%------------------------------------------------------------------------------
% File : SATCoP---0.1
% Problem : BOO003-2 : TPTP v8.1.0. Released v1.0.0.
% Transfm : none
% Format : tptp:raw
% Command : satcop --statistics %s
% Computer : n021.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 : Thu Jul 14 23:48:40 EDT 2022
% Result : Unsatisfiable 1.97s 0.68s
% Output : Proof 1.97s
% Verified :
% SZS Type : ERROR: Analysing output (MakeTreeStats fails)
% Comments :
%------------------------------------------------------------------------------
cnf(g0,plain,
~ sPE(multiply(a,a),a),
inference(ground_cnf,[],[file('/export/starexec/sandbox2/benchmark/theBenchmark.p',prove_a_times_a_is_a)]) ).
cnf(g1,plain,
( ~ sPE(a,multiply(a,a))
| sPE(multiply(a,a),a) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g2,plain,
sPE(add(a,additive_identity),a),
inference(ground_cnf,[],[file('Axioms/BOO003-0.ax',additive_id1)]) ).
cnf(g3,plain,
sPE(a,a),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g4,plain,
sPE(add(multiply(a,a),additive_identity),multiply(a,a)),
inference(ground_cnf,[],[file('Axioms/BOO003-0.ax',additive_id1)]) ).
cnf(g5,plain,
sPE(multiply(multiplicative_identity,a),a),
inference(ground_cnf,[],[file('Axioms/BOO003-0.ax',multiplicative_id2)]) ).
cnf(g6,plain,
sPE(multiply(multiply(a,a),multiplicative_identity),multiply(a,a)),
inference(ground_cnf,[],[file('Axioms/BOO003-0.ax',multiplicative_id1)]) ).
cnf(g7,plain,
( ~ sPE(add(multiply(a,a),additive_identity),multiply(a,a))
| sPE(multiply(a,a),add(multiply(a,a),additive_identity)) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g8,plain,
sPE(multiply(inverse(a),a),additive_identity),
inference(ground_cnf,[],[file('Axioms/BOO003-0.ax',multiplicative_inverse2)]) ).
cnf(g9,plain,
sPE(add(multiply(a,a),additive_identity),multiply(add(a,additive_identity),add(a,additive_identity))),
inference(ground_cnf,[],[file('Axioms/BOO003-0.ax',distributivity1)]) ).
cnf(g10,plain,
( ~ sPE(add(a,additive_identity),a)
| ~ sPE(add(a,additive_identity),a)
| sPE(multiply(add(a,additive_identity),add(a,additive_identity)),multiply(a,a)) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g11,plain,
sPE(add(multiply(inverse(a),a),additive_identity),multiply(inverse(a),a)),
inference(ground_cnf,[],[file('Axioms/BOO003-0.ax',additive_id1)]) ).
cnf(g12,plain,
( ~ sPE(multiply(multiplicative_identity,multiplicative_identity),multiplicative_identity)
| sPE(multiplicative_identity,multiply(multiplicative_identity,multiplicative_identity)) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g13,plain,
sPE(multiply(multiplicative_identity,multiplicative_identity),multiplicative_identity),
inference(ground_cnf,[],[file('Axioms/BOO003-0.ax',multiplicative_id1)]) ).
cnf(g14,plain,
( ~ sPE(multiply(inverse(a),a),additive_identity)
| sPE(additive_identity,multiply(inverse(a),a)) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g15,plain,
sPE(add(inverse(a),a),multiplicative_identity),
inference(ground_cnf,[],[file('Axioms/BOO003-0.ax',additive_inverse2)]) ).
cnf(g16,plain,
( ~ sPE(multiply(multiplicative_identity,add(multiply(a,a),additive_identity)),add(multiply(a,a),additive_identity))
| sPE(add(multiply(a,a),additive_identity),multiply(multiplicative_identity,add(multiply(a,a),additive_identity))) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g17,plain,
sPE(multiply(multiplicative_identity,add(multiply(a,a),additive_identity)),add(multiply(a,a),additive_identity)),
inference(ground_cnf,[],[file('Axioms/BOO003-0.ax',multiplicative_id2)]) ).
