%------------------------------------------------------------------------------ % File : cocATP---0.2.0 % Problem : SWV433^2 : TPTP v6.1.0. Released v3.6.0. % Transfm : none % Format : tptp:raw % Command : python CASC.py /export/starexec/sandbox/benchmark/theBenchmark.p % Computer : n183.star.cs.uiowa.edu % Model : x86_64 x86_64 % CPU : Intel(R) Xeon(R) CPU E5-2609 0 2.40GHz % Memory : 32286.75MB % OS : Linux 2.6.32-431.20.3.el6.x86_64 % CPULimit : 300s % DateTime : Thu Jul 17 13:35:59 EDT 2014 % Result : Unknown 0.77s % Output : None % Verified : % SZS Type : None (Parsing solution fails) % Syntax : Number of formulae : 0 % Comments : %------------------------------------------------------------------------------ %----NO SOLUTION OUTPUT BY SYSTEM %------------------------------------------------------------------------------ %----ORIGINAL SYSTEM OUTPUT % % Problem : SWV433^2 : TPTP v6.1.0. Released v3.6.0. % % Command : python CASC.py /export/starexec/sandbox/benchmark/theBenchmark.p % % Computer : n183.star.cs.uiowa.edu % % Model : x86_64 x86_64 % % CPU : Intel(R) Xeon(R) CPU E5-2609 0 @ 2.40GHz % % Memory : 32286.75MB % % OS : Linux 2.6.32-431.20.3.el6.x86_64 % % CPULimit : 300 % % DateTime : Thu Jul 17 09:55:26 CDT 2014 % % CPUTime : 0.77 % Python 2.7.5 % Using paths ['/home/cristobal/cocATP/CASC/TPTP/', '/export/starexec/sandbox/benchmark/', '/export/starexec/sandbox/benchmark/'] % Failed to open /home/cristobal/cocATP/CASC/TPTP/Axioms/LCL008^0.ax, trying next directory % FOF formula (<kernel.Constant object at 0x20e9488>, <kernel.Constant object at 0x20e93f8>) of role type named current_world % Using role type % Declaring current_world:fofType % FOF formula (<kernel.Constant object at 0x20e9488>, <kernel.DependentProduct object at 0x20e9050>) of role type named prop_a % Using role type % Declaring prop_a:(fofType->Prop) % FOF formula (<kernel.Constant object at 0x20e9128>, <kernel.DependentProduct object at 0x20e9170>) of role type named prop_b % Using role type % Declaring prop_b:(fofType->Prop) % FOF formula (<kernel.Constant object at 0x20e94d0>, <kernel.DependentProduct object at 0x20e9368>) of role type named prop_c % Using role type % Declaring prop_c:(fofType->Prop) % FOF formula (<kernel.Constant object at 0x20e9128>, <kernel.DependentProduct object at 0x20e9b90>) of role type named mfalse_decl % Using role type % Declaring mfalse:(fofType->Prop) % FOF formula (((eq (fofType->Prop)) mfalse) (fun (X:fofType)=> False)) of role definition named mfalse % A new definition: (((eq (fofType->Prop)) mfalse) (fun (X:fofType)=> False)) % Defined: mfalse:=(fun (X:fofType)=> False) % FOF formula (<kernel.Constant object at 0x20e9050>, <kernel.DependentProduct object at 0x20e9ef0>) of role type named mtrue_decl % Using role type % Declaring mtrue:(fofType->Prop) % FOF formula (((eq (fofType->Prop)) mtrue) (fun (X:fofType)=> True)) of role definition named mtrue % A new definition: (((eq (fofType->Prop)) mtrue) (fun (X:fofType)=> True)) % Defined: mtrue:=(fun (X:fofType)=> True) % FOF formula (<kernel.Constant object at 0x20e9128>, <kernel.DependentProduct object at 0x20e97a0>) of role type named mnot_decl % Using role type % Declaring mnot:((fofType->Prop)->(fofType->Prop)) % FOF formula (((eq ((fofType->Prop)->(fofType->Prop))) mnot) (fun (X:(fofType->Prop)) (U:fofType)=> ((X U)->False))) of role definition named mnot % A new definition: (((eq ((fofType->Prop)->(fofType->Prop))) mnot) (fun (X:(fofType->Prop)) (U:fofType)=> ((X U)->False))) % Defined: mnot:=(fun (X:(fofType->Prop)) (U:fofType)=> ((X U)->False)) % FOF formula (<kernel.Constant object at 0x20e9050>, <kernel.DependentProduct object at 0x20e9200>) of role type named mor_decl % Using role type % Declaring mor:((fofType->Prop)->((fofType->Prop)->(fofType->Prop))) % FOF formula (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) mor) (fun (X:(fofType->Prop)) (Y:(fofType->Prop)) (U:fofType)=> ((or (X U)) (Y U)))) of role definition named mor % A new definition: (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) mor) (fun (X:(fofType->Prop)) (Y:(fofType->Prop)) (U:fofType)=> ((or (X U)) (Y U)))) % Defined: mor:=(fun (X:(fofType->Prop)) (Y:(fofType->Prop)) (U:fofType)=> ((or (X U)) (Y U))) % FOF formula (<kernel.Constant object at 0x20e9ef0>, <kernel.DependentProduct object at 0x21466c8>) of role type named mand_decl % Using role type % Declaring mand:((fofType->Prop)->((fofType->Prop)->(fofType->Prop))) % FOF formula (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) mand) (fun (X:(fofType->Prop)) (Y:(fofType->Prop)) (U:fofType)=> ((and (X U)) (Y U)))) of role definition named mand % A new definition: (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) mand) (fun (X:(fofType->Prop)) (Y:(fofType->Prop)) (U:fofType)=> ((and (X U)) (Y U)))) % Defined: mand:=(fun (X:(fofType->Prop)) (Y:(fofType->Prop)) (U:fofType)=> ((and (X U)) (Y U))) % FOF formula (<kernel.Constant object at 0x2146c68>, <kernel.DependentProduct object at 0x2146cf8>) of role type named mimpl_decl % Using role type % Declaring mimpl:((fofType->Prop)->((fofType->Prop)->(fofType->Prop))) % FOF formula (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) mimpl) (fun (U:(fofType->Prop)) (V:(fofType->Prop))=> ((mor (mnot U)) V))) of role definition named mimpl % A new definition: (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) mimpl) (fun (U:(fofType->Prop)) (V:(fofType->Prop))=> ((mor (mnot U)) V))) % Defined: mimpl:=(fun (U:(fofType->Prop)) (V:(fofType->Prop))=> ((mor (mnot U)) V)) % FOF formula (<kernel.Constant object at 0x21466c8>, <kernel.DependentProduct object at 0x2146680>) of role type named miff_decl % Using role type % Declaring miff:((fofType->Prop)->((fofType->Prop)->(fofType->Prop))) % FOF formula (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) miff) (fun (U:(fofType->Prop)) (V:(fofType->Prop))=> ((mand ((mimpl U) V)) ((mimpl V) U)))) of role definition named miff % A new definition: (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) miff) (fun (U:(fofType->Prop)) (V:(fofType->Prop))=> ((mand ((mimpl U) V)) ((mimpl V) U)))) % Defined: miff:=(fun (U:(fofType->Prop)) (V:(fofType->Prop))=> ((mand ((mimpl U) V)) ((mimpl V) U))) % FOF formula (<kernel.Constant object at 0x2146c68>, <kernel.DependentProduct object at 0x20ead40>) of role type named mbox_decl % Using role type % Declaring mbox:((fofType->(fofType->Prop))->((fofType->Prop)->(fofType->Prop))) % FOF formula (((eq ((fofType->(fofType->Prop))->((fofType->Prop)->(fofType->Prop)))) mbox) (fun (R:(fofType->(fofType->Prop))) (P:(fofType->Prop)) (X:fofType)=> (forall (Y:fofType), (((R X) Y)->(P Y))))) of role definition named mbox % A new definition: (((eq ((fofType->(fofType->Prop))->((fofType->Prop)->(fofType->Prop)))) mbox) (fun (R:(fofType->(fofType->Prop))) (P:(fofType->Prop)) (X:fofType)=> (forall (Y:fofType), (((R X) Y)->(P Y))))) % Defined: mbox:=(fun (R:(fofType->(fofType->Prop))) (P:(fofType->Prop)) (X:fofType)=> (forall (Y:fofType), (((R X) Y)->(P Y)))) % FOF formula (<kernel.Constant