TSTP Solution File: NUM636^1 by Zipperpin---2.1.9999
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- Process Solution
%------------------------------------------------------------------------------
% File : Zipperpin---2.1.9999
% Problem : NUM636^1 : TPTP v8.1.2. Released v3.7.0.
% Transfm : NO INFORMATION
% Format : NO INFORMATION
% Command : python3 /export/starexec/sandbox/solver/bin/portfolio.lams.parallel.py %s %d /export/starexec/sandbox/tmp/tmp.LPotqnzDaP true
% Computer : n028.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 12:42:56 EDT 2023
% Result : Theorem 1.46s 1.00s
% Output : Refutation 1.46s
% Verified :
% SZS Type : Refutation
% Derivation depth : 18
% Number of leaves : 14
% Syntax : Number of formulae : 66 ( 17 unt; 8 typ; 0 def)
% Number of atoms : 165 ( 77 equ; 0 cnn)
% Maximal formula atoms : 7 ( 2 avg)
% Number of connectives : 515 ( 90 ~; 36 |; 0 &; 335 @)
% ( 0 <=>; 29 =>; 0 <=; 0 <~>)
% Maximal formula depth : 11 ( 6 avg)
% Number of types : 3 ( 2 usr)
% Number of type conns : 18 ( 18 >; 0 *; 0 +; 0 <<)
% Number of symbols : 9 ( 6 usr; 4 con; 0-2 aty)
% ( 25 !!; 0 ??; 0 @@+; 0 @@-)
% Number of variables : 113 ( 57 ^; 56 !; 0 ?; 113 :)
% Comments :
%------------------------------------------------------------------------------
thf(nat_type,type,
nat: $tType ).
thf(set_type,type,
set: $tType ).
thf(esti_type,type,
esti: nat > set > $o ).
thf('#sk31_type',type,
'#sk31': set > nat ).
thf(n_1_type,type,
n_1: nat ).
thf(suc_type,type,
suc: nat > nat ).
thf(setof_type,type,
setof: ( nat > $o ) > set ).
thf(x_type,type,
x: nat ).
thf(satz2,conjecture,
( ( suc @ x )
!= x ) ).
thf(zf_stmt_0,negated_conjecture,
( ( suc @ x )
= x ),
inference('cnf.neg',[status(esa)],[satz2]) ).
thf(zip_derived_cl5,plain,
( ( suc @ x )
= x ),
inference(cnf,[status(esa)],[zf_stmt_0]) ).
thf(estie,axiom,
! [Xp: nat > $o,Xs: nat] :
( ( esti @ Xs @ ( setof @ Xp ) )
=> ( Xp @ Xs ) ) ).
thf(zip_derived_cl0,plain,
( !!
@ ^ [Y0: nat > $o] :
( !!
@ ^ [Y1: nat] :
( ( esti @ Y1 @ ( setof @ Y0 ) )
=> ( Y0 @ Y1 ) ) ) ),
inference(cnf,[status(esa)],[estie]) ).
thf(zip_derived_cl10,plain,
! [X2: nat > $o] :
( !!
@ ^ [Y0: nat] :
( ( esti @ Y0 @ ( setof @ X2 ) )
=> ( X2 @ Y0 ) ) ),
inference(lazy_cnf_forall,[status(thm)],[zip_derived_cl0]) ).
thf(zip_derived_cl11,plain,
( !!
@ ^ [Y0: nat] :
( ( esti @ Y0
@ ( setof
@ ^ [Y1: nat] :
( ( suc @ Y1 )
!= Y1 ) ) )
=> ( ( suc @ Y0 )
!= Y0 ) ) ),
inference(triggered_bool_instantiation,[status(thm)],[zip_derived_cl10]) ).
thf(zip_derived_cl57,plain,
! [X2: nat] :
( ( esti @ X2
@ ( setof
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 ) ) )
=> ( ( suc @ X2 )
!= X2 ) ),
inference(lazy_cnf_forall,[status(thm)],[zip_derived_cl11]) ).
thf(zip_derived_cl58,plain,
! [X2: nat] :
( ~ ( esti @ X2
@ ( setof
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 ) ) )
| ( ( suc @ X2 )
!= X2 ) ),
inference(lazy_cnf_imply,[status(thm)],[zip_derived_cl57]) ).
thf(zip_derived_cl59,plain,
! [X2: nat] :
( ~ ( esti @ X2
@ ( setof
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 ) ) )
| ( ( suc @ X2 )
!= X2 ) ),
inference('simplify nested equalities',[status(thm)],[zip_derived_cl58]) ).
thf(estii,axiom,
! [Xp: nat > $o,Xs: nat] :
( ( Xp @ Xs )
=> ( esti @ Xs @ ( setof @ Xp ) ) ) ).
thf(zip_derived_cl2,plain,
( !!
