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SPASS-SCL---0.1.UNK-Non.f

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%------------------------------------------------------------------------------
% File     : SPASS-SCL---0.1
% Problem  : LAT331+2 : TPTP v9.2.1. Released v3.4.0.
% Transfm  : none
% Format   : tptp
% Command  : /export/starexec/sandbox2/solver/bin/execute.py 300 /export/starexec/sandbox2/benchmark/theBenchmark.p

% Computer : n024.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 May  7 07:27:03 PM UTC 2026

% Result   : Unknown 0.72s 0.60s
% Output   : None 
% Verified : 
% SZS Type : -

% Comments : 
%------------------------------------------------------------------------------
%----No solution output by system
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.00/0.07  % Problem  : LAT331+2 : TPTP v9.2.1. Released v3.4.0.
% 0.00/0.07  % Command  : /export/starexec/sandbox2/solver/bin/execute.py 300 /export/starexec/sandbox2/benchmark/theBenchmark.p
% 0.08/0.25  % Computer : n024.cluster.edu
% 0.08/0.25  % Model    : x86_64 x86_64
% 0.08/0.25  % CPU      : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.08/0.25  % Memory   : 8042.1875MB
% 0.08/0.25  % OS       : Linux 3.10.0-693.el7.x86_64
% 0.08/0.25  % CPULimit : 300
% 0.08/0.25  % WCLimit  : 300
% 0.08/0.25  % DateTime : Thu May  7 07:24:28 EDT 2026
% 0.08/0.25  % CPUTime  : 
% 0.08/0.25  SPASS-SCL-FOL version:
% 0.08/0.30  SPASS-SCL-FOL 0.1 (595c0c7b1) [parallel mode]
% 0.72/0.58  Starting: ./SPASS-SCL-FOL --heuristics_normal -t 300 /export/starexec/sandbox2/benchmark/theBenchmark.p
% 0.72/0.58  Starting: ./SPASS-SCL-FOL --heuristics_resolution_1 -t 300 /export/starexec/sandbox2/benchmark/theBenchmark.p
% 0.72/0.58  Starting: ./SPASS-SCL-FOL --heuristics_resolution_2 -t 300 /export/starexec/sandbox2/benchmark/theBenchmark.p
% 0.72/0.58  Starting: ./SPASS-SCL-FOL --heuristics_resolution_3 -t 300 /export/starexec/sandbox2/benchmark/theBenchmark.p
% 0.72/0.58  Starting: ./SPASS-SCL-FOL --heuristics_lmodel_grow -t 300 /export/starexec/sandbox2/benchmark/theBenchmark.p
% 0.72/0.58  Execution resolution_2 ended with status: gaveup
% 0.72/0.58  Execution resolution_3 ended with status: gaveup
% 0.72/0.58  Execution normal ended with status: gaveup
% 0.72/0.58  Execution resolution_1 ended with status: gaveup
% 0.72/0.58  Execution lmodel_grow ended with status: gaveup
% 0.72/0.58  No successful execution.
