TSTP Solution File: SEU134+1 by Goeland---1.0.0
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- Process Solution
%------------------------------------------------------------------------------
% File : Goeland---1.0.0
% Problem : SEU134+1 : TPTP v8.1.0. Released v3.3.0.
% Transfm : none
% Format : tptp:raw
% Command : goeland -dmt -presko -proof %s
% Computer : n009.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 05:55:28 EDT 2022
% Result : Theorem 43.65s 6.58s
% Output : Proof 43.65s
% Verified :
% SZS Type : -
% Comments :
%------------------------------------------------------------------------------
%----WARNING: Could not form TPTP format derivation
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.06/0.12 % Problem : SEU134+1 : TPTP v8.1.0. Released v3.3.0.
% 0.06/0.12 % Command : goeland -dmt -presko -proof %s
% 0.12/0.33 % Computer : n009.cluster.edu
% 0.12/0.33 % Model : x86_64 x86_64
% 0.12/0.33 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.12/0.33 % Memory : 8042.1875MB
% 0.12/0.33 % OS : Linux 3.10.0-693.el7.x86_64
% 0.12/0.33 % CPULimit : 300
% 0.12/0.33 % WCLimit : 300
% 0.12/0.33 % DateTime : Sat Sep 3 09:33:20 EDT 2022
% 0.12/0.33 % CPUTime :
% 0.12/0.34 [DMT] DMT loaded with preskolemization
% 0.12/0.34 [EQ] equality loaded.
% 0.12/0.34 [0.000041s][1][MAIN] Problem : theBenchmark.p
% 0.12/0.34 Start search
% 0.12/0.34 nb_step : 1 - limit : 11
% 0.12/0.34 Launch Gotab with destructive = true
% 43.65/6.58 % SZS output start Proof for theBenchmark.p
% 43.65/6.58 [0] ALPHA_AND : (! [A2_2, B3_3] : ((in(A2_2, B3_3) => ~in(B3_3, A2_2))) & ? [A4_4] : (empty(A4_4)) & ? [A5_5] : (~empty(A5_5)) & ! [A6_6, B7_7] : (~(in(A6_6, B7_7) & empty(B7_7))) & ! [A8_8, B9_9] : (~((empty(A8_8) & ~=(A8_8, B9_9)) & empty(B9_9))) & ! [A10_10, B11_11] : (subset(A10_10, A10_10)) & $true & $true & empty(empty_set) & ! [A12_12] : (=(set_difference(A12_12, empty_set), A12_12)) & ! [A13_13] : (=(set_difference(empty_set, A13_13), empty_set)) & ! [A14_14] : ((empty(A14_14) => =(A14_14, empty_set))) & ! [A17_17, B18_18] : ((=(set_difference(A17_17, B18_18), empty_set) <=> subset(A17_17, B18_18))) & ~! [A15_15, B16_16] : ((=(set_difference(A15_15, B16_16), empty_set) <=> subset(A15_15, B16_16))))
% 43.65/6.58 -> [1] ! [A2_2, B3_3] : ((in(A2_2, B3_3) => ~in(B3_3, A2_2))), ? [A4_4] : (empty(A4_4)), ? [A5_5] : (~empty(A5_5)), ! [A6_6, B7_7] : (~(in(A6_6, B7_7) & empty(B7_7))), ! [A8_8, B9_9] : (~((empty(A8_8) & ~=(A8_8, B9_9)) & empty(B9_9))), ! [A10_10, B11_11] : (subset(A10_10, A10_10)), $true, empty(empty_set), ! [A12_12] : (=(set_difference(A12_12, empty_set), A12_12)), ! [A13_13] : (=(set_difference(empty_set, A13_13), empty_set)), ! [A14_14] : ((empty(A14_14) => =(A14_14, empty_set))), ! [A17_17, B18_18] : ((=(set_difference(A17_17, B18_18), empty_set) <=> subset(A17_17, B18_18))), ~! [A15_15, B16_16] : ((=(set_difference(A15_15, B16_16), empty_set) <=> subset(A15_15, B16_16)))
