TSTP Solution File: SET637+3 by Metis---2.4

View Problem - Process Solution

%------------------------------------------------------------------------------
% File     : Metis---2.4
% Problem  : SET637+3 : TPTP v8.1.0. Released v2.2.0.
% Transfm  : none
% Format   : tptp:raw
% Command  : metis --show proof --show saturation %s

% Computer : n015.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 : Tue Jul 19 03:36:15 EDT 2022

% Result   : Theorem 0.19s 0.44s
% Output   : CNFRefutation 0.19s
% Verified : 
% SZS Type : Refutation
%            Derivation depth      :   15
%            Number of leaves      :   11
% Syntax   : Number of formulae    :   89 (  27 unt;   0 def)
%            Number of atoms       :  187 (  42 equ)
%            Maximal formula atoms :   12 (   2 avg)
%            Number of connectives :  190 (  92   ~;  57   |;  13   &)
%                                         (  24 <=>;   4  =>;   0  <=;   0 <~>)
%            Maximal formula depth :   10 (   4 avg)
%            Maximal term depth    :    3 (   1 avg)
%            Number of predicates  :    6 (   3 usr;   1 prp; 0-2 aty)
%            Number of functors    :    8 (   8 usr;   5 con; 0-2 aty)
%            Number of variables   :  128 (   4 sgn  91   !;   7   ?)

% Comments : 
%------------------------------------------------------------------------------
fof(intersection_defn,axiom,
    ! [B,C,D] :
      ( member(D,intersection(B,C))
    <=> ( member(D,B)
        & member(D,C) ) ) ).

fof(intersect_defn,axiom,
    ! [B,C] :
      ( intersect(B,C)
    <=> ? [D] :
          ( member(D,B)
          & member(D,C) ) ) ).

fof(empty_set_defn,axiom,
    ! [B] : ~ member(B,empty_set) ).

fof(equal_member_defn,axiom,
    ! [B,C] :
      ( B = C
    <=> ! [D] :
          ( member(D,B)
        <=> member(D,C) ) ) ).

fof(not_equal_defn,axiom,
    ! [B,C] :
      ( not_equal(B,C)
    <=> B != C ) ).

fof(prove_th119,conjecture,
    ! [B,C] :
      ( intersect(B,C)
    <=> not_equal(intersection(B,C),empty_set) ) ).

fof(subgoal_0,plain,
    ! [B,C] :
      ( intersect(B,C)
     => not_equal(intersection(B,C),empty_set) ),
    inference(strip,[],[prove_th119]) ).

fof(subgoal_1,plain,
    ! [B,C] :
      ( not_equal(intersection(B,C),empty_set)
     => intersect(B,C) ),
    inference(strip,[],[prove_th119]) ).

fof(negate_0_0,plain,
    ~ ! [B,C] :
        ( intersect(B,C)
       => not_equal(intersection(B,C),empty_set) ),
    inference(negate,[],[subgoal_0]) ).

fof(normalize_0_0,plain,
    ? [B,C] :
      ( ~ not_equal(intersection(B,C),empty_set)
      & intersect(B,C) ),
    inference(canonicalize,[],[negate_0_0]) ).

fof(normalize_0_1,plain,
    ( ~ not_equal(intersection(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1),empty_set)
    & intersect(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1) ),
    inference(skolemize,[],[normalize_0_0]) ).

fof(normalize_0_2,plain,
    intersect(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1),
    inference(conjunct,[],[normalize_0_1]) ).

fof(normalize_0_3,plain,
    ! [B,C] :
      ( ~ intersect(B,C)
    <=> ! [D] :
          ( ~ member(D,B)
          | ~ member(D,C) ) ),
    inference(canonicalize,[],[intersect_defn]) ).

fof(normalize_0_4,plain,
    ! [B,C,D] :
      ( ~ member(D,intersection(B,C))
    <=> ( ~ member(D,B)
        | ~ member(D,C) ) ),
    inference(canonicalize,[],[intersection_defn]) ).