@ ^ [Y0: nat > $o] :
( !!
@ ^ [Y1: nat] :
( ( Y0 @ Y1 )
=> ( esti @ Y1 @ ( setof @ Y0 ) ) ) ) ),
inference(cnf,[status(esa)],[estii]) ).
thf(zip_derived_cl21,plain,
! [X2: nat > $o] :
( !!
@ ^ [Y0: nat] :
( ( X2 @ Y0 )
=> ( esti @ Y0 @ ( setof @ X2 ) ) ) ),
inference(lazy_cnf_forall,[status(thm)],[zip_derived_cl2]) ).
thf(zip_derived_cl23,plain,
! [X2: nat > $o,X4: nat] :
( ( X2 @ X4 )
=> ( esti @ X4 @ ( setof @ X2 ) ) ),
inference(lazy_cnf_forall,[status(thm)],[zip_derived_cl21]) ).
thf(zip_derived_cl24,plain,
! [X2: nat > $o,X4: nat] :
( ~ ( X2 @ X4 )
| ( esti @ X4 @ ( setof @ X2 ) ) ),
inference(lazy_cnf_imply,[status(thm)],[zip_derived_cl23]) ).
thf(zip_derived_cl24_001,plain,
! [X2: nat > $o,X4: nat] :
( ~ ( X2 @ X4 )
| ( esti @ X4 @ ( setof @ X2 ) ) ),
inference(lazy_cnf_imply,[status(thm)],[zip_derived_cl23]) ).
thf(ax5,axiom,
! [Xs: set] :
( ( esti @ n_1 @ Xs )
=> ( ! [Xx: nat] :
( ( esti @ Xx @ Xs )
=> ( esti @ ( suc @ Xx ) @ Xs ) )
=> ! [Xx: nat] : ( esti @ Xx @ Xs ) ) ) ).
thf(zip_derived_cl1,plain,
( !!
@ ^ [Y0: set] :
( ( esti @ n_1 @ Y0 )
=> ( ( !!
@ ^ [Y1: nat] :
( ( esti @ Y1 @ Y0 )
=> ( esti @ ( suc @ Y1 ) @ Y0 ) ) )
=> ( !!
@ ^ [Y1: nat] : ( esti @ Y1 @ Y0 ) ) ) ) ),
inference(cnf,[status(esa)],[ax5]) ).
thf(zip_derived_cl83,plain,
! [X2: set] :
( ( esti @ n_1 @ X2 )
=> ( ( !!
@ ^ [Y0: nat] :
( ( esti @ Y0 @ X2 )
=> ( esti @ ( suc @ Y0 ) @ X2 ) ) )
=> ( !!
@ ^ [Y0: nat] : ( esti @ Y0 @ X2 ) ) ) ),
inference(lazy_cnf_forall,[status(thm)],[zip_derived_cl1]) ).
thf(zip_derived_cl84,plain,
! [X2: set] :
( ~ ( esti @ n_1 @ X2 )
| ( ( !!
@ ^ [Y0: nat] :
( ( esti @ Y0 @ X2 )
=> ( esti @ ( suc @ Y0 ) @ X2 ) ) )
=> ( !!
@ ^ [Y0: nat] : ( esti @ Y0 @ X2 ) ) ) ),
inference(lazy_cnf_imply,[status(thm)],[zip_derived_cl83]) ).
thf(zip_derived_cl85,plain,
! [X2: set] :
( ~ ( !!
@ ^ [Y0: nat] :
( ( esti @ Y0 @ X2 )
=> ( esti @ ( suc @ Y0 ) @ X2 ) ) )
| ( !!
@ ^ [Y0: nat] : ( esti @ Y0 @ X2 ) )
| ~ ( esti @ n_1 @ X2 ) ),
inference(lazy_cnf_imply,[status(thm)],[zip_derived_cl84]) ).
thf(zip_derived_cl86,plain,
! [X2: set] :
( ~ ( ( esti @ ( '#sk31' @ X2 ) @ X2 )
=> ( esti @ ( suc @ ( '#sk31' @ X2 ) ) @ X2 ) )
| ~ ( esti @ n_1 @ X2 )
| ( !!
@ ^ [Y0: nat] : ( esti @ Y0 @ X2 ) ) ),
inference(lazy_cnf_exists,[status(thm)],[zip_derived_cl85]) ).
thf(zip_derived_cl88,plain,
! [X2: set] :
( ~ ( esti @ ( suc @ ( '#sk31' @ X2 ) ) @ X2 )
| ( !!
