TSTP Solution File: GRP521-1 by Metis---2.4
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%------------------------------------------------------------------------------
% File : Metis---2.4
% Problem : GRP521-1 : TPTP v8.1.0. Released v2.6.0.
% Transfm : none
% Format : tptp:raw
% Command : metis --show proof --show saturation %s
% Computer : n013.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 : 600s
% DateTime : Sat Jul 16 10:42:06 EDT 2022
% Result : Unsatisfiable 0.19s 0.37s
% Output : CNFRefutation 0.19s
% Verified :
% SZS Type : Refutation
% Derivation depth : 21
% Number of leaves : 20
% Syntax : Number of clauses : 70 ( 38 unt; 0 nHn; 34 RR)
% Number of literals : 116 ( 115 equ; 48 neg)
% Maximal clause size : 3 ( 1 avg)
% Maximal term depth : 6 ( 2 avg)
% Number of predicates : 3 ( 0 usr; 1 prp; 0-2 aty)
% Number of functors : 5 ( 5 usr; 2 con; 0-2 aty)
% Number of variables : 154 ( 0 sgn)
% Comments :
%------------------------------------------------------------------------------
cnf(single_axiom,axiom,
divide(A,divide(B,divide(C,divide(A,B)))) = C ).
cnf(multiply,axiom,
multiply(A,B) = divide(A,divide(divide(C,C),B)) ).
cnf(inverse,axiom,
inverse(A) = divide(divide(B,B),A) ).
cnf(prove_these_axioms_1,negated_conjecture,
multiply(inverse(a1),a1) != multiply(inverse(b1),b1) ).
cnf(refute_0_0,plain,
divide(A,divide(B,divide(multiply(inverse(X_14),X_14),divide(A,B)))) = multiply(inverse(X_14),X_14),
inference(subst,[],[single_axiom:[bind(C,$fot(multiply(inverse(X_14),X_14)))]]) ).
cnf(refute_0_1,plain,
inverse(A) = divide(divide(inverse(X_10),inverse(X_10)),A),
inference(subst,[],[inverse:[bind(B,$fot(inverse(X_10)))]]) ).
cnf(refute_0_2,plain,
X = X,
introduced(tautology,[refl,[$fot(X)]]) ).
cnf(refute_0_3,plain,
( X != X
| X != Y
| Y = X ),
introduced(tautology,[equality,[$cnf( $equal(X,X) ),[0],$fot(Y)]]) ).
cnf(refute_0_4,plain,
( X != Y
| Y = X ),
inference(resolve,[$cnf( $equal(X,X) )],[refute_0_2,refute_0_3]) ).
cnf(refute_0_5,plain,
( inverse(A) != divide(divide(B,B),A)
| divide(divide(B,B),A) = inverse(A) ),
inference(subst,[],[refute_0_4:[bind(X,$fot(inverse(A))),bind(Y,$fot(divide(divide(B,B),A)))]]) ).
cnf(refute_0_6,plain,
divide(divide(B,B),A) = inverse(A),
inference(resolve,[$cnf( $equal(inverse(A),divide(divide(B,B),A)) )],[inverse,refute_0_5]) ).
cnf(refute_0_7,plain,
divide(divide(C,C),B) = inverse(B),
inference(subst,[],[refute_0_6:[bind(A,$fot(B)),bind(B,$fot(C))]]) ).
cnf(refute_0_8,plain,
divide(A,divide(divide(C,C),B)) = divide(A,divide(divide(C,C),B)),
introduced(tautology,[refl,[$fot(divide(A,divide(divide(C,C),B)))]]) ).
cnf(refute_0_9,plain,
( divide(A,divide(divide(C,C),B)) != divide(A,divide(divide(C,C),B))
| divide(divide(C,C),B) != inverse(B)
| divide(A,divide(divide(C,C),B)) = divide(A,inverse(B)) ),
introduced(tautology,[equality,[$cnf( $equal(divide(A,divide(divide(C,C),B)),divide(A,divide(divide(C,C),B))) ),[1,1],$fot(inverse(B))]]) ).
cnf(refute_0_10,plain,
( divide(divide(C,C),B) != inverse(B)
| divide(A,divide(divide(C,C),B)) = divide(A,inverse(B)) ),
inference(resolve,[$cnf( $equal(divide(A,divide(divide(C,C),B)),divide(A,divide(divide(C,C),B))) )],[refute_0_8,refute_0_9]) ).
