TSTP Solution File: SEU290+1 by iProver---3.8
View Problem
- Process Solution
%------------------------------------------------------------------------------
% File : iProver---3.8
% Problem : SEU290+1 : TPTP v8.1.2. Released v3.3.0.
% Transfm : none
% Format : tptp:raw
% Command : run_iprover %s %d THM
% Computer : n017.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 : 300s
% DateTime : Thu Aug 31 17:05:30 EDT 2023
% Result : Theorem 3.52s 1.18s
% Output : CNFRefutation 3.52s
% Verified :
% SZS Type : Refutation
% Derivation depth : 14
% Number of leaves : 11
% Syntax : Number of formulae : 77 ( 19 unt; 0 def)
% Number of atoms : 295 ( 99 equ)
% Maximal formula atoms : 16 ( 3 avg)
% Number of connectives : 343 ( 125 ~; 123 |; 66 &)
% ( 13 <=>; 16 =>; 0 <=; 0 <~>)
% Maximal formula depth : 12 ( 5 avg)
% Maximal term depth : 3 ( 1 avg)
% Number of predicates : 9 ( 7 usr; 1 prp; 0-3 aty)
% Number of functors : 14 ( 14 usr; 5 con; 0-3 aty)
% Number of variables : 179 ( 4 sgn; 103 !; 26 ?)
% Comments :
%------------------------------------------------------------------------------
fof(f4,axiom,
! [X0,X1,X2] :
( element(X2,powerset(cartesian_product2(X0,X1)))
=> relation(X2) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',cc1_relset_1) ).
fof(f6,axiom,
! [X0,X1,X2] :
( relation_of2_as_subset(X2,X0,X1)
=> ( ( empty_set = X1
=> ( ( quasi_total(X2,X0,X1)
<=> empty_set = X2 )
| empty_set = X0 ) )
& ( ( empty_set = X1
=> empty_set = X0 )
=> ( quasi_total(X2,X0,X1)
<=> relation_dom_as_subset(X0,X1,X2) = X0 ) ) ) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',d1_funct_2) ).
fof(f7,axiom,
! [X0] :
( ( function(X0)
& relation(X0) )
=> ! [X1] :
( relation_rng(X0) = X1
<=> ! [X2] :
( in(X2,X1)
<=> ? [X3] :
( apply(X0,X3) = X2
& in(X3,relation_dom(X0)) ) ) ) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',d5_funct_1) ).
fof(f17,axiom,
! [X0,X1,X2] :
( relation_of2_as_subset(X2,X0,X1)
=> element(X2,powerset(cartesian_product2(X0,X1))) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',dt_m2_relset_1) ).
fof(f44,axiom,
! [X0,X1,X2] :
( relation_of2(X2,X0,X1)
=> relation_dom_as_subset(X0,X1,X2) = relation_dom(X2) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',redefinition_k4_relset_1) ).
fof(f45,axiom,
! [X0,X1,X2] :
( relation_of2_as_subset(X2,X0,X1)
<=> relation_of2(X2,X0,X1) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',redefinition_m2_relset_1) ).
fof(f53,conjecture,
! [X0,X1,X2,X3] :
( ( relation_of2_as_subset(X3,X0,X1)
& quasi_total(X3,X0,X1)
& function(X3) )
=> ( in(X2,X0)
=> ( in(apply(X3,X2),relation_rng(X3))
| empty_set = X1 ) ) ),
file('/export/starexec/sandbox2/benchmark/theBenchmark.p',t6_funct_2) ).
fof(f54,negated_conjecture,
~ ! [X0,X1,X2,X3] :
( ( relation_of2_as_subset(X3,X0,X1)
& quasi_total(X3,X0,X1)
& function(X3) )
=> ( in(X2,X0)
=> ( in(apply(X3,X2),relation_rng(X3))
| empty_set = X1 ) ) ),
inference(negated_conjecture,[],[f53]) ).
