TSTP Solution File: SEU120+1 by Goeland---1.0.0
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- Process Solution
%------------------------------------------------------------------------------
% File : Goeland---1.0.0
% Problem : SEU120+1 : TPTP v8.1.0. Released v3.3.0.
% Transfm : none
% Format : tptp:raw
% Command : goeland -dmt -presko -proof %s
% Computer : n018.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 : Tue Sep 20 05:55:24 EDT 2022
% Result : Theorem 54.78s 8.19s
% Output : Proof 54.78s
% Verified :
% SZS Type : -
% Comments :
%------------------------------------------------------------------------------
%----WARNING: Could not form TPTP format derivation
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.04/0.13 % Problem : SEU120+1 : TPTP v8.1.0. Released v3.3.0.
% 0.04/0.13 % Command : goeland -dmt -presko -proof %s
% 0.14/0.35 % Computer : n018.cluster.edu
% 0.14/0.35 % Model : x86_64 x86_64
% 0.14/0.35 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.14/0.35 % Memory : 8042.1875MB
% 0.14/0.35 % OS : Linux 3.10.0-693.el7.x86_64
% 0.14/0.35 % CPULimit : 300
% 0.14/0.35 % WCLimit : 300
% 0.14/0.35 % DateTime : Sat Sep 3 09:35:59 EDT 2022
% 0.14/0.35 % CPUTime :
% 0.14/0.36 [DMT] DMT loaded with preskolemization
% 0.14/0.36 [EQ] equality loaded.
% 0.14/0.36 [0.000053s][1][MAIN] Problem : theBenchmark.p
% 0.14/0.36 Start search
% 0.14/0.36 nb_step : 1 - limit : 12
% 0.14/0.36 Launch Gotab with destructive = true
% 54.78/8.19 % SZS output start Proof for theBenchmark.p
% 54.78/8.19 [0] ALPHA_AND : (! [A3_3, B4_4] : ((in(A3_3, B4_4) => ~in(B4_4, A3_3))) & ! [A5_5, B6_6] : (=(set_intersection2(A5_5, B6_6), set_intersection2(B6_6, A5_5))) & ! [A7_7] : ((=(A7_7, empty_set) <=> ! [B8_8] : (~in(B8_8, A7_7)))) & ! [A9_9, B10_10] : ((disjoint(A9_9, B10_10) <=> =(set_intersection2(A9_9, B10_10), empty_set))) & $true & $true & empty(empty_set) & ! [A11_11, B12_12] : (=(set_intersection2(A11_11, A11_11), A11_11)) & ? [A13_13] : (empty(A13_13)) & ? [A14_14] : (~empty(A14_14)) & ! [A15_15, B16_16] : ((disjoint(A15_15, B16_16) => disjoint(B16_16, A15_15))) & ~! [A17_17, B18_18] : ((~(~disjoint(A17_17, B18_18) & ! [C19_19] : (~in(C19_19, set_intersection2(A17_17, B18_18)))) & ~(? [C20_20] : (in(C20_20, set_intersection2(A17_17, B18_18))) & disjoint(A17_17, B18_18)))))
% 54.78/8.19 -> [1] ! [A3_3, B4_4] : ((in(A3_3, B4_4) => ~in(B4_4, A3_3))), ! [A5_5, B6_6] : (=(set_intersection2(A5_5, B6_6), set_intersection2(B6_6, A5_5))), ! [A7_7] : ((=(A7_7, empty_set) <=> ! [B8_8] : (~in(B8_8, A7_7)))), ! [A9_9, B10_10] : ((disjoint(A9_9, B10_10) <=> =(set_intersection2(A9_9, B10_10), empty_set))), $true, empty(empty_set), ! [A11_11, B12_12] : (=(set_intersection2(A11_11, A11_11), A11_11)), ? [A13_13] : (empty(A13_13)), ? [A14_14] : (~empty(A14_14)), ! [A15_15, B16_16] : ((disjoint(A15_15, B16_16) => disjoint(B16_16, A15_15))), ~! [A17_17, B18_18] : ((~(~disjoint(A17_17, B18_18) & ! [C19_19] : (~in(C19_19, set_intersection2(A17_17, B18_18)))) & ~(? [C20_20] : (in(C20_20, set_intersection2(A17_17, B18_18))) & disjoint(A17_17, B18_18))))
