TSTP Solution File: SEU323-10 by CiME---2.01
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%------------------------------------------------------------------------------
% File : CiME---2.01
% Problem : SEU323-10 : TPTP v7.3.0. Released v7.3.0.
% Transfm : none
% Format : tptp:raw
% Command : tptp2X_and_run_cime %s
% Computer : n186.star.cs.uiowa.edu
% Model : x86_64 x86_64
% CPU : Intel(R) Xeon(R) CPU E5-2609 0 2.40GHz
% Memory : 32218.5MB
% OS : Linux 3.10.0-862.11.6.el7.x86_64
% CPULimit : 300s
% DateTime : Wed Feb 27 14:40:38 EST 2019
% Result : Unsatisfiable 1.58s
% Output : Refutation 1.58s
% Verified :
% SZS Type : None (Parsing solution fails)
% Syntax : Number of formulae : 0
% Comments :
%------------------------------------------------------------------------------
%----WARNING: Could not form TPTP format derivation
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.00/0.04 % Problem : SEU323-10 : TPTP v7.3.0. Released v7.3.0.
% 0.00/0.05 % Command : tptp2X_and_run_cime %s
% 0.03/0.27 % Computer : n186.star.cs.uiowa.edu
% 0.03/0.27 % Model : x86_64 x86_64
% 0.03/0.27 % CPU : Intel(R) Xeon(R) CPU E5-2609 0 @ 2.40GHz
% 0.03/0.27 % Memory : 32218.5MB
% 0.03/0.27 % OS : Linux 3.10.0-862.11.6.el7.x86_64
% 0.03/0.27 % CPULimit : 300
% 0.03/0.27 % DateTime : Sun Feb 24 19:45:10 CST 2019
% 0.03/0.27 % CPUTime :
% 1.13/1.41 Processing problem /tmp/CiME_59393_n186.star.cs.uiowa.edu
% 1.13/1.41 #verbose 1;
% 1.13/1.41 let F = signature " sK1_t51_tops_1_B,sK2_t51_tops_1_A,sK5_existence_l1_pre_topc_A,sK6_existence_l1_struct_0_A,true : constant; sK3_rc1_tops_1_B : 1; interior : 2; sK4_existence_m1_subset_1_B : 1; topstr_closure : 2; one_sorted_str : 1; subset : 2; sK7_rc6_pre_topc_B : 1; open_subset : 2; subset_complement : 2; top_str : 1; topological_space : 1; closed_subset : 2; element : 2; powerset : 1; the_carrier : 1; ifeq : 4; ifeq2 : 4;";
% 1.13/1.41 let X = vars "A B C";
% 1.13/1.41 let Axioms = equations F X "
% 1.13/1.41 ifeq2(A,A,B,C) = B;
% 1.13/1.41 ifeq(A,A,B,C) = B;
% 1.13/1.41 ifeq(element(B,powerset(the_carrier(A))),true,ifeq(closed_subset(B,A),true,ifeq(topological_space(A),true,ifeq(top_str(A),true,open_subset(subset_complement(the_carrier(A),B),A),true),true),true),true) = true;
% 1.13/1.41 ifeq(topological_space(A),true,ifeq(top_str(A),true,element(sK7_rc6_pre_topc_B(A),powerset(the_carrier(A))),true),true) = true;
% 1.13/1.41 ifeq(topological_space(A),true,ifeq(top_str(A),true,closed_subset(sK7_rc6_pre_topc_B(A),A),true),true) = true;
% 1.13/1.41 ifeq2(element(B,powerset(A)),true,subset_complement(A,subset_complement(A,B)),B) = B;
% 1.13/1.41 subset(A,A) = true;
% 1.13/1.41 one_sorted_str(sK6_existence_l1_struct_0_A) = true;
% 1.13/1.41 ifeq(element(B,powerset(A)),true,element(subset_complement(A,B),powerset(A)),true) = true;
