1 (a1 W)) as proof of False
% 63.18/63.39 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 63.18/63.39 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 63.18/63.39 Found or_introl00:=(or_introl0 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 63.18/63.39 Found (or_introl0 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 63.18/63.39 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 63.18/63.39 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 80.09/80.35 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 80.09/80.35 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 80.09/80.35 Found or_introl10:=(or_introl1 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 80.09/80.35 Found (or_introl1 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 80.09/80.35 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 80.09/80.35 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 80.09/80.35 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 80.09/80.35 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 80.09/80.35 Found a10:=(a1 W):((rel_m W) W)
% 80.09/80.35 Found (a1 W) as proof of ((rel_m W) V)
% 80.09/80.35 Found (a1 W) as proof of ((rel_m W) V)
% 80.09/80.35 Found (a1 W) as proof of ((rel_m W) V)
% 80.09/80.35 Found (x1 (a1 W)) as proof of False
% 80.09/80.35 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 80.09/80.35 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 80.09/80.35 Found a10:=(a1 W):((rel_m W) W)
% 80.09/80.35 Found (a1 W) as proof of ((rel_m W) V)
% 80.09/80.35 Found (a1 W) as proof of ((rel_m W) V)
% 80.09/80.35 Found (a1 W) as proof of ((rel_m W) V)
% 80.09/80.35 Found (x1 (a1 W)) as proof of False
% 80.09/80.35 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 80.09/80.35 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 80.09/80.35 Found or_introl00:=(or_introl0 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 80.09/80.35 Found (or_introl0 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 80.09/80.35 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 80.09/80.35 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 80.09/80.35 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 80.09/80.35 Found or_introl00:=(or_introl0 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 80.09/80.35 Found (or_introl0 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 80.09/80.35 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 80.09/80.35 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 80.09/80.35 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 80.09/80.35 Found or_introl10:=(or_introl1 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 80.09/80.35 Found (or_introl1 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 80.09/80.35 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 80.09/80.35 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 80.09/80.35 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 80.09/80.35 Found or_introl10:=(or_introl1 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 80.09/80.35 Found (or_introl1 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 80.09/80.35 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 80.09/80.35 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 86.89/87.17 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 86.89/87.17 Found or_intror10:=(or_intror1 (((rel_m W) V1)->False)):((((rel_m W) V1)->False)->((or (p V0)) (((rel_m W) V1)->False)))
% 86.89/87.17 Found (or_intror1 (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 86.89/87.17 Found ((or_intror (p V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 86.89/87.17 Found ((or_intror (p V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 86.89/87.17 Found ((or_intror (p V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 86.89/87.17 Found or_intror00:=(or_intror0 (((rel_m W) V1)->False)):((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m W) V1)->False)))
% 86.89/87.17 Found (or_intror0 (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 86.89/87.17 Found ((or_intror ((mnot p) V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 86.89/87.17 Found ((or_intror ((mnot p) V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 86.89/87.17 Found ((or_intror ((mnot p) V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 86.89/87.17 Found or_introl00:=(or_introl0 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 86.89/87.17 Found (or_introl0 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 86.89/87.17 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 86.89/87.17 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 86.89/87.17 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 86.89/87.17 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 86.89/87.17 Found a10:=(a1 W):((rel_m W) W)
% 86.89/87.17 Found (a1 W) as proof of ((rel_m W) V0)
% 86.89/87.17 Found (a1 W) as proof of ((rel_m W) V0)
% 86.89/87.17 Found (a1 W) as proof of ((rel_m W) V0)
% 86.89/87.17 Found (x3 (a1 W)) as proof of False
% 86.89/87.17 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 86.89/87.17 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 86.89/87.17 Found a10:=(a1 W):((rel_m W) W)
% 86.89/87.17 Found (a1 W) as proof of ((rel_m W) V0)
% 86.89/87.17 Found (a1 W) as proof of ((rel_m W) V0)
% 86.89/87.17 Found (a1 W) as proof of ((rel_m W) V0)
% 86.89/87.17 Found (x3 (a1 W)) as proof of False
% 86.89/87.17 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 86.89/87.17 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 86.89/87.17 Found or_introl10:=(or_introl1 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 86.89/87.17 Found (or_introl1 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 86.89/87.17 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 86.89/87.17 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 86.89/87.17 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 86.89/87.17 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 86.89/87.17 Found or_introl00:=(or_introl0 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 86.89/87.17 Found (or_introl0 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 86.89/87.17 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 93.78/94.02 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 93.78/94.02 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 93.78/94.02 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 93.78/94.02 Found a10:=(a1 W):((rel_m W) W)
% 93.78/94.02 Found (a1 W) as proof of ((rel_m W) V0)
% 93.78/94.02 Found (a1 W) as proof of ((rel_m W) V0)
% 93.78/94.02 Found (a1 W) as proof of ((rel_m W) V0)
% 93.78/94.02 Found (x3 (a1 W)) as proof of False
% 93.78/94.02 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 93.78/94.02 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 93.78/94.02 Found or_introl10:=(or_introl1 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 93.78/94.02 Found (or_introl1 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 93.78/94.02 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 93.78/94.02 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 93.78/94.02 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 93.78/94.02 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 93.78/94.02 Found a10:=(a1 W):((rel_m W) W)
% 93.78/94.02 Found (a1 W) as proof of ((rel_m W) V0)
% 93.78/94.02 Found (a1 W) as proof of ((rel_m W) V0)
% 93.78/94.02 Found (a1 W) as proof of ((rel_m W) V0)
% 93.78/94.02 Found (x3 (a1 W)) as proof of False
% 93.78/94.02 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 93.78/94.02 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 93.78/94.02 Found a10:=(a1 W):((rel_m W) W)
% 93.78/94.02 Found (a1 W) as proof of ((rel_m W) V0)
% 93.78/94.02 Found (a1 W) as proof of ((rel_m W) V0)
% 93.78/94.02 Found (a1 W) as proof of ((rel_m W) V0)
% 93.78/94.02 Found (x3 (a1 W)) as proof of False
% 93.78/94.02 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 93.78/94.02 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 93.78/94.02 Found a10:=(a1 W):((rel_m W) W)
% 93.78/94.02 Found (a1 W) as proof of ((rel_m W) V0)
% 93.78/94.02 Found (a1 W) as proof of ((rel_m W) V0)
% 93.78/94.02 Found (a1 W) as proof of ((rel_m W) V0)
% 93.78/94.02 Found (x3 (a1 W)) as proof of False
% 93.78/94.02 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 93.78/94.02 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 93.78/94.02 Found a10:=(a1 W):((rel_m W) W)
% 93.78/94.02 Found (a1 W) as proof of ((rel_m W) V0)
% 93.78/94.02 Found (a1 W) as proof of ((rel_m W) V0)
% 93.78/94.02 Found (a1 W) as proof of ((rel_m W) V0)
% 93.78/94.02 Found (x3 (a1 W)) as proof of False
% 93.78/94.02 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 93.78/94.02 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 93.78/94.02 Found or_introl10:=(or_introl1 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 93.78/94.02 Found (or_introl1 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 93.78/94.02 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 93.78/94.02 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 93.78/94.02 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 93.78/94.02 Found or_intror10:=(or_intror1 (((rel_m W) V1)->False)):((((rel_m W) V1)->False)->((or (p V0)) (((rel_m W) V1)->False)))
% 93.78/94.02 Found (or_intror1 (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 93.78/94.02 Found ((or_intror (p V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 93.78/94.02 Found ((or_intror (p V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 102.08/102.35 Found ((or_intror (p V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 102.08/102.35 Found ((or_intror (p V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 102.08/102.35 Found a10:=(a1 W):((rel_m W) W)
% 102.08/102.35 Found (a1 W) as proof of ((rel_m W) V0)
% 102.08/102.35 Found (a1 W) as proof of ((rel_m W) V0)
% 102.08/102.35 Found (a1 W) as proof of ((rel_m W) V0)
% 102.08/102.35 Found (x3 (a1 W)) as proof of False
% 102.08/102.35 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 102.08/102.35 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 102.08/102.35 Found a10:=(a1 W):((rel_m W) W)
% 102.08/102.35 Found (a1 W) as proof of ((rel_m W) V0)
% 102.08/102.35 Found (a1 W) as proof of ((rel_m W) V0)
% 102.08/102.35 Found (a1 W) as proof of ((rel_m W) V0)
% 102.08/102.35 Found a10:=(a1 W):((rel_m W) W)
% 102.08/102.35 Found (a1 W) as proof of ((rel_m W) V0)
% 102.08/102.35 Found (a1 W) as proof of ((rel_m W) V0)
% 102.08/102.35 Found (a1 W) as proof of ((rel_m W) V0)
% 102.08/102.35 Found or_introl00:=(or_introl0 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 102.08/102.35 Found (or_introl0 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 102.08/102.35 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 102.08/102.35 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 102.08/102.35 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 102.08/102.35 Found or_intror00:=(or_intror0 (((rel_m W) V1)->False)):((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m W) V1)->False)))
% 102.08/102.35 Found (or_intror0 (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 102.08/102.35 Found ((or_intror ((mnot p) V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 102.08/102.35 Found ((or_intror ((mnot p) V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 102.08/102.35 Found ((or_intror ((mnot p) V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 102.08/102.35 Found ((or_intror ((mnot p) V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 102.08/102.35 Found a10:=(a1 W):((rel_m W) W)
% 102.08/102.35 Found (a1 W) as proof of ((rel_m W) V0)
% 102.08/102.35 Found (a1 W) as proof of ((rel_m W) V0)
% 102.08/102.35 Found (a1 W) as proof of ((rel_m W) V0)
% 102.08/102.35 Found a10:=(a1 W):((rel_m W) W)
% 102.08/102.35 Found (a1 W) as proof of ((rel_m W) V0)
% 102.08/102.35 Found (a1 W) as proof of ((rel_m W) V0)
% 102.08/102.35 Found (a1 W) as proof of ((rel_m W) V0)
% 102.08/102.35 Found or_introl00:=(or_introl0 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 102.08/102.35 Found (or_introl0 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 102.08/102.35 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 102.08/102.35 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 102.08/102.35 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 102.08/102.35 Found or_introl10:=(or_introl1 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 102.08/102.35 Found (or_introl1 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 102.08/102.35 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 102.08/102.35 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 102.08/102.35 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 102.08/102.35 Found or_introl10:=(or_introl1 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 102.08/102.35 Found (or_introl1 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 108.46/108.73 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 108.46/108.73 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 108.46/108.73 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 108.46/108.73 Found or_introl00:=(or_introl0 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 108.46/108.73 Found (or_introl0 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 108.46/108.73 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 108.46/108.73 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 108.46/108.73 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 108.46/108.73 Found or_introl10:=(or_introl1 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 108.46/108.73 Found (or_introl1 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 108.46/108.73 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 108.46/108.73 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 108.46/108.73 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 108.46/108.73 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 108.46/108.73 Found a10:=(a1 W):((rel_m W) W)
% 108.46/108.73 Found (a1 W) as proof of ((rel_m W) V)
% 108.46/108.73 Found (a1 W) as proof of ((rel_m W) V)
% 108.46/108.73 Found (a1 W) as proof of ((rel_m W) V)
% 108.46/108.73 Found (x1 (a1 W)) as proof of False
% 108.46/108.73 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 108.46/108.73 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 108.46/108.73 Found or_intror10:=(or_intror1 (((rel_m W) V1)->False)):((((rel_m W) V1)->False)->((or (p V0)) (((rel_m W) V1)->False)))
% 108.46/108.73 Found (or_intror1 (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 108.46/108.73 Found ((or_intror (p V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 108.46/108.73 Found ((or_intror (p V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 108.46/108.73 Found ((or_intror (p V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 108.46/108.73 Found or_introl00:=(or_introl0 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 108.46/108.73 Found (or_introl0 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 108.46/108.73 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 108.46/108.73 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 108.46/108.73 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 108.46/108.73 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 108.46/108.73 Found a10:=(a1 W):((rel_m W) W)
% 108.46/108.73 Found (a1 W) as proof of ((rel_m W) V)
% 108.46/108.73 Found (a1 W) as proof of ((rel_m W) V)
% 108.46/108.73 Found (a1 W) as proof of ((rel_m W) V)
% 108.46/108.73 Found (x1 (a1 W)) as proof of False
% 108.46/108.73 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 108.46/108.73 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 108.46/108.73 Found a10:=(a1 W):((rel_m W) W)
% 108.46/108.73 Found (a1 W) as proof of ((rel_m W) V0)
% 108.46/108.73 Found (a1 W) as proof of ((rel_m W) V0)
% 113.38/113.61 Found (a1 W) as proof of ((rel_m W) V0)
% 113.38/113.61 Found a10:=(a1 W):((rel_m W) W)
% 113.38/113.61 Found (a1 W) as proof of ((rel_m W) V0)
% 113.38/113.61 Found (a1 W) as proof of ((rel_m W) V0)
% 113.38/113.61 Found (a1 W) as proof of ((rel_m W) V0)
% 113.38/113.61 Found or_intror00:=(or_intror0 (((rel_m W) V1)->False)):((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m W) V1)->False)))
% 113.38/113.61 Found (or_intror0 (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 113.38/113.61 Found ((or_intror ((mnot p) V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 113.38/113.61 Found ((or_intror ((mnot p) V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 113.38/113.61 Found ((or_intror ((mnot p) V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 113.38/113.61 Found x3:(((rel_m W) V0)->False)
% 113.38/113.61 Instantiate: V0:=V00:fofType;V:=W:fofType
% 113.38/113.61 Found x3 as proof of (((rel_m V) V00)->False)
