%------------------------------------------------------------------------------ % File : SPASS-SCL---0.1 % Problem : CAT032+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 : n016.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 07:18:52 PM UTC 2026 % Result : Unknown 1.38s 0.87s % Output : None % Verified : % SZS Type : - % Comments : %------------------------------------------------------------------------------ %----No solution output by system %------------------------------------------------------------------------------ %----ORIGINAL SYSTEM OUTPUT % 0.00/0.12 % Problem : CAT032+2 : TPTP v9.2.1. Released v3.4.0. % 0.00/0.12 % Command : /export/starexec/sandbox2/solver/bin/execute.py 300 /export/starexec/sandbox2/benchmark/theBenchmark.p % 0.16/0.33 % Computer : n016.cluster.edu % 0.16/0.33 % Model : x86_64 x86_64 % 0.16/0.33 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz % 0.16/0.33 % Memory : 8042.1875MB % 0.16/0.33 % OS : Linux 3.10.0-693.el7.x86_64 % 0.16/0.33 % CPULimit : 300 % 0.16/0.33 % WCLimit : 300 % 0.16/0.33 % DateTime : Thu May 7 14:10:52 EDT 2026 % 0.16/0.34 % CPUTime : % 0.16/0.34 SPASS-SCL-FOL version: % 0.18/0.39 SPASS-SCL-FOL 0.1 (595c0c7b1) [parallel mode] % 1.38/0.82 Starting: ./SPASS-SCL-FOL --heuristics_normal -t 300 /export/starexec/sandbox2/benchmark/theBenchmark.p % 1.38/0.82 Starting: ./SPASS-SCL-FOL --heuristics_resolution_1 -t 300 /export/starexec/sandbox2/benchmark/theBenchmark.p % 1.38/0.82 Starting: ./SPASS-SCL-FOL --heuristics_resolution_2 -t 300 /export/starexec/sandbox2/benchmark/theBenchmark.p % 1.38/0.82 Starting: ./SPASS-SCL-FOL --heuristics_resolution_3 -t 300 /export/starexec/sandbox2/benchmark/theBenchmark.p % 1.38/0.82 Starting: ./SPASS-SCL-FOL --heuristics_lmodel_grow -t 300 /export/starexec/sandbox2/benchmark/theBenchmark.p % 1.38/0.82 Execution normal ended with status: gaveup % 1.38/0.82 Execution resolution_1 ended with status: gaveup % 1.38/0.82 Execution resolution_2 ended with status: gaveup % 1.38/0.82 Execution lmodel_grow ended with status: gaveup % 1.38/0.82 Execution resolution_3 ended with status: gaveup % 1.38/0.82 No successful execution. % 1.38/0.82 % 1.38/0.82 Input Clauses: % 1.38/0.86 % 1.38/0.86 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 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_funct_2 v1_partfun1 v3_funct_2 v2_funct_2 v1_relat_2 r1_partfun1 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_s1_funct_3 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_funcop_1 v2_binop_1 v1_binop_1 v3_binop_1 v1_ordinal2 r1_ordinal2 v2_ordinal2 v3_ordinal2 v4_ordinal2 p1_s1_ordinal2 v1_finset_1 p1_s1_finset_1 p1_s2_finset_1 v1_fraenkel m1_fraenkel m2_fraenkel p1_s23_fraenkel p1_s24_fraenkel p1_s26_fraenkel p1_s27_fraenkel p1_s1_fraenkel p2_s1_fraenkel p1_s2_fraenkel p2_s2_fraenkel p1_s3_fraenkel p2_s3_fraenkel p1_s4_fraenkel p2_s4_fraenkel p1_s6_fraenkel p1_s8_fraenkel