% 54.78/8.19
% 54.78/8.19 [1] DELTA_EXISTS : ? [A13_13] : (empty(A13_13))
% 54.78/8.19 -> [2] empty(skolem_A1313)
% 54.78/8.19
% 54.78/8.19 [2] DELTA_EXISTS : ? [A14_14] : (~empty(A14_14))
% 54.78/8.19 -> [3] ~empty(skolem_A1414)
% 54.78/8.19
% 54.78/8.19 [3] DELTA_NOT_FORALL : ~! [A17_17, B18_18] : ((~(~disjoint(A17_17, B18_18) & ! [C19_19] : (~in(C19_19, set_intersection2(A17_17, B18_18)))) & ~(? [C20_20] : (in(C20_20, set_intersection2(A17_17, B18_18))) & disjoint(A17_17, B18_18))))
% 54.78/8.19 -> [4] ~(~(~disjoint(skolem_A1717, skolem_B1818) & ! [C19_19] : (~in(C19_19, set_intersection2(skolem_A1717, skolem_B1818)))) & ~(? [C20_20] : (in(C20_20, set_intersection2(skolem_A1717, skolem_B1818))) & disjoint(skolem_A1717, skolem_B1818)))
% 54.78/8.19
% 54.78/8.19 [4] BETA_NOT_AND : ~(~(~disjoint(skolem_A1717, skolem_B1818) & ! [C19_19] : (~in(C19_19, set_intersection2(skolem_A1717, skolem_B1818)))) & ~(? [C20_20] : (in(C20_20, set_intersection2(skolem_A1717, skolem_B1818))) & disjoint(skolem_A1717, skolem_B1818)))
% 54.78/8.19 -> [5] ~~(~disjoint(skolem_A1717, skolem_B1818) & ! [C19_19] : (~in(C19_19, set_intersection2(skolem_A1717, skolem_B1818))))
% 54.78/8.19 -> [6] ~~(? [C20_20] : (in(C20_20, set_intersection2(skolem_A1717, skolem_B1818))) & disjoint(skolem_A1717, skolem_B1818))
% 54.78/8.19
% 54.78/8.19 [6] ALPHA_NOT_NOT : ~~(? [C20_20] : (in(C20_20, set_intersection2(skolem_A1717, skolem_B1818))) & disjoint(skolem_A1717, skolem_B1818))
% 54.78/8.19 -> [7] (? [C20_20] : (in(C20_20, set_intersection2(skolem_A1717, skolem_B1818))) & disjoint(skolem_A1717, skolem_B1818))
% 54.78/8.19
% 54.78/8.19 [7] ALPHA_AND : (? [C20_20] : (in(C20_20, set_intersection2(skolem_A1717, skolem_B1818))) & disjoint(skolem_A1717, skolem_B1818))
% 54.78/8.19 -> [9] ? [C20_20] : (in(C20_20, set_intersection2(skolem_A1717, skolem_B1818))), disjoint(skolem_A1717, skolem_B1818)
% 54.78/8.19
% 54.78/8.19 [9] DELTA_EXISTS : ? [C20_20] : (in(C20_20, set_intersection2(skolem_A1717, skolem_B1818)))
% 54.78/8.19 -> [11] in(skolem_C2020, set_intersection2(skolem_A1717, skolem_B1818))
% 54.78/8.19
% 54.78/8.19 [11] GAMMA_FORALL : ! [A3_3, B4_4] : ((in(A3_3, B4_4) => ~in(B4_4, A3_3)))
% 54.78/8.19 -> [15] (in(skolem_C2020, set_intersection2(skolem_A1717, skolem_B1818)) => ~in(set_intersection2(skolem_A1717, skolem_B1818), skolem_C2020))
% 54.78/8.19
% 54.78/8.19 [15] BETA_IMPLY : (in(skolem_C2020, set_intersection2(skolem_A1717, skolem_B1818)) => ~in(set_intersection2(skolem_A1717, skolem_B1818), skolem_C2020))