cnf(g18,plain,
( ~ sPE(multiply(a,a),add(multiply(a,a),additive_identity))
| ~ sPE(add(multiply(a,a),additive_identity),multiply(multiplicative_identity,add(multiply(a,a),additive_identity)))
| sPE(multiply(a,a),multiply(multiplicative_identity,add(multiply(a,a),additive_identity))) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g19,plain,
( ~ sPE(a,multiply(multiply(multiplicative_identity,multiplicative_identity),multiply(add(a,additive_identity),add(a,additive_identity))))
| ~ sPE(multiply(multiply(multiplicative_identity,multiplicative_identity),multiply(add(a,additive_identity),add(a,additive_identity))),multiply(a,a))
| sPE(a,multiply(a,a)) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g20,plain,
( ~ sPE(multiply(a,a),multiply(multiply(multiplicative_identity,multiplicative_identity),multiply(add(a,additive_identity),add(a,additive_identity))))
| sPE(multiply(multiply(multiplicative_identity,multiplicative_identity),multiply(add(a,additive_identity),add(a,additive_identity))),multiply(a,a)) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g21,plain,
( ~ sPE(multiply(a,a),multiply(multiplicative_identity,add(multiply(a,a),additive_identity)))
| ~ sPE(multiply(multiplicative_identity,add(multiply(a,a),additive_identity)),multiply(multiply(multiplicative_identity,multiplicative_identity),multiply(add(a,additive_identity),add(a,additive_identity))))
| sPE(multiply(a,a),multiply(multiply(multiplicative_identity,multiplicative_identity),multiply(add(a,additive_identity),add(a,additive_identity)))) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g22,plain,
( ~ sPE(multiplicative_identity,multiply(multiplicative_identity,multiplicative_identity))
| ~ sPE(add(multiply(a,a),additive_identity),multiply(add(a,additive_identity),add(a,additive_identity)))
| sPE(multiply(multiplicative_identity,add(multiply(a,a),additive_identity)),multiply(multiply(multiplicative_identity,multiplicative_identity),multiply(add(a,additive_identity),add(a,additive_identity)))) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g23,plain,
( ~ sPE(a,multiply(multiply(add(a,additive_identity),add(a,additive_identity)),multiply(multiplicative_identity,multiplicative_identity)))
| ~ sPE(multiply(multiply(add(a,additive_identity),add(a,additive_identity)),multiply(multiplicative_identity,multiplicative_identity)),multiply(multiply(multiplicative_identity,multiplicative_identity),multiply(add(a,additive_identity),add(a,additive_identity))))
| sPE(a,multiply(multiply(multiplicative_identity,multiplicative_identity),multiply(add(a,additive_identity),add(a,additive_identity)))) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g24,plain,
sPE(multiply(multiply(add(a,additive_identity),add(a,additive_identity)),multiply(multiplicative_identity,multiplicative_identity)),multiply(multiply(multiplicative_identity,multiplicative_identity),multiply(add(a,additive_identity),add(a,additive_identity)))),
inference(ground_cnf,[],[file('Axioms/BOO003-0.ax',commutativity_of_multiply)]) ).
cnf(g25,plain,
( ~ sPE(multiply(multiply(add(a,additive_identity),add(a,additive_identity)),multiply(multiplicative_identity,multiplicative_identity)),add(multiply(multiply(add(a,additive_identity),add(a,additive_identity)),multiply(multiplicative_identity,multiplicative_identity)),additive_identity))
| ~ sPE(add(multiply(multiply(add(a,additive_identity),add(a,additive_identity)),multiply(multiplicative_identity,multiplicative_identity)),additive_identity),a)
| sPE(multiply(multiply(add(a,additive_identity),add(a,additive_identity)),multiply(multiplicative_identity,multiplicative_identity)),a) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g26,plain,
( ~ sPE(add(multiply(multiply(add(a,additive_identity),add(a,additive_identity)),multiply(multiplicative_identity,multiplicative_identity)),additive_identity),multiply(multiply(add(a,additive_identity),add(a,additive_identity)),multiply(multiplicative_identity,multiplicative_identity)))
| sPE(multiply(multiply(add(a,additive_identity),add(a,additive_identity)),multiply(multiplicative_identity,multiplicative_identity)),add(multiply(multiply(add(a,additive_identity),add(a,additive_identity)),multiply(multiplicative_identity,multiplicative_identity)),additive_identity)) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g27,plain,
sPE(add(multiply(multiply(add(a,additive_identity),add(a,additive_identity)),multiply(multiplicative_identity,multiplicative_identity)),additive_identity),multiply(multiply(add(a,additive_identity),add(a,additive_identity)),multiply(multiplicative_identity,multiplicative_identity))),
inference(ground_cnf,[],[file('Axioms/BOO003-0.ax',additive_id1)]) ).