object at 0x2146950>, <kernel.DependentProduct object at 0x20eab48>) of role type named mdia_decl % Using role type % Declaring mdia:((fofType->(fofType->Prop))->((fofType->Prop)->(fofType->Prop))) % FOF formula (((eq ((fofType->(fofType->Prop))->((fofType->Prop)->(fofType->Prop)))) mdia) (fun (R:(fofType->(fofType->Prop))) (P:(fofType->Prop)) (X:fofType)=> ((ex fofType) (fun (Y:fofType)=> ((and ((R X) Y)) (P Y)))))) of role definition named mdia % A new definition: (((eq ((fofType->(fofType->Prop))->((fofType->Prop)->(fofType->Prop)))) mdia) (fun (R:(fofType->(fofType->Prop))) (P:(fofType->Prop)) (X:fofType)=> ((ex fofType) (fun (Y:fofType)=> ((and ((R X) Y)) (P Y)))))) % Defined: mdia:=(fun (R:(fofType->(fofType->Prop))) (P:(fofType->Prop)) (X:fofType)=> ((ex fofType) (fun (Y:fofType)=> ((and ((R X) Y)) (P Y))))) % FOF formula (<kernel.Constant object at 0x20eacb0>, <kernel.Type object at 0x20ead40>) of role type named individuals_decl % Using role type % Declaring individuals:Type % FOF formula (<kernel.Constant object at 0x20eae18>, <kernel.DependentProduct object at 0x20eac20>) of role type named mall_decl % Using role type % Declaring mall:((individuals->(fofType->Prop))->(fofType->Prop)) % FOF formula (((eq ((individuals->(fofType->Prop))->(fofType->Prop))) mall) (fun (P:(individuals->(fofType->Prop))) (W:fofType)=> (forall (X:individuals), ((P X) W)))) of role definition named mall % A new definition: (((eq ((individuals->(fofType->Prop))->(fofType->Prop))) mall) (fun (P:(individuals->(fofType->Prop))) (W:fofType)=> (forall (X:individuals), ((P X) W)))) % Defined: mall:=(fun (P:(individuals->(fofType->Prop))) (W:fofType)=> (forall (X:individuals), ((P X) W))) % FOF formula (<kernel.Constant object at 0x20eac68>, <kernel.DependentProduct object at 0x1cf37e8>) of role type named mexists_decl % Using role type % Declaring mexists:((individuals->(fofType->Prop))->(fofType->Prop)) % FOF formula (((eq ((individuals->(fofType->Prop))->(fofType->Prop))) mexists) (fun (P:(individuals->(fofType->Prop))) (W:fofType)=> ((ex individuals) (fun (X:individuals)=> ((P X) W))))) of role definition named mexists % A new definition: (((eq ((individuals->(fofType->Prop))->(fofType->Prop))) mexists) (fun (P:(individuals->(fofType->Prop))) (W:fofType)=> ((ex individuals) (fun (X:individuals)=> ((P X) W))))) % Defined: mexists:=(fun (P:(individuals->(fofType->Prop))) (W:fofType)=> ((ex individuals) (fun (X:individuals)=> ((P X) W)))) % FOF formula (<kernel.Constant object at 0x20eae18>, <kernel.DependentProduct object at 0x1cf3518>) of role type named mvalid_decl % Using role type % Declaring mvalid:((fofType->Prop)->Prop) % FOF formula (((eq ((fofType->Prop)->Prop)) mvalid) (fun (P:(fofType->Prop))=> (forall (W:fofType), (P W)))) of role definition named mvalid % A new definition: (((eq ((fofType->Prop)->Prop)) mvalid) (fun (P:(fofType->Prop))=> (forall (W:fofType), (P W)))) % Defined: mvalid:=(fun (P:(fofType->Prop))=> (forall (W:fofType), (P W))) % FOF formula (<kernel.Constant object at 0x20ead40>, <kernel.DependentProduct object at 0x1cf3518>) of role type named msatisfiable_decl % Using role type % Declaring msatisfiable:((fofType->Prop)->Prop) % FOF formula (((eq ((fofType->Prop)->Prop)) msatisfiable) (fun (P:(fofType->Prop))=> ((ex fofType) (fun (W:fofType)=> (P W))))) of role definition named msatisfiable % A new definition: (((eq ((fofType->Prop)->Prop)) msatisfiable) (fun (P:(fofType->Prop))=> ((ex fofType) (fun (W:fofType)=> (P W))))) % Defined: msatisfiable:=(fun (P:(fofType->Prop))=> ((ex fofType) (fun (W:fofType)=> (P W)))) % FOF formula (<kernel.Constant object at 0x1cf35f0>, <kernel.DependentProduct object at 0x1cf34d0>) of role type named mcountersatisfiable_decl % Using role type % Declaring mcountersatisfiable:((fofType->Prop)->Prop) % FOF formula (((eq ((fofType->Prop)->Prop)) mcountersatisfiable) (fun (P:(fofType->Prop))=> ((ex fofType) (fun (W:fofType)=> ((P W)->False))))) of role definition named mcountersatisfiable % A new definition: (((eq ((fofType->Prop)->Prop)) mcountersatisfiable) (fun (P:(fofType->Prop))=> ((ex fofType) (fun (W:fofType)=> ((P W)->False))))) % Defined: mcountersatisfiable:=(fun (P:(fofType->Prop))=> ((ex fofType) (fun (W:fofType)=> ((P W)->False)))) % FOF formula (<kernel.Constant object at 0x1cf3710>, <kernel.DependentProduct object at 0x1cf3b00>) of role type named minvalid_decl % Using role type % Declaring minvalid:((fofType->Prop)->Prop) % FOF formula (((eq ((fofType->Prop)->Prop)) minvalid) (fun (P:(fofType->Prop))=> (forall (W:fofType), ((P W)->False)))) of role definition named minvalid % A new definition: (((eq ((fofType->Prop)->Prop)) minvalid) (fun (P:(fofType->Prop))=> (forall (W:fofType), ((P W)->False)))) % Defined: minvalid:=(fun (P:(fofType->Prop))=> (forall (W:fofType), ((P W)->False))) % Failed to open /home/cristobal/cocATP/CASC/TPTP/Axioms/SWV008^0.ax, trying next directory % FOF formula (<kernel.Constant object at 0x20e9560>, <kernel.DependentProduct object at 0x20e93f8>) of role type named rel_type % Using role type % Declaring rel:(fofType->(fofType->Prop)) % FOF formula (<kernel.Constant object at 0x20e9560>, <kernel.DependentProduct object at 0x20e9440>) of role type named icl_atom_type % Using role type % Declaring icl_atom:((fofType->Prop)->(fofType->Prop)) % FOF formula (((eq ((fofType->Prop)->(fofType->Prop))) icl_atom) (fun (P:(fofType->Prop))=> ((mbox rel) P))) of role definition named icl_atom % A new definition: (((eq ((fofType->Prop)->(fofType->Prop))) icl_atom) (fun (P:(fofType->Prop))=> ((mbox rel) P))) % Defined: icl_atom:=(fun (P:(fofType->Prop))=> ((mbox rel) P)) % FOF formula (<kernel.Constant object at 0x20e9170>, <kernel.DependentProduct object at 0x20e93f8>) of role type named icl_princ_type % Using role type % Declaring icl_princ:((fofType->Prop)->(fofType->Prop)) % FOF formula (((eq ((fofType->Prop)->(fofType->Prop))) icl_princ) (fun (P:(fofType->Prop))=> P)) of role definition named icl_princ % A new definition: (((eq ((fofType->Prop)->(fofType->Prop))) icl_princ) (fun (P:(fofType->Prop))=> P)) % Defined: icl_princ:=(fun (P:(fofType->Prop))=> P) % FOF formula (<kernel.Constant object at 0x20e9560>, <kernel.DependentProduct object at 0x20e93b0>) of role type named icl_and_type % Using role type % Declaring icl_and:((fofType->Prop)->((fofType->Prop)->(fofType->Prop))) % FOF formula (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) icl_and) (fun (A:(fofType->Prop)) (B:(fofType->Prop))=> ((mand A) B))) of role definition named icl_and % A new definition: (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) icl_and) (fun (A:(fofType->Prop)) (B:(fofType->Prop))=> ((mand A) B))) % Defined: icl_and:=(fun (A:(fofType->Prop)) (B:(fofType->Prop))=> ((mand A) B)) % FOF formula (<kernel.Constant object at 0x20e9170>, <kernel.DependentProduct object at 0x20e9ef0>) of role type named icl_or_type % Using role type % Declaring icl_or:((fofType->Prop)->((fofType->Prop)->(fofType->Prop))) % FOF formula (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) icl_or) (fun (A:(fofType->Prop)) (B:(fofType->Prop))=> ((mor A) B))) of role definition named icl_or % A new definition: (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) icl_or) (fun (A:(fofType->Prop)) (B:(fofType->Prop))=> ((mor A) B))) % Defined: icl_or:=(fun (A:(fofType->Prop)) (B:(fofType->Prop))=> ((mor A) B)) % FOF formula (<kernel.Constant object at 0x20e9560>, <kernel.DependentProduct object at 0x20e9e60>) of role type named icl_impl_type % Using role type % Declaring icl_impl:((fofType->Prop)->((fofType->Prop)->(fofType->Prop))) % FOF formula (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) icl_impl) (fun (A:(fofType->Prop)) (B:(fofType->Prop))=> ((mbox rel) ((mimpl A) B)))) of role definition named icl_impl % A new definition: (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) icl_impl) (fun (A:(fofType->Prop)) (B:(fofType->Prop))=> ((mbox rel) ((mimpl A) B)))) % Defined: icl_impl:=(fun (A:(fofType->Prop)) (B:(fofType->Prop))=> ((mbox rel) ((mimpl A) B))) % FOF formula (<kernel.Constant object at 0x20e9ef0>, <kernel.DependentProduct object at 0x2146320>) of role type named icl_true_type % Using role type % Declaring icl_true:(fofType->Prop) % FOF formula (((eq (fofType->Prop)) icl_true) mtrue) of role definition named icl_true % A new definition: (((eq (fofType->Prop)) icl_true) mtrue) % Defined: icl_true:=mtrue % FOF formula (<kernel.Constant object at 0x20e9560>, <kernel.DependentProduct object at 0x2146950>) of role type named icl_false_type % Using role type % Declaring icl_false:(fofType->Prop) % FOF formula (((eq (fofType->Prop)) icl_false) mfalse) of role definition named icl_false % A new definition: (((eq (fofType->Prop)) icl_false) mfalse) % Defined: icl_false:=mfalse % FOF formula (<kernel.Constant object at 0x2146fc8>, <kernel.DependentProduct object at 0x21466c8>) of role type named icl_says_type % Using role type % Declaring icl_says:((fofType->Prop)->((fofType->Prop)->(fofType->Prop))) % FOF formula (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) icl_says) (fun (A:(fofType->Prop)) (S:(fofType->Prop))=> ((mbox rel) ((mor A) S)))) of role definition named icl_says % A new definition: (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) icl_says) (fun (A:(fofType->Prop)) (S:(fofType->Prop))=> ((mbox rel) ((mor A) S)))) % Defined: icl_says:=(fun (A:(fofType->Prop)) (S:(fofType->Prop))=> ((mbox rel) ((mor A) S))) % FOF formula (<kernel.Constant object at 0x21463b0>, <kernel.DependentProduct object at 0x2146c20>) of role type named iclval_decl_type % Using role type % Declaring iclval:((fofType->Prop)->Prop) % FOF formula (((eq ((fofType->Prop)->Prop)) iclval) (fun (X:(fofType->Prop))=> (mvalid X))) of role definition named icl_s4_valid % A new definition: (((eq ((fofType->Prop)->Prop)) iclval) (fun (X:(fofType->Prop))=> (mvalid X))) % Defined: iclval:=(fun (X:(fofType->Prop))=> (mvalid X)) % Failed to open /home/cristobal/cocATP/CASC/TPTP/Axioms/SWV008^1.ax, trying next directory % FOF formula (forall (A:(fofType->Prop)), (mvalid ((mimpl ((mbox rel) A)) A))) of role axiom named refl_axiom % A new axiom: (forall (A:(fofType->Prop)), (mvalid ((mimpl ((mbox rel) A)) A))) % FOF formula (forall (B:(fofType->Prop)), (mvalid ((mimpl ((mbox rel) B)) ((mbox rel) ((mbox rel) B))))) of role axiom named trans_axiom % A new axiom: (forall (B:(fofType->Prop)), (mvalid ((mimpl ((mbox rel) B)) ((mbox rel) ((mbox rel) B))))) % Failed to open /home/cristobal/cocATP/CASC/TPTP/Axioms/SWV008^2.ax, trying next directory % FOF formula (<kernel.Constant object at 0x20e9440>, <kernel.DependentProduct object at 0x20e9758>) of role type named icl_impl_princ_type % Using role type % Declaring icl_impl_princ:((fofType->Prop)->((fofType->Prop)->(fofType->Prop))) % FOF formula (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) icl_impl_princ) (fun (A:(fofType->Prop)) (B:(fofType->Prop))=> ((mbox rel) ((mimpl A) B)))) of role definition named icl_impl_princ % A new definition: (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) icl_impl_princ) (fun (A:(fofType->Prop)) (B:(fofType->Prop))=> ((mbox rel) ((mimpl A) B)))) % Defined: icl_impl_princ:=(fun (A:(fofType->Prop)) (B:(fofType->Prop))=> ((mbox rel) ((mimpl A) B))) % FOF formula (<kernel.Constant object at 0x1d0e878>, <kernel.DependentProduct object at 0x20e9cb0>) of role type named admin % Using role type % Declaring admin:(fofType->Prop) % FOF formula (<kernel.Constant object at 0x1d0eef0>, <kernel.DependentProduct object at 0x20e9c68>) of role type named bob % Using role type % Declaring bob:(fofType->Prop) % FOF formula (<kernel.Constant object at 0x1d0edd0>, <kernel.DependentProduct object at 0x20e9c20>) of role type named alice % Using role type % Declaring alice:(fofType->Prop) % FOF formula (<kernel.Constant object at 0x20e9758>, <kernel.DependentProduct object at 0x20e9a28>) of role type named deletfile1 % Using role type % Declaring deletefile1:(fofType->Prop) % FOF formula (iclval ((icl_impl ((icl_says (icl_princ admin)) (icl_atom deletefile1))) (icl_atom deletefile1))) of role axiom named ax1 % A new axiom: (iclval ((icl_impl ((icl_says (icl_princ admin)) (icl_atom deletefile1))) (icl_atom deletefile1))) % FOF formula (iclval ((icl_says (icl_princ admin)) ((icl_impl ((icl_says (icl_princ bob)) (icl_atom deletefile1))) (icl_atom deletefile1)))) of role axiom named ax2 % A new axiom: (iclval ((icl_says (icl_princ admin)) ((icl_impl ((icl_says (icl_princ bob)) (icl_atom deletefile1))) (icl_atom deletefile1)))) % FOF formula (iclval ((icl_says (icl_princ bob)) ((icl_impl_princ (icl_princ alice)) (icl_princ bob)))) of role axiom named ax3 % A new axiom: (iclval ((icl_says (icl_princ bob)) ((icl_impl_princ (icl_princ alice)) (icl_princ bob)))) % FOF formula (iclval ((icl_says (icl_princ alice)) (icl_atom deletefile1))) of role axiom named ax4 % A new axiom: (iclval ((icl_says (icl_princ alice)) (icl_atom deletefile1))) % FOF formula (iclval (icl_atom deletefile1)) of role conjecture named conj % Conjecture to prove = (iclval (icl_atom deletefile1)):Prop % Parameter individuals_DUMMY:individuals. % We need to prove ['(iclval (icl_atom deletefile1))'] % Parameter fofType:Type. % Parameter current_world:fofType. % Parameter prop_a:(fofType->Prop). % Parameter prop_b:(fofType->Prop). % Parameter prop_c:(fofType->Prop). % Definition mfalse:=(fun (X:fofType)=> False):(fofType->Prop). % Definition mtrue:=(fun (X:fofType)=> True):(fofType->Prop). % Definition mnot:=(fun (X:(fofType->Prop)) (U:fofType)=> ((X U)->False)):((fofType->Prop)->(fofType->Prop)). % Definition mor:=(fun (X:(fofType->Prop)) (Y:(fofType->Prop)) (U:fofType)=> ((or (X U)) (Y U))):((fofType->Prop)->((fofType->Prop)->(fofType->Prop))). % Definition mand:=(fun (X:(fofType->Prop)) (Y:(fofType->Prop)) (U:fofType)=> ((and (X U)) (Y U))):((fofType->Prop)->((fofType->Prop)->(fofType->Prop))). % Definition mimpl:=(fun (U:(fofType->Prop)) (V:(fofType->Prop))=> ((mor (mnot U)) V)):((fofType->Prop)->((fofType->Prop)->(fofType->Prop))). % Definition miff:=(fun (U:(fofType->Prop)) (V:(fofType->Prop))=> ((mand ((mimpl U) V)) ((mimpl V) U))):((fofType->Prop)->((fofType->Prop)->(fofType->Prop))). % Definition mbox:=(fun (R:(fofType->(fofType->Prop))) (P:(fofType->Prop)) (X:fofType)=> (forall (Y:fofType), (((R X) Y)->(P Y)))):((fofType->(fofType->Prop))->((fofType->Prop)->(fofType->Prop))). % Definition mdia:=(fun (R:(fofType->(fofType->Prop))) (P:(fofType->Prop)) (X:fofType)=> ((ex fofType) (fun (Y:fofType)=> ((and ((R X) Y)) (P Y))))):((fofType->(fofType->Prop))->((fofType->Prop)->(fofType->Prop))). % Parameter individuals:Type. % Definition mall:=(fun (P:(individuals->(fofType->Prop))) (W:fofType)=> (forall (X:individuals), ((P X) W))):((individuals->(fofType->Prop))->(fofType->Prop)). % Definition mexists:=(fun (P:(individuals->(fofType->Prop))) (W:fofType)=> ((ex individuals) (fun (X:individuals)=> ((P X) W)))):((individuals->(fofType->Prop))->(fofType->Prop)). % Definition mvalid:=(fun (P:(fofType->Prop))=> (forall (W:fofType), (P W))):((fofType->Prop)->Prop). % Definition msatisfiable:=(fun (P:(fofType->Prop))=> ((ex fofType) (fun (W:fofType)=> (P W)))):((fofType->Prop)->Prop). % Definition mcountersatisfiable:=(fun (P:(fofType->Prop))=> ((ex fofType) (fun (W:fofType)=> ((P W)->False)))):((fofType->Prop)->Prop). % Definition minvalid:=(fun (P:(fofType->Prop))=> (forall (W:fofType), ((P W)->False))):((fofType->Prop)->Prop). % Parameter rel:(fofType->(fofType->Prop)). % Definition icl_atom:=(fun (P:(fofType->Prop))=> ((mbox rel) P)):((fofType->Prop)->(fofType->Prop)). % Definition icl_princ:=(fun (P:(fofType->Prop))=> P):((fofType->Prop)->(fofType->Prop)). % Definition icl_and:=(fun (A:(fofType->Prop)) (B:(fofType->Prop))=> ((mand A) B)):((fofType->Prop)->((fofType->Prop)->(fofType->Prop))). % Definition icl_or:=(fun (A:(fofType->Prop)) (B:(fofType->Prop))=> ((mor A) B)):((fofType->Prop)->((fofType->Prop)->(fofType->Prop))). % Definition icl_impl:=(fun (A:(fofType->Prop)) (B:(fofType->Prop))=> ((mbox rel) ((mimpl A) B))):((fofType->Prop)->((fofType->Prop)->(fofType->Prop))). % Definition icl_true:=mtrue:(fofType->Prop). % Definition icl_false:=mfalse:(fofType->Prop). % Definition icl_says:=(fun (A:(fofType->Prop)) (S:(fofType->Prop))=> ((mbox rel) ((mor A) S))):((fofType->Prop)->((fofType->Prop)->(fofType->Prop))). % Definition iclval:=(fun (X:(fofType->Prop))=> (mvalid X)):((fofType->Prop)->Prop). % Axiom refl_axiom:(forall (A:(fofType->Prop)), (mvalid ((mimpl ((mbox rel) A)) A))). % Axiom trans_axiom:(forall (B:(fofType->Prop)), (mvalid ((mimpl ((mbox rel) B)) ((mbox rel) ((mbox rel) B))))). % Definition icl_impl_princ:=(fun (A:(fofType->Prop)) (B:(fofType->Prop))=> ((mbox rel) ((mimpl A) B))):((fofType->Prop)->((fofType->Prop)->(fofType->Prop))). % Parameter admin:(fofType->Prop). % Parameter bob:(fofType->Prop). % Parameter alice:(fofType->Prop). % Parameter deletefile1:(fofType->Prop). % Axiom ax1:(iclval ((icl_impl ((icl_says (icl_princ admin)) (icl_atom deletefile1))) (icl_atom deletefile1))). % Axiom ax2:(iclval ((icl_says (icl_princ admin)) ((icl_impl ((icl_says (icl_princ bob)) (icl_atom deletefile1))) (icl_atom deletefile1)))). % Axiom ax3:(iclval ((icl_says (icl_princ bob)) ((icl_impl_princ (icl_princ alice)) (icl_princ bob)))). % Axiom ax4:(iclval ((icl_says (icl_princ alice)) (icl_atom deletefile1))). % Trying to prove (iclval (icl_atom deletefile1)) % % SZS status GaveUp for /export/starexec/sandbox/benchmark/theBenchmark.p % EOF %------------------------------------------------------------------------------