% 113.38/113.61 Found (or_introl00 x3) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 113.38/113.61 Found ((or_introl0 (p V00)) x3) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 113.38/113.61 Found (((or_introl (((rel_m V) V00)->False)) (p V00)) x3) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 113.38/113.61 Found a10:=(a1 W):((rel_m W) W)
% 113.38/113.61 Found (a1 W) as proof of ((rel_m W) V0)
% 113.38/113.61 Found (a1 W) as proof of ((rel_m W) V0)
% 113.38/113.61 Found (a1 W) as proof of ((rel_m W) V0)
% 113.38/113.61 Found (x3 (a1 W)) as proof of False
% 113.38/113.61 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 113.38/113.61 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 113.38/113.61 Found a10:=(a1 W):((rel_m W) W)
% 113.38/113.61 Found (a1 W) as proof of ((rel_m W) V0)
% 113.38/113.61 Found (a1 W) as proof of ((rel_m W) V0)
% 113.38/113.61 Found (a1 W) as proof of ((rel_m W) V0)
% 113.38/113.61 Found (x3 (a1 W)) as proof of False
% 113.38/113.61 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 113.38/113.61 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 113.38/113.61 Found or_introl00:=(or_introl0 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 113.38/113.61 Found (or_introl0 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 113.38/113.61 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 113.38/113.61 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 113.38/113.61 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 113.38/113.61 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 113.38/113.61 Found or_introl10:=(or_introl1 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 113.38/113.61 Found (or_introl1 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 113.38/113.61 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 113.38/113.61 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 113.38/113.61 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 113.38/113.61 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 113.38/113.61 Found a10:=(a1 W):((rel_m W) W)
% 113.38/113.61 Found (a1 W) as proof of ((rel_m W) V0)
% 113.38/113.61 Found (a1 W) as proof of ((rel_m W) V0)
% 113.38/113.61 Found (a1 W) as proof of ((rel_m W) V0)
% 113.38/113.61 Found (x3 (a1 W)) as proof of False
% 113.38/113.61 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 113.38/113.61 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 113.38/113.61 Found or_introl10:=(or_introl1 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 113.38/113.61 Found (or_introl1 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 113.38/113.61 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 118.66/118.89 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 118.66/118.89 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 118.66/118.89 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 118.66/118.89 Found a10:=(a1 W):((rel_m W) W)
% 118.66/118.89 Found (a1 W) as proof of ((rel_m W) V0)
% 118.66/118.89 Found (a1 W) as proof of ((rel_m W) V0)
% 118.66/118.89 Found (a1 W) as proof of ((rel_m W) V0)
% 118.66/118.89 Found (x3 (a1 W)) as proof of False
% 118.66/118.89 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 118.66/118.89 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 118.66/118.89 Found x3:(((rel_m W) V0)->False)
% 118.66/118.89 Instantiate: V0:=V00:fofType;V:=W:fofType
% 118.66/118.89 Found x3 as proof of (((rel_m V) V00)->False)
% 118.66/118.89 Found (or_introl10 x3) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 118.66/118.89 Found ((or_introl1 ((mnot p) V00)) x3) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 118.66/118.89 Found (((or_introl (((rel_m V) V00)->False)) ((mnot p) V00)) x3) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 118.66/118.89 Found or_introl00:=(or_introl0 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 118.66/118.89 Found (or_introl0 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 118.66/118.89 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 118.66/118.89 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 118.66/118.89 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 118.66/118.89 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 118.66/118.89 Found a10:=(a1 W):((rel_m W) W)
% 118.66/118.89 Found (a1 W) as proof of ((rel_m W) V0)
% 118.66/118.89 Found (a1 W) as proof of ((rel_m W) V0)
% 118.66/118.89 Found (a1 W) as proof of ((rel_m W) V0)
% 118.66/118.89 Found a10:=(a1 W):((rel_m W) W)
% 118.66/118.89 Found (a1 W) as proof of ((rel_m W) V0)
% 118.66/118.89 Found (a1 W) as proof of ((rel_m W) V0)
% 118.66/118.89 Found (a1 W) as proof of ((rel_m W) V0)
% 118.66/118.89 Found x3:(((rel_m W) V0)->False)
% 118.66/118.89 Instantiate: V0:=V00:fofType
% 118.66/118.89 Found x3 as proof of (((rel_m V) V00)->False)
% 118.66/118.89 Found (or_introl00 x3) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 118.66/118.89 Found ((or_introl0 (p V00)) x3) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 118.66/118.89 Found (((or_introl (((rel_m V) V00)->False)) (p V00)) x3) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 118.66/118.89 Found a10:=(a1 W):((rel_m W) W)
% 118.66/118.89 Found (a1 W) as proof of ((rel_m W) V0)
% 118.66/118.89 Found (a1 W) as proof of ((rel_m W) V0)
% 118.66/118.89 Found (a1 W) as proof of ((rel_m W) V0)
% 118.66/118.89 Found (x3 (a1 W)) as proof of False
% 118.66/118.89 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 118.66/118.89 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 118.66/118.89 Found a10:=(a1 W):((rel_m W) W)
% 118.66/118.89 Found (a1 W) as proof of ((rel_m W) V0)
% 118.66/118.89 Found (a1 W) as proof of ((rel_m W) V0)
% 118.66/118.89 Found (a1 W) as proof of ((rel_m W) V0)
% 118.66/118.89 Found (x3 (a1 W)) as proof of False
% 118.66/118.89 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 118.66/118.89 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 118.66/118.89 Found or_introl10:=(or_introl1 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 118.66/118.89 Found (or_introl1 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 118.66/118.89 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 118.66/118.89 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 118.66/118.89 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 118.66/118.89 Found or_introl10:=(or_introl1 ((mnot p) V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V00)))
% 121.16/121.40 Found (or_introl1 ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 121.16/121.40 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 121.16/121.40 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 121.16/121.40 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 121.16/121.40 Found or_introl00:=(or_introl0 (p V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V00)))
% 121.16/121.40 Found (or_introl0 (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 121.16/121.40 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 121.16/121.40 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 121.16/121.40 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 121.16/121.40 Found or_intror10:=(or_intror1 (((rel_m W) V1)->False)):((((rel_m W) V1)->False)->((or (p V0)) (((rel_m W) V1)->False)))
% 121.16/121.40 Found (or_intror1 (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 121.16/121.40 Found ((or_intror (p V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 121.16/121.40 Found ((or_intror (p V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 121.16/121.40 Found ((or_intror (p V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 121.16/121.40 Found ((or_intror (p V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 121.16/121.40 Found or_introl00:=(or_introl0 (p V1)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) (p V1)))
% 121.16/121.40 Found (or_introl0 (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 121.16/121.40 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 121.16/121.40 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 121.16/121.40 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 121.16/121.40 Found or_introl10:=(or_introl1 ((mnot p) V1)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) ((mnot p) V1)))
% 121.16/121.40 Found (or_introl1 ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 121.16/121.40 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 121.16/121.40 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 121.16/121.40 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 121.16/121.40 Found a10:=(a1 W):((rel_m W) W)
% 121.16/121.40 Found (a1 W) as proof of ((rel_m W) V0)
% 121.16/121.40 Found (a1 W) as proof of ((rel_m W) V0)
% 121.16/121.40 Found (a1 W) as proof of ((rel_m W) V0)
% 121.16/121.40 Found (x3 (a1 W)) as proof of False
% 121.16/121.40 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 121.16/121.40 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 121.16/121.40 Found a10:=(a1 W):((rel_m W) W)
% 121.16/121.40 Found (a1 W) as proof of ((rel_m W) V0)
% 121.16/121.40 Found (a1 W) as proof of ((rel_m W) V0)
% 121.16/121.40 Found (a1 W) as proof of ((rel_m W) V0)
% 121.16/121.40 Found a10:=(a1 W):((rel_m W) W)
% 121.16/121.40 Found (a1 W) as proof of ((rel_m W) V0)
% 121.16/121.40 Found (a1 W) as proof of ((rel_m W) V0)
% 121.16/121.40 Found (a1 W) as proof of ((rel_m W) V0)
% 121.16/121.40 Found a10:=(a1 W):((rel_m W) W)
% 121.16/121.40 Found (a1 W) as proof of ((rel_m W) V0)
% 121.16/121.40 Found (a1 W) as proof of ((rel_m W) V0)
% 121.16/121.40 Found (a1 W) as proof of ((rel_m W) V0)
% 121.16/121.40 Found a10:=(a1 W):((rel_m W) W)
% 125.69/125.97 Found (a1 W) as proof of ((rel_m W) V0)
% 125.69/125.97 Found (a1 W) as proof of ((rel_m W) V0)
% 125.69/125.97 Found (a1 W) as proof of ((rel_m W) V0)
% 125.69/125.97 Found x3:(((rel_m W) V0)->False)
% 125.69/125.97 Instantiate: V0:=V00:fofType
% 125.69/125.97 Found x3 as proof of (((rel_m V) V00)->False)
% 125.69/125.97 Found (or_introl10 x3) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 125.69/125.97 Found ((or_introl1 ((mnot p) V00)) x3) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 125.69/125.97 Found (((or_introl (((rel_m V) V00)->False)) ((mnot p) V00)) x3) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 125.69/125.97 Found a10:=(a1 W):((rel_m W) W)
% 125.69/125.97 Found (a1 W) as proof of ((rel_m W) V0)
% 125.69/125.97 Found (a1 W) as proof of ((rel_m W) V0)
% 125.69/125.97 Found (a1 W) as proof of ((rel_m W) V0)
% 125.69/125.97 Found (x3 (a1 W)) as proof of False
% 125.69/125.97 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of False
% 125.69/125.97 Found (fun (x3:(((rel_m W) V0)->False))=> (x3 (a1 W))) as proof of ((((rel_m W) V0)->False)->False)
% 125.69/125.97 Found x2:((rel_m V) V0)
% 125.69/125.97 Instantiate: V1:=V0:fofType;V:=W:fofType
% 125.69/125.97 Found x2 as proof of ((rel_m W) V1)
% 125.69/125.97 Found (x4 x2) as proof of False
% 125.69/125.97 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of False
% 125.69/125.97 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of ((((rel_m W) V1)->False)->False)
% 125.69/125.97 Found or_introl00:=(or_introl0 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 125.69/125.97 Found (or_introl0 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 125.69/125.97 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 125.69/125.97 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 125.69/125.97 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 125.69/125.97 Found or_intror00:=(or_intror0 (((rel_m W) V1)->False)):((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m W) V1)->False)))
% 125.69/125.97 Found (or_intror0 (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 125.69/125.97 Found ((or_intror ((mnot p) V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 125.69/125.97 Found ((or_intror ((mnot p) V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 125.69/125.97 Found ((or_intror ((mnot p) V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 125.69/125.97 Found ((or_intror ((mnot p) V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 125.69/125.97 Found or_introl10:=(or_introl1 ((mnot p) V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V00)))
% 125.69/125.97 Found (or_introl1 ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 125.69/125.97 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 125.69/125.97 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 125.69/125.97 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 125.69/125.97 Found or_introl10:=(or_introl1 ((mnot p) V1)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) ((mnot p) V1)))
% 125.69/125.97 Found (or_introl1 ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 125.69/125.97 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 125.69/125.97 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 125.69/125.97 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 125.69/125.97 Found or_introl00:=(or_introl0 (p V1)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) (p V1)))
% 129.27/129.56 Found (or_introl0 (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 129.27/129.56 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 129.27/129.56 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 129.27/129.56 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 129.27/129.56 Found or_introl00:=(or_introl0 (p V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V00)))
% 129.27/129.56 Found (or_introl0 (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 129.27/129.56 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 129.27/129.56 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 129.27/129.56 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 129.27/129.56 Found x2:((rel_m V) V0)
% 129.27/129.56 Instantiate: V1:=V0:fofType;V:=W:fofType
% 129.27/129.56 Found x2 as proof of ((rel_m W) V1)
% 129.27/129.56 Found (x4 x2) as proof of False
% 129.27/129.56 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of False
% 129.27/129.56 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of ((((rel_m W) V1)->False)->False)
% 129.27/129.56 Found a10:=(a1 W):((rel_m W) W)
% 129.27/129.56 Found (a1 W) as proof of ((rel_m W) V0)
% 129.27/129.56 Found (a1 W) as proof of ((rel_m W) V0)
% 129.27/129.56 Found (a1 W) as proof of ((rel_m W) V0)
% 129.27/129.56 Found a10:=(a1 W):((rel_m W) W)
% 129.27/129.56 Found (a1 W) as proof of ((rel_m W) V0)
% 129.27/129.56 Found (a1 W) as proof of ((rel_m W) V0)
% 129.27/129.56 Found (a1 W) as proof of ((rel_m W) V0)
% 129.27/129.56 Found a10:=(a1 W):((rel_m W) W)
% 129.27/129.56 Found (a1 W) as proof of ((rel_m W) V0)
% 129.27/129.56 Found (a1 W) as proof of ((rel_m W) V0)
% 129.27/129.56 Found (a1 W) as proof of ((rel_m W) V0)
% 129.27/129.56 Found a10:=(a1 W):((rel_m W) W)
% 129.27/129.56 Found (a1 W) as proof of ((rel_m W) V0)
% 129.27/129.56 Found (a1 W) as proof of ((rel_m W) V0)
% 129.27/129.56 Found (a1 W) as proof of ((rel_m W) V0)
% 129.27/129.56 Found x2:((rel_m V) V0)
% 129.27/129.56 Instantiate: V1:=V0:fofType
% 129.27/129.56 Found x2 as proof of ((rel_m W) V1)
% 129.27/129.56 Found (x4 x2) as proof of False
% 129.27/129.56 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of False
% 129.27/129.56 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of ((((rel_m W) V1)->False)->False)
% 129.27/129.56 Found or_introl00:=(or_introl0 (p V0)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) (p V0)))
% 129.27/129.56 Found (or_introl0 (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 129.27/129.56 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 129.27/129.56 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 129.27/129.56 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 129.27/129.56 Found or_introl00:=(or_introl0 (p V0)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) (p V0)))
% 129.27/129.56 Found (or_introl0 (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 129.27/129.56 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 129.27/129.56 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 129.27/129.56 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 129.27/129.56 Found or_introl10:=(or_introl1 ((mnot p) V0)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) ((mnot p) V0)))
% 129.27/129.56 Found (or_introl1 ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 129.27/129.56 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 129.27/129.56 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 129.27/129.56 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 132.36/132.63 Found or_introl10:=(or_introl1 ((mnot p) V0)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) ((mnot p) V0)))
% 132.36/132.63 Found (or_introl1 ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 132.36/132.63 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 132.36/132.63 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 132.36/132.63 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 132.36/132.63 Found or_introl10:=(or_introl1 (p V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V0)))
