TSTP Solution File: SEU288+1 by Refute---2015

View Problem - Process Solution

%------------------------------------------------------------------------------
% File     : Refute---2015
% Problem  : SEU288+1 : TPTP v6.4.0. Released v3.3.0.
% Transfm  : none
% Format   : tptp:raw
% Command  : isabelle tptp_refute %d %s

% Computer : n150.star.cs.uiowa.edu
% Model    : x86_64 x86_64
% CPU      : Intel(R) Xeon(R) CPU E5-2609 0 2.40GHz
% Memory   : 32218.75MB
% OS       : Linux 3.10.0-327.10.1.el7.x86_64
% CPULimit : 300s
% DateTime : Thu Apr 14 03:55:47 EDT 2016

% Result   : Timeout 300.04s
% Output   : None 
% Verified : 
% SZS Type : None (Parsing solution fails)
% Syntax   : Number of formulae    : 0

% Comments : 
%------------------------------------------------------------------------------
%----No solution output by system
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.00/0.03  % Problem  : SEU288+1 : TPTP v6.4.0. Released v3.3.0.
% 0.00/0.04  % Command  : isabelle tptp_refute %d %s
% 0.03/0.24  % Computer : n150.star.cs.uiowa.edu
% 0.03/0.24  % Model    : x86_64 x86_64
% 0.03/0.24  % CPU      : Intel(R) Xeon(R) CPU E5-2609 0 @ 2.40GHz
% 0.03/0.24  % Memory   : 32218.75MB
% 0.03/0.24  % OS       : Linux 3.10.0-327.10.1.el7.x86_64
% 0.03/0.24  % CPULimit : 300
% 0.03/0.24  % DateTime : Thu Apr  7 02:13:09 CDT 2016
% 0.03/0.24  % CPUTime  : 
% 6.29/5.86  > val it = (): unit
% 6.49/6.09  Trying to find a model that refutes: ~ bnd_empty A & bnd_relation B -->
% 6.49/6.09  (ALL C D E.
% 6.49/6.09      (bnd_in C A &
% 6.49/6.09       (EX F. (C = F & bnd_in D F) &
% 6.49/6.09              (ALL G. bnd_in G F --> bnd_in (bnd_ordered_pair D G) B))) &
% 6.49/6.09      (EX H. (C = H & bnd_in E H) &
% 6.49/6.09             (ALL I. bnd_in I H --> bnd_in (bnd_ordered_pair E I) B)) -->
% 6.49/6.09      D = E) &
% 6.49/6.09  (ALL C.
% 6.49/6.09      ~ (bnd_in C A &
% 6.49/6.09         (ALL D.
% 6.49/6.09             ~ (EX J. (C = J & bnd_in D J) &
% 6.49/6.09                      (ALL K.
% 6.49/6.09                          bnd_in K J -->
% 6.49/6.09                          bnd_in (bnd_ordered_pair D K) B))))) -->
% 6.49/6.09  (EX C. ((bnd_relation C & bnd_function C) & bnd_relation_dom C = A) &
% 6.49/6.09         (ALL D.
% 6.49/6.09             bnd_in D A -->
% 6.49/6.09             (EX L. (D = L & bnd_in (bnd_apply C D) L) &
% 6.49/6.09                    (ALL M.
% 6.49/6.09                        bnd_in M L -->
% 6.49/6.09                        bnd_in (bnd_ordered_pair (bnd_apply C D) M) B))))
% 7.40/6.97  Unfolded term: [| ALL A B. ~ ((bnd_empty A & ~ A = B) & bnd_empty B);
% 7.40/6.97     ALL A B. ~ (bnd_in A B & bnd_empty B);
% 7.40/6.97     ALL A. bnd_empty A --> A = bnd_empty_set;
% 7.40/6.97     ALL A B. (ALL C. bnd_in C A = bnd_in C B) --> A = B;
% 7.40/6.97     ALL A B. bnd_element A B --> bnd_empty B | bnd_in A B;
% 7.40/6.97     ALL A B. bnd_in A B --> bnd_element A B;
% 7.40/6.97     EX A. bnd_relation A & bnd_relation_empty_yielding A;
% 7.40/6.97     EX A. ~ bnd_empty A & bnd_relation A; EX A. bnd_empty A & bnd_relation A;
% 7.40/6.97     ALL A.
% 7.40/6.97        bnd_empty A -->
% 7.40/6.97        bnd_empty (bnd_relation_dom A) & bnd_relation (bnd_relation_dom A);
% 7.40/6.97     ALL A.
% 7.40/6.97        ~ bnd_empty A & bnd_relation A --> ~ bnd_empty (bnd_relation_dom A);