p2_s8_fraenkel p1_s9_fraenkel p2_s9_fraenkel p2_s11_fraenkel p1_s11_fraenkel p1_s12_fraenkel p2_s12_fraenkel p1_s16_fraenkel p2_s16_fraenkel p2_s19_fraenkel p1_s19_fraenkel p1_s5_fraenkel p1_s7_fraenkel p1_s10_fraenkel p2_s13_fraenkel p1_s13_fraenkel p1_s14_fraenkel p2_s14_fraenkel p1_s15_fraenkel p2_s15_fraenkel p1_s17_fraenkel p1_s18_fraenkel p1_s20_fraenkel v1_card_1 v1_xcmplx_0 v1_xreal_0 v3_xreal_0 r2_wellord2 v2_wellord1 v2_card_1 r1_xreal_0 p1_s1_card_1 p1_s2_card_1 v1_finseq_1 m1_finseq_1 v2_finseq_1 m2_finseq_1 p1_s1_finseq_1 p1_s3_finseq_1 p1_s4_finseq_1 p1_s5_finseq_1 m1_finseq_2 m2_finseq_2 p1_s2_finseq_2 m1_qc_lang1 v1_qc_lang1 v2_qc_lang1 v3_qc_lang1 v4_qc_lang1 v5_qc_lang1 v6_qc_lang1 p1_s1_qc_lang1 p1_s2_qc_lang1 v1_qc_lang2 v2_qc_lang2 v3_qc_lang2 v4_qc_lang2 r1_qc_lang2 r2_qc_lang2 r3_qc_lang2 v1_cqc_lang p1_s1_cqc_lang m1_pboole m3_pboole m4_pboole r1_pboole r2_pboole r4_pboole r5_pboole r6_pboole r7_pboole r3_pboole m2_pboole p1_s2_pboole p1_s3_pboole v1_pboole v2_pboole l1_cat_1 v1_cat_1 v2_cat_1 m1_cat_1 v3_cat_1 v4_cat_1 v5_cat_1 v6_cat_1 v7_cat_1 r1_cat_1 m2_cat_1 v8_cat_1 v9_cat_1 v10_cat_1 m3_cat_2 m1_cat_2 r1_cat_2 m2_cat_2 v2_nattra_1 r1_nattra_1 m1_nattra_1 r2_nattra_1 m2_nattra_1 v1_nattra_1 r3_nattra_1 m3_nattra_1 m4_nattra_1 r4_nattra_1 r1_isocat_1 r2_isocat_1 m1_isocat_1 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 ren119 ren120 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ren1856 ren1857 ren1858 ren1859 ren1860 ren1861 ren1862 ren1863 ren1864 ren1865 ren1866 ren1867 ren1868 ren1869 ren1870 ren1871 ren1872 ren1873 ren1874 ren1875 ren1876 ren1877 ren1878 ren1879 ren1880 ren1881 ren1882 ren1883 ren1884 ren1885 ren1886 ren1887 ren1888 ren1889 ren1890 ren1891 ren1892 ren1893 ren1894 ren1895 ren1896 ren1897 ren1898 ren1899 ren1900 ren1901 ren1902 ren1903 ren1904 ren1905 ren1906 ren1907 ren1908 ren1909 ren1910 ren1911 ren1912 ren1913 ren1914 ren1915 ren1916 ren1917 ren1918 ren1919 ren1920 ren1921 ren1922 ren1923 ren1924 ren1925 ren1926 ren1927 ren1928 ren1929 ren1930 ren1931 ren1932 ren1933 ren1934 ren1935 ren1936 ren1937 ren1938 ren1939 ren1940 ren1941 ren1942 ren1943 ren1944 ren1945 ren1946 ren1947 ren1948 ren1949 ren1950 ren1951 ren1952 ren1953 ren1954 ren1955 ren1956 ren1957 ren1958 ren1959 ren1960 ren1961 ren1962 ren1963 ren1964 ren1965 ren1966 ren1967 ren1968 ren1969 ren1970 ren1971 ren1972 ren1973 ren1974 ren1975 ren1976 ren1977 ren1978 ren1979 ren1980 ren1981 ren1982 ren1983 ren1984 ren1985 ren1986 ren1987 ren1988 ren1989 ren1990 ren1991 ren1992 ren1993 ren1994 ren1995 ren1996 ren1997 ren1998 ren1999 ren2000 ren2001 ren2002 ren2003 ren2004 ren2005 ren2006 ren2007 ren2008 ren2009 ren2010 ren2011 ren2012 ren2013 ren2014 ren2015 ren2016 ren2017 ren2018 ren2019 ren2020 ren2021 ren2022 ren2023 ren2024 ren2025 % 1.38/0.86 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_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 