% 43.65/6.58
% 43.65/6.58 [1] DELTA_EXISTS : ? [A4_4] : (empty(A4_4))
% 43.65/6.58 -> [2] empty(skolem_A44)
% 43.65/6.58
% 43.65/6.58 [2] DELTA_EXISTS : ? [A5_5] : (~empty(A5_5))
% 43.65/6.58 -> [3] ~empty(skolem_A55)
% 43.65/6.58
% 43.65/6.58 [3] DELTA_NOT_FORALL : ~! [A15_15, B16_16] : ((=(set_difference(A15_15, B16_16), empty_set) <=> subset(A15_15, B16_16)))
% 43.65/6.58 -> [4] ~(=(set_difference(skolem_A1515, skolem_B1616), empty_set) <=> subset(skolem_A1515, skolem_B1616))
% 43.65/6.58
% 43.65/6.58 [4] BETA_NOT_EQUIV : ~(=(set_difference(skolem_A1515, skolem_B1616), empty_set) <=> subset(skolem_A1515, skolem_B1616))
% 43.65/6.58 -> [5] ~=(set_difference(skolem_A1515, skolem_B1616), empty_set), subset(skolem_A1515, skolem_B1616)
% 43.65/6.58 -> [6] =(set_difference(skolem_A1515, skolem_B1616), empty_set), ~subset(skolem_A1515, skolem_B1616)
% 43.65/6.58
% 43.65/6.58 [5] GAMMA_FORALL : ! [A2_2, B3_3] : ((in(A2_2, B3_3) => ~in(B3_3, A2_2)))
% 43.65/6.58 -> [7] (in(A2_0_0, B3_0_0) => ~in(B3_0_0, A2_0_0))
% 43.65/6.58
% 43.65/6.58 [7] BETA_IMPLY : (in(A2_0_0, B3_0_0) => ~in(B3_0_0, A2_0_0))
% 43.65/6.58 -> [8] ~in(A2_0_0, B3_0_0)
% 43.65/6.58 -> [9] ~in(B3_0_0, A2_0_0)
% 43.65/6.58
% 43.65/6.58 [8] GAMMA_FORALL : ! [A6_6, B7_7] : (~(in(A6_6, B7_7) & empty(B7_7)))
% 43.65/6.58 -> [10] ~(in(A6_0_1, empty_set) & empty(empty_set))
% 43.65/6.58
% 43.65/6.58 [10] BETA_NOT_AND : ~(in(A6_0_1, empty_set) & empty(empty_set))
% 43.65/6.58 -> [11] ~in(A6_0_1, empty_set)
% 43.65/6.58 -> [12] ~empty(empty_set)
% 43.65/6.58
% 43.65/6.58 [12] CLOSURE : ~empty(empty_set)
% 43.65/6.58
% 43.65/6.58 [11] GAMMA_FORALL : ! [A8_8, B9_9] : (~((empty(A8_8) & ~=(A8_8, B9_9)) & empty(B9_9)))
% 43.65/6.58 -> [16] ~((empty(skolem_A55) & ~=(skolem_A55, empty_set)) & empty(empty_set))
% 43.65/6.58
% 43.65/6.58 [16] BETA_NOT_AND : ~((empty(skolem_A55) & ~=(skolem_A55, empty_set)) & empty(empty_set))
% 43.65/6.58 -> [17] ~(empty(skolem_A55) & ~=(skolem_A55, empty_set))
% 43.65/6.58 -> [18] ~empty(empty_set)
% 43.65/6.58
% 43.65/6.58 [18] CLOSURE : ~empty(empty_set)
% 43.65/6.58
% 43.65/6.58 [17] BETA_NOT_AND : ~(empty(skolem_A55) & ~=(skolem_A55, empty_set))
% 43.65/6.58 -> [33] ~empty(skolem_A55)
% 43.65/6.58 -> [34] ~~=(skolem_A55, empty_set)
% 43.65/6.58
% 43.65/6.58 [34] ALPHA_NOT_NOT : ~~=(skolem_A55, empty_set)
% 43.65/6.58 -> [35] =(skolem_A55, empty_set)
% 43.65/6.58
% 43.65/6.58 [35] CLOSURE : =