% 0.72/0.58  
% 0.72/0.58   Input Clauses:
% 0.72/0.60  
% 0.72/0.60   Predicates: r2_hidden = r1_tarski r2_tarski p1_s1_tarski v1_xboole_0 r1_xboole_0 r2_xboole_0 r3_xboole_0 p1_s1_xboole_0 p1_s2_xboole_0 p1_s3_xboole_0 m1_subset_1 p1_s1_subset_1 p1_s2_subset_1 p1_s3_subset_1 p1_s4_subset_1 m2_subset_1 r1_subset_1 r2_subset_1 v1_relat_1 v3_relat_1 v2_relat_1 p1_s1_relat_1 v1_funct_1 v2_funct_1 v1_setfam_1 p1_s1_funct_1 p1_s2_funct_1 r1_relat_2 r2_relat_2 r3_relat_2 r4_relat_2 r5_relat_2 r6_relat_2 r7_relat_2 r8_relat_2 v1_relat_2 v2_relat_2 v3_relat_2 v4_relat_2 v5_relat_2 v6_relat_2 v7_relat_2 v8_relat_2 v3_ordinal1 v1_ordinal1 v2_ordinal1 v5_ordinal1 r1_ordinal1 v4_ordinal1 m1_ordinal1 v6_ordinal1 p1_s1_ordinal1 p1_s2_ordinal1 m1_relset_1 m2_relset_1 p1_s1_relset_1 p1_s2_relset_1 v1_partfun1 r1_partfun1 p1_s1_partfun1 p1_s2_partfun1 p1_s3_partfun1 p1_s4_partfun1 p1_s5_partfun1 v1_funct_2 v3_funct_2 v2_funct_2 p1_s1_funct_2 p1_s3_funct_2 p1_s5_funct_2 p1_s7_funct_2 p1_s9_funct_2 p1_s14_funct_2 p1_s5_domain_1 p2_s5_domain_1 p1_s6_domain_1 p2_s6_domain_1 p1_s1_domain_1 p1_s2_domain_1 p1_s3_domain_1 p1_s4_domain_1 p1_s7_domain_1 p1_s8_domain_1 p1_s9_domain_1 p1_s10_domain_1 p2_s10_domain_1 v1_binop_1 v2_binop_1 v3_binop_1 r1_binop_1 r2_binop_1 r3_binop_1 r4_binop_1 r5_binop_1 r6_binop_1 r7_binop_1 p1_s1_binop_1 v1_ordinal2 r1_ordinal2 v2_ordinal2 v3_ordinal2 v4_ordinal2 p1_s1_ordinal2 v4_finsub_1 v1_finsub_1 v3_finsub_1 v2_finsub_1 v1_finset_1 v1_realset1 m4_realset1 r1_realset1 m1_realset1 r2_realset1 m2_realset1 m3_realset1 r1_xreal_0 l1_struct_0 v1_struct_0 l2_struct_0 v2_struct_0 v3_struct_0 m1_struct_0 l1_lattices v1_lattices l2_lattices v2_lattices l3_lattices v3_lattices v10_lattices v4_lattices v5_lattices v6_lattices v7_lattices v8_lattices v9_lattices v11_lattices v12_lattices v13_lattices v14_lattices v15_lattices v16_lattices v17_lattices r1_lattices r2_lattices r3_lattices v3_filter_0 m1_filter_0 v1_filter_0 v2_filter_0 r1_filter_0 v1_lattice2 v6_group_1 r1_lattice2 v1_setwiseo v1_membered v2_membered v3_membered v4_membered v5_membered v1_xcmplx_0 v1_xreal_0 m2_nat_lat r1_nat_1 m1_nat_lat m2_lattice4 m1_lattice4 v1_lattice4 v2_lattice4 v3_lattice4 r1_filter_1 r1_lattice4 r2_lattice4 r3_lattice4 r4_lattice4 m3_lattice4 m1_filter_2 m2_filter_2 r1_filter_2 r2_filter_2 v1_filter_2 ren1 ren2 ren3 ren4 ren5 ren6 ren7 ren8 ren9 ren10 ren11 ren12 ren13 ren14 ren15 ren16 ren17 ren18 ren19 ren20 ren21 ren22 ren23 ren24 ren25 ren26 ren27 ren28 ren29 ren30 ren31 ren32 ren33 ren34 ren35 ren36 ren37 ren38 ren39 ren40 ren41 ren42 ren43 ren44 ren45 ren46 ren47 ren48 ren49 ren50 ren51 ren52 ren53 ren54 