% 54.78/8.19 -> [16] ~in(skolem_C2020, set_intersection2(skolem_A1717, skolem_B1818))
% 54.78/8.19 -> [17] ~in(set_intersection2(skolem_A1717, skolem_B1818), skolem_C2020)
% 54.78/8.19
% 54.78/8.19 [16] CLOSURE : ~in(skolem_C2020, set_intersection2(skolem_A1717, skolem_B1818))
% 54.78/8.19
% 54.78/8.19 [17] GAMMA_FORALL : ! [A5_5, B6_6] : (=(set_intersection2(A5_5, B6_6), set_intersection2(B6_6, A5_5)))
% 54.78/8.19 -> [20] =(set_intersection2(A5_2_1, B6_2_1), set_intersection2(B6_2_1, A5_2_1))
% 54.78/8.19
% 54.78/8.19 [20] GAMMA_FORALL : ! [A7_7] : ((=(A7_7, empty_set) <=> ! [B8_8] : (~in(B8_8, A7_7))))
% 54.78/8.19 -> [31] (=(empty_set, empty_set) <=> ! [B8_8] : (~in(B8_8, empty_set)))
% 54.78/8.19
% 54.78/8.19 [31] BETA_EQUIV : (=(empty_set, empty_set) <=> ! [B8_8] : (~in(B8_8, empty_set)))
% 54.78/8.19 -> [32] ~=(empty_set, empty_set), ~! [B8_8] : (~in(B8_8, empty_set))
% 54.78/8.19 -> [33] =(empty_set, empty_set), ! [B8_8] : (~in(B8_8, empty_set))
% 54.78/8.19
% 54.78/8.19 [32] DELTA_NOT_FORALL : ~! [B8_8] : (~in(B8_8, empty_set))
% 54.78/8.19 -> [34] ~~in(skolem_B88(empty_set), empty_set)
% 54.78/8.19
% 54.78/8.19 [34] ALPHA_NOT_NOT : ~~in(skolem_B88(empty_set), empty_set)
% 54.78/8.19 -> [35] in(skolem_B88(empty_set), empty_set)
% 54.78/8.19
% 54.78/8.19 [35] CLOSURE : =
% 54.78/8.19
% 54.78/8.19 [33] GAMMA_FORALL : ! [A9_9, B10_10] : ((disjoint(A9_9, B10_10) <=> =(set_intersection2(A9_9, B10_10), empty_set)))
% 54.78/8.19 -> [40] (disjoint(skolem_A1717, skolem_B1818) <=> =(set_intersection2(skolem_A1717, skolem_B1818), empty_set))
% 54.78/8.19
% 54.78/8.19 [40] BETA_EQUIV : (disjoint(skolem_A1717, skolem_B1818) <=> =(set_intersection2(skolem_A1717, skolem_B1818), empty_set))
% 54.78/8.19 -> [41] ~disjoint(skolem_A1717, skolem_B1818), ~=(set_intersection2(skolem_A1717, skolem_B1818), empty_set)
% 54.78/8.19 -> [42] disjoint(skolem_A1717, skolem_B1818), =(set_intersection2(skolem_A1717, skolem_B1818), empty_set)
% 54.78/8.19
% 54.78/8.19 [41] CLOSURE : =
% 54.78/8.19
% 54.78/8.19 [46] GAMMA_FORALL : ! [A15_15, B16_16] : ((disjoint(A15_15, B16_16) => disjoint(B16_16, A15_15)))
% 54.78/8.19 -> [57] (disjoint(skolem_A1717, skolem_B1818) => disjoint(skolem_B1818, skolem_A1717))
% 54.78/8.19
% 54.78/8.19 [57] BETA_IMPLY : (disjoint(skolem_A1717, skolem_B1818) => disjoint(skolem_B1818, skolem_A1717))
% 54.78/8.19 -> [58] ~disjoint(skolem_A1717, skolem_B1818)
% 54.78/8.19 -> [59] disjoint(skolem_B1818, skolem_A1717)
% 54.78/8.19
% 54.78/8.19 [58] CLOSURE : =
% 54.78/8.19
% 54.78/8.19 [59] GAMMA_FORALL : ! [B8_8] : (~in(B8_8, empty_set))
% 54.78/8.19 -> [68] ~in(B8_1_6, empty_set)
% 54.78/8.19
% 54.78/8.19 [68] CLOSURE : =
% 54.78/8.19