% 7.40/6.97     bnd_empty bnd_empty_set & bnd_relation bnd_empty_set;
% 7.40/6.97     ALL A B. ~ bnd_empty (bnd_unordered_pair A B);
% 7.40/6.97     ALL A. ~ bnd_empty (bnd_singleton A); bnd_empty bnd_empty_set;
% 7.40/6.97     (bnd_empty bnd_empty_set & bnd_relation bnd_empty_set) &
% 7.40/6.97     bnd_relation_empty_yielding bnd_empty_set;
% 7.40/6.97     ALL A. EX B. bnd_element B A; True; True; True; True;
% 7.40/6.97     ALL A B.
% 7.40/6.97        bnd_ordered_pair A B =
% 7.40/6.97        bnd_unordered_pair (bnd_unordered_pair A B) (bnd_singleton A);
% 7.40/6.97     ALL A.
% 7.40/6.97        bnd_relation A -->
% 7.40/6.97        (ALL B.
% 7.40/6.97            (B = bnd_relation_dom A) =
% 7.40/6.97            (ALL C. bnd_in C B = (EX D. bnd_in (bnd_ordered_pair C D) A)));
% 7.40/6.97     ALL A.
% 7.40/6.97        bnd_relation A & bnd_function A -->
% 7.40/6.97        (ALL B C.
% 7.40/6.97            (bnd_in B (bnd_relation_dom A) -->
% 7.40/6.97             (C = bnd_apply A B) = bnd_in (bnd_ordered_pair B C) A) &
% 7.40/6.97            (~ bnd_in B (bnd_relation_dom A) -->
% 7.40/6.97             (C = bnd_apply A B) = (C = bnd_empty_set)));
% 7.40/6.97     ALL A B. bnd_unordered_pair A B = bnd_unordered_pair B A;
% 7.40/6.97     ALL A. bnd_empty A --> bnd_relation A;
% 7.40/6.97     ALL A B.
% 7.40/6.97        ~ bnd_empty A & bnd_relation B -->
% 7.40/6.97        (ALL C D E.
% 7.40/6.97            ((bnd_in C A &
% 7.40/6.97              (EX F. (C = F & bnd_in D F) &
% 7.40/6.97                     (ALL G.
% 7.40/6.97                         bnd_in G F --> bnd_in (bnd_ordered_pair D G) B))) &
% 7.40/6.97             bnd_in C A) &
% 7.40/6.97            (EX H. (C = H & bnd_in E H) &
% 7.40/6.97                   (ALL I.
% 7.40/6.97                       bnd_in I H --> bnd_in (bnd_ordered_pair E I) B)) -->
% 7.40/6.97            D = E) -->
% 7.40/6.97        (EX C. (bnd_relation C & bnd_function C) &
% 7.40/6.97               (ALL D E.
% 7.40/6.97                   bnd_in (bnd_ordered_pair D E) C =
% 7.40/6.97                   ((bnd_in D A & bnd_in D A) &
% 7.40/6.97                    (EX J. (D = J & bnd_in E J) &
% 7.40/6.97                           (ALL K.
% 7.40/6.97                               bnd_in K J -->
% 7.40/6.97                               bnd_in (bnd_ordered_pair E K) B)))));
% 7.40/6.97     EX A. ~ bnd_empty A; Ex bnd_empty;
% 7.40/6.97     ALL A B. ~ bnd_empty (bnd_ordered_pair A B);
% 7.40/6.97     ALL A.
% 7.40/6.97        bnd_empty A -->
% 7.40/6.97        (bnd_epsilon_transitive A & bnd_epsilon_connected A) & bnd_ordinal A;
% 7.40/6.97     ALL A.
% 7.40/6.97        (bnd_relation A & bnd_empty A) & bnd_function A -->
% 7.40/6.97        (bnd_relation A & bnd_function A) & bnd_one_to_one A;
% 7.40/6.97     EX A. (bnd_relation A & bnd_empty A) & bnd_function A;
% 7.40/6.97     ALL A. bnd_empty A --> bnd_function A;
% 7.40/6.97     EX A. bnd_relation A & bnd_function A; True; True; True;
% 7.40/6.97     ALL A B. bnd_in A B --> ~ bnd_in B A;
% 7.40/6.97     EX A. ((~ bnd_empty A & bnd_epsilon_transitive A) &
% 7.40/6.97            bnd_epsilon_connected A) &
% 7.40/6.97           bnd_ordinal A;
% 7.40/6.97     EX A. (((((bnd_relation A & bnd_function A) & bnd_one_to_one A) &
% 7.40/6.97              bnd_empty A) &
% 7.40/6.97             bnd_epsilon_transitive A) &