ren55 ren56 ren57 ren58 ren59 ren60 ren61 ren62 ren63 ren64 ren65 ren66 ren67 ren68 ren69 ren70 ren71 ren72 ren73 ren74 ren75 ren76 ren77 ren78 ren79 ren80 ren81 ren82 ren83 ren84 ren85 ren86 ren87 ren88 ren89 ren90 ren91 ren92 ren93 ren94 ren95 ren96 ren97 ren98 ren99 ren100 ren101 ren102 ren103 ren104 ren105 ren106 ren107 ren108 ren109 ren110 ren111 ren112 ren113 ren114 ren115 ren116 ren117 ren118 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ren1480 ren1481 ren1482 ren1483 ren1484 ren1485 ren1486 ren1487 ren1488 ren1489 ren1490 ren1491 ren1492 ren1493 ren1494 ren1495 ren1496 ren1497 ren1498 ren1499 ren1500 ren1501 ren1502 ren1503 ren1504 ren1505 ren1506 ren1507 ren1508 ren1509 ren1510 ren1511 ren1512 ren1513 ren1514 ren1515 ren1516 ren1517 ren1518 ren1519 ren1520 ren1521 ren1522 ren1523 
% 0.72/0.60   Fol Constants: f1_s1_tarski k1_xboole_0 f1_s1_xboole_0 f1_s2_xboole_0 f2_s2_xboole_0 f1_s1_subset_1 f1_s2_subset_1 f1_s3_subset_1 f1_s4_subset_1 f2_s4_subset_1 f3_s4_subset_1 f1_s1_relat_1 f2_s1_relat_1 f1_s1_funct_1 f1_s2_funct_1 f1_s3_funct_1 f1_s4_funct_1 f3_s3_ordinal1 f1_s3_ordinal1 f4_s3_ordinal1 f1_s4_ordinal1 f1_s5_ordinal1 f1_s1_relset_1 f2_s1_relset_1 f1_s2_relset_1 f2_s2_relset_1 f1_s1_partfun1 f1_s2_partfun1 f2_s2_partfun1 f2_s3_partfun1 f1_s3_partfun1 f1_s4_partfun1 f2_s4_partfun1 f3_s4_partfun1 f3_s5_partfun1 f1_s5_partfun1 f2_s5_partfun1 f1_s1_funct_2 f2_s1_funct_2 f1_s2_funct_2 f2_s2_funct_2 f1_s3_funct_2 f2_s3_funct_2 f1_s4_funct_2 f2_s4_funct_2 f1_s5_funct_2 f2_s5_funct_2 f3_s5_funct_2 f1_s6_funct_2 f2_s6_funct_2 f3_s6_funct_2 f1_s7_funct_2 f2_s7_funct_2 f3_s7_funct_2 f1_s8_funct_2 f2_s8_funct_2 f3_s8_funct_2 f1_s9_funct_2 f2_s9_funct_2 f1_s10_funct_2 f2_s10_funct_2 f3_s10_funct_2 f4_s10_funct_2 f3_s11_funct_2 f4_s11_funct_2 f1_s11_funct_2 f2_s11_funct_2 f5_s11_funct_2 f6_s11_funct_2 f1_s12_funct_2 f2_s12_funct_2 f1_s13_funct_2 f2_s13_funct_2 f1_s14_funct_2 f2_s14_funct_2 a_0_0_domain_1 f1_s7_domain_1 a_0_1_domain_1 f2_s8_domain_1 a_0_2_domain_1 f3_s9_domain_1 a_0_3_domain_1 a_0_4_domain_1 a_0_5_domain_1 f1_s8_domain_1 f1_s9_domain_1 f2_s9_domain_1 f1_s10_domain_1 f1_s1_binop_1 f1_s2_binop_1 k5_ordinal2 k4_ordinal2 f1_s2_ordinal2 f1_s3_ordinal2 f5_s4_ordinal2 f1_s4_ordinal2 f2_s4_ordinal2 f6_s4_ordinal2 f1_s5_ordinal2 f2_s5_ordinal2 f4_s6_ordinal2 f1_s6_ordinal2 f3_s6_ordinal2 f1_s7_ordinal2 f2_s7_ordinal2 f2_s8_ordinal2 f1_s9_ordinal2 f4_s10_ordinal2 f2_s10_ordinal2 f1_s10_ordinal2 f1_s11_ordinal2 f2_s11_ordinal2 f4_s12_ordinal2 f1_s12_ordinal2 f3_s12_ordinal2 f1_s13_ordinal2 f2_s13_ordinal2 f2_s14_ordinal2 f1_s15_ordinal2 f4_s16_ordinal2 f2_s16_ordinal2 f1_s16_ordinal2 