fof(f68,plain,
! [X0,X1,X2] :
( relation(X2)
| ~ element(X2,powerset(cartesian_product2(X0,X1))) ),
inference(ennf_transformation,[],[f4]) ).
fof(f71,plain,
! [X0,X1,X2] :
( ( ( ( quasi_total(X2,X0,X1)
<=> empty_set = X2 )
| empty_set = X0
| empty_set != X1 )
& ( ( quasi_total(X2,X0,X1)
<=> relation_dom_as_subset(X0,X1,X2) = X0 )
| ( empty_set != X0
& empty_set = X1 ) ) )
| ~ relation_of2_as_subset(X2,X0,X1) ),
inference(ennf_transformation,[],[f6]) ).
fof(f72,plain,
! [X0,X1,X2] :
( ( ( ( quasi_total(X2,X0,X1)
<=> empty_set = X2 )
| empty_set = X0
| empty_set != X1 )
& ( ( quasi_total(X2,X0,X1)
<=> relation_dom_as_subset(X0,X1,X2) = X0 )
| ( empty_set != X0
& empty_set = X1 ) ) )
| ~ relation_of2_as_subset(X2,X0,X1) ),
inference(flattening,[],[f71]) ).
fof(f73,plain,
! [X0] :
( ! [X1] :
( relation_rng(X0) = X1
<=> ! [X2] :
( in(X2,X1)
<=> ? [X3] :
( apply(X0,X3) = X2
& in(X3,relation_dom(X0)) ) ) )
| ~ function(X0)
| ~ relation(X0) ),
inference(ennf_transformation,[],[f7]) ).
fof(f74,plain,
! [X0] :
( ! [X1] :
( relation_rng(X0) = X1
<=> ! [X2] :
( in(X2,X1)
<=> ? [X3] :
( apply(X0,X3) = X2
& in(X3,relation_dom(X0)) ) ) )
| ~ function(X0)
| ~ relation(X0) ),
inference(flattening,[],[f73]) ).
fof(f76,plain,
! [X0,X1,X2] :
( element(X2,powerset(cartesian_product2(X0,X1)))
| ~ relation_of2_as_subset(X2,X0,X1) ),
inference(ennf_transformation,[],[f17]) ).
fof(f86,plain,
! [X0,X1,X2] :
( relation_dom_as_subset(X0,X1,X2) = relation_dom(X2)
| ~ relation_of2(X2,X0,X1) ),
inference(ennf_transformation,[],[f44]) ).
fof(f95,plain,
? [X0,X1,X2,X3] :
( ~ in(apply(X3,X2),relation_rng(X3))
& empty_set != X1
& in(X2,X0)
& relation_of2_as_subset(X3,X0,X1)
& quasi_total(X3,X0,X1)
& function(X3) ),
inference(ennf_transformation,[],[f54]) ).
fof(f96,plain,
? [X0,X1,X2,X3] :
( ~ in(apply(X3,X2),relation_rng(X3))
& empty_set != X1
& in(X2,X0)
& relation_of2_as_subset(X3,X0,X1)
& quasi_total(X3,X0,X1)
& function(X3) ),
inference(flattening,[],[f95]) ).
fof(f99,plain,
! [X0,X1,X2] :
( ( ( ( ( quasi_total(X2,X0,X1)
| empty_set != X2 )
& ( empty_set = X2
| ~ quasi_total(X2,X0,X1) ) )
| empty_set = X0
| empty_set != X1 )
& ( ( ( quasi_total(X2,X0,X1)
| relation_dom_as_subset(X0,X1,X2) != X0 )
& ( relation_dom_as_subset(X0,X1,X2) = X0
| ~ quasi_total(X2,X0,X1) ) )
| ( empty_set != X0
& empty_set = X1 ) ) )
| ~ relation_of2_as_subset(X2,X0,X1) ),
inference(nnf_transformation,[],[f72]) ).