@ ^ [Y0: nat] : ( esti @ Y0 @ X2 ) )
| ~ ( esti @ n_1 @ X2 ) ),
inference(lazy_cnf_imply,[status(thm)],[zip_derived_cl86]) ).
thf(zip_derived_cl90,plain,
! [X2: set,X4: nat] :
( ( esti @ X4 @ X2 )
| ~ ( esti @ n_1 @ X2 )
| ~ ( esti @ ( suc @ ( '#sk31' @ X2 ) ) @ X2 ) ),
inference(lazy_cnf_forall,[status(thm)],[zip_derived_cl88]) ).
thf(zip_derived_cl93,plain,
! [X0: nat > $o,X1: nat] :
( ~ ( X0 @ ( suc @ ( '#sk31' @ ( setof @ X0 ) ) ) )
| ~ ( esti @ n_1 @ ( setof @ X0 ) )
| ( esti @ X1 @ ( setof @ X0 ) ) ),
inference('sup-',[status(thm)],[zip_derived_cl24,zip_derived_cl90]) ).
thf(zip_derived_cl216,plain,
! [X0: nat > $o,X1: nat] :
( ~ ( X0 @ n_1 )
| ( esti @ X1 @ ( setof @ X0 ) )
| ~ ( X0 @ ( suc @ ( '#sk31' @ ( setof @ X0 ) ) ) ) ),
inference('sup-',[status(thm)],[zip_derived_cl24,zip_derived_cl93]) ).
thf(zip_derived_cl321,plain,
! [X0: nat] :
( ( ( suc @ X0 )
!= X0 )
| ~ ( ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 )
@ ( suc
@ ( '#sk31'
@ ( setof
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 ) ) ) ) )
| ~ ( ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 )
@ n_1 ) ),
inference('sup+',[status(thm)],[zip_derived_cl59,zip_derived_cl216]) ).
thf(zip_derived_cl346,plain,
! [X0: nat] :
( ( ( suc @ X0 )
!= X0 )
| ( ( suc
@ ( suc
@ ( '#sk31'
@ ( setof
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 ) ) ) ) )
!= ( suc
@ ( '#sk31'
@ ( setof
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 ) ) ) ) )
| ( ( suc @ n_1 )
!= n_1 ) ),
inference(ho_norm,[status(thm)],[zip_derived_cl321]) ).
thf(ax3,axiom,
! [Xx: nat] :
( ( suc @ Xx )
!= n_1 ) ).
thf(zip_derived_cl3,plain,
( !!
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= n_1 ) ),
inference(cnf,[status(esa)],[ax3]) ).
thf(zip_derived_cl6,plain,
! [X2: nat] :
( ( suc @ X2 )
!= n_1 ),
inference(lazy_cnf_forall,[status(thm)],[zip_derived_cl3]) ).
thf(zip_derived_cl7,plain,
! [X2: nat] :
( ( suc @ X2 )
!= n_1 ),
inference('simplify nested equalities',[status(thm)],[zip_derived_cl6]) ).
thf(zip_derived_cl347,plain,
! [X0: nat] :
( ( ( suc @ X0 )
!= X0 )
| ( ( suc
@ ( suc
@ ( '#sk31'
@ ( setof
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 ) ) ) ) )
!= ( suc
@ ( '#sk31'
@ ( setof
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 ) ) ) ) ) ),
inference(inner_simplify_reflect,[status(thm)],[zip_derived_cl346,zip_derived_cl7]) ).
thf(zip_derived_cl348,plain,
! [X0: nat] :
( ( ( suc @ X0 )
!= X0 )
| ( ( suc
@ ( suc
@ ( '#sk31'
@ ( setof
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 ) ) ) ) )
= ( suc
@ ( '#sk31'
@ ( setof
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 ) ) ) ) ) ),
inference('simplify nested equalities',[status(thm)],[zip_derived_cl347]) ).
thf(zip_derived_cl390,plain,
( ( x != x )
| ( ( suc
@ ( suc
@ ( '#sk31'
@ ( setof
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 ) ) ) ) )
= ( suc
@ ( '#sk31'
@ ( setof
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 ) ) ) ) ) ),
inference('sup-',[status(thm)],[zip_derived_cl5,zip_derived_cl348]) ).
thf(zip_derived_cl392,plain,
( ( suc
@ ( suc
@ ( '#sk31'
@ ( setof
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 ) ) ) ) )
= ( suc
@ ( '#sk31'
@ ( setof
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 ) ) ) ) ),
inference(simplify,[status(thm)],[zip_derived_cl390]) ).
thf(satz1,axiom,
! [Xx: nat,Xy: nat] :
( ( Xx != Xy )
=> ( ( suc @ Xx )
!= ( suc @ Xy ) ) ) ).
thf(zip_derived_cl4,plain,
( !!