% 7.40/6.97            bnd_epsilon_connected A) &
% 7.40/6.97           bnd_ordinal A;
% 7.40/6.97     EX A. (bnd_epsilon_transitive A & bnd_epsilon_connected A) &
% 7.40/6.97           bnd_ordinal A;
% 7.40/6.97     ALL A.
% 7.40/6.97        bnd_epsilon_transitive A & bnd_epsilon_connected A --> bnd_ordinal A;
% 7.40/6.97     ALL A.
% 7.40/6.97        bnd_ordinal A --> bnd_epsilon_transitive A & bnd_epsilon_connected A;
% 7.40/6.97     EX A. (bnd_relation A & bnd_function A) & bnd_one_to_one A |]
% 7.40/6.97  ==> ~ bnd_empty A & bnd_relation B -->
% 7.40/6.97      (ALL C D E.
% 7.40/6.97          (bnd_in C A &
% 7.40/6.97           (EX F. (C = F & bnd_in D F) &
% 7.40/6.97                  (ALL G. bnd_in G F --> bnd_in (bnd_ordered_pair D G) B))) &
% 7.40/6.97          (EX H. (C = H & bnd_in E H) &
% 7.40/6.97                 (ALL I. bnd_in I H --> bnd_in (bnd_ordered_pair E I) B)) -->
% 7.40/6.97          D = E) &
% 7.40/6.97      (ALL C.
% 7.40/6.97          ~ (bnd_in C A &
% 7.40/6.97             (ALL D.
% 7.40/6.97                 ~ (EX J. (C = J & bnd_in D J) &
% 7.40/6.97                          (ALL K.
% 7.40/6.97                              bnd_in K J -->
% 7.40/6.97                              bnd_in (bnd_ordered_pair D K) B))))) -->
% 7.40/6.97      (EX C. ((bnd_relation C & bnd_function C) & bnd_relation_dom C = A) &
% 7.40/6.97             (ALL D.
% 7.40/6.97                 bnd_in D A -->
% 7.40/6.97                 (EX L. (D = L & bnd_in (bnd_apply C D) L) &
% 7.40/6.97                        (ALL M.
% 7.40/6.97                            bnd_in M L -->
% 7.40/6.97                            bnd_in (bnd_ordered_pair (bnd_apply C D) M) B))))
% 7.40/6.97  Adding axioms...
% 7.40/6.98  Typedef.type_definition_def
% 12.10/11.67   ...done.
% 12.10/11.67  Ground types: ?'b, TPTP_Interpret.ind
% 12.10/11.67  Translating term (sizes: 1, 1) ...
% 15.40/14.98  Invoking SAT solver...
% 15.40/14.98  No model exists.
% 15.40/14.98  Translating term (sizes: 2, 1) ...
% 19.51/19.03  Invoking SAT solver...
% 19.51/19.03  No model exists.
% 19.51/19.03  Translating term (sizes: 1, 2) ...
% 58.10/57.51  Invoking SAT solver...
% 58.10/57.52  No model exists.
% 58.10/57.52  Translating term (sizes: 3, 1) ...
% 64.63/64.03  Invoking SAT solver...
% 64.63/64.03  No model exists.
% 64.63/64.03  Translating term (sizes: 2, 2) ...
% 110.68/109.98  Invoking SAT solver...
% 110.68/109.99  No model exists.
% 110.68/109.99  Translating term (sizes: 1, 3) ...
% 300.04/298.03  /export/starexec/sandbox2/solver/lib/scripts/run-polyml-5.5.2: line 82: 16081 CPU time limit exceeded (core dumped) "$ISABELLE_HOME/lib/scripts/feeder" -p -h "$MLTEXT" -t "$MLEXIT" $FEEDER_OPTS
% 300.04/298.03       16082                       (core dumped) | { read FPID; "$POLY" -q -i $ML_OPTIONS; RC="$?"; kill -TERM "$FPID"; exit "$RC"; }
% 300.04/298.04  /export/starexec/sandbox2/solver/src/HOL/TPTP/lib/Tools/tptp_refute: line 26: 16027 Exit 152                "$ISABELLE_PROCESS" -q -e "use_thy \"/tmp/$SCRATCH\"; exit 1;" HOL-TPTP
% 300.04/298.04       16028 CPU time limit exceeded (core dumped) | grep --line-buffered -v "^###\|^PROOF FAILED for depth\|^Failure node\|inferences so far.  Searching to depth\|^val \|^Loading theory\|^Warning-The type of\|^   monotype.$"
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