fof(f100,plain,
! [X0] :
( ! [X1] :
( ( relation_rng(X0) = X1
| ? [X2] :
( ( ! [X3] :
( apply(X0,X3) != X2
| ~ in(X3,relation_dom(X0)) )
| ~ in(X2,X1) )
& ( ? [X3] :
( apply(X0,X3) = X2
& in(X3,relation_dom(X0)) )
| in(X2,X1) ) ) )
& ( ! [X2] :
( ( in(X2,X1)
| ! [X3] :
( apply(X0,X3) != X2
| ~ in(X3,relation_dom(X0)) ) )
& ( ? [X3] :
( apply(X0,X3) = X2
& in(X3,relation_dom(X0)) )
| ~ in(X2,X1) ) )
| relation_rng(X0) != X1 ) )
| ~ function(X0)
| ~ relation(X0) ),
inference(nnf_transformation,[],[f74]) ).
fof(f101,plain,
! [X0] :
( ! [X1] :
( ( relation_rng(X0) = X1
| ? [X2] :
( ( ! [X3] :
( apply(X0,X3) != X2
| ~ in(X3,relation_dom(X0)) )
| ~ in(X2,X1) )
& ( ? [X4] :
( apply(X0,X4) = X2
& in(X4,relation_dom(X0)) )
| in(X2,X1) ) ) )
& ( ! [X5] :
( ( in(X5,X1)
| ! [X6] :
( apply(X0,X6) != X5
| ~ in(X6,relation_dom(X0)) ) )
& ( ? [X7] :
( apply(X0,X7) = X5
& in(X7,relation_dom(X0)) )
| ~ in(X5,X1) ) )
| relation_rng(X0) != X1 ) )
| ~ function(X0)
| ~ relation(X0) ),
inference(rectify,[],[f100]) ).
fof(f102,plain,
! [X0,X1] :
( ? [X2] :
( ( ! [X3] :
( apply(X0,X3) != X2
| ~ in(X3,relation_dom(X0)) )
| ~ in(X2,X1) )
& ( ? [X4] :
( apply(X0,X4) = X2
& in(X4,relation_dom(X0)) )
| in(X2,X1) ) )
=> ( ( ! [X3] :
( apply(X0,X3) != sK0(X0,X1)
| ~ in(X3,relation_dom(X0)) )
| ~ in(sK0(X0,X1),X1) )
& ( ? [X4] :
( apply(X0,X4) = sK0(X0,X1)
& in(X4,relation_dom(X0)) )
| in(sK0(X0,X1),X1) ) ) ),
introduced(choice_axiom,[]) ).
fof(f103,plain,
! [X0,X1] :
( ? [X4] :
( apply(X0,X4) = sK0(X0,X1)
& in(X4,relation_dom(X0)) )
=> ( sK0(X0,X1) = apply(X0,sK1(X0,X1))
& in(sK1(X0,X1),relation_dom(X0)) ) ),
introduced(choice_axiom,[]) ).
fof(f104,plain,
! [X0,X5] :
( ? [X7] :
( apply(X0,X7) = X5
& in(X7,relation_dom(X0)) )
=> ( apply(X0,sK2(X0,X5)) = X5
& in(sK2(X0,X5),relation_dom(X0)) ) ),
introduced(choice_axiom,[]) ).
fof(f105,plain,
! [X0] :
( ! [X1] :
( ( relation_rng(X0) = X1
| ( ( ! [X3] :
( apply(X0,X3) != sK0(X0,X1)
| ~ in(X3,relation_dom(X0)) )
| ~ in(sK0(X0,X1),X1) )
& ( ( sK0(X0,X1) = apply(X0,sK1(X0,X1))
& in(sK1(X0,X1),relation_dom(X0)) )
| in(sK0(X0,X1),X1) ) ) )
& ( ! [X5] :
( ( in(X5,X1)
| ! [X6] :
( apply(X0,X6) != X5
| ~ in(X6,relation_dom(X0)) ) )
& ( ( apply(X0,sK2(X0,X5)) = X5
& in(sK2(X0,X5),relation_dom(X0)) )
| ~ in(X5,X1) ) )
| relation_rng(X0) != X1 ) )
| ~ function(X0)
| ~ relation(X0) ),
inference(skolemisation,[status(esa),new_symbols(skolem,[sK0,sK1,sK2])],[f101,f104,f103,f102]) ).