cnf(g28,plain,
( ~ sPE(multiply(add(a,additive_identity),add(a,additive_identity)),multiply(a,a))
| ~ sPE(multiply(multiplicative_identity,multiplicative_identity),multiplicative_identity)
| sPE(multiply(multiply(add(a,additive_identity),add(a,additive_identity)),multiply(multiplicative_identity,multiplicative_identity)),multiply(multiply(a,a),multiplicative_identity)) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g29,plain,
( ~ sPE(add(multiply(multiply(add(a,additive_identity),add(a,additive_identity)),multiply(multiplicative_identity,multiplicative_identity)),additive_identity),add(multiply(multiply(a,a),multiplicative_identity),add(multiply(inverse(a),a),additive_identity)))
| ~ sPE(add(multiply(multiply(a,a),multiplicative_identity),add(multiply(inverse(a),a),additive_identity)),a)
| sPE(add(multiply(multiply(add(a,additive_identity),add(a,additive_identity)),multiply(multiplicative_identity,multiplicative_identity)),additive_identity),a) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g30,plain,
( ~ sPE(multiply(multiply(add(a,additive_identity),add(a,additive_identity)),multiply(multiplicative_identity,multiplicative_identity)),multiply(multiply(a,a),multiplicative_identity))
| ~ sPE(additive_identity,add(multiply(inverse(a),a),additive_identity))
| sPE(add(multiply(multiply(add(a,additive_identity),add(a,additive_identity)),multiply(multiplicative_identity,multiplicative_identity)),additive_identity),add(multiply(multiply(a,a),multiplicative_identity),add(multiply(inverse(a),a),additive_identity))) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g31,plain,
( ~ sPE(additive_identity,multiply(inverse(a),a))
| ~ sPE(multiply(inverse(a),a),add(multiply(inverse(a),a),additive_identity))
| sPE(additive_identity,add(multiply(inverse(a),a),additive_identity)) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g32,plain,
( ~ sPE(add(multiply(inverse(a),a),additive_identity),multiply(inverse(a),a))
| sPE(multiply(inverse(a),a),add(multiply(inverse(a),a),additive_identity)) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g33,plain,
( ~ sPE(add(multiply(multiply(a,a),multiplicative_identity),add(multiply(inverse(a),a),additive_identity)),add(multiply(a,a),multiply(inverse(a),a)))
| ~ sPE(add(multiply(a,a),multiply(inverse(a),a)),a)
| sPE(add(multiply(multiply(a,a),multiplicative_identity),add(multiply(inverse(a),a),additive_identity)),a) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g34,plain,
( ~ sPE(multiply(multiply(a,a),multiplicative_identity),multiply(a,a))
| ~ sPE(add(multiply(inverse(a),a),additive_identity),multiply(inverse(a),a))
| sPE(add(multiply(multiply(a,a),multiplicative_identity),add(multiply(inverse(a),a),additive_identity)),add(multiply(a,a),multiply(inverse(a),a))) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g35,plain,
( ~ sPE(a,add(multiply(a,a),multiply(inverse(a),a)))
| sPE(add(multiply(a,a),multiply(inverse(a),a)),a) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g36,plain,
( ~ sPE(multiply(multiply(add(a,additive_identity),add(a,additive_identity)),multiply(multiplicative_identity,multiplicative_identity)),a)
| sPE(a,multiply(multiply(add(a,additive_identity),add(a,additive_identity)),multiply(multiplicative_identity,multiplicative_identity))) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g37,plain,
( ~ sPE(add(inverse(a),a),add(a,inverse(a)))
| sPE(add(a,inverse(a)),add(inverse(a),a)) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g38,plain,
sPE(add(inverse(a),a),add(a,inverse(a))),
inference(ground_cnf,[],[file('Axioms/BOO003-0.ax',commutativity_of_add)]) ).