fof(normalize_0_5,plain,
    ! [B,C,D] :
      ( ~ member(D,intersection(B,C))
    <=> ( ~ member(D,B)
        | ~ member(D,C) ) ),
    inference(specialize,[],[normalize_0_4]) ).

fof(normalize_0_6,plain,
    ! [B,C] :
      ( ~ intersect(B,C)
    <=> ! [D] : ~ member(D,intersection(B,C)) ),
    inference(simplify,[],[normalize_0_3,normalize_0_5]) ).

fof(normalize_0_7,plain,
    ! [B,C] :
      ( ~ intersect(B,C)
    <=> ! [D] : ~ member(D,intersection(B,C)) ),
    inference(specialize,[],[normalize_0_6]) ).

fof(normalize_0_8,plain,
    ! [B,C,D] :
      ( ( ~ intersect(B,C)
        | member(skolemFOFtoCNF_D(B,C),intersection(B,C)) )
      & ( ~ member(D,intersection(B,C))
        | intersect(B,C) ) ),
    inference(clausify,[],[normalize_0_7]) ).

fof(normalize_0_9,plain,
    ! [B,C] :
      ( ~ intersect(B,C)
      | member(skolemFOFtoCNF_D(B,C),intersection(B,C)) ),
    inference(conjunct,[],[normalize_0_8]) ).

fof(normalize_0_10,plain,
    ~ not_equal(intersection(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1),empty_set),
    inference(conjunct,[],[normalize_0_1]) ).

fof(normalize_0_11,plain,
    ! [B,C] :
      ( B != C
    <=> not_equal(B,C) ),
    inference(canonicalize,[],[not_equal_defn]) ).

fof(normalize_0_12,plain,
    ! [B,C] :
      ( B != C
    <=> not_equal(B,C) ),
    inference(specialize,[],[normalize_0_11]) ).

fof(normalize_0_13,plain,
    ! [B,C] :
      ( ( B != C
        | ~ not_equal(B,C) )
      & ( B = C
        | not_equal(B,C) ) ),
    inference(clausify,[],[normalize_0_12]) ).

fof(normalize_0_14,plain,
    ! [B,C] :
      ( B = C
      | not_equal(B,C) ),
    inference(conjunct,[],[normalize_0_13]) ).

fof(normalize_0_15,plain,
    ! [B] : ~ member(B,empty_set),
    inference(canonicalize,[],[empty_set_defn]) ).

fof(normalize_0_16,plain,
    ! [B] : ~ member(B,empty_set),
    inference(specialize,[],[normalize_0_15]) ).

cnf(refute_0_0,plain,
    intersect(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1),
    inference(canonicalize,[],[normalize_0_2]) ).

cnf(refute_0_1,plain,
    ( ~ intersect(B,C)
    | member(skolemFOFtoCNF_D(B,C),intersection(B,C)) ),
    inference(canonicalize,[],[normalize_0_9]) ).

cnf(refute_0_2,plain,
    ( ~ intersect(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1)
    | member(skolemFOFtoCNF_D(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1),intersection(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1)) ),
    inference(subst,[],[refute_0_1:[bind(B,$fot(skolemFOFtoCNF_B)),bind(C,$fot(skolemFOFtoCNF_C_1))]]) ).

cnf(refute_0_3,plain,
    member(skolemFOFtoCNF_D(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1),intersection(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1)),
    inference(resolve,[$cnf( intersect(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1) )],[refute_0_0,refute_0_2]) ).

cnf(refute_0_4,plain,
    ~ not_equal(intersection(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1),empty_set),
    inference(canonicalize,[],[normalize_0_10]) ).

cnf(refute_0_5,plain,
    ( B = C
    | not_equal(B,C) ),
    inference(canonicalize,[],[normalize_0_14]) ).

cnf(refute_0_6,plain,
    ( intersection(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1) = empty_set
    | not_equal(intersection(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1),empty_set) ),
    inference(subst,[],[refute_0_5:[bind(B,$fot(intersection(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1))),bind(C,$fot(empty_set))]]) ).