fof(f140,plain,
! [X0,X1,X2] :
( ( relation_of2_as_subset(X2,X0,X1)
| ~ relation_of2(X2,X0,X1) )
& ( relation_of2(X2,X0,X1)
| ~ relation_of2_as_subset(X2,X0,X1) ) ),
inference(nnf_transformation,[],[f45]) ).
fof(f141,plain,
( ? [X0,X1,X2,X3] :
( ~ in(apply(X3,X2),relation_rng(X3))
& empty_set != X1
& in(X2,X0)
& relation_of2_as_subset(X3,X0,X1)
& quasi_total(X3,X0,X1)
& function(X3) )
=> ( ~ in(apply(sK23,sK22),relation_rng(sK23))
& empty_set != sK21
& in(sK22,sK20)
& relation_of2_as_subset(sK23,sK20,sK21)
& quasi_total(sK23,sK20,sK21)
& function(sK23) ) ),
introduced(choice_axiom,[]) ).
fof(f142,plain,
( ~ in(apply(sK23,sK22),relation_rng(sK23))
& empty_set != sK21
& in(sK22,sK20)
& relation_of2_as_subset(sK23,sK20,sK21)
& quasi_total(sK23,sK20,sK21)
& function(sK23) ),
inference(skolemisation,[status(esa),new_symbols(skolem,[sK20,sK21,sK22,sK23])],[f96,f141]) ).
fof(f146,plain,
! [X2,X0,X1] :
( relation(X2)
| ~ element(X2,powerset(cartesian_product2(X0,X1))) ),
inference(cnf_transformation,[],[f68]) ).
fof(f149,plain,
! [X2,X0,X1] :
( relation_dom_as_subset(X0,X1,X2) = X0
| ~ quasi_total(X2,X0,X1)
| empty_set = X1
| ~ relation_of2_as_subset(X2,X0,X1) ),
inference(cnf_transformation,[],[f99]) ).
fof(f157,plain,
! [X0,X1,X6,X5] :
( in(X5,X1)
| apply(X0,X6) != X5
| ~ in(X6,relation_dom(X0))
| relation_rng(X0) != X1
| ~ function(X0)
| ~ relation(X0) ),
inference(cnf_transformation,[],[f105]) ).
fof(f162,plain,
! [X2,X0,X1] :
( element(X2,powerset(cartesian_product2(X0,X1)))
| ~ relation_of2_as_subset(X2,X0,X1) ),
inference(cnf_transformation,[],[f76]) ).
fof(f209,plain,
! [X2,X0,X1] :
( relation_dom_as_subset(X0,X1,X2) = relation_dom(X2)
| ~ relation_of2(X2,X0,X1) ),
inference(cnf_transformation,[],[f86]) ).
fof(f210,plain,
! [X2,X0,X1] :
( relation_of2(X2,X0,X1)
| ~ relation_of2_as_subset(X2,X0,X1) ),
inference(cnf_transformation,[],[f140]) ).
fof(f211,plain,
! [X2,X0,X1] :
( relation_of2_as_subset(X2,X0,X1)
| ~ relation_of2(X2,X0,X1) ),
inference(cnf_transformation,[],[f140]) ).
fof(f219,plain,
function(sK23),
inference(cnf_transformation,[],[f142]) ).
fof(f220,plain,
quasi_total(sK23,sK20,sK21),
inference(cnf_transformation,[],[f142]) ).
fof(f221,plain,
relation_of2_as_subset(sK23,sK20,sK21),
inference(cnf_transformation,[],[f142]) ).
fof(f222,plain,
in(sK22,sK20),
inference(cnf_transformation,[],[f142]) ).