% 43.65/6.58
% 43.65/6.58 [33] GAMMA_FORALL : ! [A10_10, B11_11] : (subset(A10_10, A10_10))
% 43.65/6.58 -> [42] subset(A10_1_3, A10_1_3)
% 43.65/6.58
% 43.65/6.58 [42] GAMMA_FORALL : ! [A12_12] : (=(set_difference(A12_12, empty_set), A12_12))
% 43.65/6.58 -> [54] =(set_difference(A12_1_4, empty_set), A12_1_4)
% 43.65/6.58
% 43.65/6.58 [54] GAMMA_FORALL : ! [A13_13] : (=(set_difference(empty_set, A13_13), empty_set))
% 43.65/6.58 -> [58] =(set_difference(empty_set, A13_1_5), empty_set)
% 43.65/6.58
% 43.65/6.58 [58] GAMMA_FORALL : ! [A14_14] : ((empty(A14_14) => =(A14_14, empty_set)))
% 43.65/6.58 -> [67] (empty(set_difference(skolem_A1515, skolem_B1616)) => =(set_difference(skolem_A1515, skolem_B1616), empty_set))
% 43.65/6.58
% 43.65/6.58 [67] BETA_IMPLY : (empty(set_difference(skolem_A1515, skolem_B1616)) => =(set_difference(skolem_A1515, skolem_B1616), empty_set))
% 43.65/6.58 -> [68] ~empty(set_difference(skolem_A1515, skolem_B1616))
% 43.65/6.58 -> [69] =(set_difference(skolem_A1515, skolem_B1616), empty_set)
% 43.65/6.58
% 43.65/6.58 [69] CLOSURE : =
% 43.65/6.58
% 43.65/6.58 [68] GAMMA_FORALL : ! [A17_17, B18_18] : ((=(set_difference(A17_17, B18_18), empty_set) <=> subset(A17_17, B18_18)))
% 43.65/6.58 -> [79] (=(set_difference(skolem_A1515, skolem_B1616), empty_set) <=> subset(skolem_A1515, skolem_B1616))
% 43.65/6.58
% 43.65/6.58 [79] BETA_EQUIV : (=(set_difference(skolem_A1515, skolem_B1616), empty_set) <=> subset(skolem_A1515, skolem_B1616))
% 43.65/6.58 -> [80] ~=(set_difference(skolem_A1515, skolem_B1616), empty_set), ~subset(skolem_A1515, skolem_B1616)
% 43.65/6.58 -> [81] =(set_difference(skolem_A1515, skolem_B1616), empty_set), subset(skolem_A1515, skolem_B1616)
% 43.65/6.58
% 43.65/6.58 [80] CLOSURE : =
% 43.65/6.58
% 43.65/6.58 [81] CLOSURE : =
% 43.65/6.58
% 43.65/6.58 [9] GAMMA_FORALL : ! [A6_6, B7_7] : (~(in(A6_6, B7_7) & empty(B7_7)))
% 43.65/6.58 -> [13] ~(in(A6_1_1, empty_set) & empty(empty_set))
% 43.65/6.58
% 43.65/6.58 [13] BETA_NOT_AND : ~(in(A6_1_1, empty_set) & empty(empty_set))
% 43.65/6.58 -> [14] ~in(A6_1_1, empty_set)
% 43.65/6.58 -> [15] ~empty(empty_set)
% 43.65/6.58
% 43.65/6.58 [15] CLOSURE : ~empty(empty_set)
% 43.65/6.58
% 43.65/6.58 [14] GAMMA_FORALL : ! [A8_8, B9_9] : (~((empty(A8_8) & ~=(A8_8, B9_9)) & empty(B9_9)))
% 43.65/6.58 -> [21] ~((empty(empty_set) & ~=(empty_set, empty_set)) & empty(empty_set))
% 43.65/6.58
% 43.65/6.58 [21] BETA_NOT_AND : ~((empty(empty_set) & ~=(empty_set, empty_set)) & empty(empty_set))
% 43.65/6.58 -> [22] ~(empty(empty_set) & ~=(empty_set, empty_set))
% 43.65/6.58 -> [23] ~empty(empty_set)
% 43.65/6.58
% 43.65/6.58 [23] CLOSURE : ~empty(empty_set)