cnf(refute_0_7,plain,
    intersection(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1) = empty_set,
    inference(resolve,[$cnf( not_equal(intersection(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1),empty_set) )],[refute_0_6,refute_0_4]) ).

cnf(refute_0_8,plain,
    ( intersection(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1) != empty_set
    | ~ member(skolemFOFtoCNF_D(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1),intersection(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1))
    | member(skolemFOFtoCNF_D(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1),empty_set) ),
    introduced(tautology,[equality,[$cnf( member(skolemFOFtoCNF_D(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1),intersection(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1)) ),[1],$fot(empty_set)]]) ).

cnf(refute_0_9,plain,
    ( ~ member(skolemFOFtoCNF_D(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1),intersection(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1))
    | member(skolemFOFtoCNF_D(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1),empty_set) ),
    inference(resolve,[$cnf( $equal(intersection(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1),empty_set) )],[refute_0_7,refute_0_8]) ).

cnf(refute_0_10,plain,
    member(skolemFOFtoCNF_D(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1),empty_set),
    inference(resolve,[$cnf( member(skolemFOFtoCNF_D(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1),intersection(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1)) )],[refute_0_3,refute_0_9]) ).

cnf(refute_0_11,plain,
    ~ member(B,empty_set),
    inference(canonicalize,[],[normalize_0_16]) ).

cnf(refute_0_12,plain,
    ~ member(skolemFOFtoCNF_D(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1),empty_set),
    inference(subst,[],[refute_0_11:[bind(B,$fot(skolemFOFtoCNF_D(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1)))]]) ).

cnf(refute_0_13,plain,
    $false,
    inference(resolve,[$cnf( member(skolemFOFtoCNF_D(skolemFOFtoCNF_B,skolemFOFtoCNF_C_1),empty_set) )],[refute_0_10,refute_0_12]) ).

fof(negate_1_0,plain,
    ~ ! [B,C] :
        ( not_equal(intersection(B,C),empty_set)
       => intersect(B,C) ),
    inference(negate,[],[subgoal_1]) ).

fof(normalize_1_0,plain,
    ? [B,C] :
      ( ~ intersect(B,C)
      & not_equal(intersection(B,C),empty_set) ),
    inference(canonicalize,[],[negate_1_0]) ).

fof(normalize_1_1,plain,
    ( ~ intersect(skolemFOFtoCNF_B_1,skolemFOFtoCNF_C_2)
    & not_equal(intersection(skolemFOFtoCNF_B_1,skolemFOFtoCNF_C_2),empty_set) ),
    inference(skolemize,[],[normalize_1_0]) ).

fof(normalize_1_2,plain,
    not_equal(intersection(skolemFOFtoCNF_B_1,skolemFOFtoCNF_C_2),empty_set),
    inference(conjunct,[],[normalize_1_1]) ).

fof(normalize_1_3,plain,
    ! [B,C] :
      ( ~ intersect(B,C)
    <=> ! [D] :
          ( ~ member(D,B)
          | ~ member(D,C) ) ),
    inference(canonicalize,[],[intersect_defn]) ).

fof(normalize_1_4,plain,
    ! [B,C,D] :
      ( ~ member(D,intersection(B,C))
    <=> ( ~ member(D,B)
        | ~ member(D,C) ) ),
    inference(canonicalize,[],[intersection_defn]) ).

fof(normalize_1_5,plain,
    ! [B,C,D] :
      ( ~ member(D,intersection(B,C))
    <=> ( ~ member(D,B)
        | ~ member(D,C) ) ),
    inference(specialize,[],[normalize_1_4]) ).

fof(normalize_1_6,plain,
    ! [B,C] :
      ( ~ intersect(B,C)
    <=> ! [D] : ~ member(D,intersection(B,C)) ),
    inference(simplify,[],[normalize_1_3,normalize_1_5]) ).

fof(normalize_1_7,plain,
    ! [B,C] :
      ( ~ intersect(B,C)
    <=> ! [D] : ~ member(D,intersection(B,C)) ),
    inference(specialize,[],[normalize_1_6]) ).