fof(f223,plain,
empty_set != sK21,
inference(cnf_transformation,[],[f142]) ).
fof(f224,plain,
~ in(apply(sK23,sK22),relation_rng(sK23)),
inference(cnf_transformation,[],[f142]) ).
fof(f232,plain,
! [X0,X1,X6] :
( in(apply(X0,X6),X1)
| ~ in(X6,relation_dom(X0))
| relation_rng(X0) != X1
| ~ function(X0)
| ~ relation(X0) ),
inference(equality_resolution,[],[f157]) ).
fof(f233,plain,
! [X0,X6] :
( in(apply(X0,X6),relation_rng(X0))
| ~ in(X6,relation_dom(X0))
| ~ function(X0)
| ~ relation(X0) ),
inference(equality_resolution,[],[f232]) ).
cnf(c_52,plain,
( ~ element(X0,powerset(cartesian_product2(X1,X2)))
| relation(X0) ),
inference(cnf_transformation,[],[f146]) ).
cnf(c_58,plain,
( ~ quasi_total(X0,X1,X2)
| ~ relation_of2_as_subset(X0,X1,X2)
| relation_dom_as_subset(X1,X2,X0) = X1
| X2 = empty_set ),
inference(cnf_transformation,[],[f149]) ).
cnf(c_62,plain,
( ~ in(X0,relation_dom(X1))
| ~ function(X1)
| ~ relation(X1)
| in(apply(X1,X0),relation_rng(X1)) ),
inference(cnf_transformation,[],[f233]) ).
cnf(c_66,plain,
( ~ relation_of2_as_subset(X0,X1,X2)
| element(X0,powerset(cartesian_product2(X1,X2))) ),
inference(cnf_transformation,[],[f162]) ).
cnf(c_113,plain,
( ~ relation_of2(X0,X1,X2)
| relation_dom_as_subset(X1,X2,X0) = relation_dom(X0) ),
inference(cnf_transformation,[],[f209]) ).
cnf(c_114,plain,
( ~ relation_of2(X0,X1,X2)
| relation_of2_as_subset(X0,X1,X2) ),
inference(cnf_transformation,[],[f211]) ).
cnf(c_115,plain,
( ~ relation_of2_as_subset(X0,X1,X2)
| relation_of2(X0,X1,X2) ),
inference(cnf_transformation,[],[f210]) ).
cnf(c_123,negated_conjecture,
~ in(apply(sK23,sK22),relation_rng(sK23)),
inference(cnf_transformation,[],[f224]) ).
cnf(c_124,negated_conjecture,
empty_set != sK21,
inference(cnf_transformation,[],[f223]) ).
cnf(c_125,negated_conjecture,
in(sK22,sK20),
inference(cnf_transformation,[],[f222]) ).
cnf(c_126,negated_conjecture,
relation_of2_as_subset(sK23,sK20,sK21),
inference(cnf_transformation,[],[f221]) ).
cnf(c_127,negated_conjecture,
quasi_total(sK23,sK20,sK21),
inference(cnf_transformation,[],[f220]) ).
cnf(c_128,negated_conjecture,
function(sK23),
inference(cnf_transformation,[],[f219]) ).
cnf(c_170,plain,
( relation_of2(X0,X1,X2)
| ~ relation_of2_as_subset(X0,X1,X2) ),
inference(prop_impl_just,[status(thm)],[c_115]) ).
cnf(c_171,plain,
( ~ relation_of2_as_subset(X0,X1,X2)
| relation_of2(X0,X1,X2) ),
inference(renaming,[status(thm)],[c_170]) ).
cnf(c_172,plain,
( ~ relation_of2(X0,X1,X2)
| relation_of2_as_subset(X0,X1,X2) ),
inference(prop_impl_just,[status(thm)],[c_114]) ).