k1_numbers k2_numbers k3_numbers k4_numbers k2_arytm_2 np__0 k6_arytm_3 k5_numbers k13_arytm_3 a_0_0_numbers np__2 k6_nat_lat k7_nat_lat k13_nat_lat k1_nat_lat k2_nat_lat k4_nat_lat np__1 k5_nat_lat k10_nat_lat k11_nat_lat skc22 skc23 skc24 skc25 skc26 skc27 skc35 skc36 skc37 skc93 skc96 skc97 skc98 skc101 skc102 skc103 skc164 skc165 skc166 skc167 skc168 skc169 skc229 skc230 skc231 skc232 skc233 skc234 skc235 skc236 skc237 skc238 skc239 skc270 skc271 skc272 skc273 skc291 skc292 skc295 skc296 skc297 skc303 skc304 skc326 skc327 skc330 skc358 skc361 skc362 skc363 skc364 skc365 skc366 skc367 skc368 skc371 skc372 skc373 skc374 skc375 skc376 skc377 skc378 skc379 skc380 skc381 skc548 skc549 skc550 skc551 skc552 skc553 skc554 skc555 skc556 skc557 skc558 skc559 skc560 skc562 skc563 skc564 skc565 skc566 skc567 skc568 skc569 skc570 skc571 skc572 skc573 skc574 skc804 skc805 skc806 skc807 skc808 skc859 skc860 skc861 skc862 skc863 skc864 skc865 skc866 skc867 skc875 skc876 skc877 skc878 skc879 skc891 skc899 skc907 skc908 skc909 skc917 skc918 skc919 skc920 skc921 skc933 skc941 skc949 skc950 skc951 skc969 skc970 skc980 skc999 skc1000 skc1001 skc1002 skc1005 skc1006 skc1007 skc1008 skc1009 skc1010 skc1011 skc1012 skc1013 skc1014 skc1015 skc1016 skc1017 skc1018 skc1019 skc1072 skc1073 skc1074 skc1075 skc1117 skc1118 skc1233 skc1234 skc1235 skc1236 
% 0.72/0.60   Fol Functions: k1_tarski k2_tarski k3_tarski k4_tarski k2_xboole_0 k3_xboole_0 k4_xboole_0 k5_xboole_0 k1_enumset1 k2_enumset1 k3_enumset1 k4_enumset1 k5_enumset1 k6_enumset1 k1_zfmisc_1 k2_zfmisc_1 k3_zfmisc_1 k4_zfmisc_1 k1_subset_1 k2_subset_1 k3_subset_1 k4_subset_1 k5_subset_1 k6_subset_1 k7_subset_1 k8_subset_1 k1_relat_1 k2_relat_1 k5_relat_1 k4_relat_1 k7_relat_1 k3_relat_1 k6_relat_1 k8_relat_1 k9_relat_1 k10_relat_1 k1_funct_1 k2_funct_1 f2_s3_funct_1 f2_s4_funct_1 k1_ordinal1 k2_ordinal1 f2_s3_ordinal1 f2_s4_ordinal1 f2_s5_ordinal1 f3_s5_ordinal1 k4_relset_1 k5_relset_1 k6_relset_1 k8_relset_1 k9_relset_1 k10_relset_1 k11_relset_1 k7_relset_1 k1_relset_1 k2_relset_1 k3_relset_1 k4_partfun1 k3_partfun1 k1_partfun1 k2_partfun1 k5_partfun1 f2_s1_partfun1 f3_s1_partfun1 f3_s3_partfun1 f4_s5_partfun1 k6_partfun1 k1_mcart_1 k2_mcart_1 k3_mcart_1 k4_mcart_1 k5_mcart_1 k6_mcart_1 k7_mcart_1 k8_mcart_1 k9_mcart_1 k10_mcart_1 k11_mcart_1 k15_mcart_1 k16_mcart_1 k17_mcart_1 k18_mcart_1 k19_mcart_1 k20_mcart_1 k12_mcart_1 k13_mcart_1 k14_mcart_1 k1_funct_2 k2_funct_2 k3_funct_2 k4_funct_2 k5_funct_2 k6_funct_2 k9_funct_2 f3_s2_funct_2 k8_funct_2 f3_s4_funct_2 f4_s6_funct_2 f4_s8_funct_2 f3_s9_funct_2 f4_s9_funct_2 f5_s10_funct_2 f7_s11_funct_2 f3_s12_funct_2 