TSTP Solution File: SET044^23 by Zipperpin---2.1.9999

View Problem - Process Solution

%------------------------------------------------------------------------------
% File     : Zipperpin---2.1.9999
% Problem  : SET044^23 : TPTP v8.1.2. Released v8.1.0.
% Transfm  : NO INFORMATION
% Format   : NO INFORMATION
% Command  : python3 /export/starexec/sandbox2/solver/bin/portfolio.lams.parallel.py %s %d /export/starexec/sandbox2/tmp/tmp.nytyQn0ADP true

% Computer : n022.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 16:12:07 EDT 2023

% Result   : Theorem 1.11s 0.81s
% Output   : Refutation 1.11s
% Verified : 
% SZS Type : Refutation
%            Derivation depth      :   22
%            Number of leaves      :   26
% Syntax   : Number of formulae    :   70 (  26 unt;  12 typ;   0 def)
%            Number of atoms       :  222 (  22 equ;   9 cnn)
%            Maximal formula atoms :   16 (   3 avg)
%            Number of connectives :  628 (  56   ~;  37   |;  15   &; 451   @)
%                                         (  21 <=>;  30  =>;   0  <=;   0 <~>)
%            Maximal formula depth :   18 (   6 avg)
%            Number of types       :    3 (   1 usr)
%            Number of type conns  :   59 (  59   >;   0   *;   0   +;   0  <<)
%            Number of symbols     :   16 (  11 usr;   6 con; 0-3 aty)
%                                         (  12  !!;   6  ??;   0 @@+;   0 @@-)
%            Number of variables   :  103 (  62   ^;  34   !;   7   ?; 103   :)

% Comments : 
%------------------------------------------------------------------------------
thf(mworld_type,type,
    mworld: $tType ).

thf(mimplies_type,type,
    mimplies: ( mworld > $o ) > ( mworld > $o ) > mworld > $o ).

thf(mexists_di_type,type,
    mexists_di: ( $i > mworld > $o ) > mworld > $o ).

thf(mactual_type,type,
    mactual: mworld ).

thf(mequiv_type,type,
    mequiv: ( mworld > $o ) > ( mworld > $o ) > mworld > $o ).

thf(eiw_di_type,type,
    eiw_di: $i > mworld > $o ).

thf(element_type,type,
    element: $i > $i > mworld > $o ).

thf(mnot_type,type,
    mnot: ( mworld > $o ) > mworld > $o ).

thf('#sk3_type',type,
    '#sk3': $i > $i ).

thf(mlocal_type,type,
    mlocal: ( mworld > $o ) > $o ).

thf('#sk2_type',type,
    '#sk2': $i ).

thf(mforall_di_type,type,
    mforall_di: ( $i > mworld > $o ) > mworld > $o ).

thf(mexists_di_def,axiom,
    ( mexists_di
    = ( ^ [A: $i > mworld > $o,W: mworld] :
        ? [X: $i] :
          ( ( A @ X @ W )
          & ( eiw_di @ X @ W ) ) ) ) ).

thf('0',plain,
    ( mexists_di
    = ( ^ [A: $i > mworld > $o,W: mworld] :
        ? [X: $i] :
          ( ( A @ X @ W )
          & ( eiw_di @ X @ W ) ) ) ),
    inference(simplify_rw_rule,[status(thm)],[mexists_di_def]) ).

thf('1',plain,
    ( mexists_di
    = ( ^ [V_1: $i > mworld > $o,V_2: mworld] :
        ? [X4: $i] :
          ( ( V_1 @ X4 @ V_2 )
          & ( eiw_di @ X4 @ V_2 ) ) ) ),
    define([status(thm)]) ).

thf(mforall_di_def,axiom,
    ( mforall_di
    = ( ^ [A: $i > mworld > $o,W: mworld] :
        ! [X: $i] :
          ( ( eiw_di @ X @ W )
         => ( A @ X @ W ) ) ) ) ).