cnf(refute_0_11,plain,
divide(A,divide(divide(C,C),B)) = divide(A,inverse(B)),
inference(resolve,[$cnf( $equal(divide(divide(C,C),B),inverse(B)) )],[refute_0_7,refute_0_10]) ).
cnf(refute_0_12,plain,
( multiply(A,B) != divide(A,divide(divide(C,C),B))
| divide(A,divide(divide(C,C),B)) != divide(A,inverse(B))
| multiply(A,B) = divide(A,inverse(B)) ),
introduced(tautology,[equality,[$cnf( ~ $equal(multiply(A,B),divide(A,inverse(B))) ),[0],$fot(divide(A,divide(divide(C,C),B)))]]) ).
cnf(refute_0_13,plain,
( multiply(A,B) != divide(A,divide(divide(C,C),B))
| multiply(A,B) = divide(A,inverse(B)) ),
inference(resolve,[$cnf( $equal(divide(A,divide(divide(C,C),B)),divide(A,inverse(B))) )],[refute_0_11,refute_0_12]) ).
cnf(refute_0_14,plain,
multiply(A,B) = divide(A,inverse(B)),
inference(resolve,[$cnf( $equal(multiply(A,B),divide(A,divide(divide(C,C),B))) )],[multiply,refute_0_13]) ).
cnf(refute_0_15,plain,
multiply(inverse(X_10),X_10) = divide(inverse(X_10),inverse(X_10)),
inference(subst,[],[refute_0_14:[bind(A,$fot(inverse(X_10))),bind(B,$fot(X_10))]]) ).
cnf(refute_0_16,plain,
( multiply(inverse(X_10),X_10) != divide(inverse(X_10),inverse(X_10))
| divide(inverse(X_10),inverse(X_10)) = multiply(inverse(X_10),X_10) ),
inference(subst,[],[refute_0_4:[bind(X,$fot(multiply(inverse(X_10),X_10))),bind(Y,$fot(divide(inverse(X_10),inverse(X_10))))]]) ).
cnf(refute_0_17,plain,
divide(inverse(X_10),inverse(X_10)) = multiply(inverse(X_10),X_10),
inference(resolve,[$cnf( $equal(multiply(inverse(X_10),X_10),divide(inverse(X_10),inverse(X_10))) )],[refute_0_15,refute_0_16]) ).
cnf(refute_0_18,plain,
( divide(inverse(X_10),inverse(X_10)) != multiply(inverse(X_10),X_10)
| inverse(A) != divide(divide(inverse(X_10),inverse(X_10)),A)
| inverse(A) = divide(multiply(inverse(X_10),X_10),A) ),
introduced(tautology,[equality,[$cnf( $equal(inverse(A),divide(divide(inverse(X_10),inverse(X_10)),A)) ),[1,0],$fot(multiply(inverse(X_10),X_10))]]) ).
cnf(refute_0_19,plain,
( inverse(A) != divide(divide(inverse(X_10),inverse(X_10)),A)
| inverse(A) = divide(multiply(inverse(X_10),X_10),A) ),
inference(resolve,[$cnf( $equal(divide(inverse(X_10),inverse(X_10)),multiply(inverse(X_10),X_10)) )],[refute_0_17,refute_0_18]) ).
cnf(refute_0_20,plain,
inverse(A) = divide(multiply(inverse(X_10),X_10),A),
inference(resolve,[$cnf( $equal(inverse(A),divide(divide(inverse(X_10),inverse(X_10)),A)) )],[refute_0_1,refute_0_19]) ).
cnf(refute_0_21,plain,
inverse(divide(A,B)) = divide(multiply(inverse(X_14),X_14),divide(A,B)),
inference(subst,[],[refute_0_20:[bind(A,$fot(divide(A,B))),bind(X_10,$fot(X_14))]]) ).
cnf(refute_0_22,plain,
( inverse(divide(A,B)) != divide(multiply(inverse(X_14),X_14),divide(A,B))
| divide(multiply(inverse(X_14),X_14),divide(A,B)) = inverse(divide(A,B)) ),
inference(subst,[],[refute_0_4:[bind(X,$fot(inverse(divide(A,B)))),bind(Y,$fot(divide(multiply(inverse(X_14),X_14),divide(A,B))))]]) ).