% 54.78/8.19 [5] ALPHA_NOT_NOT : ~~(~disjoint(skolem_A1717, skolem_B1818) & ! [C19_19] : (~in(C19_19, set_intersection2(skolem_A1717, skolem_B1818))))
% 54.78/8.19 -> [8] (~disjoint(skolem_A1717, skolem_B1818) & ! [C19_19] : (~in(C19_19, set_intersection2(skolem_A1717, skolem_B1818))))
% 54.78/8.19
% 54.78/8.19 [8] ALPHA_AND : (~disjoint(skolem_A1717, skolem_B1818) & ! [C19_19] : (~in(C19_19, set_intersection2(skolem_A1717, skolem_B1818))))
% 54.78/8.19 -> [10] ~disjoint(skolem_A1717, skolem_B1818), ! [C19_19] : (~in(C19_19, set_intersection2(skolem_A1717, skolem_B1818)))
% 54.78/8.19
% 54.78/8.19 [10] GAMMA_FORALL : ! [A3_3, B4_4] : ((in(A3_3, B4_4) => ~in(B4_4, A3_3)))
% 54.78/8.19 -> [12] (in(skolem_A1414, skolem_B88(skolem_A1414)) => ~in(skolem_B88(skolem_A1414), skolem_A1414))
% 54.78/8.19
% 54.78/8.19 [12] BETA_IMPLY : (in(skolem_A1414, skolem_B88(skolem_A1414)) => ~in(skolem_B88(skolem_A1414), skolem_A1414))
% 54.78/8.19 -> [13] ~in(skolem_A1414, skolem_B88(skolem_A1414))
% 54.78/8.19 -> [14] ~in(skolem_B88(skolem_A1414), skolem_A1414)
% 54.78/8.19
% 54.78/8.19 [14] GAMMA_FORALL : ! [A5_5, B6_6] : (=(set_intersection2(A5_5, B6_6), set_intersection2(B6_6, A5_5)))
% 54.78/8.19 -> [19] =(set_intersection2(A5_1_1, B6_1_1), set_intersection2(B6_1_1, A5_1_1))
% 54.78/8.19
% 54.78/8.19 [19] GAMMA_FORALL : ! [A7_7] : ((=(A7_7, empty_set) <=> ! [B8_8] : (~in(B8_8, A7_7))))
% 54.78/8.19 -> [21] (=(skolem_A1414, empty_set) <=> ! [B8_8] : (~in(B8_8, skolem_A1414)))
% 54.78/8.19
% 54.78/8.19 [21] BETA_EQUIV : (=(skolem_A1414, empty_set) <=> ! [B8_8] : (~in(B8_8, skolem_A1414)))
% 54.78/8.19 -> [23] ~=(skolem_A1414, empty_set), ~! [B8_8] : (~in(B8_8, skolem_A1414))
% 54.78/8.19 -> [24] =(skolem_A1414, empty_set), ! [B8_8] : (~in(B8_8, skolem_A1414))
% 54.78/8.19
% 54.78/8.19 [24] CLOSURE : =
% 54.78/8.19
% 54.78/8.19 [30] CLOSURE : =
% 54.78/8.19
% 54.78/8.19 [13] GAMMA_FORALL : ! [A5_5, B6_6] : (=(set_intersection2(A5_5, B6_6), set_intersection2(B6_6, A5_5)))
% 54.78/8.19 -> [18] =(set_intersection2(A5_0_1, B6_0_1), set_intersection2(B6_0_1, A5_0_1))
% 54.78/8.19
% 54.78/8.19 [18] GAMMA_FORALL : ! [A7_7] : ((=(A7_7, empty_set) <=> ! [B8_8] : (~in(B8_8, A7_7))))
% 54.78/8.19 -> [22] (=(empty_set, empty_set) <=> ! [B8_8] : (~in(B8_8, empty_set)))
% 54.78/8.19
% 54.78/8.19 [22] BETA_EQUIV : (=(empty_set, empty_set) <=> ! [B8_8] : (~in(B8_8, empty_set)))
% 54.78/8.19 -> [25] ~=(empty_set, empty_set), ~! [B8_8] : (~in(B8_8, empty_set))
% 54.78/8.19 -> [26] =(empty_set, empty_set), ! [B8_8] : (~in(B8_8, empty_set))
% 54.78/8.19
% 54.78/8.19 [25] DELTA_NOT_FORALL : ~! [B8_8] : (~in(B8_8, empty_set))
% 54.78/8.19 -> [27] ~~in(skolem_B88(empty_set), empty_set)
% 54.78/8.19
% 54.78/8.19 [27] ALPHA_NOT_NOT : ~~in(skolem_B88(empty_set), empty_set)
% 54.78/8.19 -> [29] in(skolem_B88(empty_set), empty_set)
% 54.78/8.19