thf('2',plain,
    ( mforall_di
    = ( ^ [A: $i > mworld > $o,W: mworld] :
        ! [X: $i] :
          ( ( eiw_di @ X @ W )
         => ( A @ X @ W ) ) ) ),
    inference(simplify_rw_rule,[status(thm)],[mforall_di_def]) ).

thf('3',plain,
    ( mforall_di
    = ( ^ [V_1: $i > mworld > $o,V_2: mworld] :
        ! [X4: $i] :
          ( ( eiw_di @ X4 @ V_2 )
         => ( V_1 @ X4 @ V_2 ) ) ) ),
    define([status(thm)]) ).

thf(mequiv_def,axiom,
    ( mequiv
    = ( ^ [A: mworld > $o,B: mworld > $o,W: mworld] :
          ( ( A @ W )
        <=> ( B @ W ) ) ) ) ).

thf('4',plain,
    ( mequiv
    = ( ^ [A: mworld > $o,B: mworld > $o,W: mworld] :
          ( ( A @ W )
        <=> ( B @ W ) ) ) ),
    inference(simplify_rw_rule,[status(thm)],[mequiv_def]) ).

thf('5',plain,
    ( mequiv
    = ( ^ [V_1: mworld > $o,V_2: mworld > $o,V_3: mworld] :
          ( ( V_1 @ V_3 )
        <=> ( V_2 @ V_3 ) ) ) ),
    define([status(thm)]) ).

thf(mimplies_def,axiom,
    ( mimplies
    = ( ^ [A: mworld > $o,B: mworld > $o,W: mworld] :
          ( ( A @ W )
         => ( B @ W ) ) ) ) ).

thf('6',plain,
    ( mimplies
    = ( ^ [A: mworld > $o,B: mworld > $o,W: mworld] :
          ( ( A @ W )
         => ( B @ W ) ) ) ),
    inference(simplify_rw_rule,[status(thm)],[mimplies_def]) ).

thf('7',plain,
    ( mimplies
    = ( ^ [V_1: mworld > $o,V_2: mworld > $o,V_3: mworld] :
          ( ( V_1 @ V_3 )
         => ( V_2 @ V_3 ) ) ) ),
    define([status(thm)]) ).

thf(mnot_def,axiom,
    ( mnot
    = ( ^ [A: mworld > $o,W: mworld] :
          ~ ( A @ W ) ) ) ).

thf('8',plain,
    ( mnot
    = ( ^ [A: mworld > $o,W: mworld] :
          ~ ( A @ W ) ) ),
    inference(simplify_rw_rule,[status(thm)],[mnot_def]) ).

thf('9',plain,
    ( mnot
    = ( ^ [V_1: mworld > $o,V_2: mworld] :
          ~ ( V_1 @ V_2 ) ) ),
    define([status(thm)]) ).

thf(mlocal_def,axiom,
    ( mlocal
    = ( ^ [Phi: mworld > $o] : ( Phi @ mactual ) ) ) ).

thf('10',plain,
    ( mlocal
    = ( ^ [Phi: mworld > $o] : ( Phi @ mactual ) ) ),
    inference(simplify_rw_rule,[status(thm)],[mlocal_def]) ).

thf('11',plain,
    ( mlocal
    = ( ^ [V_1: mworld > $o] : ( V_1 @ mactual ) ) ),
    define([status(thm)]) ).

thf(pel40,conjecture,
    ( mlocal
    @ ( mimplies
      @ ( mexists_di
        @ ^ [Y: $i] :
            ( mforall_di
            @ ^ [X: $i] : ( mequiv @ ( element @ X @ Y ) @ ( element @ X @ X ) ) ) )
      @ ( mnot
        @ ( mforall_di
          @ ^ [X1: $i] :
              ( mexists_di
              @ ^ [Y1: $i] :
                  ( mforall_di
                  @ ^ [Z: $i] : ( mequiv @ ( element @ Z @ Y1 ) @ ( mnot @ ( element @ Z @ X1 ) ) ) ) ) ) ) ) ) ).