cnf(refute_0_23,plain,
divide(multiply(inverse(X_14),X_14),divide(A,B)) = inverse(divide(A,B)),
inference(resolve,[$cnf( $equal(inverse(divide(A,B)),divide(multiply(inverse(X_14),X_14),divide(A,B))) )],[refute_0_21,refute_0_22]) ).
cnf(refute_0_24,plain,
( divide(A,divide(B,divide(multiply(inverse(X_14),X_14),divide(A,B)))) != multiply(inverse(X_14),X_14)
| divide(multiply(inverse(X_14),X_14),divide(A,B)) != inverse(divide(A,B))
| divide(A,divide(B,inverse(divide(A,B)))) = multiply(inverse(X_14),X_14) ),
introduced(tautology,[equality,[$cnf( $equal(divide(A,divide(B,divide(multiply(inverse(X_14),X_14),divide(A,B)))),multiply(inverse(X_14),X_14)) ),[0,1,1],$fot(inverse(divide(A,B)))]]) ).
cnf(refute_0_25,plain,
( divide(A,divide(B,divide(multiply(inverse(X_14),X_14),divide(A,B)))) != multiply(inverse(X_14),X_14)
| divide(A,divide(B,inverse(divide(A,B)))) = multiply(inverse(X_14),X_14) ),
inference(resolve,[$cnf( $equal(divide(multiply(inverse(X_14),X_14),divide(A,B)),inverse(divide(A,B))) )],[refute_0_23,refute_0_24]) ).
cnf(refute_0_26,plain,
divide(A,divide(B,inverse(divide(A,B)))) = multiply(inverse(X_14),X_14),
inference(resolve,[$cnf( $equal(divide(A,divide(B,divide(multiply(inverse(X_14),X_14),divide(A,B)))),multiply(inverse(X_14),X_14)) )],[refute_0_0,refute_0_25]) ).
cnf(refute_0_27,plain,
divide(X_6,divide(X_7,divide(divide(B,B),divide(X_6,X_7)))) = divide(B,B),
inference(subst,[],[single_axiom:[bind(A,$fot(X_6)),bind(B,$fot(X_7)),bind(C,$fot(divide(B,B)))]]) ).
cnf(refute_0_28,plain,
inverse(divide(X_6,X_7)) = divide(divide(B,B),divide(X_6,X_7)),
inference(subst,[],[inverse:[bind(A,$fot(divide(X_6,X_7)))]]) ).
cnf(refute_0_29,plain,
( inverse(divide(X_6,X_7)) != divide(divide(B,B),divide(X_6,X_7))
| divide(divide(B,B),divide(X_6,X_7)) = inverse(divide(X_6,X_7)) ),
inference(subst,[],[refute_0_4:[bind(X,$fot(inverse(divide(X_6,X_7)))),bind(Y,$fot(divide(divide(B,B),divide(X_6,X_7))))]]) ).
cnf(refute_0_30,plain,
divide(divide(B,B),divide(X_6,X_7)) = inverse(divide(X_6,X_7)),
inference(resolve,[$cnf( $equal(inverse(divide(X_6,X_7)),divide(divide(B,B),divide(X_6,X_7))) )],[refute_0_28,refute_0_29]) ).
cnf(refute_0_31,plain,
( divide(X_6,divide(X_7,divide(divide(B,B),divide(X_6,X_7)))) != divide(B,B)
| divide(divide(B,B),divide(X_6,X_7)) != inverse(divide(X_6,X_7))
| divide(X_6,divide(X_7,inverse(divide(X_6,X_7)))) = divide(B,B) ),
introduced(tautology,[equality,[$cnf( $equal(divide(X_6,divide(X_7,divide(divide(B,B),divide(X_6,X_7)))),divide(B,B)) ),[0,1,1],$fot(inverse(divide(X_6,X_7)))]]) ).
cnf(refute_0_32,plain,
( divide(X_6,divide(X_7,divide(divide(B,B),divide(X_6,X_7)))) != divide(B,B)
| divide(X_6,divide(X_7,inverse(divide(X_6,X_7)))) = divide(B,B) ),
inference(resolve,[$cnf( $equal(divide(divide(B,B),divide(X_6,X_7)),inverse(divide(X_6,X_7))) )],[refute_0_30,refute_0_31]) ).