fof(normalize_1_8,plain,
    ! [B,C,D] :
      ( ( ~ intersect(B,C)
        | member(skolemFOFtoCNF_D(B,C),intersection(B,C)) )
      & ( ~ member(D,intersection(B,C))
        | intersect(B,C) ) ),
    inference(clausify,[],[normalize_1_7]) ).

fof(normalize_1_9,plain,
    ! [B,C,D] :
      ( ~ member(D,intersection(B,C))
      | intersect(B,C) ),
    inference(conjunct,[],[normalize_1_8]) ).

fof(normalize_1_10,plain,
    ! [B] : ~ member(B,empty_set),
    inference(canonicalize,[],[empty_set_defn]) ).

fof(normalize_1_11,plain,
    ! [B] : ~ member(B,empty_set),
    inference(specialize,[],[normalize_1_10]) ).

fof(normalize_1_12,plain,
    ! [B,C] :
      ( B != C
    <=> ? [D] :
          ( ~ member(D,B)
        <=> member(D,C) ) ),
    inference(canonicalize,[],[equal_member_defn]) ).

fof(normalize_1_13,plain,
    ! [B,C] :
      ( B != C
    <=> ? [D] :
          ( ~ member(D,B)
        <=> member(D,C) ) ),
    inference(specialize,[],[normalize_1_12]) ).

fof(normalize_1_14,plain,
    ! [B,C,D] :
      ( ( B != C
        | ~ member(D,B)
        | member(D,C) )
      & ( B != C
        | ~ member(D,C)
        | member(D,B) )
      & ( ~ member(skolemFOFtoCNF_D_1(B,C),B)
        | ~ member(skolemFOFtoCNF_D_1(B,C),C)
        | B = C )
      & ( B = C
        | member(skolemFOFtoCNF_D_1(B,C),B)
        | member(skolemFOFtoCNF_D_1(B,C),C) ) ),
    inference(clausify,[],[normalize_1_13]) ).

fof(normalize_1_15,plain,
    ! [B,C] :
      ( B = C
      | member(skolemFOFtoCNF_D_1(B,C),B)
      | member(skolemFOFtoCNF_D_1(B,C),C) ),
    inference(conjunct,[],[normalize_1_14]) ).

fof(normalize_1_16,plain,
    ~ intersect(skolemFOFtoCNF_B_1,skolemFOFtoCNF_C_2),
    inference(conjunct,[],[normalize_1_1]) ).

fof(normalize_1_17,plain,
    ! [B,C] :
      ( B != C
    <=> not_equal(B,C) ),
    inference(canonicalize,[],[not_equal_defn]) ).

fof(normalize_1_18,plain,
    ! [B,C] :
      ( B != C
    <=> not_equal(B,C) ),
    inference(specialize,[],[normalize_1_17]) ).

fof(normalize_1_19,plain,
    ! [B,C] :
      ( ( B != C
        | ~ not_equal(B,C) )
      & ( B = C
        | not_equal(B,C) ) ),
    inference(clausify,[],[normalize_1_18]) ).

fof(normalize_1_20,plain,
    ! [B,C] :
      ( B != C
      | ~ not_equal(B,C) ),
    inference(conjunct,[],[normalize_1_19]) ).

cnf(refute_1_0,plain,
    not_equal(intersection(skolemFOFtoCNF_B_1,skolemFOFtoCNF_C_2),empty_set),
    inference(canonicalize,[],[normalize_1_2]) ).

cnf(refute_1_1,plain,
    ( ~ member(D,intersection(B,C))
    | intersect(B,C) ),
    inference(canonicalize,[],[normalize_1_9]) ).

cnf(refute_1_2,plain,
    ( ~ member(skolemFOFtoCNF_D_1(empty_set,intersection(B,C)),intersection(B,C))
    | intersect(B,C) ),
    inference(subst,[],[refute_1_1:[bind(D,$fot(skolemFOFtoCNF_D_1(empty_set,intersection(B,C))))]]) ).