np__1 np__0 f1_s1_funct_3 f2_s1_funct_3 f1_s2_funct_3 f2_s2_funct_3 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 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 f1_s1_finset_1 f1_s2_finset_1 f1_s23_fraenkel f2_s23_fraenkel f1_s24_fraenkel f2_s24_fraenkel f3_s24_fraenkel f1_s26_fraenkel f3_s26_fraenkel f2_s26_fraenkel f1_s27_fraenkel f3_s27_fraenkel f2_s27_fraenkel f1_s1_fraenkel a_0_0_fraenkel a_0_1_fraenkel f1_s2_fraenkel f2_s2_fraenkel a_0_2_fraenkel a_0_3_fraenkel f1_s3_fraenkel a_0_4_fraenkel a_0_5_fraenkel f1_s4_fraenkel f2_s4_fraenkel a_0_6_fraenkel a_0_7_fraenkel f1_s5_fraenkel a_0_8_fraenkel a_0_9_fraenkel f1_s6_fraenkel a_0_10_fraenkel a_0_11_fraenkel f1_s7_fraenkel f2_s7_fraenkel a_0_12_fraenkel a_0_13_fraenkel f1_s8_fraenkel f2_s8_fraenkel a_0_14_fraenkel a_0_15_fraenkel f4_s9_fraenkel f3_s9_fraenkel f5_s9_fraenkel f1_s9_fraenkel a_0_16_fraenkel a_0_17_fraenkel a_0_18_fraenkel f1_s10_fraenkel a_0_19_fraenkel f1_s11_fraenkel f2_s11_fraenkel f1_s12_fraenkel f2_s12_fraenkel a_0_20_fraenkel a_0_21_fraenkel a_0_23_fraenkel a_0_24_fraenkel a_0_26_fraenkel a_0_27_fraenkel a_0_29_fraenkel f1_s16_fraenkel f2_s16_fraenkel a_0_30_fraenkel a_0_31_fraenkel a_0_32_fraenkel f2_s17_fraenkel a_0_33_fraenkel f2_s18_fraenkel f1_s19_fraenkel f2_s19_fraenkel f4_s19_fraenkel a_0_34_fraenkel a_0_35_fraenkel a_0_36_fraenkel a_0_37_fraenkel f2_s21_fraenkel a_0_38_fraenkel f3_s22_fraenkel f4_s22_fraenkel a_0_39_fraenkel f3_s25_fraenkel f4_s25_fraenkel f1_s25_fraenkel f2_s25_fraenkel a_0_40_fraenkel f2_s9_fraenkel f3_s13_fraenkel a_0_22_fraenkel f1_s13_fraenkel f2_s13_fraenkel f1_s14_fraenkel a_0_25_fraenkel f1_s15_fraenkel f2_s15_fraenkel a_0_28_fraenkel f1_s17_fraenkel f1_s18_fraenkel f1_s20_fraenkel f2_s20_fraenkel f4_s20_fraenkel f1_s21_fraenkel f1_s22_fraenkel f2_s22_fraenkel k1_numbers k2_numbers k3_numbers k4_numbers k2_arytm_2 k6_arytm_3 k5_numbers k13_arytm_3 a_0_0_numbers np__2 np__3 f1_s1_finseq_1 f1_s2_finseq_1 f1_s4_finseq_1 f2_s5_finseq_1 f1_s5_finseq_1 f1_s1_funct_5 f2_s1_finseq_2 f1_s1_finseq_2 f1_s2_finseq_2 k1_qc_lang1 k2_qc_lang1 k3_qc_lang1 k4_qc_lang1 k5_qc_lang1 np__4 np__5 np__6 np__7 k8_qc_lang1 k11_qc_lang1 f1_s3_qc_lang1 f2_s3_qc_lang1 a_0_0_qc_lang1 k1_qc_lang2 k7_cqc_lang k9_cqc_lang f1_s2_cqc_lang f2_s2_cqc_lang f1_s3_cqc_lang f2_s3_cqc_lang f4_s3_cqc_lang f3_s3_cqc_lang f1_s4_cqc_lang f2_s4_cqc_lang f3_s4_cqc_lang f1_s5_cqc_lang f3_s5_cqc_lang f1_s6_cqc_lang f2_s6_cqc_lang f5_s6_cqc_lang f6_s6_cqc_lang f7_s6_cqc_lang f1_s7_cqc_lang f3_s7_cqc_lang f6_s7_cqc_lang f1_s8_cqc_lang f3_s8_cqc_lang f7_s8_cqc_lang f8_s8_cqc_lang f1_s9_cqc_lang f3_s9_cqc_lang f8_s9_cqc_lang f9_s9_cqc_lang a_0_0_cqc_lang f1_s1_pboole f1_s2_pboole f2_s2_pboole f1_s3_pboole f1_s4_pboole f1_s5_pboole f1_s1_nattra_1 f2_s1_nattra_1 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 skc240 skc241 skc242 skc243 skc261 skc262 skc265 skc266 skc267 skc273 skc274 