thf(zf_stmt_0,conjecture,
    ( ? [X4: $i] :
        ( ( eiw_di @ X4 @ mactual )
        & ! [X6: $i] :
            ( ( eiw_di @ X6 @ mactual )
           => ( ( element @ X6 @ X4 @ mactual )
            <=> ( element @ X6 @ X6 @ mactual ) ) ) )
   => ~ ! [X8: $i] :
          ( ( eiw_di @ X8 @ mactual )
         => ? [X10: $i] :
              ( ( eiw_di @ X10 @ mactual )
              & ! [X12: $i] :
                  ( ( eiw_di @ X12 @ mactual )
                 => ( ( element @ X12 @ X10 @ mactual )
                  <=> ~ ( element @ X12 @ X8 @ mactual ) ) ) ) ) ) ).

thf(zf_stmt_1,negated_conjecture,
    ~ ( ? [X4: $i] :
          ( ( eiw_di @ X4 @ mactual )
          & ! [X6: $i] :
              ( ( eiw_di @ X6 @ mactual )
             => ( ( element @ X6 @ X4 @ mactual )
              <=> ( element @ X6 @ X6 @ mactual ) ) ) )
     => ~ ! [X8: $i] :
            ( ( eiw_di @ X8 @ mactual )
           => ? [X10: $i] :
                ( ( eiw_di @ X10 @ mactual )
                & ! [X12: $i] :
                    ( ( eiw_di @ X12 @ mactual )
                   => ( ( element @ X12 @ X10 @ mactual )
                    <=> ~ ( element @ X12 @ X8 @ mactual ) ) ) ) ) ),
    inference('cnf.neg',[status(esa)],[zf_stmt_0]) ).

thf(zip_derived_cl4,plain,
    ~ ( ( ??
        @ ^ [Y0: $i] :
            ( ( eiw_di @ Y0 @ mactual )
            & ( !!
              @ ^ [Y1: $i] :
                  ( ( eiw_di @ Y1 @ mactual )
                 => ( ( element @ Y1 @ Y0 @ mactual )
                  <=> ( element @ Y1 @ Y1 @ mactual ) ) ) ) ) )
     => ( (~)
        @ ( !!
          @ ^ [Y0: $i] :
              ( ( eiw_di @ Y0 @ mactual )
             => ( ??
                @ ^ [Y1: $i] :
                    ( ( eiw_di @ Y1 @ mactual )
                    & ( !!
                      @ ^ [Y2: $i] :
                          ( ( eiw_di @ Y2 @ mactual )
                         => ( ( element @ Y2 @ Y1 @ mactual )
                          <=> ( (~) @ ( element @ Y2 @ Y0 @ mactual ) ) ) ) ) ) ) ) ) ) ),
    inference(cnf,[status(esa)],[zf_stmt_1]) ).

thf(zip_derived_cl28,plain,
    ( !!
    @ ^ [Y0: $i] :
        ( ( eiw_di @ Y0 @ mactual )
       => ( ??
          @ ^ [Y1: $i] :
              ( ( eiw_di @ Y1 @ mactual )
              & ( !!
                @ ^ [Y2: $i] :
                    ( ( eiw_di @ Y2 @ mactual )
                   => ( ( element @ Y2 @ Y1 @ mactual )
                    <=> ( (~) @ ( element @ Y2 @ Y0 @ mactual ) ) ) ) ) ) ) ) ),
    inference(lazy_cnf_imply,[status(thm)],[zip_derived_cl4]) ).

thf(zip_derived_cl30,plain,
    ! [X2: $i] :
      ( ( eiw_di @ X2 @ mactual )
     => ( ??
        @ ^ [Y0: $i] :
            ( ( eiw_di @ Y0 @ mactual )
            & ( !!
              @ ^ [Y1: $i] :
                  ( ( eiw_di @ Y1 @ mactual )
                 => ( ( element @ Y1 @ Y0 @ mactual )
                  <=> ( (~) @ ( element @ Y1 @ X2 @ mactual ) ) ) ) ) ) ) ),
    inference(lazy_cnf_forall,[status(thm)],[zip_derived_cl28]) ).