% 132.36/132.63 Found (or_introl1 (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 132.36/132.63 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 132.36/132.63 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 132.36/132.63 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 132.36/132.63 Found ((or_introl (((rel_m W) V1)->False)) (p V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 132.36/132.63 Found or_introl10:=(or_introl1 ((mnot p) V1)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) ((mnot p) V1)))
% 132.36/132.63 Found (or_introl1 ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 132.36/132.63 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 132.36/132.63 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 132.36/132.63 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 132.36/132.63 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 132.36/132.63 Found or_introl00:=(or_introl0 (p V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V00)))
% 132.36/132.63 Found (or_introl0 (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 132.36/132.63 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 132.36/132.63 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 132.36/132.63 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 132.36/132.63 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 132.36/132.63 Found or_introl10:=(or_introl1 ((mnot p) V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V00)))
% 132.36/132.63 Found (or_introl1 ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 132.36/132.63 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 132.36/132.63 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 132.36/132.63 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 132.36/132.63 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 132.36/132.63 Found or_introl00:=(or_introl0 (p V1)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) (p V1)))
% 132.36/132.63 Found (or_introl0 (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 132.36/132.63 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 136.09/136.38 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 136.09/136.38 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 136.09/136.38 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 136.09/136.38 Found x2:((rel_m V) V0)
% 136.09/136.38 Instantiate: V1:=V0:fofType
% 136.09/136.38 Found x2 as proof of ((rel_m W) V1)
% 136.09/136.38 Found (x4 x2) as proof of False
% 136.09/136.38 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of False
% 136.09/136.38 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of ((((rel_m W) V1)->False)->False)
% 136.09/136.38 Found a10:=(a1 W):((rel_m W) W)
% 136.09/136.38 Found (a1 W) as proof of ((rel_m W) V1)
% 136.09/136.38 Found (a1 W) as proof of ((rel_m W) V1)
% 136.09/136.38 Found (a1 W) as proof of ((rel_m W) V1)
% 136.09/136.38 Found (x5 (a1 W)) as proof of False
% 136.09/136.38 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of False
% 136.09/136.38 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 136.09/136.38 Found a10:=(a1 W):((rel_m W) W)
% 136.09/136.38 Found (a1 W) as proof of ((rel_m W) V1)
% 136.09/136.38 Found (a1 W) as proof of ((rel_m W) V1)
% 136.09/136.38 Found (a1 W) as proof of ((rel_m W) V1)
% 136.09/136.38 Found (x5 (a1 W)) as proof of False
% 136.09/136.38 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of False
% 136.09/136.38 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 136.09/136.38 Found a10:=(a1 W):((rel_m W) W)
% 136.09/136.38 Found (a1 W) as proof of ((rel_m W) V)
% 136.09/136.38 Found (a1 W) as proof of ((rel_m W) V)
% 136.09/136.38 Found (a1 W) as proof of ((rel_m W) V)
% 136.09/136.38 Found (x1 (a1 W)) as proof of False
% 136.09/136.38 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 136.09/136.38 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 136.09/136.38 Found a10:=(a1 W):((rel_m W) W)
% 136.09/136.38 Found (a1 W) as proof of ((rel_m W) V)
% 136.09/136.38 Found (a1 W) as proof of ((rel_m W) V)
% 136.09/136.38 Found (a1 W) as proof of ((rel_m W) V)
% 136.09/136.38 Found (x1 (a1 W)) as proof of False
% 136.09/136.38 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of False
% 136.09/136.38 Found (fun (x1:(((rel_m W) V)->False))=> (x1 (a1 W))) as proof of ((((rel_m W) V)->False)->False)
% 136.09/136.38 Found or_introl00:=(or_introl0 ((mnot p) V0)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V0)))
% 136.09/136.38 Found (or_introl0 ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 136.09/136.38 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 136.09/136.38 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 136.09/136.38 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 136.09/136.38 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 136.09/136.38 Found or_introl00:=(or_introl0 (p V0)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) (p V0)))
% 136.09/136.38 Found (or_introl0 (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 136.09/136.38 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 136.09/136.38 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 136.09/136.38 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 136.09/136.38 Found or_introl10:=(or_introl1 ((mnot p) V0)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) ((mnot p) V0)))
% 136.09/136.38 Found (or_introl1 ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 136.09/136.38 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 136.09/136.38 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 136.09/136.38 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 139.85/140.09 Found or_introl10:=(or_introl1 ((mnot p) V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V00)))
% 139.85/140.09 Found (or_introl1 ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 139.85/140.09 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 139.85/140.09 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 139.85/140.09 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 139.85/140.09 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 139.85/140.09 Found or_introl00:=(or_introl0 (p V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V00)))
% 139.85/140.09 Found (or_introl0 (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 139.85/140.09 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 139.85/140.09 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 139.85/140.09 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 139.85/140.09 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 139.85/140.09 Found a10:=(a1 W):((rel_m W) W)
% 139.85/140.09 Found (a1 W) as proof of ((rel_m W) V0)
% 139.85/140.09 Found (a1 W) as proof of ((rel_m W) V0)
% 139.85/140.09 Found (a1 W) as proof of ((rel_m W) V0)
% 139.85/140.09 Found a10:=(a1 W):((rel_m W) W)
% 139.85/140.09 Found (a1 W) as proof of ((rel_m W) V0)
% 139.85/140.09 Found (a1 W) as proof of ((rel_m W) V0)
% 139.85/140.09 Found (a1 W) as proof of ((rel_m W) V0)
% 139.85/140.09 Found a10:=(a1 W):((rel_m W) W)
% 139.85/140.09 Found (a1 W) as proof of ((rel_m W) V1)
% 139.85/140.09 Found (a1 W) as proof of ((rel_m W) V1)
% 139.85/140.09 Found (a1 W) as proof of ((rel_m W) V1)
% 139.85/140.09 Found (x5 (a1 W)) as proof of False
% 139.85/140.09 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of False
% 139.85/140.09 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 139.85/140.09 Found or_introl00:=(or_introl0 (p V1)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) (p V1)))
% 139.85/140.09 Found (or_introl0 (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 139.85/140.09 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 139.85/140.09 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 139.85/140.09 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 139.85/140.09 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 139.85/140.09 Found a10:=(a1 W):((rel_m W) W)
% 139.85/140.09 Found (a1 W) as proof of ((rel_m W) V1)
% 139.85/140.09 Found (a1 W) as proof of ((rel_m W) V1)
% 139.85/140.09 Found (a1 W) as proof of ((rel_m W) V1)
% 139.85/140.09 Found (x5 (a1 W)) as proof of False
% 139.85/140.09 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of False
% 139.85/140.09 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 139.85/140.09 Found or_introl10:=(or_introl1 ((mnot p) V1)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) ((mnot p) V1)))
% 139.85/140.09 Found (or_introl1 ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 139.85/140.09 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 139.85/140.09 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 139.85/140.09 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 146.97/147.27 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 146.97/147.27 Found a10:=(a1 W):((rel_m W) W)
% 146.97/147.27 Found (a1 W) as proof of ((rel_m W) V1)
% 146.97/147.27 Found (a1 W) as proof of ((rel_m W) V1)
% 146.97/147.27 Found (a1 W) as proof of ((rel_m W) V1)
% 146.97/147.27 Found (x5 (a1 W)) as proof of False
% 146.97/147.27 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of False
% 146.97/147.27 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 146.97/147.27 Found a10:=(a1 W):((rel_m W) W)
% 146.97/147.27 Found (a1 W) as proof of ((rel_m W) V1)
% 146.97/147.27 Found (a1 W) as proof of ((rel_m W) V1)
% 146.97/147.27 Found (a1 W) as proof of ((rel_m W) V1)
% 146.97/147.27 Found (x5 (a1 W)) as proof of False
% 146.97/147.27 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of False
% 146.97/147.27 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 146.97/147.27 Found x3:(((rel_m W) V0)->False)
% 146.97/147.27 Instantiate: V0:=V00:fofType;V:=W:fofType
% 146.97/147.27 Found x3 as proof of (((rel_m V) V00)->False)
% 146.97/147.27 Found (or_introl00 x3) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 146.97/147.27 Found ((or_introl0 (p V00)) x3) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 146.97/147.27 Found (((or_introl (((rel_m V) V00)->False)) (p V00)) x3) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 146.97/147.27 Found or_introl00:=(or_introl0 (p V0)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) (p V0)))
% 146.97/147.27 Found (or_introl0 (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 146.97/147.27 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 146.97/147.27 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 146.97/147.27 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 146.97/147.27 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 146.97/147.27 Found or_introl10:=(or_introl1 ((mnot p) V0)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) ((mnot p) V0)))
% 146.97/147.27 Found (or_introl1 ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 146.97/147.27 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 146.97/147.27 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 146.97/147.27 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 146.97/147.27 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 146.97/147.27 Found x3:(((rel_m W) V0)->False)
% 146.97/147.27 Instantiate: V0:=V00:fofType;V:=W:fofType
% 146.97/147.27 Found x3 as proof of (((rel_m V) V00)->False)
% 146.97/147.27 Found (or_introl10 x3) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 146.97/147.27 Found ((or_introl1 ((mnot p) V00)) x3) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 146.97/147.27 Found (((or_introl (((rel_m V) V00)->False)) ((mnot p) V00)) x3) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 146.97/147.27 Found a10:=(a1 W):((rel_m W) W)
% 146.97/147.27 Found (a1 W) as proof of ((rel_m W) V1)
% 146.97/147.27 Found (a1 W) as proof of ((rel_m W) V1)
% 146.97/147.27 Found (a1 W) as proof of ((rel_m W) V1)
% 146.97/147.27 Found (x5 (a1 W)) as proof of False
% 146.97/147.27 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of False
% 146.97/147.27 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 146.97/147.27 Found a10:=(a1 W):((rel_m W) W)
% 146.97/147.27 Found (a1 W) as proof of ((rel_m W) V0)
% 146.97/147.27 Found (a1 W) as proof of ((rel_m W) V0)
% 146.97/147.27 Found (a1 W) as proof of ((rel_m W) V0)
% 146.97/147.27 Found a10:=(a1 W):((rel_m W) W)
% 146.97/147.27 Found (a1 W) as proof of ((rel_m W) V0)
% 146.97/147.27 Found (a1 W) as proof of ((rel_m W) V0)
% 146.97/147.27 Found (a1 W) as proof of ((rel_m W) V0)
% 146.97/147.27 Found a10:=(a1 W):((rel_m W) W)
% 146.97/147.27 Found (a1 W) as proof of ((rel_m W) V1)
% 146.97/147.27 Found (a1 W) as proof of ((rel_m W) V1)
% 146.97/147.27 Found (a1 W) as proof of ((rel_m W) V1)
% 146.97/147.27 Found (x5 (a1 W)) as proof of False
% 146.97/147.27 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of False
% 153.16/153.41 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 153.16/153.41 Found x3:(((rel_m W) V0)->False)
% 153.16/153.41 Instantiate: V0:=V00:fofType
% 153.16/153.41 Found x3 as proof of (((rel_m V) V00)->False)
% 153.16/153.41 Found (or_introl00 x3) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 153.16/153.41 Found ((or_introl0 (p V00)) x3) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 153.16/153.41 Found (((or_introl (((rel_m V) V00)->False)) (p V00)) x3) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 153.16/153.41 Found a10:=(a1 W):((rel_m W) W)
% 153.16/153.41 Found (a1 W) as proof of ((rel_m W) V1)
% 153.16/153.41 Found (a1 W) as proof of ((rel_m W) V1)
% 153.16/153.41 Found (a1 W) as proof of ((rel_m W) V1)
% 153.16/153.41 Found (x4 (a1 W)) as proof of False
% 153.16/153.41 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 (a1 W))) as proof of False
% 153.16/153.41 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 153.16/153.41 Found a10:=(a1 W):((rel_m W) W)
% 153.16/153.41 Found (a1 W) as proof of ((rel_m W) V0)
% 153.16/153.41 Found (a1 W) as proof of ((rel_m W) V0)
% 153.16/153.41 Found (a1 W) as proof of ((rel_m W) V0)
% 153.16/153.41 Found a10:=(a1 W):((rel_m W) W)
% 153.16/153.41 Found (a1 W) as proof of ((rel_m W) V0)
% 153.16/153.41 Found (a1 W) as proof of ((rel_m W) V0)
% 153.16/153.41 Found (a1 W) as proof of ((rel_m W) V0)
% 153.16/153.41 Found x3:(((rel_m W) V0)->False)
% 153.16/153.41 Instantiate: V0:=V00:fofType
% 153.16/153.41 Found x3 as proof of (((rel_m V) V00)->False)
% 153.16/153.41 Found (or_introl10 x3) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 153.16/153.41 Found ((or_introl1 ((mnot p) V00)) x3) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 153.16/153.41 Found (((or_introl (((rel_m V) V00)->False)) ((mnot p) V00)) x3) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 153.16/153.41 Found or_introl00:=(or_introl0 (p V1)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) (p V1)))
% 153.16/153.41 Found (or_introl0 (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 153.16/153.41 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 153.16/153.41 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 153.16/153.41 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 153.16/153.41 Found or_introl10:=(or_introl1 ((mnot p) V1)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) ((mnot p) V1)))
% 153.16/153.41 Found (or_introl1 ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 153.16/153.41 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 153.16/153.41 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 153.16/153.41 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 153.16/153.41 Found or_introl10:=(or_introl1 ((mnot p) V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V00)))
% 153.16/153.41 Found (or_introl1 ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 153.16/153.41 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 153.16/153.41 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 153.16/153.41 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 153.16/153.41 Found or_introl00:=(or_introl0 (p V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V00)))
% 153.16/153.41 Found (or_introl0 (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 153.16/153.41 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 153.16/153.41 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 153.16/153.41 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 159.73/160.04 Found x2:((rel_m V) V0)
% 159.73/160.04 Instantiate: V1:=V0:fofType;V:=W:fofType
% 159.73/160.04 Found x2 as proof of ((rel_m W) V1)
% 159.73/160.04 Found (x4 x2) as proof of False
% 159.73/160.04 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of False
% 159.73/160.04 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of ((((rel_m W) V1)->False)->False)
% 159.73/160.04 Found a10:=(a1 W):((rel_m W) W)
% 159.73/160.04 Found (a1 W) as proof of ((rel_m W) V1)
% 159.73/160.04 Found (a1 W) as proof of ((rel_m W) V1)