skc296 skc297 skc466 skc467 skc468 skc469 skc470 skc471 skc472 skc473 skc474 skc475 skc476 skc477 skc478 skc480 skc481 skc482 skc483 skc484 skc485 skc486 skc487 skc488 skc489 skc490 skc491 skc492 skc506 skc507 skc508 skc509 skc510 skc511 skc512 skc513 skc674 skc713 skc714 skc765 skc766 skc767 skc768 skc769 skc770 skc771 skc772 skc773 skc781 skc782 skc783 skc784 skc785 skc797 skc805 skc813 skc814 skc815 skc823 skc824 skc825 skc826 skc827 skc839 skc847 skc855 skc856 skc857 skc866 skc867 skc868 skc869 skc876 skc877 skc881 skc882 skc883 skc884 skc885 skc888 skc890 skc891 skc893 skc894 skc895 skc897 skc900 skc901 skc902 skc903 skc905 skc907 skc909 skc911 skc973 skc974 skc992 skc993 skc994 skc995 skc997 skc999 skc1000 skc1001 skc1002 skc1034 skc1035 skc1036 skc1037 skc1039 skc1040 skc1042 skc1043 skc1072 skc1097 skc1099 skc1164 skc1165 skc1166 skc1167 skc1168 skc1169 skc1217 skc1218 skc1229 skc1230 skc1241 skc1242 skc1255 skc1266 skc1277 skc1288 skc1299 skc1305 skc1354 skc1355 skc1356 skc1357 skc1358 skc1359 skc1360 skc1365 skc1366 skc1367 skc1461 skc1502 skc1563 skc1564 skc1612 skc1613 skc1614 % 1.38/0.86 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 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 k1_partfun1 k6_partfun1 k2_partfun1 k2_funct_2 k3_funct_2 k4_funct_2 k5_funct_2 k6_funct_2 k3_partfun1 k4_partfun1 k5_partfun1 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 k1_funct_3 k3_funct_3 k4_funct_3 k6_funct_3 k7_funct_3 k8_funct_3 k11_funct_3 k13_funct_3 k9_funct_3 k10_funct_3 k14_funct_3 k15_funct_3 k12_funct_3 k16_funct_3 f3_s2_funct_3 k2_funct_3 k5_funct_3 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 k2_funcop_1 k3_funcop_1 k4_funcop_1 k5_funcop_1 k1_funcop_1 k1_binop_1 k6_funcop_1 k2_binop_1 k7_funcop_1 k8_funcop_1 k10_funcop_1 k9_funcop_1 k4_funct_4 k1_funct_4 k2_funct_4 k3_funct_4 k5_funct_4 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 f2_s1_finset_1 f3_s1_finset_1 k2_setwiseo k1_fraenkel k5_finsub_1 f4_s24_fraenkel f2_s5_fraenkel f3_s5_fraenkel f2_s6_fraenkel f3_s6_fraenkel f3_s7_fraenkel f4_s7_fraenkel f3_s8_fraenkel f3_s11_fraenkel f3_s12_fraenkel f3_s16_fraenkel f5_s25_fraenkel f2_s1_fraenkel f3_s2_fraenkel f2_s3_fraenkel f3_s4_fraenkel f4_s13_fraenkel f2_s14_fraenkel f3_s15_fraenkel f3_s17_fraenkel f3_s18_fraenkel f3_s19_fraenkel f3_s20_fraenkel f3_s21_fraenkel f5_s22_fraenkel k3_card_1 k1_card_1 k2_wellord2 k2_card_1 k1_nat_1 k4_card_1 k1_finseq_1 k5_finseq_1 k10_finseq_1 k11_finseq_1 k13_finseq_1 k15_finseq_1 k7_finseq_1 k16_finseq_1 k2_finseq_1 k2_xcmplx_0 k3_finseq_1 k4_finseq_1 k6_finseq_1 k6_xcmplx_0 k9_finseq_1 k14_finseq_1 k17_finseq_1 f2_s2_finseq_1 k8_finseq_1 k12_finseq_1 a_1_0_finseq_1 k1_funct_5 k2_funct_5 k3_funct_5 k4_funct_5 k5_funct_5 k6_funct_5 f2_s1_funct_5 k4_finseq_2 k3_square_1 k4_square_1 k2_square_1 k1_finseq_2 k2_finseq_2 k3_finseq_2 f3_s1_finseq_2 a_2_0_finseq_2 a_1_0_finseq_2 a_1_1_finseq_2 