f3_s13_funct_2 k7_funct_2 k4_domain_1 k5_domain_1 k1_domain_1 k2_domain_1 k3_domain_1 k6_domain_1 k7_domain_1 k8_domain_1 k9_domain_1 k10_domain_1 k11_domain_1 k12_domain_1 k13_domain_1 k14_domain_1 k15_domain_1 k16_domain_1 k17_domain_1 a_1_0_domain_1 a_2_0_domain_1 a_3_0_domain_1 a_4_0_domain_1 a_2_1_domain_1 a_4_1_domain_1 a_6_0_domain_1 a_8_0_domain_1 a_1_1_domain_1 a_2_2_domain_1 a_3_1_domain_1 a_3_2_domain_1 a_3_3_domain_1 a_3_4_domain_1 a_3_5_domain_1 a_3_6_domain_1 a_3_7_domain_1 a_1_2_domain_1 a_2_3_domain_1 a_3_8_domain_1 a_4_2_domain_1 a_1_3_domain_1 a_1_4_domain_1 a_1_5_domain_1 a_1_6_domain_1 f3_s8_domain_1 f4_s9_domain_1 k1_binop_1 k2_binop_1 k3_binop_1 f2_s2_binop_1 k2_funcop_1 k1_ordinal2 k2_ordinal2 k3_ordinal2 k1_setfam_1 k6_ordinal2 k7_ordinal2 k8_ordinal2 k9_ordinal2 k10_ordinal2 k11_ordinal2 k12_ordinal2 k13_ordinal2 k14_ordinal2 k15_ordinal2 k16_ordinal2 f2_s2_ordinal2 f2_s3_ordinal2 f3_s4_ordinal2 f4_s4_ordinal2 f3_s5_ordinal2 f4_s5_ordinal2 f2_s6_ordinal2 f5_s6_ordinal2 f6_s6_ordinal2 f3_s7_ordinal2 f4_s7_ordinal2 f1_s8_ordinal2 f3_s8_ordinal2 f4_s8_ordinal2 f4_s9_ordinal2 f2_s9_ordinal2 f3_s9_ordinal2 f3_s10_ordinal2 f5_s10_ordinal2 f6_s10_ordinal2 f3_s11_ordinal2 f4_s11_ordinal2 f2_s12_ordinal2 f5_s12_ordinal2 f6_s12_ordinal2 f3_s13_ordinal2 f4_s13_ordinal2 f1_s14_ordinal2 f3_s14_ordinal2 f4_s14_ordinal2 f4_s15_ordinal2 f2_s15_ordinal2 f3_s15_ordinal2 f3_s16_ordinal2 f5_s16_ordinal2 f6_s16_ordinal2 k5_finsub_1 k1_finsub_1 k2_finsub_1 k3_finsub_1 k4_finsub_1 k1_realset1 k3_realset1 k4_realset1 k4_card_1 k2_realset1 k5_realset1 u1_struct_0 g1_struct_0 u2_struct_0 g2_struct_0 k1_struct_0 k2_struct_0 g2_lattices g1_lattices g3_lattices k1_lattices u2_lattices k2_lattices u1_lattices k5_lattices k6_lattices k4_lattices k3_lattices k7_lattices k5_filter_0 k8_filter_0 k1_filter_0 k2_filter_0 k3_filter_0 k4_filter_0 k6_filter_0 k7_filter_0 k9_filter_0 k10_filter_0 k11_filter_0 k12_filter_0 a_2_0_filter_0 a_3_0_filter_0 a_3_1_filter_0 k1_lattice2 k1_funct_4 k2_lattice2 k7_setwiseo k3_lattice2 k8_funcop_1 k6_nat_1 k5_nat_1 k3_nat_lat k8_nat_lat k9_nat_lat k12_nat_lat k4_lattice4 k1_lattice4 k7_grcat_1 k2_lattice4 k2_setwiseo k5_setwiseo k1_setwiseo k8_setwiseo k7_funcop_1 k3_lattice4 k5_lattice4 a_2_0_lattice4 a_2_1_lattice4 k1_filter_2 k2_filter_2 k3_filter_2 k4_filter_2 k5_filter_2 k6_filter_2 k7_filter_2 k8_filter_2 k9_filter_2 k10_filter_2 k11_filter_2 k12_filter_2 k13_filter_2 k14_filter_2 k15_filter_2 k16_filter_2 k17_filter_2 k18_filter_2 k19_filter_2 k20_filter_2 k21_filter_2 k22_filter_2 k23_filter_2 k24_filter_2 a_2_0_filter_2 a_3_0_filter_2 a_3_1_filter_2 a_3_2_filter_2 skf1 