@ ^ [Y0: nat] :
( !!
@ ^ [Y1: nat] :
( ( Y0 != Y1 )
=> ( ( suc @ Y0 )
!= ( suc @ Y1 ) ) ) ) ),
inference(cnf,[status(esa)],[satz1]) ).
thf(zip_derived_cl47,plain,
! [X2: nat] :
( !!
@ ^ [Y0: nat] :
( ( X2 != Y0 )
=> ( ( suc @ X2 )
!= ( suc @ Y0 ) ) ) ),
inference(lazy_cnf_forall,[status(thm)],[zip_derived_cl4]) ).
thf(zip_derived_cl48,plain,
! [X2: nat,X4: nat] :
( ( X2 != X4 )
=> ( ( suc @ X2 )
!= ( suc @ X4 ) ) ),
inference(lazy_cnf_forall,[status(thm)],[zip_derived_cl47]) ).
thf(zip_derived_cl49,plain,
! [X2: nat,X4: nat] :
( ( X2 != X4 )
| ( ( suc @ X2 )
!= ( suc @ X4 ) ) ),
inference(lazy_cnf_imply,[status(thm)],[zip_derived_cl48]) ).
thf(zip_derived_cl50,plain,
! [X2: nat,X4: nat] :
( ( X2 = X4 )
| ( ( suc @ X2 )
!= ( suc @ X4 ) ) ),
inference('simplify nested equalities',[status(thm)],[zip_derived_cl49]) ).
thf(zip_derived_cl394,plain,
! [X0: nat] :
( ( ( suc @ X0 )
!= ( suc
@ ( '#sk31'
@ ( setof
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 ) ) ) ) )
| ( X0
= ( suc
@ ( '#sk31'
@ ( setof
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 ) ) ) ) ) ),
inference('sup-',[status(thm)],[zip_derived_cl392,zip_derived_cl50]) ).
thf(zip_derived_cl404,plain,
( ( '#sk31'
@ ( setof
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 ) ) )
= ( suc
@ ( '#sk31'
@ ( setof
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 ) ) ) ) ),
inference(eq_res,[status(thm)],[zip_derived_cl394]) ).
thf(zip_derived_cl21_002,plain,
! [X2: nat > $o] :
( !!
@ ^ [Y0: nat] :
( ( X2 @ Y0 )
=> ( esti @ Y0 @ ( setof @ X2 ) ) ) ),
inference(lazy_cnf_forall,[status(thm)],[zip_derived_cl2]) ).
thf(zip_derived_cl22,plain,
( !!
@ ^ [Y0: nat] :
( ( ( suc @ Y0 )
!= Y0 )
=> ( esti @ Y0
@ ( setof
@ ^ [Y1: nat] :
( ( suc @ Y1 )
!= Y1 ) ) ) ) ),
inference(triggered_bool_instantiation,[status(thm)],[zip_derived_cl21]) ).
thf(zip_derived_cl68,plain,
! [X2: nat] :
( ( ( suc @ X2 )
!= X2 )
=> ( esti @ X2
@ ( setof
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 ) ) ) ),
inference(lazy_cnf_forall,[status(thm)],[zip_derived_cl22]) ).
thf(zip_derived_cl69,plain,
! [X2: nat] :
( ( ( suc @ X2 )
!= X2 )
| ( esti @ X2
@ ( setof
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 ) ) ) ),
inference(lazy_cnf_imply,[status(thm)],[zip_derived_cl68]) ).
thf(zip_derived_cl70,plain,
! [X2: nat] :
( ( ( suc @ X2 )
= X2 )
| ( esti @ X2
@ ( setof
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 ) ) ) ),
inference('simplify nested equalities',[status(thm)],[zip_derived_cl69]) ).
thf(zip_derived_cl87,plain,
! [X2: set] :
( ( esti @ ( '#sk31' @ X2 ) @ X2 )
| ( !!