a_1_2_finseq_2 a_3_0_finseq_2 a_1_3_finseq_2 k7_qc_lang1 k6_qc_lang1 k9_qc_lang1 k10_qc_lang1 k12_qc_lang1 k13_qc_lang1 k14_qc_lang1 k15_qc_lang1 k16_qc_lang1 k17_qc_lang1 k18_qc_lang1 k19_qc_lang1 k20_qc_lang1 k21_qc_lang1 k24_qc_lang1 f3_s3_qc_lang1 f4_s3_qc_lang1 f5_s3_qc_lang1 f6_s3_qc_lang1 k22_qc_lang1 k23_qc_lang1 a_1_0_qc_lang1 a_1_1_qc_lang1 a_1_2_qc_lang1 k2_qc_lang2 k3_qc_lang2 k4_qc_lang2 k5_qc_lang2 k6_qc_lang2 k7_qc_lang2 k8_qc_lang2 k9_qc_lang2 k10_qc_lang2 k11_qc_lang2 k12_qc_lang2 k13_qc_lang2 k14_qc_lang2 k15_qc_lang2 k3_cqc_lang k1_cqc_lang k4_cqc_lang k6_cqc_lang k6_qc_lang3 k5_qc_lang3 k17_cqc_lang k3_qc_lang3 k2_cqc_lang k5_cqc_lang k8_cqc_lang k10_cqc_lang k11_cqc_lang k15_cqc_lang f3_s2_cqc_lang f4_s2_cqc_lang f5_s2_cqc_lang f6_s2_cqc_lang f5_s3_cqc_lang f6_s3_cqc_lang f7_s3_cqc_lang f8_s3_cqc_lang f4_s4_cqc_lang f5_s4_cqc_lang f6_s4_cqc_lang f7_s4_cqc_lang f2_s5_cqc_lang f4_s5_cqc_lang f5_s5_cqc_lang f6_s5_cqc_lang f7_s5_cqc_lang f3_s6_cqc_lang f4_s6_cqc_lang f8_s6_cqc_lang f9_s6_cqc_lang f10_s6_cqc_lang f2_s7_cqc_lang f4_s7_cqc_lang f5_s7_cqc_lang f7_s7_cqc_lang f8_s7_cqc_lang f2_s8_cqc_lang f4_s8_cqc_lang f5_s8_cqc_lang f6_s8_cqc_lang f9_s8_cqc_lang f2_s9_cqc_lang f4_s9_cqc_lang f5_s9_cqc_lang f6_s9_cqc_lang f7_s9_cqc_lang k12_cqc_lang k13_cqc_lang k14_cqc_lang k16_cqc_lang a_2_0_cqc_lang a_2_1_cqc_lang k6_pboole k1_pboole k2_pboole k3_pboole k4_pboole k5_pboole k4_card_3 k9_pboole k7_pboole k11_pboole k12_pboole k13_pboole k14_pboole f2_s1_pboole f2_s4_pboole f2_s5_pboole k8_pboole k10_pboole k1_cat_1 u2_cat_1 k2_cat_1 u1_cat_1 u3_cat_1 k3_cat_1 u4_cat_1 u5_cat_1 k4_cat_1 k5_cat_1 u6_cat_1 k6_cat_1 k8_cat_1 k7_cat_1 g1_cat_1 k9_cat_1 k10_cat_1 k11_cat_1 k12_cat_1 k13_cat_1 k14_cat_1 k15_cat_1 k16_cat_1 a_3_0_cat_1 k5_cat_2 k11_cat_2 k2_cat_2 k1_cat_2 k3_cat_2 k4_cat_2 k8_cat_2 k9_cat_2 k10_cat_2 k12_cat_2 k13_cat_2 k14_cat_2 k15_cat_2 k7_cat_2 k6_cat_2 k16_cat_2 k17_cat_2 k18_cat_2 k19_cat_2 a_2_0_cat_2 k1_realset1 k1_nattra_1 k2_nattra_1 k3_nattra_1 k4_nattra_1 k5_nattra_1 k6_nattra_1 k8_nattra_1 k7_nattra_1 k9_nattra_1 k10_nattra_1 k11_nattra_1 k12_nattra_1 k13_nattra_1 f3_s1_nattra_1 a_1_0_nattra_1 k3_isocat_1 k2_isocat_1 k1_isocat_1 k4_isocat_1 k5_isocat_1 k6_isocat_1 k7_isocat_1 k8_isocat_1 k1_isocat_2 k2_isocat_2 k3_isocat_2 k4_isocat_2 k5_isocat_2 k6_isocat_2 k7_isocat_2 k8_isocat_2 k9_isocat_2 k10_isocat_2 k11_isocat_2 k12_isocat_2 k13_isocat_2 k14_isocat_2 k15_isocat_2 k16_isocat_2 k17_isocat_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 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skf1608 skf1609 skf1610 skf1611 % 1.38/0.86 Problem Properties: % 1.38/0.86 This is a full first-order problem with equality. % 1.38/0.86 SZS status GaveUp % 1.38/0.86 SPASS beiseite: SPASS does currently not support non-BS equality problems. % 1.38/0.86 %------------------------------------------------------------------------------