thf(zip_derived_cl33,plain,
    ! [X2: $i] :
      ( ~ ( eiw_di @ X2 @ mactual )
      | ( ??
        @ ^ [Y0: $i] :
            ( ( eiw_di @ Y0 @ mactual )
            & ( !!
              @ ^ [Y1: $i] :
                  ( ( eiw_di @ Y1 @ mactual )
                 => ( ( element @ Y1 @ Y0 @ mactual )
                  <=> ( (~) @ ( element @ Y1 @ X2 @ mactual ) ) ) ) ) ) ) ),
    inference(lazy_cnf_imply,[status(thm)],[zip_derived_cl30]) ).

thf(zip_derived_cl35,plain,
    ! [X2: $i] :
      ( ( ( eiw_di @ ( '#sk3' @ X2 ) @ mactual )
        & ( !!
          @ ^ [Y0: $i] :
              ( ( eiw_di @ Y0 @ mactual )
             => ( ( element @ Y0 @ ( '#sk3' @ X2 ) @ mactual )
              <=> ( (~) @ ( element @ Y0 @ X2 @ mactual ) ) ) ) ) )
      | ~ ( eiw_di @ X2 @ mactual ) ),
    inference(lazy_cnf_exists,[status(thm)],[zip_derived_cl33]) ).

thf(zip_derived_cl37,plain,
    ! [X2: $i] :
      ( ( eiw_di @ ( '#sk3' @ X2 ) @ mactual )
      | ~ ( eiw_di @ X2 @ mactual ) ),
    inference(lazy_cnf_and,[status(thm)],[zip_derived_cl35]) ).

thf(zip_derived_cl27,plain,
    ( ??
    @ ^ [Y0: $i] :
        ( ( eiw_di @ Y0 @ mactual )
        & ( !!
          @ ^ [Y1: $i] :
              ( ( eiw_di @ Y1 @ mactual )
             => ( ( element @ Y1 @ Y0 @ mactual )
              <=> ( element @ Y1 @ Y1 @ mactual ) ) ) ) ) ),
    inference(lazy_cnf_imply,[status(thm)],[zip_derived_cl4]) ).

thf(zip_derived_cl29,plain,
    ( ( eiw_di @ '#sk2' @ mactual )
    & ( !!
      @ ^ [Y0: $i] :
          ( ( eiw_di @ Y0 @ mactual )
         => ( ( element @ Y0 @ '#sk2' @ mactual )
          <=> ( element @ Y0 @ Y0 @ mactual ) ) ) ) ),
    inference(lazy_cnf_exists,[status(thm)],[zip_derived_cl27]) ).

thf(zip_derived_cl31,plain,
    eiw_di @ '#sk2' @ mactual,
    inference(lazy_cnf_and,[status(thm)],[zip_derived_cl29]) ).

thf(zip_derived_cl38,plain,
    ! [X2: $i] :
      ( ( !!
        @ ^ [Y0: $i] :
            ( ( eiw_di @ Y0 @ mactual )
           => ( ( element @ Y0 @ ( '#sk3' @ X2 ) @ mactual )
            <=> ( (~) @ ( element @ Y0 @ X2 @ mactual ) ) ) ) )
      | ~ ( eiw_di @ X2 @ mactual ) ),
    inference(lazy_cnf_and,[status(thm)],[zip_derived_cl35]) ).

thf(zip_derived_cl40,plain,
    ! [X2: $i,X4: $i] :
      ( ( ( eiw_di @ X4 @ mactual )
       => ( ( element @ X4 @ ( '#sk3' @ X2 ) @ mactual )
        <=> ( (~) @ ( element @ X4 @ X2 @ mactual ) ) ) )
      | ~ ( eiw_di @ X2 @ mactual ) ),
    inference(lazy_cnf_forall,[status(thm)],[zip_derived_cl38]) ).