% 159.73/160.04 Found (a1 W) as proof of ((rel_m W) V1)
% 159.73/160.04 Found (x4 (a1 W)) as proof of False
% 159.73/160.04 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 (a1 W))) as proof of False
% 159.73/160.04 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 159.73/160.04 Found a10:=(a1 W):((rel_m W) W)
% 159.73/160.04 Found (a1 W) as proof of ((rel_m W) V1)
% 159.73/160.04 Found (a1 W) as proof of ((rel_m W) V1)
% 159.73/160.04 Found (a1 W) as proof of ((rel_m W) V1)
% 159.73/160.04 Found (x3 (a1 W)) as proof of False
% 159.73/160.04 Found (fun (x4:(p V0))=> (x3 (a1 W))) as proof of False
% 159.73/160.04 Found (fun (x3:(((rel_m W) V1)->False)) (x4:(p V0))=> (x3 (a1 W))) as proof of ((mnot p) V0)
% 159.73/160.04 Found (fun (x3:(((rel_m W) V1)->False)) (x4:(p V0))=> (x3 (a1 W))) as proof of ((((rel_m W) V1)->False)->((mnot p) V0))
% 159.73/160.04 Found a10:=(a1 W):((rel_m W) W)
% 159.73/160.04 Found (a1 W) as proof of ((rel_m W) V0)
% 159.73/160.04 Found (a1 W) as proof of ((rel_m W) V0)
% 159.73/160.04 Found (a1 W) as proof of ((rel_m W) V0)
% 159.73/160.04 Found a10:=(a1 W):((rel_m W) W)
% 159.73/160.04 Found (a1 W) as proof of ((rel_m W) V0)
% 159.73/160.04 Found (a1 W) as proof of ((rel_m W) V0)
% 159.73/160.04 Found (a1 W) as proof of ((rel_m W) V0)
% 159.73/160.04 Found x2:((rel_m V) V0)
% 159.73/160.04 Instantiate: V1:=V0:fofType;V:=W:fofType
% 159.73/160.04 Found x2 as proof of ((rel_m W) V1)
% 159.73/160.04 Found (x4 x2) as proof of False
% 159.73/160.04 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of False
% 159.73/160.04 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of ((((rel_m W) V1)->False)->False)
% 159.73/160.04 Found or_introl00:=(or_introl0 (p V1)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) (p V1)))
% 159.73/160.04 Found (or_introl0 (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 159.73/160.04 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 159.73/160.04 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 159.73/160.04 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 159.73/160.04 Found or_introl10:=(or_introl1 ((mnot p) V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V00)))
% 159.73/160.04 Found (or_introl1 ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 159.73/160.04 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 159.73/160.04 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 159.73/160.04 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 159.73/160.04 Found or_introl00:=(or_introl0 (p V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V00)))
% 159.73/160.04 Found (or_introl0 (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 159.73/160.04 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 159.73/160.04 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 159.73/160.04 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 159.73/160.04 Found or_introl10:=(or_introl1 ((mnot p) V1)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) ((mnot p) V1)))
% 159.73/160.04 Found (or_introl1 ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 159.73/160.04 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 159.73/160.04 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 167.35/167.67 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 167.35/167.67 Found x2:((rel_m V) V0)
% 167.35/167.67 Instantiate: V1:=V0:fofType
% 167.35/167.67 Found x2 as proof of ((rel_m W) V1)
% 167.35/167.67 Found (x4 x2) as proof of False
% 167.35/167.67 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of False
% 167.35/167.67 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of ((((rel_m W) V1)->False)->False)
% 167.35/167.67 Found a10:=(a1 W):((rel_m W) W)
% 167.35/167.67 Found (a1 W) as proof of ((rel_m W) V1)
% 167.35/167.67 Found (a1 W) as proof of ((rel_m W) V1)
% 167.35/167.67 Found (a1 W) as proof of ((rel_m W) V1)
% 167.35/167.67 Found (x3 (a1 W)) as proof of False
% 167.35/167.67 Found (fun (x4:(p V0))=> (x3 (a1 W))) as proof of False
% 167.35/167.67 Found (fun (x3:(((rel_m W) V1)->False)) (x4:(p V0))=> (x3 (a1 W))) as proof of ((mnot p) V0)
% 167.35/167.67 Found (fun (x3:(((rel_m W) V1)->False)) (x4:(p V0))=> (x3 (a1 W))) as proof of ((((rel_m W) V1)->False)->((mnot p) V0))
% 167.35/167.67 Found or_introl00:=(or_introl0 (p V0)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) (p V0)))
% 167.35/167.67 Found (or_introl0 (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 167.35/167.67 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 167.35/167.67 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 167.35/167.67 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 167.35/167.67 Found or_introl10:=(or_introl1 ((mnot p) V0)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) ((mnot p) V0)))
% 167.35/167.67 Found (or_introl1 ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 167.35/167.67 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 167.35/167.67 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 167.35/167.67 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 167.35/167.67 Found or_introl00:=(or_introl0 (p V0)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) (p V0)))
% 167.35/167.67 Found (or_introl0 (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 167.35/167.67 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 167.35/167.67 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 167.35/167.67 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 167.35/167.67 Found or_introl10:=(or_introl1 ((mnot p) V0)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) ((mnot p) V0)))
% 167.35/167.67 Found (or_introl1 ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 167.35/167.67 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 167.35/167.67 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 167.35/167.67 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 167.35/167.67 Found x2:((rel_m V) V0)
% 167.35/167.67 Instantiate: V1:=V0:fofType
% 167.35/167.67 Found x2 as proof of ((rel_m W) V1)
% 167.35/167.67 Found (x4 x2) as proof of False
% 167.35/167.67 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of False
% 167.35/167.67 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of ((((rel_m W) V1)->False)->False)
% 167.35/167.67 Found a10:=(a1 W):((rel_m W) W)
% 167.35/167.67 Found (a1 W) as proof of ((rel_m W) V1)
% 167.35/167.67 Found (a1 W) as proof of ((rel_m W) V1)
% 167.35/167.67 Found (a1 W) as proof of ((rel_m W) V1)
% 167.35/167.67 Found (x5 (a1 W)) as proof of False
% 167.35/167.67 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of False
% 167.35/167.67 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 167.35/167.67 Found a10:=(a1 W):((rel_m W) W)
% 171.67/171.94 Found (a1 W) as proof of ((rel_m W) V1)
% 171.67/171.94 Found (a1 W) as proof of ((rel_m W) V1)
% 171.67/171.94 Found (a1 W) as proof of ((rel_m W) V1)
% 171.67/171.94 Found (x5 (a1 W)) as proof of False
% 171.67/171.94 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of False
% 171.67/171.94 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 171.67/171.94 Found or_introl10:=(or_introl1 ((mnot p) V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V00)))
% 171.67/171.94 Found (or_introl1 ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 171.67/171.94 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 171.67/171.94 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 171.67/171.94 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 171.67/171.94 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 171.67/171.94 Found or_introl10:=(or_introl1 ((mnot p) V1)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) ((mnot p) V1)))
% 171.67/171.94 Found (or_introl1 ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 171.67/171.94 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 171.67/171.94 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 171.67/171.94 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 171.67/171.94 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 171.67/171.94 Found or_introl00:=(or_introl0 (p V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V00)))
% 171.67/171.94 Found (or_introl0 (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 171.67/171.94 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 171.67/171.94 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 171.67/171.94 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 171.67/171.94 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 171.67/171.94 Found or_introl00:=(or_introl0 (p V1)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) (p V1)))
% 171.67/171.94 Found (or_introl0 (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 171.67/171.94 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 171.67/171.94 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 171.67/171.94 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 171.67/171.94 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 171.67/171.94 Found or_introl00:=(or_introl0 (p V0)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) (p V0)))
% 171.67/171.94 Found (or_introl0 (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 171.67/171.94 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 171.67/171.94 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 171.67/171.94 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 171.67/171.94 Found or_introl10:=(or_introl1 ((mnot p) V0)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) ((mnot p) V0)))
% 176.16/176.48 Found (or_introl1 ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 176.16/176.48 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 176.16/176.48 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 176.16/176.48 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 176.16/176.48 Found or_intror00:=(or_intror0 (((rel_m W) V1)->False)):((((rel_m W) V1)->False)->((or (p V0)) (((rel_m W) V1)->False)))
% 176.16/176.48 Found (or_intror0 (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 176.16/176.48 Found ((or_intror (p V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 176.16/176.48 Found ((or_intror (p V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 176.16/176.48 Found ((or_intror (p V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 176.16/176.48 Found a10:=(a1 W):((rel_m W) W)
% 176.16/176.48 Found (a1 W) as proof of ((rel_m W) V1)
% 176.16/176.48 Found (a1 W) as proof of ((rel_m W) V1)
% 176.16/176.48 Found (a1 W) as proof of ((rel_m W) V1)
% 176.16/176.48 Found (x5 (a1 W)) as proof of False
% 176.16/176.48 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of False
% 176.16/176.48 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 176.16/176.48 Found a10:=(a1 W):((rel_m W) W)
% 176.16/176.48 Found (a1 W) as proof of ((rel_m W) V1)
% 176.16/176.48 Found (a1 W) as proof of ((rel_m W) V1)
% 176.16/176.48 Found (a1 W) as proof of ((rel_m W) V1)
% 176.16/176.48 Found (x5 (a1 W)) as proof of False
% 176.16/176.48 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of False
% 176.16/176.48 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 176.16/176.48 Found a10:=(a1 W):((rel_m W) W)
% 176.16/176.48 Found (a1 W) as proof of ((rel_m W) V1)
% 176.16/176.48 Found (a1 W) as proof of ((rel_m W) V1)
% 176.16/176.48 Found (a1 W) as proof of ((rel_m W) V1)
% 176.16/176.48 Found (x5 (a1 W)) as proof of False
% 176.16/176.48 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of False
% 176.16/176.48 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 176.16/176.48 Found a10:=(a1 W):((rel_m W) W)
% 176.16/176.48 Found (a1 W) as proof of ((rel_m W) V1)
% 176.16/176.48 Found (a1 W) as proof of ((rel_m W) V1)
% 176.16/176.48 Found (a1 W) as proof of ((rel_m W) V1)
% 176.16/176.48 Found (x5 (a1 W)) as proof of False
% 176.16/176.48 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of False
% 176.16/176.48 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 176.16/176.48 Found or_introl10:=(or_introl1 ((mnot p) V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V00)))
% 176.16/176.48 Found (or_introl1 ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 176.16/176.48 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 176.16/176.48 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 176.16/176.48 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 176.16/176.48 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 176.16/176.48 Found or_introl10:=(or_introl1 ((mnot p) V1)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) ((mnot p) V1)))
% 176.16/176.48 Found (or_introl1 ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 176.16/176.48 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 176.16/176.48 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 176.16/176.48 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 181.65/181.90 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 181.65/181.90 Found or_introl00:=(or_introl0 (p V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V00)))
% 181.65/181.90 Found (or_introl0 (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 181.65/181.90 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 181.65/181.90 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 181.65/181.90 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 181.65/181.90 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 181.65/181.90 Found or_introl00:=(or_introl0 (p V1)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) (p V1)))
% 181.65/181.90 Found (or_introl0 (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 181.65/181.90 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 181.65/181.90 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 181.65/181.90 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 181.65/181.90 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 181.65/181.90 Found or_intror10:=(or_intror1 (((rel_m W) V1)->False)):((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m W) V1)->False)))
% 181.65/181.90 Found (or_intror1 (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 181.65/181.90 Found ((or_intror ((mnot p) V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 181.65/181.90 Found ((or_intror ((mnot p) V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 181.65/181.90 Found ((or_intror ((mnot p) V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 181.65/181.90 Found or_introl00:=(or_introl0 (p V0)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) (p V0)))
% 181.65/181.90 Found (or_introl0 (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 181.65/181.90 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 181.65/181.90 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 181.65/181.90 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 181.65/181.90 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 181.65/181.90 Found or_introl10:=(or_introl1 ((mnot p) V0)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) ((mnot p) V0)))
% 181.65/181.90 Found (or_introl1 ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 181.65/181.90 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 181.65/181.90 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 181.65/181.90 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 181.65/181.90 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 181.65/181.90 Found a10:=(a1 W):((rel_m W) W)
% 181.65/181.90 Found (a1 W) as proof of ((rel_m W) V1)
% 181.65/181.90 Found (a1 W) as proof of ((rel_m W) V1)
% 181.65/181.90 Found (a1 W) as proof of ((rel_m W) V1)
% 181.65/181.90 Found (x4 (a1 W)) as proof of False
% 181.65/181.90 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 (a1 W))) as proof of False
% 194.55/194.87 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 194.55/194.87 Found a10:=(a1 W):((rel_m W) W)
% 194.55/194.87 Found (a1 W) as proof of ((rel_m W) V1)
% 194.55/194.87 Found (a1 W) as proof of ((rel_m W) V1)
% 194.55/194.87 Found (a1 W) as proof of ((rel_m W) V1)
% 194.55/194.87 Found (x5 (a1 W)) as proof of False
% 194.55/194.87 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of False
% 194.55/194.87 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 194.55/194.87 Found a10:=(a1 W):((rel_m W) W)
% 194.55/194.87 Found (a1 W) as proof of ((rel_m W) V1)
% 194.55/194.87 Found (a1 W) as proof of ((rel_m W) V1)
% 194.55/194.87 Found (a1 W) as proof of ((rel_m W) V1)
% 194.55/194.87 Found (x5 (a1 W)) as proof of False
% 194.55/194.87 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of False
% 194.55/194.87 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 194.55/194.87 Found a10:=(a1 W):((rel_m W) W)
% 194.55/194.87 Found (a1 W) as proof of ((rel_m W) V1)
% 194.55/194.87 Found (a1 W) as proof of ((rel_m W) V1)
% 194.55/194.87 Found (a1 W) as proof of ((rel_m W) V1)
% 194.55/194.87 Found (x4 (a1 W)) as proof of False
% 194.55/194.87 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 (a1 W))) as proof of False