% 43.65/6.58
% 43.65/6.58 [22] BETA_NOT_AND : ~(empty(empty_set) & ~=(empty_set, empty_set))
% 43.65/6.58 -> [82] ~empty(empty_set)
% 43.65/6.58 -> [83] ~~=(empty_set, empty_set)
% 43.65/6.58
% 43.65/6.58 [82] CLOSURE : ~empty(empty_set)
% 43.65/6.58
% 43.65/6.58 [84] GAMMA_FORALL : ! [A10_10, B11_11] : (subset(A10_10, A10_10))
% 43.65/6.58 -> [88] subset(A10_4_3, A10_4_3)
% 43.65/6.58
% 43.65/6.58 [88] GAMMA_FORALL : ! [A12_12] : (=(set_difference(A12_12, empty_set), A12_12))
% 43.65/6.58 -> [89] =(set_difference(A12_4_4, empty_set), A12_4_4)
% 43.65/6.58
% 43.65/6.58 [89] GAMMA_FORALL : ! [A13_13] : (=(set_difference(empty_set, A13_13), empty_set))
% 43.65/6.58 -> [90] =(set_difference(empty_set, A13_4_5), empty_set)
% 43.65/6.58
% 43.65/6.58 [90] GAMMA_FORALL : ! [A14_14] : ((empty(A14_14) => =(A14_14, empty_set)))
% 43.65/6.58 -> [91] (empty(skolem_A44) => =(skolem_A44, empty_set))
% 43.65/6.58
% 43.65/6.58 [91] BETA_IMPLY : (empty(skolem_A44) => =(skolem_A44, empty_set))
% 43.65/6.58 -> [92] ~empty(skolem_A44)
% 43.65/6.58 -> [93] =(skolem_A44, empty_set)
% 43.65/6.58
% 43.65/6.58 [92] CLOSURE : =
% 43.65/6.58
% 43.65/6.58 [93] GAMMA_FORALL : ! [A17_17, B18_18] : ((=(set_difference(A17_17, B18_18), empty_set) <=> subset(A17_17, B18_18)))
% 43.65/6.58 -> [97] (=(set_difference(skolem_A1515, skolem_B1616), empty_set) <=> subset(skolem_A1515, skolem_B1616))
% 43.65/6.58
% 43.65/6.58 [97] BETA_EQUIV : (=(set_difference(skolem_A1515, skolem_B1616), empty_set) <=> subset(skolem_A1515, skolem_B1616))
% 43.65/6.58 -> [98] ~=(set_difference(skolem_A1515, skolem_B1616), empty_set), ~subset(skolem_A1515, skolem_B1616)
% 43.65/6.58 -> [99] =(set_difference(skolem_A1515, skolem_B1616), empty_set), subset(skolem_A1515, skolem_B1616)
% 43.65/6.58
% 43.65/6.58 [99] CLOSURE : =
% 43.65/6.58
% 43.65/6.58 [98] CLOSURE : =
% 43.65/6.58
% 43.65/6.58 [6] GAMMA_FORALL : ! [A2_2, B3_3] : ((in(A2_2, B3_3) => ~in(B3_3, A2_2)))
% 43.65/6.58 -> [28] (in(A2_1_0, B3_1_0) => ~in(B3_1_0, A2_1_0))
% 43.65/6.58
% 43.65/6.58 [28] BETA_IMPLY : (in(A2_1_0, B3_1_0) => ~in(B3_1_0, A2_1_0))
% 43.65/6.58 -> [29] ~in(A2_1_0, B3_1_0)
% 43.65/6.58 -> [30] ~in(B3_1_0, A2_1_0)
% 43.65/6.58
% 43.65/6.58 [30] GAMMA_FORALL : ! [A6_6, B7_7] : (~(in(A6_6, B7_7) & empty(B7_7)))
% 43.65/6.58 -> [39] ~(in(A6_3_1, empty_set) & empty(empty_set))
% 43.65/6.58
% 43.65/6.58 [39] BETA_NOT_AND : ~(in(A6_3_1, empty_set) & empty(empty_set))
% 43.65/6.58 -> [40] ~in(A6_3_1, empty_set)
% 43.65/6.58 -> [41] ~empty(empty_set)
% 43.65/6.58
% 43.65/6.58 [41] CLOSURE : =
% 43.65/6.58
% 43.65/6.58 [40] GAMMA_FORALL : ! [A8_8, B9_9] : (~((empty(A8_8) & ~=(A8_8, B9_9)) & empty(B9_9)))