cnf(refute_1_3,plain,
    ~ member(B,empty_set),
    inference(canonicalize,[],[normalize_1_11]) ).

cnf(refute_1_4,plain,
    ~ member(skolemFOFtoCNF_D_1(empty_set,X_139),empty_set),
    inference(subst,[],[refute_1_3:[bind(B,$fot(skolemFOFtoCNF_D_1(empty_set,X_139)))]]) ).

cnf(refute_1_5,plain,
    ( B = C
    | member(skolemFOFtoCNF_D_1(B,C),B)
    | member(skolemFOFtoCNF_D_1(B,C),C) ),
    inference(canonicalize,[],[normalize_1_15]) ).

cnf(refute_1_6,plain,
    ( empty_set = X_139
    | member(skolemFOFtoCNF_D_1(empty_set,X_139),X_139)
    | member(skolemFOFtoCNF_D_1(empty_set,X_139),empty_set) ),
    inference(subst,[],[refute_1_5:[bind(B,$fot(empty_set)),bind(C,$fot(X_139))]]) ).

cnf(refute_1_7,plain,
    ( empty_set = X_139
    | member(skolemFOFtoCNF_D_1(empty_set,X_139),X_139) ),
    inference(resolve,[$cnf( member(skolemFOFtoCNF_D_1(empty_set,X_139),empty_set) )],[refute_1_6,refute_1_4]) ).

cnf(refute_1_8,plain,
    ( empty_set = intersection(B,C)
    | member(skolemFOFtoCNF_D_1(empty_set,intersection(B,C)),intersection(B,C)) ),
    inference(subst,[],[refute_1_7:[bind(X_139,$fot(intersection(B,C)))]]) ).

cnf(refute_1_9,plain,
    ( empty_set = intersection(B,C)
    | intersect(B,C) ),
    inference(resolve,[$cnf( member(skolemFOFtoCNF_D_1(empty_set,intersection(B,C)),intersection(B,C)) )],[refute_1_8,refute_1_2]) ).

cnf(refute_1_10,plain,
    ( empty_set = intersection(skolemFOFtoCNF_B_1,skolemFOFtoCNF_C_2)
    | intersect(skolemFOFtoCNF_B_1,skolemFOFtoCNF_C_2) ),
    inference(subst,[],[refute_1_9:[bind(B,$fot(skolemFOFtoCNF_B_1)),bind(C,$fot(skolemFOFtoCNF_C_2))]]) ).

cnf(refute_1_11,plain,
    X = X,
    introduced(tautology,[refl,[$fot(X)]]) ).

cnf(refute_1_12,plain,
    ( X != X
    | X != Y
    | Y = X ),
    introduced(tautology,[equality,[$cnf( $equal(X,X) ),[0],$fot(Y)]]) ).

cnf(refute_1_13,plain,
    ( X != Y
    | Y = X ),
    inference(resolve,[$cnf( $equal(X,X) )],[refute_1_11,refute_1_12]) ).

cnf(refute_1_14,plain,
    ( empty_set != intersection(skolemFOFtoCNF_B_1,skolemFOFtoCNF_C_2)
    | intersection(skolemFOFtoCNF_B_1,skolemFOFtoCNF_C_2) = empty_set ),
    inference(subst,[],[refute_1_13:[bind(X,$fot(empty_set)),bind(Y,$fot(intersection(skolemFOFtoCNF_B_1,skolemFOFtoCNF_C_2)))]]) ).

cnf(refute_1_15,plain,
    ( intersection(skolemFOFtoCNF_B_1,skolemFOFtoCNF_C_2) = empty_set
    | intersect(skolemFOFtoCNF_B_1,skolemFOFtoCNF_C_2) ),
    inference(resolve,[$cnf( $equal(empty_set,intersection(skolemFOFtoCNF_B_1,skolemFOFtoCNF_C_2)) )],[refute_1_10,refute_1_14]) ).