cnf(c_204,plain,
( element(X0,powerset(cartesian_product2(X1,X2)))
| ~ relation_of2(X0,X1,X2) ),
inference(prop_impl_just,[status(thm)],[c_114,c_66]) ).
cnf(c_205,plain,
( ~ relation_of2(X0,X1,X2)
| element(X0,powerset(cartesian_product2(X1,X2))) ),
inference(renaming,[status(thm)],[c_204]) ).
cnf(c_354,plain,
( ~ quasi_total(X0,X1,X2)
| ~ relation_of2(X0,X1,X2)
| relation_dom_as_subset(X1,X2,X0) = X1
| X2 = empty_set ),
inference(bin_hyper_res,[status(thm)],[c_58,c_172]) ).
cnf(c_1225,plain,
( X0 != sK23
| X1 != sK20
| X2 != sK21
| relation_of2(X0,X1,X2) ),
inference(resolution_lifted,[status(thm)],[c_171,c_126]) ).
cnf(c_1226,plain,
relation_of2(sK23,sK20,sK21),
inference(unflattening,[status(thm)],[c_1225]) ).
cnf(c_1330,plain,
( X0 != sK23
| X1 != sK20
| X2 != sK21
| ~ relation_of2(X0,X1,X2)
| relation_dom_as_subset(X1,X2,X0) = X1
| X2 = empty_set ),
inference(resolution_lifted,[status(thm)],[c_354,c_127]) ).
cnf(c_1331,plain,
( ~ relation_of2(sK23,sK20,sK21)
| relation_dom_as_subset(sK20,sK21,sK23) = sK20
| sK21 = empty_set ),
inference(unflattening,[status(thm)],[c_1330]) ).
cnf(c_1332,plain,
( relation_dom_as_subset(sK20,sK21,sK23) = sK20
| sK21 = empty_set ),
inference(global_subsumption_just,[status(thm)],[c_1331,c_1226,c_1331]) ).
cnf(c_1467,plain,
( X0 != sK23
| X1 != sK20
| X2 != sK21
| relation_of2(X0,X1,X2) ),
inference(resolution_lifted,[status(thm)],[c_171,c_126]) ).
cnf(c_1468,plain,
relation_of2(sK23,sK20,sK21),
inference(unflattening,[status(thm)],[c_1467]) ).
cnf(c_11675,plain,
relation_dom_as_subset(sK20,sK21,sK23) = relation_dom(sK23),
inference(superposition,[status(thm)],[c_1468,c_113]) ).
cnf(c_11683,plain,
( relation_dom(sK23) = sK20
| empty_set = sK21 ),
inference(demodulation,[status(thm)],[c_1332,c_11675]) ).
cnf(c_11684,plain,
relation_dom(sK23) = sK20,
inference(forward_subsumption_resolution,[status(thm)],[c_11683,c_124]) ).
cnf(c_11698,plain,
( ~ in(sK22,relation_dom(sK23))
| ~ function(sK23)
| ~ relation(sK23) ),
inference(superposition,[status(thm)],[c_62,c_123]) ).
cnf(c_11699,plain,
( ~ in(sK22,sK20)
| ~ function(sK23)
| ~ relation(sK23) ),
inference(light_normalisation,[status(thm)],[c_11698,c_11684]) ).
cnf(c_11700,plain,
~ relation(sK23),
inference(forward_subsumption_resolution,[status(thm)],[c_11699,c_128,c_125]) ).
cnf(c_12274,plain,
( ~ relation_of2(X0,X1,X2)
| relation(X0) ),
inference(superposition,[status(thm)],[c_205,c_52]) ).
cnf(c_12303,plain,
relation(sK23),
inference(superposition,[status(thm)],[c_1468,c_12274]) ).
cnf(c_12305,plain,
$false,
inference(forward_subsumption_resolution,[status(thm)],[c_12303,c_11700]) ).
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.00/0.13 % Problem : SEU290+1 : TPTP v8.1.2. Released v3.3.0.