% 43.65/6.58 -> [46] ~((empty(empty_set) & ~=(empty_set, empty_set)) & empty(empty_set))
% 43.65/6.58
% 43.65/6.58 [46] BETA_NOT_AND : ~((empty(empty_set) & ~=(empty_set, empty_set)) & empty(empty_set))
% 43.65/6.58 -> [49] ~(empty(empty_set) & ~=(empty_set, empty_set))
% 43.65/6.58 -> [50] ~empty(empty_set)
% 43.65/6.58
% 43.65/6.58 [50] CLOSURE : =
% 43.65/6.58
% 43.65/6.58 [49] BETA_NOT_AND : ~(empty(empty_set) & ~=(empty_set, empty_set))
% 43.65/6.58 -> [59] ~empty(empty_set)
% 43.65/6.58 -> [60] ~~=(empty_set, empty_set)
% 43.65/6.58
% 43.65/6.58 [59] CLOSURE : =
% 43.65/6.58
% 43.65/6.58 [61] GAMMA_FORALL : ! [A10_10, B11_11] : (subset(A10_10, A10_10))
% 43.65/6.58 -> [66] subset(A10_3_3, A10_3_3)
% 43.65/6.58
% 43.65/6.58 [66] GAMMA_FORALL : ! [A12_12] : (=(set_difference(A12_12, empty_set), A12_12))
% 43.65/6.58 -> [71] =(set_difference(A12_3_4, empty_set), A12_3_4)
% 43.65/6.58
% 43.65/6.58 [71] GAMMA_FORALL : ! [A13_13] : (=(set_difference(empty_set, A13_13), empty_set))
% 43.65/6.58 -> [72] =(set_difference(empty_set, A13_3_5), empty_set)
% 43.65/6.58
% 43.65/6.58 [72] GAMMA_FORALL : ! [A14_14] : ((empty(A14_14) => =(A14_14, empty_set)))
% 43.65/6.58 -> [85] (empty(skolem_A44) => =(skolem_A44, empty_set))
% 43.65/6.58
% 43.65/6.58 [85] BETA_IMPLY : (empty(skolem_A44) => =(skolem_A44, empty_set))
% 43.65/6.58 -> [86] ~empty(skolem_A44)
% 43.65/6.58 -> [87] =(skolem_A44, empty_set)
% 43.65/6.58
% 43.65/6.58 [86] CLOSURE : =
% 43.65/6.58
% 43.65/6.58 [87] GAMMA_FORALL : ! [A17_17, B18_18] : ((=(set_difference(A17_17, B18_18), empty_set) <=> subset(A17_17, B18_18)))
% 43.65/6.58 -> [100] (=(set_difference(skolem_A1515, skolem_B1616), empty_set) <=> subset(skolem_A1515, skolem_B1616))
% 43.65/6.58
% 43.65/6.58 [100] BETA_EQUIV : (=(set_difference(skolem_A1515, skolem_B1616), empty_set) <=> subset(skolem_A1515, skolem_B1616))
% 43.65/6.58 -> [101] ~=(set_difference(skolem_A1515, skolem_B1616), empty_set), ~subset(skolem_A1515, skolem_B1616)
% 43.65/6.58 -> [102] =(set_difference(skolem_A1515, skolem_B1616), empty_set), subset(skolem_A1515, skolem_B1616)
% 43.65/6.58
% 43.65/6.58 [101] CLOSURE : =
% 43.65/6.58
% 43.65/6.58 [102] CLOSURE : =
% 43.65/6.58
% 43.65/6.58 [29] GAMMA_FORALL : ! [A6_6, B7_7] : (~(in(A6_6, B7_7) & empty(B7_7)))
% 43.65/6.58 -> [36] ~(in(A6_2_1, skolem_A44) & empty(skolem_A44))
% 43.65/6.58
% 43.65/6.58 [36] BETA_NOT_AND : ~(in(A6_2_1, skolem_A44) & empty(skolem_A44))
% 43.65/6.58 -> [37] ~in(A6_2_1, skolem_A44)
% 43.65/6.58 -> [38] ~empty(skolem_A44)
% 43.65/6.58
% 43.65/6.58 [38] CLOSURE : =
% 43.65/6.58
% 43.65/6.58 [37] GAMMA_FORALL : ! [A8_8, B9_9] : (~((empty(A8_8) & ~=(A8_8, B9_9)) & empty(B9_9)))