% 194.55/194.87 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 194.55/194.87 Found a10:=(a1 W):((rel_m W) W)
% 194.55/194.87 Found (a1 W) as proof of ((rel_m W) V0)
% 194.55/194.87 Found (a1 W) as proof of ((rel_m W) V0)
% 194.55/194.87 Found (a1 W) as proof of ((rel_m W) V0)
% 194.55/194.87 Found a10:=(a1 W):((rel_m W) W)
% 194.55/194.87 Found (a1 W) as proof of ((rel_m W) V0)
% 194.55/194.87 Found (a1 W) as proof of ((rel_m W) V0)
% 194.55/194.87 Found (a1 W) as proof of ((rel_m W) V0)
% 194.55/194.87 Found or_intror00:=(or_intror0 (((rel_m W) V1)->False)):((((rel_m W) V1)->False)->((or (p V0)) (((rel_m W) V1)->False)))
% 194.55/194.87 Found (or_intror0 (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 194.55/194.87 Found ((or_intror (p V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 194.55/194.87 Found ((or_intror (p V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 194.55/194.87 Found ((or_intror (p V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 194.55/194.87 Found ((or_intror (p V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 194.55/194.87 Found a10:=(a1 W):((rel_m W) W)
% 194.55/194.87 Found (a1 W) as proof of ((rel_m W) V1)
% 194.55/194.87 Found (a1 W) as proof of ((rel_m W) V1)
% 194.55/194.87 Found (a1 W) as proof of ((rel_m W) V1)
% 194.55/194.87 Found (x3 (a1 W)) as proof of False
% 194.55/194.87 Found (fun (x4:(p V0))=> (x3 (a1 W))) as proof of False
% 194.55/194.87 Found (fun (x3:(((rel_m W) V1)->False)) (x4:(p V0))=> (x3 (a1 W))) as proof of ((mnot p) V0)
% 194.55/194.87 Found (fun (x3:(((rel_m W) V1)->False)) (x4:(p V0))=> (x3 (a1 W))) as proof of ((((rel_m W) V1)->False)->((mnot p) V0))
% 194.55/194.87 Found or_intror10:=(or_intror1 (((rel_m W) V1)->False)):((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m W) V1)->False)))
% 194.55/194.87 Found (or_intror1 (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 194.55/194.87 Found ((or_intror ((mnot p) V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 194.55/194.87 Found ((or_intror ((mnot p) V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 194.55/194.87 Found ((or_intror ((mnot p) V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 194.55/194.87 Found ((or_intror ((mnot p) V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 194.55/194.87 Found a10:=(a1 W):((rel_m W) W)
% 194.55/194.87 Found (a1 W) as proof of ((rel_m W) V0)
% 194.55/194.87 Found (a1 W) as proof of ((rel_m W) V0)
% 194.55/194.87 Found (a1 W) as proof of ((rel_m W) V0)
% 194.55/194.87 Found a10:=(a1 W):((rel_m W) W)
% 194.55/194.87 Found (a1 W) as proof of ((rel_m W) V0)
% 194.55/194.87 Found (a1 W) as proof of ((rel_m W) V0)
% 194.55/194.87 Found (a1 W) as proof of ((rel_m W) V0)
% 194.55/194.87 Found a10:=(a1 W):((rel_m W) W)
% 194.55/194.87 Found (a1 W) as proof of ((rel_m W) V1)
% 194.55/194.87 Found (a1 W) as proof of ((rel_m W) V1)
% 194.55/194.87 Found (a1 W) as proof of ((rel_m W) V1)
% 194.55/194.87 Found (x3 (a1 W)) as proof of False
% 194.55/194.87 Found (fun (x4:(p V0))=> (x3 (a1 W))) as proof of False
% 194.55/194.87 Found (fun (x3:(((rel_m W) V1)->False)) (x4:(p V0))=> (x3 (a1 W))) as proof of ((mnot p) V0)
% 205.11/205.46 Found (fun (x3:(((rel_m W) V1)->False)) (x4:(p V0))=> (x3 (a1 W))) as proof of ((((rel_m W) V1)->False)->((mnot p) V0))
% 205.11/205.46 Found a10:=(a1 W):((rel_m W) W)
% 205.11/205.46 Found (a1 W) as proof of ((rel_m W) V0)
% 205.11/205.46 Found (a1 W) as proof of ((rel_m W) V0)
% 205.11/205.46 Found (a1 W) as proof of ((rel_m W) V0)
% 205.11/205.46 Found a10:=(a1 W):((rel_m W) W)
% 205.11/205.46 Found (a1 W) as proof of ((rel_m W) V0)
% 205.11/205.46 Found (a1 W) as proof of ((rel_m W) V0)
% 205.11/205.46 Found (a1 W) as proof of ((rel_m W) V0)
% 205.11/205.46 Found a10:=(a1 W):((rel_m W) W)
% 205.11/205.46 Found (a1 W) as proof of ((rel_m W) V0)
% 205.11/205.46 Found (a1 W) as proof of ((rel_m W) V0)
% 205.11/205.46 Found (a1 W) as proof of ((rel_m W) V0)
% 205.11/205.46 Found a10:=(a1 W):((rel_m W) W)
% 205.11/205.46 Found (a1 W) as proof of ((rel_m W) V0)
% 205.11/205.46 Found (a1 W) as proof of ((rel_m W) V0)
% 205.11/205.46 Found (a1 W) as proof of ((rel_m W) V0)
% 205.11/205.46 Found (x3 (a1 W)) as proof of False
% 205.11/205.46 Found (fun (x4:(p V00))=> (x3 (a1 W))) as proof of False
% 205.11/205.46 Found (fun (x4:(p V00))=> (x3 (a1 W))) as proof of ((mnot p) V00)
% 205.11/205.46 Found (or_intror00 (fun (x4:(p V00))=> (x3 (a1 W)))) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 205.11/205.46 Found ((or_intror0 ((mnot p) V00)) (fun (x4:(p V00))=> (x3 (a1 W)))) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 205.11/205.46 Found (((or_intror (((rel_m V) V00)->False)) ((mnot p) V00)) (fun (x4:(p V00))=> (x3 (a1 W)))) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 205.11/205.46 Found (fun (V00:fofType)=> (((or_intror (((rel_m V) V00)->False)) ((mnot p) V00)) (fun (x4:(p V00))=> (x3 (a1 W))))) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 205.11/205.46 Found (fun (V00:fofType)=> (((or_intror (((rel_m V) V00)->False)) ((mnot p) V00)) (fun (x4:(p V00))=> (x3 (a1 W))))) as proof of (forall (V0:fofType), ((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 205.11/205.46 Found (fun (x3:(((rel_m W) V0)->False)) (V00:fofType)=> (((or_intror (((rel_m V) V00)->False)) ((mnot p) V00)) (fun (x4:(p V00))=> (x3 (a1 W))))) as proof of ((mbox_m (mnot p)) V)
% 205.11/205.46 Found (fun (x3:(((rel_m W) V0)->False)) (V00:fofType)=> (((or_intror (((rel_m V) V00)->False)) ((mnot p) V00)) (fun (x4:(p V00))=> (x3 (a1 W))))) as proof of ((((rel_m W) V0)->False)->((mbox_m (mnot p)) V))
% 205.11/205.46 Found or_introl10:=(or_introl1 ((mnot p) V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V00)))
% 205.11/205.46 Found (or_introl1 ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 205.11/205.46 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 205.11/205.46 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 205.11/205.46 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 205.11/205.46 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 205.11/205.46 Found or_introl10:=(or_introl1 ((mnot p) V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V00)))
% 205.11/205.46 Found (or_introl1 ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 205.11/205.46 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 205.11/205.46 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 205.11/205.46 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 205.11/205.46 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 205.11/205.46 Found a10:=(a1 W):((rel_m W) W)
% 205.11/205.46 Found (a1 W) as proof of ((rel_m W) V0)
% 205.11/205.46 Found (a1 W) as proof of ((rel_m W) V0)
% 205.11/205.46 Found (a1 W) as proof of ((rel_m W) V0)
% 205.11/205.46 Found a10:=(a1 W):((rel_m W) W)
% 205.11/205.46 Found (a1 W) as proof of ((rel_m W) V0)
% 205.11/205.46 Found (a1 W) as proof of ((rel_m W) V0)
% 205.11/205.46 Found (a1 W) as proof of ((rel_m W) V0)
% 205.11/205.46 Found a10:=(a1 W):((rel_m W) W)
% 213.03/213.34 Found (a1 W) as proof of ((rel_m W) V0)
% 213.03/213.34 Found (a1 W) as proof of ((rel_m W) V0)
% 213.03/213.34 Found (a1 W) as proof of ((rel_m W) V0)
% 213.03/213.34 Found a10:=(a1 W):((rel_m W) W)
% 213.03/213.34 Found (a1 W) as proof of ((rel_m W) V0)
% 213.03/213.34 Found (a1 W) as proof of ((rel_m W) V0)
% 213.03/213.34 Found (a1 W) as proof of ((rel_m W) V0)
% 213.03/213.34 Found a10:=(a1 W):((rel_m W) W)
% 213.03/213.34 Found (a1 W) as proof of ((rel_m W) V0)
% 213.03/213.34 Found (a1 W) as proof of ((rel_m W) V0)
% 213.03/213.34 Found (a1 W) as proof of ((rel_m W) V0)
% 213.03/213.34 Found (x3 (a1 W)) as proof of False
% 213.03/213.34 Found (fun (x4:(p V00))=> (x3 (a1 W))) as proof of False
% 213.03/213.34 Found (fun (x4:(p V00))=> (x3 (a1 W))) as proof of ((mnot p) V00)
% 213.03/213.34 Found (or_intror00 (fun (x4:(p V00))=> (x3 (a1 W)))) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 213.03/213.34 Found ((or_intror0 ((mnot p) V00)) (fun (x4:(p V00))=> (x3 (a1 W)))) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 213.03/213.34 Found (((or_intror (((rel_m V) V00)->False)) ((mnot p) V00)) (fun (x4:(p V00))=> (x3 (a1 W)))) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 213.03/213.34 Found (fun (V00:fofType)=> (((or_intror (((rel_m V) V00)->False)) ((mnot p) V00)) (fun (x4:(p V00))=> (x3 (a1 W))))) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 213.03/213.34 Found (fun (V00:fofType)=> (((or_intror (((rel_m V) V00)->False)) ((mnot p) V00)) (fun (x4:(p V00))=> (x3 (a1 W))))) as proof of (forall (V0:fofType), ((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 213.03/213.34 Found (fun (x3:(((rel_m W) V0)->False)) (V00:fofType)=> (((or_intror (((rel_m V) V00)->False)) ((mnot p) V00)) (fun (x4:(p V00))=> (x3 (a1 W))))) as proof of ((mbox_m (mnot p)) V)
% 213.03/213.34 Found (fun (x3:(((rel_m W) V0)->False)) (V00:fofType)=> (((or_intror (((rel_m V) V00)->False)) ((mnot p) V00)) (fun (x4:(p V00))=> (x3 (a1 W))))) as proof of ((((rel_m W) V0)->False)->((mbox_m (mnot p)) V))
% 213.03/213.34 Found or_introl10:=(or_introl1 ((mnot p) V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V00)))
% 213.03/213.34 Found (or_introl1 ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 213.03/213.34 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 213.03/213.34 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 213.03/213.34 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 213.03/213.34 Found or_introl10:=(or_introl1 ((mnot p) V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V00)))
% 213.03/213.34 Found (or_introl1 ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 213.03/213.34 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 213.03/213.34 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 213.03/213.34 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 213.03/213.34 Found or_intror00:=(or_intror0 (((rel_m W) V1)->False)):((((rel_m W) V1)->False)->((or (p V0)) (((rel_m W) V1)->False)))
% 213.03/213.34 Found (or_intror0 (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 213.03/213.34 Found ((or_intror (p V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 213.03/213.34 Found ((or_intror (p V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 213.03/213.34 Found ((or_intror (p V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 213.03/213.34 Found a10:=(a1 W):((rel_m W) W)
% 213.03/213.34 Found (a1 W) as proof of ((rel_m W) V0)
% 213.03/213.34 Found (a1 W) as proof of ((rel_m W) V0)
% 213.03/213.34 Found (a1 W) as proof of ((rel_m W) V0)
% 213.03/213.34 Found x3:(((rel_m W) V0)->False)
% 213.03/213.34 Instantiate: V0:=V00:fofType;V:=W:fofType
% 213.03/213.34 Found x3 as proof of (((rel_m V) V00)->False)
% 213.03/213.34 Found (or_introl10 x3) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 213.03/213.34 Found ((or_introl1 (p V00)) x3) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 223.64/223.93 Found (((or_introl (((rel_m V) V00)->False)) (p V00)) x3) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 223.64/223.93 Found a10:=(a1 W):((rel_m W) W)
% 223.64/223.93 Found (a1 W) as proof of ((rel_m W) V0)
% 223.64/223.93 Found (a1 W) as proof of ((rel_m W) V0)
% 223.64/223.93 Found (a1 W) as proof of ((rel_m W) V0)
% 223.64/223.93 Found a10:=(a1 W):((rel_m W) W)
% 223.64/223.93 Found (a1 W) as proof of ((rel_m W) V0)
% 223.64/223.93 Found (a1 W) as proof of ((rel_m W) V0)
% 223.64/223.93 Found (a1 W) as proof of ((rel_m W) V0)
% 223.64/223.93 Found or_intror10:=(or_intror1 (((rel_m W) V1)->False)):((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m W) V1)->False)))
% 223.64/223.93 Found (or_intror1 (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 223.64/223.93 Found ((or_intror ((mnot p) V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 223.64/223.93 Found ((or_intror ((mnot p) V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 223.64/223.93 Found ((or_intror ((mnot p) V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 223.64/223.93 Found x2:((rel_m V) V0)
% 223.64/223.93 Instantiate: V1:=V0:fofType;V:=W:fofType
% 223.64/223.93 Found x2 as proof of ((rel_m W) V1)
% 223.64/223.93 Found (x4 x2) as proof of False
% 223.64/223.93 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of False
% 223.64/223.93 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of ((((rel_m W) V1)->False)->False)
% 223.64/223.93 Found x3:(((rel_m W) V0)->False)
% 223.64/223.93 Instantiate: V0:=V00:fofType;V:=W:fofType
% 223.64/223.93 Found x3 as proof of (((rel_m V) V00)->False)
% 223.64/223.93 Found (or_introl00 x3) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 223.64/223.93 Found ((or_introl0 ((mnot p) V00)) x3) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 223.64/223.93 Found (((or_introl (((rel_m V) V00)->False)) ((mnot p) V00)) x3) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 223.64/223.93 Found x3:(((rel_m W) V0)->False)
% 223.64/223.93 Instantiate: V0:=V00:fofType
% 223.64/223.93 Found x3 as proof of (((rel_m V) V00)->False)
% 223.64/223.93 Found (or_introl10 x3) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 223.64/223.93 Found ((or_introl1 (p V00)) x3) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 223.64/223.93 Found (((or_introl (((rel_m V) V00)->False)) (p V00)) x3) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 223.64/223.93 Found a10:=(a1 W):((rel_m W) W)
% 223.64/223.93 Found (a1 W) as proof of ((rel_m W) V0)
% 223.64/223.93 Found (a1 W) as proof of ((rel_m W) V0)
% 223.64/223.93 Found (a1 W) as proof of ((rel_m W) V0)
% 223.64/223.93 Found x2:((rel_m V) V0)
% 223.64/223.93 Instantiate: V1:=V0:fofType;V:=W:fofType
% 223.64/223.93 Found x2 as proof of ((rel_m W) V1)
% 223.64/223.93 Found (x4 x2) as proof of False
% 223.64/223.93 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of False
% 223.64/223.93 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of ((((rel_m W) V1)->False)->False)
% 223.64/223.93 Found a10:=(a1 W):((rel_m W) W)
% 223.64/223.93 Found (a1 W) as proof of ((rel_m W) V0)
% 223.64/223.93 Found (a1 W) as proof of ((rel_m W) V0)
% 223.64/223.93 Found (a1 W) as proof of ((rel_m W) V0)
% 223.64/223.93 Found a10:=(a1 W):((rel_m W) W)
% 223.64/223.93 Found (a1 W) as proof of ((rel_m W) V0)
% 223.64/223.93 Found (a1 W) as proof of ((rel_m W) V0)
% 223.64/223.93 Found (a1 W) as proof of ((rel_m W) V0)
% 223.64/223.93 Found a10:=(a1 W):((rel_m W) W)
% 223.64/223.93 Found (a1 W) as proof of ((rel_m W) V0)
% 223.64/223.93 Found (a1 W) as proof of ((rel_m W) V0)
% 223.64/223.93 Found (a1 W) as proof of ((rel_m W) V0)
% 223.64/223.93 Found a10:=(a1 W):((rel_m W) W)
% 223.64/223.93 Found (a1 W) as proof of ((rel_m W) V0)
% 223.64/223.93 Found (a1 W) as proof of ((rel_m W) V0)
% 223.64/223.93 Found (a1 W) as proof of ((rel_m W) V0)
% 223.64/223.93 Found or_intror10:=(or_intror1 (((rel_m W) V2)->False)):((((rel_m W) V2)->False)->((or (p V0)) (((rel_m W) V2)->False)))
% 223.64/223.93 Found (or_intror1 (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 223.64/223.93 Found ((or_intror (p V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 223.64/223.93 Found ((or_intror (p V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 223.64/223.93 Found ((or_intror (p V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 223.64/223.93 Found or_intror00:=(or_intror0 (((rel_m W) V2)->False)):((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m W) V2)->False)))
% 223.64/223.93 Found (or_intror0 (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 230.73/231.03 Found ((or_intror ((mnot p) V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 230.73/231.03 Found ((or_intror ((mnot p) V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 230.73/231.03 Found ((or_intror ((mnot p) V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 230.73/231.03 Found or_intror10:=(or_intror1 (((rel_m W) V2)->False)):((((rel_m W) V2)->False)->((or (p V0)) (((rel_m W) V2)->False)))
% 230.73/231.03 Found (or_intror1 (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 230.73/231.03 Found ((or_intror (p V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 230.73/231.03 Found ((or_intror (p V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 230.73/231.03 Found ((or_intror (p V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 230.73/231.03 Found or_intror00:=(or_intror0 (((rel_m W) V2)->False)):((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m W) V2)->False)))
% 230.73/231.03 Found (or_intror0 (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 230.73/231.03 Found ((or_intror ((mnot p) V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 230.73/231.03 Found ((or_intror ((mnot p) V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 230.73/231.03 Found ((or_intror ((mnot p) V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 230.73/231.03 Found x2:((rel_m V) V0)