skf2 skf3 skf4 skf5 skf6 skf7 skf8 skf9 skf10 skf11 skf12 skf13 skf14 skf15 skf16 skf17 skf18 skf19 skf20 skf21 skf28 skf29 skf30 skf31 skf32 skf33 skf34 skf38 skf39 skf40 skf41 skf42 skf43 skf44 skf45 skf46 skf47 skf48 skf49 skf50 skf51 skf52 skf53 skf54 skf55 skf56 skf57 skf58 skf59 skf60 skf61 skf62 skf63 skf64 skf65 skf66 skf67 skf68 skf69 skf70 skf71 skf72 skf73 skf74 skf75 skf76 skf77 skf78 skf79 skf80 skf81 skf82 skf83 skf84 skf85 skf86 skf87 skf88 skf89 skf90 skf91 skf92 skf94 skf95 skf99 skf100 skf104 skf105 skf106 skf107 skf108 skf109 skf110 skf111 skf112 skf113 skf114 skf115 skf116 skf117 skf118 skf119 skf120 skf121 skf122 skf123 skf124 skf125 skf126 skf127 skf128 skf129 skf130 skf131 skf132 skf133 skf134 skf135 skf136 skf137 skf138 skf139 skf140 skf141 skf142 skf143 skf144 skf145 skf146 skf147 skf148 skf149 skf150 skf151 skf152 skf153 skf154 skf155 skf156 skf157 skf158 skf159 skf160 skf161 skf162 skf163 skf170 skf171 skf172 skf173 skf174 skf175 skf176 skf177 skf178 skf179 skf180 skf181 skf182 skf183 skf184 skf185 skf186 skf187 skf188 skf189 skf190 skf191 skf192 skf193 skf194 skf195 skf196 skf197 skf198 skf199 skf200 skf201 skf202 skf203 skf204 skf205 skf206 skf207 skf208 skf209 skf210 skf211 skf212 skf213 skf214 skf215 skf216 skf217 skf218 skf219 skf220 skf221 skf222 skf223 skf224 skf225 skf226 skf227 skf228 skf240 skf241 skf242 skf243 skf244 skf245 skf246 skf247 skf248 skf249 skf250 skf251 skf252 skf253 skf254 skf255 skf256 skf257 skf258 skf259 skf260 skf261 skf262 skf263 skf264 skf265 skf266 skf267 skf268 skf269 skf274 skf275 skf276 skf277 skf278 skf279 skf280 skf281 skf282 skf283 skf284 skf285 skf286 skf287 skf288 skf289 skf290 skf293 skf294 skf298 skf299 skf300 skf301 skf302 skf305 skf306 skf307 skf308 skf309 skf310 skf311 skf312 skf313 skf314 skf315 skf316 skf317 skf318 skf319 skf320 skf321 skf322 skf323 skf324 skf325 skf328 skf329 skf331 skf332 skf333 skf334 skf335 skf336 skf337 skf338 skf339 skf340 skf341 skf342 skf343 skf344 skf345 skf346 skf347 skf348 skf349 skf350 skf351 skf352 skf353 skf354 skf355 skf356 skf357 skf359 skf360 skf369 skf370 skf382 skf383 skf384 skf385 skf386 skf387 skf388 skf389 skf390 skf391 skf392 skf393 skf394 skf395 skf396 skf397 skf398 skf399 skf400 skf401 skf402 skf403 skf404 skf405 skf406 skf407 skf408 skf409 skf410 skf411 skf412 skf413 skf414 skf415 skf416 skf417 skf418 skf419 skf420 skf421 skf422 skf423 skf424 skf425 skf426 skf427 skf428 skf429 skf430 skf431 skf432 skf433 skf434 skf435 skf436 skf437 skf438 skf439 skf440 skf441 skf442 skf443 skf444 skf445 skf446 skf447 skf448 skf449 skf450 skf451 skf452 skf453 skf454 skf455 skf456 skf457 skf458 skf459 