% 0.00/0.14 % Command : run_iprover %s %d THM
% 0.14/0.36 % Computer : n017.cluster.edu
% 0.14/0.36 % Model : x86_64 x86_64
% 0.14/0.36 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.14/0.36 % Memory : 8042.1875MB
% 0.14/0.36 % OS : Linux 3.10.0-693.el7.x86_64
% 0.14/0.36 % CPULimit : 300
% 0.14/0.36 % WCLimit : 300
% 0.14/0.36 % DateTime : Wed Aug 23 12:41:08 EDT 2023
% 0.14/0.36 % CPUTime :
% 0.21/0.49 Running first-order theorem proving
% 0.21/0.49 Running: /export/starexec/sandbox2/solver/bin/run_problem --schedule fof_schedule --no_cores 8 /export/starexec/sandbox2/benchmark/theBenchmark.p 300
% 3.52/1.18 % SZS status Started for theBenchmark.p
% 3.52/1.18 % SZS status Theorem for theBenchmark.p
% 3.52/1.18
% 3.52/1.18 %---------------- iProver v3.8 (pre SMT-COMP 2023/CASC 2023) ----------------%
% 3.52/1.18
% 3.52/1.18 ------ iProver source info
% 3.52/1.18
% 3.52/1.18 git: date: 2023-05-31 18:12:56 +0000
% 3.52/1.18 git: sha1: 8abddc1f627fd3ce0bcb8b4cbf113b3cc443d7b6
% 3.52/1.18 git: non_committed_changes: false
% 3.52/1.18 git: last_make_outside_of_git: false
% 3.52/1.18
% 3.52/1.18 ------ Parsing...
% 3.52/1.18 ------ Clausification by vclausify_rel & Parsing by iProver...
% 3.52/1.18
% 3.52/1.18 ------ Preprocessing... sup_sim: 0 sf_s rm: 1 0s sf_e pe_s pe:1:0s pe:2:0s pe_e sup_sim: 0 sf_s rm: 3 0s sf_e pe_s pe_e sup_sim: 0 sf_s rm: 3 0s sf_e pe_s pe_e
% 3.52/1.18
% 3.52/1.18 ------ Preprocessing... gs_s sp: 0 0s gs_e snvd_s sp: 0 0s snvd_e
% 3.52/1.18
% 3.52/1.18 ------ Preprocessing... sf_s rm: 1 0s sf_e sf_s rm: 0 0s sf_e
% 3.52/1.18 ------ Proving...
% 3.52/1.18 ------ Problem Properties
% 3.52/1.18
% 3.52/1.18
% 3.52/1.18 clauses 73
% 3.52/1.18 conjectures 4
% 3.52/1.18 EPR 33
% 3.52/1.18 Horn 65
% 3.52/1.18 unary 40
% 3.52/1.18 binary 20
% 3.52/1.18 lits 129
% 3.52/1.18 lits eq 19
% 3.52/1.18 fd_pure 0
% 3.52/1.18 fd_pseudo 0
% 3.52/1.18 fd_cond 2
% 3.52/1.18 fd_pseudo_cond 4
% 3.52/1.18 AC symbols 0
% 3.52/1.18
% 3.52/1.18 ------ Schedule dynamic 5 is on
% 3.52/1.18
% 3.52/1.18 ------ Input Options "--resolution_flag false --inst_lit_sel_side none" Time Limit: 10.
% 3.52/1.18
% 3.52/1.18
% 3.52/1.18 ------
% 3.52/1.18 Current options:
% 3.52/1.18 ------
% 3.52/1.18
% 3.52/1.18
% 3.52/1.18
% 3.52/1.18
% 3.52/1.18 ------ Proving...
% 3.52/1.18
% 3.52/1.18
% 3.52/1.18 % SZS status Theorem for theBenchmark.p
% 3.52/1.18
% 3.52/1.18 % SZS output start CNFRefutation for theBenchmark.p
% See solution above
% 3.52/1.18
% 3.52/1.18
%------------------------------------------------------------------------------