% 230.73/231.03 Instantiate: V1:=V0:fofType
% 230.73/231.03 Found x2 as proof of ((rel_m W) V1)
% 230.73/231.03 Found (x4 x2) as proof of False
% 230.73/231.03 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of False
% 230.73/231.03 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of ((((rel_m W) V1)->False)->False)
% 230.73/231.03 Found a10:=(a1 W):((rel_m W) W)
% 230.73/231.03 Found (a1 W) as proof of ((rel_m W) V0)
% 230.73/231.03 Found (a1 W) as proof of ((rel_m W) V0)
% 230.73/231.03 Found (a1 W) as proof of ((rel_m W) V0)
% 230.73/231.03 Found x3:(((rel_m W) V0)->False)
% 230.73/231.03 Instantiate: V0:=V00:fofType
% 230.73/231.03 Found x3 as proof of (((rel_m V) V00)->False)
% 230.73/231.03 Found (or_introl00 x3) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 230.73/231.03 Found ((or_introl0 ((mnot p) V00)) x3) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 230.73/231.03 Found (((or_introl (((rel_m V) V00)->False)) ((mnot p) V00)) x3) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 230.73/231.03 Found a10:=(a1 W):((rel_m W) W)
% 230.73/231.03 Found (a1 W) as proof of ((rel_m W) V0)
% 230.73/231.03 Found (a1 W) as proof of ((rel_m W) V0)
% 230.73/231.03 Found (a1 W) as proof of ((rel_m W) V0)
% 230.73/231.03 Found a10:=(a1 W):((rel_m W) W)
% 230.73/231.03 Found (a1 W) as proof of ((rel_m W) V0)
% 230.73/231.03 Found (a1 W) as proof of ((rel_m W) V0)
% 230.73/231.03 Found (a1 W) as proof of ((rel_m W) V0)
% 230.73/231.03 Found a10:=(a1 W):((rel_m W) W)
% 230.73/231.03 Found (a1 W) as proof of ((rel_m W) V0)
% 230.73/231.03 Found (a1 W) as proof of ((rel_m W) V0)
% 230.73/231.03 Found (a1 W) as proof of ((rel_m W) V0)
% 230.73/231.03 Found a10:=(a1 W):((rel_m W) W)
% 230.73/231.03 Found (a1 W) as proof of ((rel_m W) V0)
% 230.73/231.03 Found (a1 W) as proof of ((rel_m W) V0)
% 230.73/231.03 Found (a1 W) as proof of ((rel_m W) V0)
% 230.73/231.03 Found or_intror00:=(or_intror0 (((rel_m W) V1)->False)):((((rel_m W) V1)->False)->((or (p V0)) (((rel_m W) V1)->False)))
% 230.73/231.03 Found (or_intror0 (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 230.73/231.03 Found ((or_intror (p V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 230.73/231.03 Found ((or_intror (p V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 230.73/231.03 Found ((or_intror (p V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 230.73/231.03 Found ((or_intror (p V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 230.73/231.03 Found x3:(((rel_m W) V0)->False)
% 230.73/231.03 Instantiate: V0:=V00:fofType;V:=W:fofType
% 235.00/235.31 Found x3 as proof of (((rel_m V) V00)->False)
% 235.00/235.31 Found (or_intror10 x3) as proof of ((or (p V00)) (((rel_m V) V00)->False))
% 235.00/235.31 Found ((or_intror1 (((rel_m V) V00)->False)) x3) as proof of ((or (p V00)) (((rel_m V) V00)->False))
% 235.00/235.31 Found (((or_intror (p V00)) (((rel_m V) V00)->False)) x3) as proof of ((or (p V00)) (((rel_m V) V00)->False))
% 235.00/235.31 Found (((or_intror (p V00)) (((rel_m V) V00)->False)) x3) as proof of ((or (p V00)) (((rel_m V) V00)->False))
% 235.00/235.31 Found (or_comm_i00 (((or_intror (p V00)) (((rel_m V) V00)->False)) x3)) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 235.00/235.31 Found ((or_comm_i0 (((rel_m V) V00)->False)) (((or_intror (p V00)) (((rel_m V) V00)->False)) x3)) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 235.00/235.31 Found (((or_comm_i (p V00)) (((rel_m V) V00)->False)) (((or_intror (p V00)) (((rel_m V) V00)->False)) x3)) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 235.00/235.31 Found a10:=(a1 W):((rel_m W) W)
% 235.00/235.31 Found (a1 W) as proof of ((rel_m W) V0)
% 235.00/235.31 Found (a1 W) as proof of ((rel_m W) V0)
% 235.00/235.31 Found (a1 W) as proof of ((rel_m W) V0)
% 235.00/235.31 Found x2:((rel_m V) V0)
% 235.00/235.31 Instantiate: V1:=V0:fofType
% 235.00/235.31 Found x2 as proof of ((rel_m W) V1)
% 235.00/235.31 Found (x4 x2) as proof of False
% 235.00/235.31 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of False
% 235.00/235.31 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of ((((rel_m W) V1)->False)->False)
% 235.00/235.31 Found a10:=(a1 W):((rel_m W) W)
% 235.00/235.31 Found (a1 W) as proof of ((rel_m W) V0)
% 235.00/235.31 Found (a1 W) as proof of ((rel_m W) V0)
% 235.00/235.31 Found (a1 W) as proof of ((rel_m W) V0)
% 235.00/235.31 Found a10:=(a1 W):((rel_m W) W)
% 235.00/235.31 Found (a1 W) as proof of ((rel_m W) V0)
% 235.00/235.31 Found (a1 W) as proof of ((rel_m W) V0)
% 235.00/235.31 Found (a1 W) as proof of ((rel_m W) V0)
% 235.00/235.31 Found or_intror10:=(or_intror1 (((rel_m W) V2)->False)):((((rel_m W) V2)->False)->((or (p V0)) (((rel_m W) V2)->False)))
% 235.00/235.31 Found (or_intror1 (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 235.00/235.31 Found ((or_intror (p V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 235.00/235.31 Found ((or_intror (p V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 235.00/235.31 Found ((or_intror (p V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 235.00/235.31 Found or_intror00:=(or_intror0 (((rel_m W) V2)->False)):((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m W) V2)->False)))
% 235.00/235.31 Found (or_intror0 (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 235.00/235.31 Found ((or_intror ((mnot p) V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 235.00/235.31 Found ((or_intror ((mnot p) V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 235.00/235.31 Found ((or_intror ((mnot p) V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 235.00/235.31 Found a10:=(a1 W):((rel_m W) W)
% 235.00/235.31 Found (a1 W) as proof of ((rel_m W) V0)
% 235.00/235.31 Found (a1 W) as proof of ((rel_m W) V0)
% 235.00/235.31 Found (a1 W) as proof of ((rel_m W) V0)
% 235.00/235.31 Found or_intror10:=(or_intror1 (((rel_m W) V1)->False)):((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m W) V1)->False)))
% 235.00/235.31 Found (or_intror1 (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 235.00/235.31 Found ((or_intror ((mnot p) V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 235.00/235.31 Found ((or_intror ((mnot p) V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 235.00/235.31 Found ((or_intror ((mnot p) V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 235.00/235.31 Found ((or_intror ((mnot p) V0)) (((rel_m W) V1)->False)) as proof of ((((rel_m W) V1)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 235.00/235.31 Found x2:((rel_m V) V0)
% 235.00/235.31 Instantiate: V1:=V0:fofType;V:=W:fofType
% 235.00/235.31 Found x2 as proof of ((rel_m W) V1)
% 235.00/235.31 Found (x4 x2) as proof of False
% 235.00/235.31 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of False
% 240.42/240.74 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of ((((rel_m W) V1)->False)->False)
% 240.42/240.74 Found a10:=(a1 W):((rel_m W) W)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found a10:=(a1 W):((rel_m W) W)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found a10:=(a1 W):((rel_m W) W)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found a10:=(a1 W):((rel_m W) W)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found a10:=(a1 W):((rel_m W) W)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found a10:=(a1 W):((rel_m W) W)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found a10:=(a1 W):((rel_m W) W)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found or_introl00:=(or_introl0 (p V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V00)))
% 240.42/240.74 Found (or_introl0 (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 240.42/240.74 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 240.42/240.74 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 240.42/240.74 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 240.42/240.74 Found x3:(((rel_m W) V0)->False)
% 240.42/240.74 Instantiate: V0:=V00:fofType
% 240.42/240.74 Found x3 as proof of (((rel_m V) V00)->False)
% 240.42/240.74 Found (or_intror10 x3) as proof of ((or (p V00)) (((rel_m V) V00)->False))
% 240.42/240.74 Found ((or_intror1 (((rel_m V) V00)->False)) x3) as proof of ((or (p V00)) (((rel_m V) V00)->False))
% 240.42/240.74 Found (((or_intror (p V00)) (((rel_m V) V00)->False)) x3) as proof of ((or (p V00)) (((rel_m V) V00)->False))
% 240.42/240.74 Found (((or_intror (p V00)) (((rel_m V) V00)->False)) x3) as proof of ((or (p V00)) (((rel_m V) V00)->False))
% 240.42/240.74 Found (or_comm_i00 (((or_intror (p V00)) (((rel_m V) V00)->False)) x3)) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 240.42/240.74 Found ((or_comm_i0 (((rel_m V) V00)->False)) (((or_intror (p V00)) (((rel_m V) V00)->False)) x3)) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 240.42/240.74 Found (((or_comm_i (p V00)) (((rel_m V) V00)->False)) (((or_intror (p V00)) (((rel_m V) V00)->False)) x3)) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 240.42/240.74 Found x2:((rel_m V) V0)
% 240.42/240.74 Instantiate: V1:=V0:fofType;V:=W:fofType
% 240.42/240.74 Found x2 as proof of ((rel_m W) V1)
% 240.42/240.74 Found (x4 x2) as proof of False
% 240.42/240.74 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of False
% 240.42/240.74 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of ((((rel_m W) V1)->False)->False)
% 240.42/240.74 Found or_introl00:=(or_introl0 (p V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V00)))
% 240.42/240.74 Found (or_introl0 (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 240.42/240.74 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 240.42/240.74 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 240.42/240.74 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 240.42/240.74 Found a10:=(a1 W):((rel_m W) W)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found a10:=(a1 W):((rel_m W) W)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found a10:=(a1 W):((rel_m W) W)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found (a1 W) as proof of ((rel_m W) V0)
% 240.42/240.74 Found (x3 (a1 W)) as proof of False
% 245.63/245.96 Found (fun (x4:(p V00))=> (x3 (a1 W))) as proof of False
% 245.63/245.96 Found (fun (x4:(p V00))=> (x3 (a1 W))) as proof of ((mnot p) V00)
% 245.63/245.96 Found (or_intror00 (fun (x4:(p V00))=> (x3 (a1 W)))) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 245.63/245.96 Found ((or_intror0 ((mnot p) V00)) (fun (x4:(p V00))=> (x3 (a1 W)))) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 245.63/245.96 Found (((or_intror (((rel_m V) V00)->False)) ((mnot p) V00)) (fun (x4:(p V00))=> (x3 (a1 W)))) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 245.63/245.96 Found (fun (V00:fofType)=> (((or_intror (((rel_m V) V00)->False)) ((mnot p) V00)) (fun (x4:(p V00))=> (x3 (a1 W))))) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 245.63/245.96 Found (fun (V00:fofType)=> (((or_intror (((rel_m V) V00)->False)) ((mnot p) V00)) (fun (x4:(p V00))=> (x3 (a1 W))))) as proof of (forall (V0:fofType), ((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 245.63/245.96 Found (fun (x3:(((rel_m W) V0)->False)) (V00:fofType)=> (((or_intror (((rel_m V) V00)->False)) ((mnot p) V00)) (fun (x4:(p V00))=> (x3 (a1 W))))) as proof of ((mbox_m (mnot p)) V)
% 245.63/245.96 Found (fun (x3:(((rel_m W) V0)->False)) (V00:fofType)=> (((or_intror (((rel_m V) V00)->False)) ((mnot p) V00)) (fun (x4:(p V00))=> (x3 (a1 W))))) as proof of ((((rel_m W) V0)->False)->((mbox_m (mnot p)) V))
% 245.63/245.96 Found or_introl10:=(or_introl1 ((mnot p) V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V00)))
% 245.63/245.96 Found (or_introl1 ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 245.63/245.96 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 245.63/245.96 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 245.63/245.96 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 245.63/245.96 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 245.63/245.96 Found or_introl10:=(or_introl1 ((mnot p) V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V00)))
% 245.63/245.96 Found (or_introl1 ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 245.63/245.96 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 245.63/245.96 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 245.63/245.96 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 245.63/245.96 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 245.63/245.96 Found a10:=(a1 W):((rel_m W) W)
% 245.63/245.96 Found (a1 W) as proof of ((rel_m W) V0)
% 245.63/245.96 Found (a1 W) as proof of ((rel_m W) V0)
% 245.63/245.96 Found (a1 W) as proof of ((rel_m W) V0)
% 245.63/245.96 Found or_intror10:=(or_intror1 (((rel_m W) V2)->False)):((((rel_m W) V2)->False)->((or (p V0)) (((rel_m W) V2)->False)))
% 245.63/245.96 Found (or_intror1 (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 245.63/245.96 Found ((or_intror (p V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 245.63/245.96 Found ((or_intror (p V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 245.63/245.96 Found ((or_intror (p V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 245.63/245.96 Found ((or_intror (p V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 245.63/245.96 Found or_intror00:=(or_intror0 (((rel_m W) V2)->False)):((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m W) V2)->False)))
% 245.63/245.96 Found (or_intror0 (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 252.49/252.80 Found ((or_intror ((mnot p) V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 252.49/252.80 Found ((or_intror ((mnot p) V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 252.49/252.80 Found ((or_intror ((mnot p) V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 252.49/252.80 Found ((or_intror ((mnot p) V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 252.49/252.80 Found x2:((rel_m V) V0)
% 252.49/252.80 Instantiate: V1:=V0:fofType
% 252.49/252.80 Found x2 as proof of ((rel_m W) V1)
% 252.49/252.80 Found (x4 x2) as proof of False
% 252.49/252.80 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of False
% 252.49/252.80 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of ((((rel_m W) V1)->False)->False)
% 252.49/252.80 Found or_introl00:=(or_introl0 ((mnot p) V1)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) ((mnot p) V1)))
% 252.49/252.80 Found (or_introl0 ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 252.49/252.80 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 252.49/252.80 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 252.49/252.80 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 252.49/252.80 Found or_introl00:=(or_introl0 ((mnot p) V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V00)))
% 252.49/252.80 Found (or_introl0 ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 252.49/252.80 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 252.49/252.80 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 252.49/252.80 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 252.49/252.80 Found or_introl10:=(or_introl1 (p V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V00)))
% 252.49/252.80 Found (or_introl1 (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 252.49/252.80 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 252.49/252.80 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 252.49/252.80 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 252.49/252.80 Found or_introl10:=(or_introl1 (p V1)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) (p V1)))
% 252.49/252.80 Found (or_introl1 (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 252.49/252.80 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 252.49/252.80 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 252.49/252.80 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 252.49/252.80 Found a10:=(a1 W):((rel_m W) W)
% 252.49/252.80 Found (a1 W) as proof of ((rel_m W) V0)
% 252.49/252.80 Found (a1 W) as proof of ((rel_m W) V0)
% 252.49/252.80 Found (a1 W) as proof of ((rel_m W) V0)
% 252.49/252.80 Found a10:=(a1 W):((rel_m W) W)
% 252.49/252.80 Found (a1 W) as proof of ((rel_m W) V0)
% 252.49/252.80 Found (a1 W) as proof of ((rel_m W) V0)
% 252.49/252.80 Found (a1 W) as proof of ((rel_m W) V0)
% 252.49/252.80 Found x2:((rel_m V) V0)
% 252.49/252.80 Instantiate: V1:=V0:fofType
% 252.49/252.80 Found x2 as proof of ((rel_m W) V1)
% 252.49/252.80 Found (x4 x2) as proof of False
% 252.49/252.80 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of False
% 252.49/252.80 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of ((((rel_m W) V1)->False)->False)
% 252.49/252.80 Found a10:=(a1 W):((rel_m W) W)
% 252.49/252.80 Found (a1 W) as proof of ((rel_m W) V0)
% 252.49/252.80 Found (a1 W) as proof of ((rel_m W) V0)
% 258.24/258.59 Found (a1 W) as proof of ((rel_m W) V0)
% 258.24/258.59 Found a10:=(a1 W):((rel_m W) W)
% 258.24/258.59 Found (a1 W) as proof of ((rel_m W) V0)