skf460 skf461 skf462 skf463 skf464 skf465 skf466 skf467 skf468 skf469 skf470 skf471 skf472 skf473 skf474 skf475 skf476 skf477 skf478 skf479 skf480 skf481 skf482 skf483 skf484 skf485 skf486 skf487 skf488 skf489 skf490 skf491 skf492 skf493 skf494 skf495 skf496 skf497 skf498 skf499 skf500 skf501 skf502 skf503 skf504 skf505 skf506 skf507 skf508 skf509 skf510 skf511 skf512 skf513 skf514 skf515 skf516 skf517 skf518 skf519 skf520 skf521 skf522 skf523 skf524 skf525 skf526 skf527 skf528 skf529 skf530 skf531 skf532 skf533 skf534 skf535 skf536 skf537 skf538 skf539 skf540 skf541 skf542 skf543 skf544 skf545 skf546 skf547 skf561 skf575 skf576 skf577 skf578 skf579 skf580 skf581 skf582 skf583 skf584 skf585 skf586 skf587 skf588 skf589 skf590 skf591 skf592 skf593 skf594 skf595 skf596 skf597 skf598 skf599 skf600 skf601 skf602 skf603 skf604 skf605 skf606 skf607 skf608 skf609 skf610 skf611 skf612 skf613 skf614 skf615 skf616 skf617 skf618 skf619 skf620 skf621 skf622 skf623 skf624 skf625 skf626 skf627 skf628 skf629 skf630 skf631 skf632 skf633 skf634 skf635 skf636 skf637 skf638 skf639 skf640 skf641 skf642 skf643 skf644 skf645 skf646 skf647 skf648 skf649 skf650 skf651 skf652 skf653 skf654 skf655 skf656 skf657 skf658 skf659 skf660 skf661 skf662 skf663 skf664 skf665 skf666 skf667 skf668 skf669 skf670 skf671 skf672 skf673 skf674 skf675 skf676 skf677 skf678 skf679 skf680 skf681 skf682 skf683 skf684 skf685 skf686 skf687 skf688 skf689 skf690 skf691 skf692 skf693 skf694 skf695 skf696 skf697 skf698 skf699 skf700 skf701 skf702 skf703 skf704 skf705 skf706 skf707 skf708 skf709 skf710 skf711 skf712 skf713 skf714 skf715 skf716 skf717 skf718 skf719 skf720 skf721 skf722 skf723 skf724 skf725 skf726 skf727 skf728 skf729 skf730 skf731 skf732 skf733 skf734 skf735 skf736 skf737 skf738 skf739 skf740 skf741 skf742 skf743 skf744 skf745 skf746 skf747 skf748 skf749 skf750 skf751 skf752 skf753 skf754 skf755 skf756 skf757 skf758 skf759 skf760 skf761 skf762 skf763 skf764 skf765 skf766 skf767 skf768 skf769 skf770 skf771 skf772 skf773 skf774 skf775 skf776 skf777 skf778 skf779 skf780 skf781 skf782 skf783 skf784 skf785 skf786 skf787 skf788 skf789 skf790 skf791 skf792 skf793 skf794 skf795 skf796 skf797 skf798 skf799 skf800 skf801 skf802 skf803 skf809 skf810 skf811 skf812 skf813 skf814 skf815 skf816 skf817 skf818 skf819 skf820 skf821 skf822 skf823 skf824 skf825 skf826 skf827 skf828 skf829 skf830 skf831 skf832 skf833 skf834 skf835 skf836 skf837 skf838 skf839 skf840 skf841 skf842 skf843 skf844 skf845 skf846 skf847 skf848 skf849 skf850 skf851 skf852 skf853 skf854 skf855 skf856 skf857 skf858 skf868 skf869 skf870 skf871 skf872 skf873 skf874 skf880 skf881 skf882 