% 54.78/8.19 [29] CLOSURE : =
% 54.78/8.19
% 54.78/8.19 [26] GAMMA_FORALL : ! [A9_9, B10_10] : ((disjoint(A9_9, B10_10) <=> =(set_intersection2(A9_9, B10_10), empty_set)))
% 54.78/8.19 -> [36] (disjoint(skolem_A1717, skolem_B1818) <=> =(set_intersection2(skolem_A1717, skolem_B1818), empty_set))
% 54.78/8.19
% 54.78/8.19 [36] BETA_EQUIV : (disjoint(skolem_A1717, skolem_B1818) <=> =(set_intersection2(skolem_A1717, skolem_B1818), empty_set))
% 54.78/8.19 -> [37] ~disjoint(skolem_A1717, skolem_B1818), ~=(set_intersection2(skolem_A1717, skolem_B1818), empty_set)
% 54.78/8.19 -> [38] disjoint(skolem_A1717, skolem_B1818), =(set_intersection2(skolem_A1717, skolem_B1818), empty_set)
% 54.78/8.19
% 54.78/8.19 [38] CLOSURE : =
% 54.78/8.19
% 54.78/8.19 [39] GAMMA_FORALL : ! [A15_15, B16_16] : ((disjoint(A15_15, B16_16) => disjoint(B16_16, A15_15)))
% 54.78/8.19 -> [43] (disjoint(skolem_B1818, skolem_A1717) => disjoint(skolem_A1717, skolem_B1818))
% 54.78/8.19
% 54.78/8.19 [43] BETA_IMPLY : (disjoint(skolem_B1818, skolem_A1717) => disjoint(skolem_A1717, skolem_B1818))
% 54.78/8.19 -> [44] ~disjoint(skolem_B1818, skolem_A1717)
% 54.78/8.19 -> [45] disjoint(skolem_A1717, skolem_B1818)
% 54.78/8.19
% 54.78/8.19 [45] CLOSURE : =
% 54.78/8.19
% 54.78/8.19 [44] GAMMA_FORALL : ! [C19_19] : (~in(C19_19, set_intersection2(skolem_A1717, skolem_B1818)))
% 54.78/8.19 -> [47] ~in(skolem_B88(set_intersection2(skolem_A1717, skolem_B1818)), set_intersection2(skolem_A1717, skolem_B1818))
% 54.78/8.19
% 54.78/8.19 [47] GAMMA_FORALL : ! [B8_8] : (~in(B8_8, empty_set))
% 54.78/8.19 -> [48] ~in(B8_0_7, empty_set)
% 54.78/8.19
% 54.78/8.19 [48] GAMMA_FORALL : ! [A3_3, B4_4] : ((in(A3_3, B4_4) => ~in(B4_4, A3_3)))
% 54.78/8.19 -> [49] ! [A3_3, B4_4] : ((in(A3_3, B4_4) => ~in(B4_4, A3_3)))
% 54.78/8.19
% 54.78/8.19 [49] GAMMA_FORALL : ! [A3_3, B4_4] : ((in(A3_3, B4_4) => ~in(B4_4, A3_3)))
% 54.78/8.19 -> [50] (in(skolem_B88(set_intersection2(skolem_A1717, skolem_B1818)), set_intersection2(skolem_A1717, skolem_B1818)) => ~in(set_intersection2(skolem_A1717, skolem_B1818), skolem_B88(set_intersection2(skolem_A1717, skolem_B1818))))
% 54.78/8.19
% 54.78/8.19 [50] BETA_IMPLY : (in(skolem_B88(set_intersection2(skolem_A1717, skolem_B1818)), set_intersection2(skolem_A1717, skolem_B1818)) => ~in(set_intersection2(skolem_A1717, skolem_B1818), skolem_B88(set_intersection2(skolem_A1717, skolem_B1818))))
% 54.78/8.19 -> [51] ~in(skolem_B88(set_intersection2(skolem_A1717, skolem_B1818)), set_intersection2(skolem_A1717, skolem_B1818))
% 54.78/8.19 -> [52] ~in(set_intersection2(skolem_A1717, skolem_B1818), skolem_B88(set_intersection2(skolem_A1717, skolem_B1818)))
% 54.78/8.19
% 54.78/8.19 [52] : ! [A5_5, B6_6] : (=(set_intersection2(A5_5, B6_6), set_intersection2(B6_6, A5_5)))