% 258.24/258.59 Found (a1 W) as proof of ((rel_m W) V0)
% 258.24/258.59 Found (a1 W) as proof of ((rel_m W) V0)
% 258.24/258.59 Found (x3 (a1 W)) as proof of False
% 258.24/258.59 Found (fun (x4:(p V00))=> (x3 (a1 W))) as proof of False
% 258.24/258.59 Found (fun (x4:(p V00))=> (x3 (a1 W))) as proof of ((mnot p) V00)
% 258.24/258.59 Found (or_intror00 (fun (x4:(p V00))=> (x3 (a1 W)))) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 258.24/258.59 Found ((or_intror0 ((mnot p) V00)) (fun (x4:(p V00))=> (x3 (a1 W)))) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 258.24/258.59 Found (((or_intror (((rel_m V) V00)->False)) ((mnot p) V00)) (fun (x4:(p V00))=> (x3 (a1 W)))) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 258.24/258.59 Found (fun (V00:fofType)=> (((or_intror (((rel_m V) V00)->False)) ((mnot p) V00)) (fun (x4:(p V00))=> (x3 (a1 W))))) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 258.24/258.59 Found (fun (V00:fofType)=> (((or_intror (((rel_m V) V00)->False)) ((mnot p) V00)) (fun (x4:(p V00))=> (x3 (a1 W))))) as proof of (forall (V0:fofType), ((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 258.24/258.59 Found (fun (x3:(((rel_m W) V0)->False)) (V00:fofType)=> (((or_intror (((rel_m V) V00)->False)) ((mnot p) V00)) (fun (x4:(p V00))=> (x3 (a1 W))))) as proof of ((mbox_m (mnot p)) V)
% 258.24/258.59 Found (fun (x3:(((rel_m W) V0)->False)) (V00:fofType)=> (((or_intror (((rel_m V) V00)->False)) ((mnot p) V00)) (fun (x4:(p V00))=> (x3 (a1 W))))) as proof of ((((rel_m W) V0)->False)->((mbox_m (mnot p)) V))
% 258.24/258.59 Found or_introl10:=(or_introl1 ((mnot p) V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V00)))
% 258.24/258.59 Found (or_introl1 ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 258.24/258.59 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 258.24/258.59 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 258.24/258.59 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 258.24/258.59 Found or_introl10:=(or_introl1 ((mnot p) V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V00)))
% 258.24/258.59 Found (or_introl1 ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 258.24/258.59 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 258.24/258.59 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 258.24/258.59 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 258.24/258.59 Found a10:=(a1 W):((rel_m W) W)
% 258.24/258.59 Found (a1 W) as proof of ((rel_m W) V0)
% 258.24/258.59 Found (a1 W) as proof of ((rel_m W) V0)
% 258.24/258.59 Found (a1 W) as proof of ((rel_m W) V0)
% 258.24/258.59 Found a10:=(a1 W):((rel_m W) W)
% 258.24/258.59 Found (a1 W) as proof of ((rel_m W) V1)
% 258.24/258.59 Found (a1 W) as proof of ((rel_m W) V1)
% 258.24/258.59 Found (a1 W) as proof of ((rel_m W) V1)
% 258.24/258.59 Found (x4 (a1 W)) as proof of False
% 258.24/258.59 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 (a1 W))) as proof of False
% 258.24/258.59 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 258.24/258.59 Found or_introl00:=(or_introl0 ((mnot p) V1)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) ((mnot p) V1)))
% 258.24/258.59 Found (or_introl0 ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 258.24/258.59 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 258.24/258.59 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 258.24/258.59 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 258.24/258.59 Found or_introl10:=(or_introl1 (p V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V00)))
% 263.98/264.34 Found (or_introl1 (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 263.98/264.34 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 263.98/264.34 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 263.98/264.34 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 263.98/264.34 Found or_introl10:=(or_introl1 (p V1)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) (p V1)))
% 263.98/264.34 Found (or_introl1 (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 263.98/264.34 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 263.98/264.34 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 263.98/264.34 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 263.98/264.34 Found or_introl00:=(or_introl0 ((mnot p) V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V00)))
% 263.98/264.34 Found (or_introl0 ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 263.98/264.34 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 263.98/264.34 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 263.98/264.34 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 263.98/264.34 Found x3:(((rel_m W) V0)->False)
% 263.98/264.34 Instantiate: V0:=V00:fofType;V:=W:fofType
% 263.98/264.34 Found x3 as proof of (((rel_m V) V00)->False)
% 263.98/264.34 Found (or_introl10 x3) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 263.98/264.34 Found ((or_introl1 (p V00)) x3) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 263.98/264.34 Found (((or_introl (((rel_m V) V00)->False)) (p V00)) x3) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 263.98/264.34 Found a10:=(a1 W):((rel_m W) W)
% 263.98/264.34 Found (a1 W) as proof of ((rel_m W) V0)
% 263.98/264.34 Found (a1 W) as proof of ((rel_m W) V0)
% 263.98/264.34 Found (a1 W) as proof of ((rel_m W) V0)
% 263.98/264.34 Found a10:=(a1 W):((rel_m W) W)
% 263.98/264.34 Found (a1 W) as proof of ((rel_m W) V0)
% 263.98/264.34 Found (a1 W) as proof of ((rel_m W) V0)
% 263.98/264.34 Found (a1 W) as proof of ((rel_m W) V0)
% 263.98/264.34 Found or_introl10:=(or_introl1 (p V0)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) (p V0)))
% 263.98/264.34 Found (or_introl1 (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 263.98/264.34 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 263.98/264.34 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 263.98/264.34 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 263.98/264.34 Found or_introl00:=(or_introl0 ((mnot p) V0)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) ((mnot p) V0)))
% 263.98/264.34 Found (or_introl0 ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 263.98/264.34 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 263.98/264.34 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 263.98/264.34 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 263.98/264.34 Found or_introl10:=(or_introl1 (p V0)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) (p V0)))
% 263.98/264.34 Found (or_introl1 (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 263.98/264.34 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 263.98/264.34 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 270.22/270.63 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 270.22/270.63 Found or_introl00:=(or_introl0 ((mnot p) V0)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) ((mnot p) V0)))
% 270.22/270.63 Found (or_introl0 ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 270.22/270.63 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 270.22/270.63 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 270.22/270.63 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 270.22/270.63 Found x3:(((rel_m W) V0)->False)
% 270.22/270.63 Instantiate: V0:=V00:fofType;V:=W:fofType
% 270.22/270.63 Found x3 as proof of (((rel_m V) V00)->False)
% 270.22/270.63 Found (or_introl00 x3) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 270.22/270.63 Found ((or_introl0 ((mnot p) V00)) x3) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 270.22/270.63 Found (((or_introl (((rel_m V) V00)->False)) ((mnot p) V00)) x3) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 270.22/270.63 Found a10:=(a1 W):((rel_m W) W)
% 270.22/270.63 Found (a1 W) as proof of ((rel_m W) V0)
% 270.22/270.63 Found (a1 W) as proof of ((rel_m W) V0)
% 270.22/270.63 Found (a1 W) as proof of ((rel_m W) V0)
% 270.22/270.63 Found x2:((rel_m V) V0)
% 270.22/270.63 Instantiate: V1:=V0:fofType;V:=W:fofType
% 270.22/270.63 Found x2 as proof of ((rel_m W) V1)
% 270.22/270.63 Found (x4 x2) as proof of False
% 270.22/270.63 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of False
% 270.22/270.63 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of ((((rel_m W) V1)->False)->False)
% 270.22/270.63 Found a10:=(a1 W):((rel_m W) W)
% 270.22/270.63 Found (a1 W) as proof of ((rel_m W) V1)
% 270.22/270.63 Found (a1 W) as proof of ((rel_m W) V1)
% 270.22/270.63 Found (a1 W) as proof of ((rel_m W) V1)
% 270.22/270.63 Found (x4 (a1 W)) as proof of False
% 270.22/270.63 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 (a1 W))) as proof of False
% 270.22/270.63 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 270.22/270.63 Found a10:=(a1 W):((rel_m W) W)
% 270.22/270.63 Found (a1 W) as proof of ((rel_m W) V0)
% 270.22/270.63 Found (a1 W) as proof of ((rel_m W) V0)
% 270.22/270.63 Found (a1 W) as proof of ((rel_m W) V0)
% 270.22/270.63 Found a10:=(a1 W):((rel_m W) W)
% 270.22/270.63 Found (a1 W) as proof of ((rel_m W) V0)
% 270.22/270.63 Found (a1 W) as proof of ((rel_m W) V0)
% 270.22/270.63 Found (a1 W) as proof of ((rel_m W) V0)
% 270.22/270.63 Found a10:=(a1 W):((rel_m W) W)
% 270.22/270.63 Found (a1 W) as proof of ((rel_m W) V1)
% 270.22/270.63 Found (a1 W) as proof of ((rel_m W) V1)
% 270.22/270.63 Found (a1 W) as proof of ((rel_m W) V1)
% 270.22/270.63 Found (x5 (a1 W)) as proof of False
% 270.22/270.63 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of False
% 270.22/270.63 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 270.22/270.63 Found a10:=(a1 W):((rel_m W) W)
% 270.22/270.63 Found (a1 W) as proof of ((rel_m W) V1)
% 270.22/270.63 Found (a1 W) as proof of ((rel_m W) V1)
% 270.22/270.63 Found (a1 W) as proof of ((rel_m W) V1)
% 270.22/270.63 Found (x5 (a1 W)) as proof of False
% 270.22/270.63 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of False
% 270.22/270.63 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 270.22/270.63 Found x3:(((rel_m W) V0)->False)
% 270.22/270.63 Instantiate: V0:=V00:fofType
% 270.22/270.63 Found x3 as proof of (((rel_m V) V00)->False)
% 270.22/270.63 Found (or_introl10 x3) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 270.22/270.63 Found ((or_introl1 (p V00)) x3) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 270.22/270.63 Found (((or_introl (((rel_m V) V00)->False)) (p V00)) x3) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 270.22/270.63 Found a10:=(a1 W):((rel_m W) W)
% 270.22/270.63 Found (a1 W) as proof of ((rel_m W) V1)
% 270.22/270.63 Found (a1 W) as proof of ((rel_m W) V1)
% 270.22/270.63 Found (a1 W) as proof of ((rel_m W) V1)
% 270.22/270.63 Found (x3 (a1 W)) as proof of False
% 270.22/270.63 Found (fun (x4:(p V0))=> (x3 (a1 W))) as proof of False
% 270.22/270.63 Found (fun (x3:(((rel_m W) V1)->False)) (x4:(p V0))=> (x3 (a1 W))) as proof of ((mnot p) V0)
% 270.22/270.63 Found (fun (x3:(((rel_m W) V1)->False)) (x4:(p V0))=> (x3 (a1 W))) as proof of ((((rel_m W) V1)->False)->((mnot p) V0))
% 270.22/270.63 Found or_introl00:=(or_introl0 ((mnot p) V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V00)))
% 273.72/274.05 Found (or_introl0 ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 273.72/274.05 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 273.72/274.05 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 273.72/274.05 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 273.72/274.05 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 273.72/274.05 Found a10:=(a1 W):((rel_m W) W)
% 273.72/274.05 Found (a1 W) as proof of ((rel_m W) V0)
% 273.72/274.05 Found (a1 W) as proof of ((rel_m W) V0)
% 273.72/274.05 Found (a1 W) as proof of ((rel_m W) V0)
% 273.72/274.05 Found a10:=(a1 W):((rel_m W) W)
% 273.72/274.05 Found (a1 W) as proof of ((rel_m W) V0)
% 273.72/274.05 Found (a1 W) as proof of ((rel_m W) V0)
% 273.72/274.05 Found (a1 W) as proof of ((rel_m W) V0)
% 273.72/274.05 Found or_introl00:=(or_introl0 ((mnot p) V1)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) ((mnot p) V1)))
% 273.72/274.05 Found (or_introl0 ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 273.72/274.05 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 273.72/274.05 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 273.72/274.05 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 273.72/274.05 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 273.72/274.05 Found or_introl10:=(or_introl1 (p V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V00)))
% 273.72/274.05 Found (or_introl1 (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 273.72/274.05 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 273.72/274.05 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 273.72/274.05 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 273.72/274.05 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 273.72/274.05 Found or_introl10:=(or_introl1 (p V1)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) (p V1)))
% 273.72/274.05 Found (or_introl1 (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 273.72/274.05 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 273.72/274.05 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 273.72/274.05 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 273.72/274.05 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 273.72/274.05 Found x2:((rel_m V) V0)
% 273.72/274.05 Instantiate: V1:=V0:fofType;V:=W:fofType
% 273.72/274.05 Found x2 as proof of ((rel_m W) V1)
% 273.72/274.05 Found (x4 x2) as proof of False
% 273.72/274.05 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of False
% 273.72/274.05 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of ((((rel_m W) V1)->False)->False)
% 273.72/274.05 Found a10:=(a1 W):((rel_m W) W)
% 273.72/274.05 Found (a1 W) as proof of ((rel_m W) V0)
% 273.72/274.05 Found (a1 W) as proof of ((rel_m W) V0)
% 273.72/274.05 Found (a1 W) as proof of ((rel_m W) V0)
% 273.72/274.05 Found or_introl10:=(or_introl1 (p V0)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) (p V0)))
% 273.72/274.05 Found (or_introl1 (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 273.72/274.05 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 273.72/274.05 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 276.60/276.95 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 276.60/276.95 Found a10:=(a1 W):((rel_m W) W)
% 276.60/276.95 Found (a1 W) as proof of ((rel_m W) V0)
% 276.60/276.95 Found (a1 W) as proof of ((rel_m W) V0)
% 276.60/276.95 Found (a1 W) as proof of ((rel_m W) V0)
% 276.60/276.95 Found or_introl00:=(or_introl0 ((mnot p) V0)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) ((mnot p) V0)))
% 276.60/276.95 Found (or_introl0 ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 276.60/276.95 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 276.60/276.95 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 276.60/276.95 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 276.60/276.95 Found x3:(((rel_m W) V0)->False)
% 276.60/276.95 Instantiate: V0:=V00:fofType
% 276.60/276.95 Found x3 as proof of (((rel_m V) V00)->False)
% 276.60/276.95 Found (or_introl00 x3) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 276.60/276.95 Found ((or_introl0 ((mnot p) V00)) x3) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 276.60/276.95 Found (((or_introl (((rel_m V) V00)->False)) ((mnot p) V00)) x3) as proof of ((or (((rel_m V) V00)->False)) ((mnot p) V00))
% 276.60/276.95 Found a10:=(a1 W):((rel_m W) W)
% 276.60/276.95 Found (a1 W) as proof of ((rel_m W) V0)
% 276.60/276.95 Found (a1 W) as proof of ((rel_m W) V0)
% 276.60/276.95 Found (a1 W) as proof of ((rel_m W) V0)
% 276.60/276.95 Found x2:((rel_m V) V0)
% 276.60/276.95 Instantiate: V1:=V0:fofType
% 276.60/276.95 Found x2 as proof of ((rel_m W) V1)
% 276.60/276.95 Found (x4 x2) as proof of False
% 276.60/276.95 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of False
% 276.60/276.95 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of ((((rel_m W) V1)->False)->False)
% 276.60/276.95 Found or_intror10:=(or_intror1 (((rel_m W) V2)->False)):((((rel_m W) V2)->False)->((or (p V0)) (((rel_m W) V2)->False)))
% 276.60/276.95 Found (or_intror1 (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 276.60/276.95 Found ((or_intror (p V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 276.60/276.95 Found ((or_intror (p V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 276.60/276.95 Found ((or_intror (p V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 276.60/276.95 Found or_intror00:=(or_intror0 (((rel_m W) V2)->False)):((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m W) V2)->False)))