skf883 skf884 skf885 skf886 skf887 skf888 skf889 skf890 skf892 skf893 skf894 skf895 skf896 skf897 skf898 skf900 skf901 skf902 skf903 skf904 skf905 skf906 skf910 skf911 skf912 skf913 skf914 skf915 skf916 skf922 skf923 skf924 skf925 skf926 skf927 skf928 skf929 skf930 skf931 skf932 skf934 skf935 skf936 skf937 skf938 skf939 skf940 skf942 skf943 skf944 skf945 skf946 skf947 skf948 skf952 skf953 skf954 skf955 skf956 skf957 skf958 skf959 skf960 skf961 skf962 skf963 skf964 skf965 skf966 skf967 skf968 skf971 skf972 skf973 skf974 skf975 skf976 skf977 skf978 skf979 skf981 skf982 skf983 skf984 skf985 skf986 skf987 skf988 skf989 skf990 skf991 skf992 skf993 skf994 skf995 skf996 skf997 skf998 skf1003 skf1004 skf1020 skf1021 skf1022 skf1023 skf1024 skf1025 skf1026 skf1027 skf1028 skf1029 skf1030 skf1031 skf1032 skf1033 skf1034 skf1035 skf1036 skf1037 skf1038 skf1039 skf1040 skf1041 skf1042 skf1043 skf1044 skf1045 skf1046 skf1047 skf1048 skf1049 skf1050 skf1051 skf1052 skf1053 skf1054 skf1055 skf1056 skf1057 skf1058 skf1059 skf1060 skf1061 skf1062 skf1063 skf1064 skf1065 skf1066 skf1067 skf1068 skf1069 skf1070 skf1071 skf1076 skf1077 skf1078 skf1079 skf1080 skf1081 skf1082 skf1083 skf1084 skf1085 skf1086 skf1087 skf1088 skf1089 skf1090 skf1091 skf1092 skf1093 skf1094 skf1095 skf1096 skf1097 skf1098 skf1099 skf1100 skf1101 skf1102 skf1103 skf1104 skf1105 skf1106 skf1107 skf1108 skf1109 skf1110 skf1111 skf1112 skf1113 skf1114 skf1115 skf1116 skf1119 skf1120 skf1121 skf1122 skf1123 skf1124 skf1125 skf1126 skf1127 skf1128 skf1129 skf1130 skf1131 skf1132 skf1133 skf1134 skf1135 skf1136 skf1137 skf1138 skf1139 skf1140 skf1141 skf1142 skf1143 skf1144 skf1145 skf1146 skf1147 skf1148 skf1149 skf1150 skf1151 skf1152 skf1153 skf1154 skf1155 skf1156 skf1157 skf1158 skf1159 skf1160 skf1161 skf1162 skf1163 skf1164 skf1165 skf1166 skf1167 skf1168 skf1169 skf1170 skf1171 skf1172 skf1173 skf1174 skf1175 skf1176 skf1177 skf1178 skf1179 skf1180 skf1181 skf1182 skf1183 skf1184 skf1185 skf1186 skf1187 skf1188 skf1189 skf1190 skf1191 skf1192 skf1193 skf1194 skf1195 skf1196 skf1197 skf1198 skf1199 skf1200 skf1201 skf1202 skf1203 skf1204 skf1205 skf1206 skf1207 skf1208 skf1209 skf1210 skf1211 skf1212 skf1213 skf1214 skf1215 skf1216 skf1217 skf1218 skf1219 skf1220 skf1221 skf1222 skf1223 skf1224 skf1225 skf1226 skf1227 skf1228 skf1229 skf1230 skf1231 skf1232 
% 0.72/0.60   Problem Properties:
% 0.72/0.60   This is a full first-order problem with equality.
% 0.72/0.60  SZS status GaveUp
% 0.72/0.60  SPASS beiseite: SPASS does currently not support non-BS equality problems.
% 0.72/0.60  
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