cnf(refute_0_33,plain,
divide(X_6,divide(X_7,inverse(divide(X_6,X_7)))) = divide(B,B),
inference(resolve,[$cnf( $equal(divide(X_6,divide(X_7,divide(divide(B,B),divide(X_6,X_7)))),divide(B,B)) )],[refute_0_27,refute_0_32]) ).
cnf(refute_0_34,plain,
( multiply(A,B) != divide(A,inverse(B))
| divide(A,inverse(B)) = multiply(A,B) ),
inference(subst,[],[refute_0_4:[bind(X,$fot(multiply(A,B))),bind(Y,$fot(divide(A,inverse(B))))]]) ).
cnf(refute_0_35,plain,
divide(A,inverse(B)) = multiply(A,B),
inference(resolve,[$cnf( $equal(multiply(A,B),divide(A,inverse(B))) )],[refute_0_14,refute_0_34]) ).
cnf(refute_0_36,plain,
divide(X_7,inverse(divide(X_6,X_7))) = multiply(X_7,divide(X_6,X_7)),
inference(subst,[],[refute_0_35:[bind(A,$fot(X_7)),bind(B,$fot(divide(X_6,X_7)))]]) ).
cnf(refute_0_37,plain,
divide(X_6,divide(X_7,inverse(divide(X_6,X_7)))) = divide(X_6,divide(X_7,inverse(divide(X_6,X_7)))),
introduced(tautology,[refl,[$fot(divide(X_6,divide(X_7,inverse(divide(X_6,X_7)))))]]) ).
cnf(refute_0_38,plain,
( divide(X_6,divide(X_7,inverse(divide(X_6,X_7)))) != divide(X_6,divide(X_7,inverse(divide(X_6,X_7))))
| divide(X_7,inverse(divide(X_6,X_7))) != multiply(X_7,divide(X_6,X_7))
| divide(X_6,divide(X_7,inverse(divide(X_6,X_7)))) = divide(X_6,multiply(X_7,divide(X_6,X_7))) ),
introduced(tautology,[equality,[$cnf( $equal(divide(X_6,divide(X_7,inverse(divide(X_6,X_7)))),divide(X_6,divide(X_7,inverse(divide(X_6,X_7))))) ),[1,1],$fot(multiply(X_7,divide(X_6,X_7)))]]) ).
cnf(refute_0_39,plain,
( divide(X_7,inverse(divide(X_6,X_7))) != multiply(X_7,divide(X_6,X_7))
| divide(X_6,divide(X_7,inverse(divide(X_6,X_7)))) = divide(X_6,multiply(X_7,divide(X_6,X_7))) ),
inference(resolve,[$cnf( $equal(divide(X_6,divide(X_7,inverse(divide(X_6,X_7)))),divide(X_6,divide(X_7,inverse(divide(X_6,X_7))))) )],[refute_0_37,refute_0_38]) ).
cnf(refute_0_40,plain,
divide(X_6,divide(X_7,inverse(divide(X_6,X_7)))) = divide(X_6,multiply(X_7,divide(X_6,X_7))),
inference(resolve,[$cnf( $equal(divide(X_7,inverse(divide(X_6,X_7))),multiply(X_7,divide(X_6,X_7))) )],[refute_0_36,refute_0_39]) ).
cnf(refute_0_41,plain,
( divide(X_6,divide(X_7,inverse(divide(X_6,X_7)))) != divide(B,B)
| divide(X_6,divide(X_7,inverse(divide(X_6,X_7)))) != divide(X_6,multiply(X_7,divide(X_6,X_7)))
| divide(X_6,multiply(X_7,divide(X_6,X_7))) = divide(B,B) ),
introduced(tautology,[equality,[$cnf( $equal(divide(X_6,divide(X_7,inverse(divide(X_6,X_7)))),divide(B,B)) ),[0],$fot(divide(X_6,multiply(X_7,divide(X_6,X_7))))]]) ).
cnf(refute_0_42,plain,
( divide(X_6,divide(X_7,inverse(divide(X_6,X_7)))) != divide(B,B)
| divide(X_6,multiply(X_7,divide(X_6,X_7))) = divide(B,B) ),
inference(resolve,[$cnf( $equal(divide(X_6,divide(X_7,inverse(divide(X_6,X_7)))),divide(X_6,multiply(X_7,divide(X_6,X_7)))) )],[refute_0_40,refute_0_41]) ).