@ ^ [Y0: nat] : ( esti @ Y0 @ X2 ) )
| ~ ( esti @ n_1 @ X2 ) ),
inference(lazy_cnf_imply,[status(thm)],[zip_derived_cl86]) ).
thf(zip_derived_cl89,plain,
! [X2: set,X4: nat] :
( ( esti @ X4 @ X2 )
| ~ ( esti @ n_1 @ X2 )
| ( esti @ ( '#sk31' @ X2 ) @ X2 ) ),
inference(lazy_cnf_forall,[status(thm)],[zip_derived_cl87]) ).
thf(zip_derived_cl91,plain,
! [X0: set] :
( ( esti @ ( '#sk31' @ X0 ) @ X0 )
| ~ ( esti @ n_1 @ X0 ) ),
inference(condensation,[status(thm)],[zip_derived_cl89]) ).
thf(zip_derived_cl105,plain,
( ( ( suc @ n_1 )
= n_1 )
| ( esti
@ ( '#sk31'
@ ( setof
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 ) ) )
@ ( setof
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 ) ) ) ),
inference('sup-',[status(thm)],[zip_derived_cl70,zip_derived_cl91]) ).
thf(zip_derived_cl7_003,plain,
! [X2: nat] :
( ( suc @ X2 )
!= n_1 ),
inference('simplify nested equalities',[status(thm)],[zip_derived_cl6]) ).
thf(zip_derived_cl108,plain,
( esti
@ ( '#sk31'
@ ( setof
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 ) ) )
@ ( setof
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 ) ) ),
inference('simplify_reflect-',[status(thm)],[zip_derived_cl105,zip_derived_cl7]) ).
thf(zip_derived_cl59_004,plain,
! [X2: nat] :
( ~ ( esti @ X2
@ ( setof
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 ) ) )
| ( ( suc @ X2 )
!= X2 ) ),
inference('simplify nested equalities',[status(thm)],[zip_derived_cl58]) ).
thf(zip_derived_cl118,plain,
( ( suc
@ ( '#sk31'
@ ( setof
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 ) ) ) )
!= ( '#sk31'
@ ( setof
@ ^ [Y0: nat] :
( ( suc @ Y0 )
!= Y0 ) ) ) ),
inference('sup-',[status(thm)],[zip_derived_cl108,zip_derived_cl59]) ).
thf(zip_derived_cl409,plain,
$false,
inference('simplify_reflect-',[status(thm)],[zip_derived_cl404,zip_derived_cl118]) ).
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.00/0.12 % Problem : NUM636^1 : TPTP v8.1.2. Released v3.7.0.
% 0.00/0.13 % Command : python3 /export/starexec/sandbox/solver/bin/portfolio.lams.parallel.py %s %d /export/starexec/sandbox/tmp/tmp.LPotqnzDaP true
% 0.13/0.34 % Computer : n028.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
% 0.20/0.34 % CPULimit : 300
% 0.20/0.34 % WCLimit : 300
% 0.20/0.34 % DateTime : Fri Aug 25 14:55:06 EDT 2023
% 0.20/0.34 % CPUTime :
% 0.20/0.34 % Running portfolio for 300 s
% 0.20/0.34 % File : /export/starexec/sandbox/benchmark/theBenchmark.p
% 0.20/0.34 % Number of cores: 8
% 0.20/0.34 % Python version: Python 3.6.8
% 0.20/0.34 % Running in HO mode
% 0.20/0.65 % Total configuration time : 828
% 0.20/0.65 % Estimated wc time : 1656
% 0.20/0.65 % Estimated cpu time (8 cpus) : 207.0
% 0.20/0.71 % /export/starexec/sandbox/solver/bin/lams/35_full_unif4.sh running for 80s
% 0.20/0.74 % /export/starexec/sandbox/solver/bin/lams/40_c.s.sh running for 80s
% 0.20/0.75 % /export/starexec/sandbox/solver/bin/lams/40_c_ic.sh running for 80s
% 0.20/0.75 % /export/starexec/sandbox/solver/bin/lams/15_e_short1.sh running for 30s
% 0.20/0.76 % /export/starexec/sandbox/solver/bin/lams/40_noforms.sh running for 90s
% 0.20/0.76 % /export/starexec/sandbox/solver/bin/lams/40_b.comb.sh running for 70s
% 0.20/0.76 % /export/starexec/sandbox/solver/bin/lams/20_acsne_simpl.sh running for 40s
% 0.20/0.76 % /export/starexec/sandbox/solver/bin/lams/30_sp5.sh running for 60s
% 1.46/1.00 % Solved by lams/35_full_unif4.sh.
% 1.46/1.00 % done 57 iterations in 0.261s
% 1.46/1.00 % SZS status Theorem for '/export/starexec/sandbox/benchmark/theBenchmark.p'
% 1.46/1.00 % SZS output start Refutation
% See solution above
% 1.46/1.00
% 1.46/1.00
% 1.46/1.00 % Terminating...
% 1.75/1.06 % Runner terminated.
% 1.75/1.08 % Zipperpin 1.5 exiting
%------------------------------------------------------------------------------