% 43.65/6.58 -> [43] ~((empty(skolem_A55) & ~=(skolem_A55, empty_set)) & empty(empty_set))
% 43.65/6.58
% 43.65/6.58 [43] BETA_NOT_AND : ~((empty(skolem_A55) & ~=(skolem_A55, empty_set)) & empty(empty_set))
% 43.65/6.58 -> [44] ~(empty(skolem_A55) & ~=(skolem_A55, empty_set))
% 43.65/6.58 -> [45] ~empty(empty_set)
% 43.65/6.58
% 43.65/6.58 [45] CLOSURE : =
% 43.65/6.58
% 43.65/6.58 [44] BETA_NOT_AND : ~(empty(skolem_A55) & ~=(skolem_A55, empty_set))
% 43.65/6.58 -> [103] ~empty(skolem_A55)
% 43.65/6.58 -> [104] ~~=(skolem_A55, empty_set)
% 43.65/6.58
% 43.65/6.58 [104] ALPHA_NOT_NOT : ~~=(skolem_A55, empty_set)
% 43.65/6.58 -> [105] =(skolem_A55, empty_set)
% 43.65/6.58
% 43.65/6.58 [105] CLOSURE : =
% 43.65/6.58
% 43.65/6.58 [103] GAMMA_FORALL : ! [A10_10, B11_11] : (subset(A10_10, A10_10))
% 43.65/6.58 -> [106] subset(A10_5_3, A10_5_3)
% 43.65/6.58
% 43.65/6.58 [106] GAMMA_FORALL : ! [A12_12] : (=(set_difference(A12_12, empty_set), A12_12))
% 43.65/6.58 -> [107] =(set_difference(A12_5_4, empty_set), A12_5_4)
% 43.65/6.58
% 43.65/6.58 [107] GAMMA_FORALL : ! [A13_13] : (=(set_difference(empty_set, A13_13), empty_set))
% 43.65/6.58 -> [108] =(set_difference(empty_set, A13_5_5), empty_set)
% 43.65/6.58
% 43.65/6.58 [108] GAMMA_FORALL : ! [A14_14] : ((empty(A14_14) => =(A14_14, empty_set)))
% 43.65/6.58 -> [109] (empty(skolem_A44) => =(skolem_A44, empty_set))
% 43.65/6.58
% 43.65/6.58 [109] BETA_IMPLY : (empty(skolem_A44) => =(skolem_A44, empty_set))
% 43.65/6.58 -> [110] ~empty(skolem_A44)
% 43.65/6.58 -> [111] =(skolem_A44, empty_set)
% 43.65/6.58
% 43.65/6.58 [110] CLOSURE : =
% 43.65/6.58
% 43.65/6.58 [111] GAMMA_FORALL : ! [A17_17, B18_18] : ((=(set_difference(A17_17, B18_18), empty_set) <=> subset(A17_17, B18_18)))
% 43.65/6.58 -> [112] (=(set_difference(skolem_A1515, skolem_B1616), empty_set) <=> subset(skolem_A1515, skolem_B1616))
% 43.65/6.58
% 43.65/6.58 [112] BETA_EQUIV : (=(set_difference(skolem_A1515, skolem_B1616), empty_set) <=> subset(skolem_A1515, skolem_B1616))
% 43.65/6.58 -> [113] ~=(set_difference(skolem_A1515, skolem_B1616), empty_set), ~subset(skolem_A1515, skolem_B1616)
% 43.65/6.58 -> [114] =(set_difference(skolem_A1515, skolem_B1616), empty_set), subset(skolem_A1515, skolem_B1616)
% 43.65/6.58
% 43.65/6.58 [113] CLOSURE : =
% 43.65/6.58
% 43.65/6.58 [114] CLOSURE : =
% 43.65/6.58
% 43.65/6.58 % SZS output end Proof for theBenchmark.p
% 43.65/6.58 [6.240261s][1][Res] 54808 goroutines created
% 43.65/6.58 ==== Result ====
% 43.65/6.58 [6.240279s][1][Res] VALID
% 43.65/6.58 % SZS status Theorem for theBenchmark.p
%------------------------------------------------------------------------------