cnf(refute_0_43,plain,
divide(X_6,multiply(X_7,divide(X_6,X_7))) = divide(B,B),
inference(resolve,[$cnf( $equal(divide(X_6,divide(X_7,inverse(divide(X_6,X_7)))),divide(B,B)) )],[refute_0_33,refute_0_42]) ).
cnf(refute_0_44,plain,
divide(A,multiply(B,divide(A,B))) = divide(B,B),
inference(subst,[],[refute_0_43:[bind(X_6,$fot(A)),bind(X_7,$fot(B))]]) ).
cnf(refute_0_45,plain,
divide(B,inverse(divide(A,B))) = multiply(B,divide(A,B)),
inference(subst,[],[refute_0_35:[bind(A,$fot(B)),bind(B,$fot(divide(A,B)))]]) ).
cnf(refute_0_46,plain,
divide(A,divide(B,inverse(divide(A,B)))) = divide(A,divide(B,inverse(divide(A,B)))),
introduced(tautology,[refl,[$fot(divide(A,divide(B,inverse(divide(A,B)))))]]) ).
cnf(refute_0_47,plain,
( divide(A,divide(B,inverse(divide(A,B)))) != divide(A,divide(B,inverse(divide(A,B))))
| divide(B,inverse(divide(A,B))) != multiply(B,divide(A,B))
| divide(A,divide(B,inverse(divide(A,B)))) = divide(A,multiply(B,divide(A,B))) ),
introduced(tautology,[equality,[$cnf( $equal(divide(A,divide(B,inverse(divide(A,B)))),divide(A,divide(B,inverse(divide(A,B))))) ),[1,1],$fot(multiply(B,divide(A,B)))]]) ).
cnf(refute_0_48,plain,
( divide(B,inverse(divide(A,B))) != multiply(B,divide(A,B))
| divide(A,divide(B,inverse(divide(A,B)))) = divide(A,multiply(B,divide(A,B))) ),
inference(resolve,[$cnf( $equal(divide(A,divide(B,inverse(divide(A,B)))),divide(A,divide(B,inverse(divide(A,B))))) )],[refute_0_46,refute_0_47]) ).
cnf(refute_0_49,plain,
divide(A,divide(B,inverse(divide(A,B)))) = divide(A,multiply(B,divide(A,B))),
inference(resolve,[$cnf( $equal(divide(B,inverse(divide(A,B))),multiply(B,divide(A,B))) )],[refute_0_45,refute_0_48]) ).
cnf(refute_0_50,plain,
( Y != X
| Y != Z
| X = Z ),
introduced(tautology,[equality,[$cnf( $equal(Y,Z) ),[0],$fot(X)]]) ).
cnf(refute_0_51,plain,
( X != Y
| Y != Z
| X = Z ),
inference(resolve,[$cnf( $equal(Y,X) )],[refute_0_4,refute_0_50]) ).
cnf(refute_0_52,plain,
( divide(A,multiply(B,divide(A,B))) != divide(B,B)
| divide(A,divide(B,inverse(divide(A,B)))) != divide(A,multiply(B,divide(A,B)))
| divide(A,divide(B,inverse(divide(A,B)))) = divide(B,B) ),
inference(subst,[],[refute_0_51:[bind(X,$fot(divide(A,divide(B,inverse(divide(A,B)))))),bind(Y,$fot(divide(A,multiply(B,divide(A,B))))),bind(Z,$fot(divide(B,B)))]]) ).
cnf(refute_0_53,plain,
( divide(A,multiply(B,divide(A,B))) != divide(B,B)
| divide(A,divide(B,inverse(divide(A,B)))) = divide(B,B) ),
inference(resolve,[$cnf( $equal(divide(A,divide(B,inverse(divide(A,B)))),divide(A,multiply(B,divide(A,B)))) )],[refute_0_49,refute_0_52]) ).
cnf(refute_0_54,plain,
divide(A,divide(B,inverse(divide(A,B)))) = divide(B,B),
inference(resolve,[$cnf( $equal(divide(A,multiply(B,divide(A,B))),divide(B,B)) )],[refute_0_44,refute_0_53]) ).
cnf(refute_0_55,plain,
( divide(A,divide(B,inverse(divide(A,B)))) != multiply(inverse(X_14),X_14)
| divide(A,divide(B,inverse(divide(A,B)))) != divide(B,B)
| divide(B,B) = multiply(inverse(X_14),X_14) ),
introduced(tautology,[equality,[$cnf( $equal(divide(A,divide(B,inverse(divide(A,B)))),multiply(inverse(X_14),X_14)) ),[0],$fot(divide(B,B))]]) ).