cnf(g39,plain,
( ~ sPE(a,multiply(add(a,inverse(a)),a))
| ~ sPE(multiply(add(a,inverse(a)),a),add(multiply(a,a),multiply(inverse(a),a)))
| sPE(a,add(multiply(a,a),multiply(inverse(a),a))) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g40,plain,
sPE(multiply(add(a,inverse(a)),a),add(multiply(a,a),multiply(inverse(a),a))),
inference(ground_cnf,[],[file('Axioms/BOO003-0.ax',distributivity3)]) ).
cnf(g41,plain,
( ~ sPE(multiply(add(a,inverse(a)),a),a)
| sPE(a,multiply(add(a,inverse(a)),a)) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g42,plain,
( ~ sPE(multiply(add(a,inverse(a)),a),multiply(add(inverse(a),a),a))
| ~ sPE(multiply(add(inverse(a),a),a),a)
| sPE(multiply(add(a,inverse(a)),a),a) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g43,plain,
( ~ sPE(add(a,inverse(a)),add(inverse(a),a))
| ~ sPE(a,a)
| sPE(multiply(add(a,inverse(a)),a),multiply(add(inverse(a),a),a)) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g44,plain,
( ~ sPE(multiply(add(inverse(a),a),a),multiply(multiplicative_identity,a))
| ~ sPE(multiply(multiplicative_identity,a),a)
| sPE(multiply(add(inverse(a),a),a),a) ),
inference(ground_cnf,[],[theory(equality)]) ).
cnf(g45,plain,
( ~ sPE(add(inverse(a),a),multiplicative_identity)
| ~ sPE(a,a)
| sPE(multiply(add(inverse(a),a),a),multiply(multiplicative_identity,a)) ),
inference(ground_cnf,[],[theory(equality)]) ).
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.00/0.12 % Problem : BOO003-2 : TPTP v8.1.0. Released v1.0.0.
% 0.13/0.13 % Command : satcop --statistics %s
% 0.13/0.34 % Computer : n021.cluster.edu
% 0.13/0.34 % Model : x86_64 x86_64
% 0.13/0.34 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.13/0.34 % Memory : 8042.1875MB
% 0.13/0.34 % OS : Linux 3.10.0-693.el7.x86_64
% 0.13/0.34 % CPULimit : 300
% 0.13/0.34 % WCLimit : 600
% 0.13/0.34 % DateTime : Wed Jun 1 21:29:01 EDT 2022
% 0.13/0.34 % CPUTime :
% 1.97/0.68 % symbols: 8
% 1.97/0.68 % clauses: 21
% 1.97/0.68 % start clauses: 1
% 1.97/0.68 % iterative deepening steps: 506
% 1.97/0.68 % maximum path limit: 13
% 1.97/0.68 % literal attempts: 83431
% 1.97/0.68 % depth failures: 19681
% 1.97/0.68 % regularity failures: 11268
% 1.97/0.68 % tautology failures: 5825
% 1.97/0.68 % reductions: 0
% 1.97/0.68 % extensions: 83264
% 1.97/0.68 % SAT variables: 56477
% 1.97/0.68 % SAT clauses: 89766
% 1.97/0.68 % WalkSAT solutions: 89764
% 1.97/0.68 % CDCL solutions: 0
% 1.97/0.68 % SZS status Unsatisfiable for theBenchmark
% 1.97/0.68 % SZS output start ListOfCNF for theBenchmark
% See solution above
%------------------------------------------------------------------------------