% 54.78/8.19 -> [53] ! [A5_5, B6_6] : (=(set_intersection2(A5_5, B6_6), set_intersection2(B6_6, A5_5)))
% 54.78/8.19
% 54.78/8.19 [53] GAMMA_FORALL : ! [A5_5, B6_6] : (=(set_intersection2(A5_5, B6_6), set_intersection2(B6_6, A5_5)))
% 54.78/8.19 -> [54] =(set_intersection2(A5_3_1, B6_3_1), set_intersection2(B6_3_1, A5_3_1))
% 54.78/8.19
% 54.78/8.19 [54] GAMMA_FORALL : ! [A7_7] : ((=(A7_7, empty_set) <=> ! [B8_8] : (~in(B8_8, A7_7))))
% 54.78/8.19 -> [60] ! [A7_7] : ((=(A7_7, empty_set) <=> ! [B8_8] : (~in(B8_8, A7_7))))
% 54.78/8.19
% 54.78/8.19 [60] GAMMA_FORALL : ! [A7_7] : ((=(A7_7, empty_set) <=> ! [B8_8] : (~in(B8_8, A7_7))))
% 54.78/8.19 -> [61] (=(set_intersection2(skolem_A1717, skolem_B1818), empty_set) <=> ! [B8_8] : (~in(B8_8, set_intersection2(skolem_A1717, skolem_B1818))))
% 54.78/8.19
% 54.78/8.19 [61] BETA_EQUIV : (=(set_intersection2(skolem_A1717, skolem_B1818), empty_set) <=> ! [B8_8] : (~in(B8_8, set_intersection2(skolem_A1717, skolem_B1818))))
% 54.78/8.19 -> [62] ~=(set_intersection2(skolem_A1717, skolem_B1818), empty_set), ~! [B8_8] : (~in(B8_8, set_intersection2(skolem_A1717, skolem_B1818)))
% 54.78/8.19 -> [63] =(set_intersection2(skolem_A1717, skolem_B1818), empty_set), ! [B8_8] : (~in(B8_8, set_intersection2(skolem_A1717, skolem_B1818)))
% 54.78/8.19
% 54.78/8.19 [63] CLOSURE : =
% 54.78/8.19
% 54.78/8.19 [72] CLOSURE : =
% 54.78/8.19
% 54.78/8.19 [65] BETA_EQUIV : (=(set_intersection2(skolem_A1717, skolem_B1818), empty_set) <=> ! [B8_8] : (~in(B8_8, set_intersection2(skolem_A1717, skolem_B1818))))
% 54.78/8.19 -> [73] ~=(set_intersection2(skolem_A1717, skolem_B1818), empty_set), ~! [B8_8] : (~in(B8_8, set_intersection2(skolem_A1717, skolem_B1818)))
% 54.78/8.19 -> [74] =(set_intersection2(skolem_A1717, skolem_B1818), empty_set), ! [B8_8] : (~in(B8_8, set_intersection2(skolem_A1717, skolem_B1818)))
% 54.78/8.19
% 54.78/8.19 [73] DELTA_NOT_FORALL : ~! [B8_8] : (~in(B8_8, set_intersection2(skolem_A1717, skolem_B1818)))
% 54.78/8.19 -> [75] ~~in(skolem_B88(set_intersection2(skolem_A1717, skolem_B1818)), set_intersection2(skolem_A1717, skolem_B1818))
% 54.78/8.19
% 54.78/8.19 [75] ALPHA_NOT_NOT : ~~in(skolem_B88(set_intersection2(skolem_A1717, skolem_B1818)), set_intersection2(skolem_A1717, skolem_B1818))
% 54.78/8.19 -> [76] in(skolem_B88(set_intersection2(skolem_A1717, skolem_B1818)), set_intersection2(skolem_A1717, skolem_B1818))
% 54.78/8.19
% 54.78/8.19 [76] CLOSURE : =
% 54.78/8.19
% 54.78/8.19 [74] CLOSURE : =
% 54.78/8.19
% 54.78/8.19 % SZS output end Proof for theBenchmark.p
% 54.78/8.19 [7.836053s][1][Res] 60669 goroutines created
% 54.78/8.19 ==== Result ====
% 54.78/8.19 [7.836090s][1][Res] VALID
% 54.78/8.19 % SZS status Theorem for theBenchmark.p
%------------------------------------------------------------------------------