cnf(refute_0_56,plain,
( divide(A,divide(B,inverse(divide(A,B)))) != multiply(inverse(X_14),X_14)
| divide(B,B) = multiply(inverse(X_14),X_14) ),
inference(resolve,[$cnf( $equal(divide(A,divide(B,inverse(divide(A,B)))),divide(B,B)) )],[refute_0_54,refute_0_55]) ).
cnf(refute_0_57,plain,
divide(B,B) = multiply(inverse(X_14),X_14),
inference(resolve,[$cnf( $equal(divide(A,divide(B,inverse(divide(A,B)))),multiply(inverse(X_14),X_14)) )],[refute_0_26,refute_0_56]) ).
cnf(refute_0_58,plain,
divide(X_19,X_19) = multiply(inverse(a1),a1),
inference(subst,[],[refute_0_57:[bind(B,$fot(X_19)),bind(X_14,$fot(a1))]]) ).
cnf(refute_0_59,plain,
( divide(X_19,X_19) != multiply(inverse(a1),a1)
| multiply(inverse(a1),a1) = divide(X_19,X_19) ),
inference(subst,[],[refute_0_4:[bind(X,$fot(divide(X_19,X_19))),bind(Y,$fot(multiply(inverse(a1),a1)))]]) ).
cnf(refute_0_60,plain,
multiply(inverse(a1),a1) = divide(X_19,X_19),
inference(resolve,[$cnf( $equal(divide(X_19,X_19),multiply(inverse(a1),a1)) )],[refute_0_58,refute_0_59]) ).
cnf(refute_0_61,plain,
( multiply(inverse(a1),a1) != divide(X_19,X_19)
| divide(X_19,X_19) != multiply(inverse(b1),b1)
| multiply(inverse(a1),a1) = multiply(inverse(b1),b1) ),
introduced(tautology,[equality,[$cnf( ~ $equal(multiply(inverse(a1),a1),multiply(inverse(b1),b1)) ),[0],$fot(divide(X_19,X_19))]]) ).
cnf(refute_0_62,plain,
( divide(X_19,X_19) != multiply(inverse(b1),b1)
| multiply(inverse(a1),a1) = multiply(inverse(b1),b1) ),
inference(resolve,[$cnf( $equal(multiply(inverse(a1),a1),divide(X_19,X_19)) )],[refute_0_60,refute_0_61]) ).
cnf(refute_0_63,plain,
divide(X_19,X_19) != multiply(inverse(b1),b1),
inference(resolve,[$cnf( $equal(multiply(inverse(a1),a1),multiply(inverse(b1),b1)) )],[refute_0_62,prove_these_axioms_1]) ).
cnf(refute_0_64,plain,
divide(X_19,X_19) = multiply(inverse(b1),b1),
inference(subst,[],[refute_0_57:[bind(B,$fot(X_19)),bind(X_14,$fot(b1))]]) ).
cnf(refute_0_65,plain,
$false,
inference(resolve,[$cnf( $equal(divide(X_19,X_19),multiply(inverse(b1),b1)) )],[refute_0_64,refute_0_63]) ).
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.00/0.12 % Problem : GRP521-1 : TPTP v8.1.0. Released v2.6.0.
% 0.12/0.12 % Command : metis --show proof --show saturation %s
% 0.12/0.33 % Computer : n013.cluster.edu
% 0.12/0.33 % Model : x86_64 x86_64
% 0.12/0.33 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.12/0.33 % Memory : 8042.1875MB
% 0.12/0.33 % OS : Linux 3.10.0-693.el7.x86_64
% 0.12/0.33 % CPULimit : 300
% 0.12/0.33 % WCLimit : 600
% 0.12/0.33 % DateTime : Mon Jun 13 08:39:58 EDT 2022
% 0.12/0.34 % CPUTime :
% 0.12/0.34 %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
% 0.19/0.37 % SZS status Unsatisfiable for /export/starexec/sandbox2/benchmark/theBenchmark.p
% 0.19/0.37
% 0.19/0.37 % SZS output start CNFRefutation for /export/starexec/sandbox2/benchmark/theBenchmark.p
% See solution above
% 0.19/0.38
%------------------------------------------------------------------------------