thf(zip_derived_cl41,plain,
    ! [X2: $i,X4: $i] :
      ( ~ ( eiw_di @ X4 @ mactual )
      | ( ( element @ X4 @ ( '#sk3' @ X2 ) @ mactual )
      <=> ( (~) @ ( element @ X4 @ X2 @ mactual ) ) )
      | ~ ( eiw_di @ X2 @ mactual ) ),
    inference(lazy_cnf_imply,[status(thm)],[zip_derived_cl40]) ).

thf(zip_derived_cl42,plain,
    ! [X2: $i,X4: $i] :
      ( ~ ( eiw_di @ X4 @ mactual )
      | ( ( element @ X4 @ ( '#sk3' @ X2 ) @ mactual )
       != ( element @ X4 @ X2 @ mactual ) )
      | ~ ( eiw_di @ X2 @ mactual ) ),
    inference('simplify nested equalities',[status(thm)],[zip_derived_cl41]) ).

thf(zip_derived_cl74,plain,
    ! [X2: $i,X4: $i] :
      ( ( element @ X4 @ ( '#sk3' @ X2 ) @ mactual )
      | ( element @ X4 @ X2 @ mactual )
      | ~ ( eiw_di @ X2 @ mactual )
      | ~ ( eiw_di @ X4 @ mactual ) ),
    inference(eq_elim,[status(thm)],[zip_derived_cl42]) ).

thf(zip_derived_cl32,plain,
    ( !!
    @ ^ [Y0: $i] :
        ( ( eiw_di @ Y0 @ mactual )
       => ( ( element @ Y0 @ '#sk2' @ mactual )
        <=> ( element @ Y0 @ Y0 @ mactual ) ) ) ),
    inference(lazy_cnf_and,[status(thm)],[zip_derived_cl29]) ).

thf(zip_derived_cl34,plain,
    ! [X2: $i] :
      ( ( eiw_di @ X2 @ mactual )
     => ( ( element @ X2 @ '#sk2' @ mactual )
      <=> ( element @ X2 @ X2 @ mactual ) ) ),
    inference(lazy_cnf_forall,[status(thm)],[zip_derived_cl32]) ).

thf(zip_derived_cl36,plain,
    ! [X2: $i] :
      ( ~ ( eiw_di @ X2 @ mactual )
      | ( ( element @ X2 @ '#sk2' @ mactual )
      <=> ( element @ X2 @ X2 @ mactual ) ) ),
    inference(lazy_cnf_imply,[status(thm)],[zip_derived_cl34]) ).

thf(zip_derived_cl39,plain,
    ! [X2: $i] :
      ( ~ ( eiw_di @ X2 @ mactual )
      | ( ( element @ X2 @ '#sk2' @ mactual )
        = ( element @ X2 @ X2 @ mactual ) ) ),
    inference('simplify nested equalities',[status(thm)],[zip_derived_cl36]) ).

thf(zip_derived_cl49,plain,
    ! [X2: $i] :
      ( ( element @ X2 @ '#sk2' @ mactual )
      | ~ ( element @ X2 @ X2 @ mactual )
      | ~ ( eiw_di @ X2 @ mactual ) ),
    inference(eq_elim,[status(thm)],[zip_derived_cl39]) ).

thf(zip_derived_cl81,plain,
    ! [X0: $i] :
      ( ~ ( eiw_di @ ( '#sk3' @ X0 ) @ mactual )
      | ~ ( eiw_di @ X0 @ mactual )
      | ( element @ ( '#sk3' @ X0 ) @ X0 @ mactual )
      | ~ ( eiw_di @ ( '#sk3' @ X0 ) @ mactual )
      | ( element @ ( '#sk3' @ X0 ) @ '#sk2' @ mactual ) ),
    inference('sup-',[status(thm)],[zip_derived_cl74,zip_derived_cl49]) ).

thf(zip_derived_cl87,plain,
    ! [X0: $i] :
      ( ( element @ ( '#sk3' @ X0 ) @ '#sk2' @ mactual )
      | ( element @ ( '#sk3' @ X0 ) @ X0 @ mactual )
      | ~ ( eiw_di @ X0 @ mactual )
      | ~ ( eiw_di @ ( '#sk3' @ X0 ) @ mactual ) ),
    inference(simplify,[status(thm)],[zip_derived_cl81]) ).