cnf(refute_1_16,plain,
    ( intersection(skolemFOFtoCNF_B_1,skolemFOFtoCNF_C_2) != empty_set
    | ~ not_equal(intersection(skolemFOFtoCNF_B_1,skolemFOFtoCNF_C_2),empty_set)
    | not_equal(empty_set,empty_set) ),
    introduced(tautology,[equality,[$cnf( not_equal(intersection(skolemFOFtoCNF_B_1,skolemFOFtoCNF_C_2),empty_set) ),[0],$fot(empty_set)]]) ).

cnf(refute_1_17,plain,
    ( ~ not_equal(intersection(skolemFOFtoCNF_B_1,skolemFOFtoCNF_C_2),empty_set)
    | intersect(skolemFOFtoCNF_B_1,skolemFOFtoCNF_C_2)
    | not_equal(empty_set,empty_set) ),
    inference(resolve,[$cnf( $equal(intersection(skolemFOFtoCNF_B_1,skolemFOFtoCNF_C_2),empty_set) )],[refute_1_15,refute_1_16]) ).

cnf(refute_1_18,plain,
    ( intersect(skolemFOFtoCNF_B_1,skolemFOFtoCNF_C_2)
    | not_equal(empty_set,empty_set) ),
    inference(resolve,[$cnf( not_equal(intersection(skolemFOFtoCNF_B_1,skolemFOFtoCNF_C_2),empty_set) )],[refute_1_0,refute_1_17]) ).

cnf(refute_1_19,plain,
    ~ intersect(skolemFOFtoCNF_B_1,skolemFOFtoCNF_C_2),
    inference(canonicalize,[],[normalize_1_16]) ).

cnf(refute_1_20,plain,
    not_equal(empty_set,empty_set),
    inference(resolve,[$cnf( intersect(skolemFOFtoCNF_B_1,skolemFOFtoCNF_C_2) )],[refute_1_18,refute_1_19]) ).

cnf(refute_1_21,plain,
    ( B != C
    | ~ not_equal(B,C) ),
    inference(canonicalize,[],[normalize_1_20]) ).

cnf(refute_1_22,plain,
    ( C != C
    | ~ not_equal(C,C) ),
    inference(subst,[],[refute_1_21:[bind(B,$fot(C))]]) ).

cnf(refute_1_23,plain,
    C = C,
    introduced(tautology,[refl,[$fot(C)]]) ).

cnf(refute_1_24,plain,
    ~ not_equal(C,C),
    inference(resolve,[$cnf( $equal(C,C) )],[refute_1_23,refute_1_22]) ).

cnf(refute_1_25,plain,
    ~ not_equal(empty_set,empty_set),
    inference(subst,[],[refute_1_24:[bind(C,$fot(empty_set))]]) ).

cnf(refute_1_26,plain,
    $false,
    inference(resolve,[$cnf( not_equal(empty_set,empty_set) )],[refute_1_20,refute_1_25]) ).

%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.07/0.12  % Problem  : SET637+3 : TPTP v8.1.0. Released v2.2.0.
% 0.07/0.13  % Command  : metis --show proof --show saturation %s
% 0.12/0.34  % Computer : n015.cluster.edu
% 0.12/0.34  % Model    : x86_64 x86_64
% 0.12/0.34  % CPU      : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.12/0.34  % Memory   : 8042.1875MB
% 0.12/0.34  % OS       : Linux 3.10.0-693.el7.x86_64
% 0.12/0.34  % CPULimit : 300
% 0.12/0.34  % WCLimit  : 600
% 0.12/0.34  % DateTime : Sun Jul 10 23:50:53 EDT 2022
% 0.12/0.34  % CPUTime  : 
% 0.12/0.34  %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
% 0.19/0.44  % SZS status Theorem for /export/starexec/sandbox2/benchmark/theBenchmark.p
% 0.19/0.44  
% 0.19/0.44  % SZS output start CNFRefutation for /export/starexec/sandbox2/benchmark/theBenchmark.p
% See solution above
% 0.19/0.45  
%------------------------------------------------------------------------------