% 276.60/276.95 Found (or_intror0 (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 276.60/276.95 Found ((or_intror ((mnot p) V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 276.60/276.95 Found ((or_intror ((mnot p) V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 276.60/276.95 Found ((or_intror ((mnot p) V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 276.60/276.95 Found or_intror10:=(or_intror1 (((rel_m W) V2)->False)):((((rel_m W) V2)->False)->((or (p V0)) (((rel_m W) V2)->False)))
% 276.60/276.95 Found (or_intror1 (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 276.60/276.95 Found ((or_intror (p V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 276.60/276.95 Found ((or_intror (p V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 276.60/276.95 Found ((or_intror (p V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 276.60/276.95 Found or_intror00:=(or_intror0 (((rel_m W) V2)->False)):((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m W) V2)->False)))
% 276.60/276.95 Found (or_intror0 (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 280.59/280.96 Found ((or_intror ((mnot p) V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 280.59/280.96 Found ((or_intror ((mnot p) V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 280.59/280.96 Found ((or_intror ((mnot p) V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 280.59/280.96 Found or_introl00:=(or_introl0 (p V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V00)))
% 280.59/280.96 Found (or_introl0 (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 280.59/280.96 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 280.59/280.96 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 280.59/280.96 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 280.59/280.96 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 280.59/280.96 Found a10:=(a1 W):((rel_m W) W)
% 280.59/280.96 Found (a1 W) as proof of ((rel_m W) V0)
% 280.59/280.96 Found (a1 W) as proof of ((rel_m W) V0)
% 280.59/280.96 Found (a1 W) as proof of ((rel_m W) V0)
% 280.59/280.96 Found a10:=(a1 W):((rel_m W) W)
% 280.59/280.96 Found (a1 W) as proof of ((rel_m W) V0)
% 280.59/280.96 Found (a1 W) as proof of ((rel_m W) V0)
% 280.59/280.96 Found (a1 W) as proof of ((rel_m W) V0)
% 280.59/280.96 Found a10:=(a1 W):((rel_m W) W)
% 280.59/280.96 Found (a1 W) as proof of ((rel_m W) V1)
% 280.59/280.96 Found (a1 W) as proof of ((rel_m W) V1)
% 280.59/280.96 Found (a1 W) as proof of ((rel_m W) V1)
% 280.59/280.96 Found (x4 (a1 W)) as proof of False
% 280.59/280.96 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 (a1 W))) as proof of False
% 280.59/280.96 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 280.59/280.96 Found a10:=(a1 W):((rel_m W) W)
% 280.59/280.96 Found (a1 W) as proof of ((rel_m W) V0)
% 280.59/280.96 Found (a1 W) as proof of ((rel_m W) V0)
% 280.59/280.96 Found (a1 W) as proof of ((rel_m W) V0)
% 280.59/280.96 Found a10:=(a1 W):((rel_m W) W)
% 280.59/280.96 Found (a1 W) as proof of ((rel_m W) V0)
% 280.59/280.96 Found (a1 W) as proof of ((rel_m W) V0)
% 280.59/280.96 Found (a1 W) as proof of ((rel_m W) V0)
% 280.59/280.96 Found or_introl00:=(or_introl0 (p V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V00)))
% 280.59/280.96 Found (or_introl0 (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 280.59/280.96 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 280.59/280.96 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 280.59/280.96 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 280.59/280.96 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 280.59/280.96 Found a10:=(a1 W):((rel_m W) W)
% 280.59/280.96 Found (a1 W) as proof of ((rel_m W) V1)
% 280.59/280.96 Found (a1 W) as proof of ((rel_m W) V1)
% 280.59/280.96 Found (a1 W) as proof of ((rel_m W) V1)
% 280.59/280.96 Found (x5 (a1 W)) as proof of False
% 280.59/280.96 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of False
% 280.59/280.96 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 280.59/280.96 Found a10:=(a1 W):((rel_m W) W)
% 280.59/280.96 Found (a1 W) as proof of ((rel_m W) V1)
% 280.59/280.96 Found (a1 W) as proof of ((rel_m W) V1)
% 280.59/280.96 Found (a1 W) as proof of ((rel_m W) V1)
% 280.59/280.96 Found (x5 (a1 W)) as proof of False
% 280.59/280.96 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of False
% 280.59/280.96 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 280.59/280.96 Found a10:=(a1 W):((rel_m W) W)
% 280.59/280.96 Found (a1 W) as proof of ((rel_m W) V1)
% 280.59/280.96 Found (a1 W) as proof of ((rel_m W) V1)
% 280.59/280.96 Found (a1 W) as proof of ((rel_m W) V1)
% 280.59/280.96 Found (x5 (a1 W)) as proof of False
% 280.59/280.96 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of False
% 280.59/280.96 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 280.59/280.96 Found a10:=(a1 W):((rel_m W) W)
% 280.59/280.96 Found (a1 W) as proof of ((rel_m W) V1)
% 280.59/280.96 Found (a1 W) as proof of ((rel_m W) V1)
% 280.59/280.96 Found (a1 W) as proof of ((rel_m W) V1)
% 282.16/282.47 Found (x5 (a1 W)) as proof of False
% 282.16/282.47 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of False
% 282.16/282.47 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 282.16/282.47 Found x3:(((rel_m W) V0)->False)
% 282.16/282.47 Instantiate: V0:=V00:fofType;V:=W:fofType
% 282.16/282.47 Found x3 as proof of (((rel_m V) V00)->False)
% 282.16/282.47 Found (or_intror10 x3) as proof of ((or (p V00)) (((rel_m V) V00)->False))
% 282.16/282.47 Found ((or_intror1 (((rel_m V) V00)->False)) x3) as proof of ((or (p V00)) (((rel_m V) V00)->False))
% 282.16/282.47 Found (((or_intror (p V00)) (((rel_m V) V00)->False)) x3) as proof of ((or (p V00)) (((rel_m V) V00)->False))
% 282.16/282.47 Found (((or_intror (p V00)) (((rel_m V) V00)->False)) x3) as proof of ((or (p V00)) (((rel_m V) V00)->False))
% 282.16/282.47 Found (or_comm_i00 (((or_intror (p V00)) (((rel_m V) V00)->False)) x3)) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 282.16/282.47 Found ((or_comm_i0 (((rel_m V) V00)->False)) (((or_intror (p V00)) (((rel_m V) V00)->False)) x3)) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 282.16/282.47 Found (((or_comm_i (p V00)) (((rel_m V) V00)->False)) (((or_intror (p V00)) (((rel_m V) V00)->False)) x3)) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 282.16/282.47 Found a10:=(a1 W):((rel_m W) W)
% 282.16/282.47 Found (a1 W) as proof of ((rel_m W) V0)
% 282.16/282.47 Found (a1 W) as proof of ((rel_m W) V0)
% 282.16/282.47 Found (a1 W) as proof of ((rel_m W) V0)
% 282.16/282.47 Found a10:=(a1 W):((rel_m W) W)
% 282.16/282.47 Found (a1 W) as proof of ((rel_m W) V1)
% 282.16/282.47 Found (a1 W) as proof of ((rel_m W) V1)
% 282.16/282.47 Found (a1 W) as proof of ((rel_m W) V1)
% 282.16/282.47 Found (x3 (a1 W)) as proof of False
% 282.16/282.47 Found (fun (x4:(p V0))=> (x3 (a1 W))) as proof of False
% 282.16/282.47 Found (fun (x3:(((rel_m W) V1)->False)) (x4:(p V0))=> (x3 (a1 W))) as proof of ((mnot p) V0)
% 282.16/282.47 Found (fun (x3:(((rel_m W) V1)->False)) (x4:(p V0))=> (x3 (a1 W))) as proof of ((((rel_m W) V1)->False)->((mnot p) V0))
% 282.16/282.47 Found or_introl00:=(or_introl0 ((mnot p) V1)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) ((mnot p) V1)))
% 282.16/282.47 Found (or_introl0 ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 282.16/282.47 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 282.16/282.47 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 282.16/282.47 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 282.16/282.47 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) ((mnot p) V1)))
% 282.16/282.47 Found or_introl00:=(or_introl0 ((mnot p) V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) ((mnot p) V00)))
% 282.16/282.47 Found (or_introl0 ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 282.16/282.47 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 282.16/282.47 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 282.16/282.47 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 282.16/282.47 Found ((or_introl (((rel_m W) V1)->False)) ((mnot p) V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) ((mnot p) V00)))
% 282.16/282.47 Found or_introl10:=(or_introl1 (p V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V00)))
% 282.16/282.47 Found (or_introl1 (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 282.16/282.47 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 282.16/282.47 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 282.16/282.47 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 282.16/282.47 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 287.87/288.19 Found or_introl10:=(or_introl1 (p V1)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) (p V1)))
% 287.87/288.19 Found (or_introl1 (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 287.87/288.19 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 287.87/288.19 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 287.87/288.19 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 287.87/288.19 Found ((or_introl (((rel_m W) V2)->False)) (p V1)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V0) V1)->False)) (p V1)))
% 287.87/288.19 Found x2:((rel_m V) V0)
% 287.87/288.19 Instantiate: V1:=V0:fofType
% 287.87/288.19 Found x2 as proof of ((rel_m W) V1)
% 287.87/288.19 Found (x4 x2) as proof of False
% 287.87/288.19 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of False
% 287.87/288.19 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of ((((rel_m W) V1)->False)->False)
% 287.87/288.19 Found a10:=(a1 W):((rel_m W) W)
% 287.87/288.19 Found (a1 W) as proof of ((rel_m W) V0)
% 287.87/288.19 Found (a1 W) as proof of ((rel_m W) V0)
% 287.87/288.19 Found (a1 W) as proof of ((rel_m W) V0)
% 287.87/288.19 Found a10:=(a1 W):((rel_m W) W)
% 287.87/288.19 Found (a1 W) as proof of ((rel_m W) V0)
% 287.87/288.19 Found (a1 W) as proof of ((rel_m W) V0)
% 287.87/288.19 Found (a1 W) as proof of ((rel_m W) V0)
% 287.87/288.19 Found x2:((rel_m V) V0)
% 287.87/288.19 Instantiate: V1:=V0:fofType;V:=W:fofType
% 287.87/288.19 Found x2 as proof of ((rel_m W) V1)
% 287.87/288.19 Found (x4 x2) as proof of False
% 287.87/288.19 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of False
% 287.87/288.19 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of ((((rel_m W) V1)->False)->False)
% 287.87/288.19 Found or_introl10:=(or_introl1 (p V0)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) (p V0)))
% 287.87/288.19 Found (or_introl1 (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 287.87/288.19 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 287.87/288.19 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 287.87/288.19 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 287.87/288.19 Found ((or_introl (((rel_m W) V2)->False)) (p V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) (p V0)))
% 287.87/288.19 Found or_introl00:=(or_introl0 ((mnot p) V0)):((((rel_m W) V2)->False)->((or (((rel_m W) V2)->False)) ((mnot p) V0)))
% 287.87/288.19 Found (or_introl0 ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 287.87/288.19 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 287.87/288.19 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 287.87/288.19 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 287.87/288.19 Found ((or_introl (((rel_m W) V2)->False)) ((mnot p) V0)) as proof of ((((rel_m W) V2)->False)->((or (((rel_m V) V0)->False)) ((mnot p) V0)))
% 287.87/288.19 Found or_intror10:=(or_intror1 (((rel_m W) V2)->False)):((((rel_m W) V2)->False)->((or (p V0)) (((rel_m W) V2)->False)))
% 287.87/288.19 Found (or_intror1 (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 287.87/288.19 Found ((or_intror (p V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 287.87/288.19 Found ((or_intror (p V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 287.87/288.19 Found ((or_intror (p V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or (p V0)) (((rel_m V) V0)->False)))
% 287.87/288.19 Found or_intror00:=(or_intror0 (((rel_m W) V2)->False)):((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m W) V2)->False)))
% 287.87/288.19 Found (or_intror0 (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 287.87/288.19 Found ((or_intror ((mnot p) V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 294.72/295.07 Found ((or_intror ((mnot p) V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 294.72/295.07 Found ((or_intror ((mnot p) V0)) (((rel_m W) V2)->False)) as proof of ((((rel_m W) V2)->False)->((or ((mnot p) V0)) (((rel_m V) V0)->False)))
% 294.72/295.07 Found a10:=(a1 W):((rel_m W) W)
% 294.72/295.07 Found (a1 W) as proof of ((rel_m W) V1)
% 294.72/295.07 Found (a1 W) as proof of ((rel_m W) V1)
% 294.72/295.07 Found (a1 W) as proof of ((rel_m W) V1)
% 294.72/295.07 Found (x4 (a1 W)) as proof of False
% 294.72/295.07 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 (a1 W))) as proof of False
% 294.72/295.07 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 294.72/295.07 Found a10:=(a1 W):((rel_m W) W)
% 294.72/295.07 Found (a1 W) as proof of ((rel_m W) V0)
% 294.72/295.07 Found (a1 W) as proof of ((rel_m W) V0)
% 294.72/295.07 Found (a1 W) as proof of ((rel_m W) V0)
% 294.72/295.07 Found a10:=(a1 W):((rel_m W) W)
% 294.72/295.07 Found (a1 W) as proof of ((rel_m W) V0)
% 294.72/295.07 Found (a1 W) as proof of ((rel_m W) V0)
% 294.72/295.07 Found (a1 W) as proof of ((rel_m W) V0)
% 294.72/295.07 Found a10:=(a1 W):((rel_m W) W)
% 294.72/295.07 Found (a1 W) as proof of ((rel_m W) V1)
% 294.72/295.07 Found (a1 W) as proof of ((rel_m W) V1)
% 294.72/295.07 Found (a1 W) as proof of ((rel_m W) V1)
% 294.72/295.07 Found (x5 (a1 W)) as proof of False
% 294.72/295.07 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of False
% 294.72/295.07 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 294.72/295.07 Found a10:=(a1 W):((rel_m W) W)
% 294.72/295.07 Found (a1 W) as proof of ((rel_m W) V1)
% 294.72/295.07 Found (a1 W) as proof of ((rel_m W) V1)
% 294.72/295.07 Found (a1 W) as proof of ((rel_m W) V1)
% 294.72/295.07 Found (x5 (a1 W)) as proof of False
% 294.72/295.07 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of False
% 294.72/295.07 Found (fun (x5:(((rel_m W) V1)->False))=> (x5 (a1 W))) as proof of ((((rel_m W) V1)->False)->False)
% 294.72/295.07 Found x3:(((rel_m W) V0)->False)
% 294.72/295.07 Instantiate: V0:=V00:fofType
% 294.72/295.07 Found x3 as proof of (((rel_m V) V00)->False)
% 294.72/295.07 Found (or_intror10 x3) as proof of ((or (p V00)) (((rel_m V) V00)->False))
% 294.72/295.07 Found ((or_intror1 (((rel_m V) V00)->False)) x3) as proof of ((or (p V00)) (((rel_m V) V00)->False))
% 294.72/295.07 Found (((or_intror (p V00)) (((rel_m V) V00)->False)) x3) as proof of ((or (p V00)) (((rel_m V) V00)->False))
% 294.72/295.07 Found (((or_intror (p V00)) (((rel_m V) V00)->False)) x3) as proof of ((or (p V00)) (((rel_m V) V00)->False))
% 294.72/295.07 Found (or_comm_i00 (((or_intror (p V00)) (((rel_m V) V00)->False)) x3)) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 294.72/295.07 Found ((or_comm_i0 (((rel_m V) V00)->False)) (((or_intror (p V00)) (((rel_m V) V00)->False)) x3)) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 294.72/295.07 Found (((or_comm_i (p V00)) (((rel_m V) V00)->False)) (((or_intror (p V00)) (((rel_m V) V00)->False)) x3)) as proof of ((or (((rel_m V) V00)->False)) (p V00))
% 294.72/295.07 Found a10:=(a1 W):((rel_m W) W)
% 294.72/295.07 Found (a1 W) as proof of ((rel_m W) V1)
% 294.72/295.07 Found (a1 W) as proof of ((rel_m W) V1)
% 294.72/295.07 Found (a1 W) as proof of ((rel_m W) V1)
% 294.72/295.07 Found (x3 (a1 W)) as proof of False
% 294.72/295.07 Found (fun (x4:(p V0))=> (x3 (a1 W))) as proof of False
% 294.72/295.07 Found (fun (x3:(((rel_m W) V1)->False)) (x4:(p V0))=> (x3 (a1 W))) as proof of ((mnot p) V0)
% 294.72/295.07 Found (fun (x3:(((rel_m W) V1)->False)) (x4:(p V0))=> (x3 (a1 W))) as proof of ((((rel_m W) V1)->False)->((mnot p) V0))
% 294.72/295.07 Found a10:=(a1 W):((rel_m W) W)
% 294.72/295.07 Found (a1 W) as proof of ((rel_m W) V0)
% 294.72/295.07 Found (a1 W) as proof of ((rel_m W) V0)
% 294.72/295.07 Found (a1 W) as proof of ((rel_m W) V0)
% 294.72/295.07 Found x2:((rel_m V) V0)
% 294.72/295.07 Instantiate: V1:=V0:fofType;V:=W:fofType
% 294.72/295.07 Found x2 as proof of ((rel_m W) V1)
% 294.72/295.07 Found (x4 x2) as proof of False
% 294.72/295.07 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of False
% 294.72/295.07 Found (fun (x4:(((rel_m W) V1)->False))=> (x4 x2)) as proof of ((((rel_m W) V1)->False)->False)
% 294.72/295.07 Found or_introl00:=(or_introl0 (p V00)):((((rel_m W) V1)->False)->((or (((rel_m W) V1)->False)) (p V00)))
% 294.72/295.07 Found (or_introl0 (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 294.72/295.07 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 294.72/295.07 Found ((or_introl (((rel_m W) V1)->False)) (p V00)) as proof of ((((rel_m W) V1)->False)->((or (((rel_m V) V00)->False)) (p V00)))
% 294.72/295.07 F
%------------------------------------------------------------------------------