thf(zip_derived_cl37_001,plain,
    ! [X2: $i] :
      ( ( eiw_di @ ( '#sk3' @ X2 ) @ mactual )
      | ~ ( eiw_di @ X2 @ mactual ) ),
    inference(lazy_cnf_and,[status(thm)],[zip_derived_cl35]) ).

thf(zip_derived_cl92,plain,
    ! [X0: $i] :
      ( ~ ( eiw_di @ X0 @ mactual )
      | ( element @ ( '#sk3' @ X0 ) @ X0 @ mactual )
      | ( element @ ( '#sk3' @ X0 ) @ '#sk2' @ mactual ) ),
    inference(clc,[status(thm)],[zip_derived_cl87,zip_derived_cl37]) ).

thf(zip_derived_cl94,plain,
    ( ( element @ ( '#sk3' @ '#sk2' ) @ '#sk2' @ mactual )
    | ( element @ ( '#sk3' @ '#sk2' ) @ '#sk2' @ mactual ) ),
    inference('sup-',[status(thm)],[zip_derived_cl31,zip_derived_cl92]) ).

thf(zip_derived_cl99,plain,
    element @ ( '#sk3' @ '#sk2' ) @ '#sk2' @ mactual,
    inference(simplify,[status(thm)],[zip_derived_cl94]) ).

thf(zip_derived_cl39_002,plain,
    ! [X2: $i] :
      ( ~ ( eiw_di @ X2 @ mactual )
      | ( ( element @ X2 @ '#sk2' @ mactual )
        = ( element @ X2 @ X2 @ mactual ) ) ),
    inference('simplify nested equalities',[status(thm)],[zip_derived_cl36]) ).

thf(zip_derived_cl50,plain,
    ! [X2: $i] :
      ( ~ ( element @ X2 @ '#sk2' @ mactual )
      | ( element @ X2 @ X2 @ mactual )
      | ~ ( eiw_di @ X2 @ mactual ) ),
    inference(eq_elim,[status(thm)],[zip_derived_cl39]) ).

thf(zip_derived_cl101,plain,
    ( ~ ( eiw_di @ ( '#sk3' @ '#sk2' ) @ mactual )
    | ( element @ ( '#sk3' @ '#sk2' ) @ ( '#sk3' @ '#sk2' ) @ mactual ) ),
    inference('sup-',[status(thm)],[zip_derived_cl99,zip_derived_cl50]) ).

thf(zip_derived_cl42_003,plain,
    ! [X2: $i,X4: $i] :
      ( ~ ( eiw_di @ X4 @ mactual )
      | ( ( element @ X4 @ ( '#sk3' @ X2 ) @ mactual )
       != ( element @ X4 @ X2 @ mactual ) )
      | ~ ( eiw_di @ X2 @ mactual ) ),
    inference('simplify nested equalities',[status(thm)],[zip_derived_cl41]) ).

thf(zip_derived_cl103,plain,
    ( ~ ( element @ ( '#sk3' @ '#sk2' ) @ '#sk2' @ mactual )
    | ~ ( eiw_di @ ( '#sk3' @ '#sk2' ) @ mactual )
    | ~ ( eiw_di @ '#sk2' @ mactual )
    | ~ ( eiw_di @ ( '#sk3' @ '#sk2' ) @ mactual ) ),
    inference('sup-',[status(thm)],[zip_derived_cl101,zip_derived_cl42]) ).

thf(zip_derived_cl99_004,plain,
    element @ ( '#sk3' @ '#sk2' ) @ '#sk2' @ mactual,
    inference(simplify,[status(thm)],[zip_derived_cl94]) ).

thf(zip_derived_cl31_005,plain,
    eiw_di @ '#sk2' @ mactual,
    inference(lazy_cnf_and,[status(thm)],[zip_derived_cl29]) ).

thf(zip_derived_cl109,plain,
    ( ~ ( eiw_di @ ( '#sk3' @ '#sk2' ) @ mactual )
    | ~ ( eiw_di @ ( '#sk3' @ '#sk2' ) @ mactual ) ),
    inference(demod,[status(thm)],[zip_derived_cl103,zip_derived_cl99,zip_derived_cl31]) ).

thf(zip_derived_cl110,plain,
    ~ ( eiw_di @ ( '#sk3' @ '#sk2' ) @ mactual ),
    inference(simplify,[status(thm)],[zip_derived_cl109]) ).

thf(zip_derived_cl118,plain,
    ~ ( eiw_di @ '#sk2' @ mactual ),
    inference('sup-',[status(thm)],[zip_derived_cl37,zip_derived_cl110]) ).

thf(zip_derived_cl31_006,plain,
    eiw_di @ '#sk2' @ mactual,
    inference(lazy_cnf_and,[status(thm)],[zip_derived_cl29]) ).

thf(zip_derived_cl121,plain,
    $false,
    inference(demod,[status(thm)],[zip_derived_cl118,zip_derived_cl31]) ).


%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.00/0.13  % Problem  : SET044^23 : TPTP v8.1.2. Released v8.1.0.
% 0.00/0.14  % Command  : python3 /export/starexec/sandbox2/solver/bin/portfolio.lams.parallel.py %s %d /export/starexec/sandbox2/tmp/tmp.nytyQn0ADP true
% 0.13/0.35  % Computer : n022.cluster.edu
% 0.13/0.35  % Model    : x86_64 x86_64
% 0.13/0.35  % CPU      : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.13/0.35  % Memory   : 8042.1875MB
% 0.13/0.35  % OS       : Linux 3.10.0-693.el7.x86_64
% 0.13/0.35  % CPULimit : 300
% 0.13/0.35  % WCLimit  : 300
% 0.13/0.35  % DateTime : Sat Aug 26 11:14:40 EDT 2023
% 0.13/0.35  % CPUTime  : 
% 0.13/0.35  % Running portfolio for 300 s
% 0.13/0.36  % File         : /export/starexec/sandbox2/benchmark/theBenchmark.p
% 0.13/0.36  % Number of cores: 8
% 0.21/0.36  % Python version: Python 3.6.8
% 0.21/0.36  % Running in HO mode
% 0.21/0.62  % Total configuration time : 828
% 0.21/0.62  % Estimated wc time : 1656
% 0.21/0.62  % Estimated cpu time (8 cpus) : 207.0
% 0.21/0.75  % /export/starexec/sandbox2/solver/bin/lams/35_full_unif4.sh running for 80s
% 0.21/0.76  % /export/starexec/sandbox2/solver/bin/lams/40_c_ic.sh running for 80s
% 0.21/0.76  % /export/starexec/sandbox2/solver/bin/lams/40_c.s.sh running for 80s
% 0.21/0.77  % /export/starexec/sandbox2/solver/bin/lams/15_e_short1.sh running for 30s
% 1.11/0.78  % /export/starexec/sandbox2/solver/bin/lams/40_noforms.sh running for 90s
% 1.11/0.80  % /export/starexec/sandbox2/solver/bin/lams/20_acsne_simpl.sh running for 40s
% 1.11/0.80  % /export/starexec/sandbox2/solver/bin/lams/30_sp5.sh running for 60s
% 1.11/0.80  % /export/starexec/sandbox2/solver/bin/lams/40_b.comb.sh running for 70s
% 1.11/0.81  % Solved by lams/35_full_unif4.sh.
% 1.11/0.81  % done 22 iterations in 0.030s
% 1.11/0.81  % SZS status Theorem for '/export/starexec/sandbox2/benchmark/theBenchmark.p'
% 1.11/0.81  % SZS output start Refutation
% See solution above
% 1.11/0.81  
% 1.11/0.81  
% 1.11/0.81  % Terminating...
% 1.52/0.87  % Runner terminated.
% 1.52/0.88  % Zipperpin 1.5 exiting
%------------------------------------------------------------------------------