% 1.13/1.41 ifeq(element(B,powerset(the_carrier(A))),true,ifeq(top_str(A),true,element(topstr_closure(A,B),powerset(the_carrier(A))),true),true) = true;
% 1.13/1.41 ifeq(element(B,powerset(the_carrier(A))),true,ifeq(topological_space(A),true,ifeq(top_str(A),true,closed_subset(topstr_closure(A,B),A),true),true),true) = true;
% 1.13/1.41 ifeq(open_subset(B,A),true,ifeq(element(B,powerset(the_carrier(A))),true,ifeq(topological_space(A),true,ifeq(top_str(A),true,closed_subset(subset_complement(the_carrier(A),B),A),true),true),true),true) = true;
% 1.13/1.41 top_str(sK5_existence_l1_pre_topc_A) = true;
% 1.13/1.41 element(sK4_existence_m1_subset_1_B(A),A) = true;
% 1.13/1.41 ifeq(element(B,powerset(the_carrier(A))),true,ifeq(top_str(A),true,element(interior(A,B),powerset(the_carrier(A))),true),true) = true;
% 1.13/1.41 ifeq(top_str(A),true,one_sorted_str(A),true) = true;
% 1.13/1.41 ifeq(topological_space(A),true,ifeq(top_str(A),true,open_subset(sK3_rc1_tops_1_B(A),A),true),true) = true;
% 1.13/1.41 ifeq(topological_space(A),true,ifeq(top_str(A),true,element(sK3_rc1_tops_1_B(A),powerset(the_carrier(A))),true),true) = true;
% 1.13/1.41 ifeq(subset(A,B),true,element(A,powerset(B)),true) = true;
% 1.13/1.41 ifeq(element(A,powerset(B)),true,subset(A,B),true) = true;
% 1.13/1.41 ifeq2(element(B,powerset(the_carrier(A))),true,ifeq2(top_str(A),true,subset_complement(the_carrier(A),topstr_closure(A,subset_complement(the_carrier(A),B))),interior(A,B)),interior(A,B)) = interior(A,B);
% 1.13/1.41 top_str(sK2_t51_tops_1_A) = true;
% 1.13/1.41 topological_space(sK2_t51_tops_1_A) = true;
% 1.13/1.41 element(sK1_t51_tops_1_B,powerset(the_carrier(sK2_t51_tops_1_A))) = true;
% 1.13/1.41 ";
% 1.13/1.41
% 1.13/1.41 let s1 = status F "
% 1.13/1.41 sK1_t51_tops_1_B lr_lex;
% 1.13/1.41 sK2_t51_tops_1_A lr_lex;
% 1.13/1.41 sK3_rc1_tops_1_B lr_lex;
% 1.13/1.41 interior lr_lex;
% 1.13/1.41 sK4_existence_m1_subset_1_B lr_lex;
% 1.13/1.41 sK5_existence_l1_pre_topc_A lr_lex;
% 1.13/1.41 topstr_closure lr_lex;
% 1.13/1.41 one_sorted_str lr_lex;
% 1.13/1.41 sK6_existence_l1_struct_0_A lr_lex;
% 1.13/1.41 subset lr_lex;
% 1.13/1.41 sK7_rc6_pre_topc_B lr_lex;
% 1.13/1.41 open_subset lr_lex;
% 1.13/1.41 subset_complement lr_lex;
% 1.13/1.41 top_str lr_lex;
% 1.13/1.41 topological_space lr_lex;
% 1.13/1.41 closed_subset lr_lex;
% 1.13/1.41 true lr_lex;
% 1.13/1.41 element lr_lex;
% 1.13/1.41 powerset lr_lex;
% 1.13/1.41 the_carrier lr_lex;
% 1.13/1.41 ifeq lr_lex;
% 1.13/1.41 ifeq2 lr_lex;
% 1.13/1.41 ";
% 1.13/1.41
% 1.13/1.41 let p1 = precedence F "
% 1.13/1.41 sK4_existence_m1_subset_1_B > ifeq2 > ifeq > element > closed_subset > subset_complement > open_subset > subset > topstr_closure > interior > the_carrier > powerset > topological_space > top_str > sK7_rc6_pre_topc_B > one_sorted_str > sK3_rc1_tops_1_B > true > sK6_existence_l1_struct_0_A > sK5_existence_l1_pre_topc_A > sK2_t51_tops_1_A > sK1_t51_tops_1_B";
% 1.13/1.41
% 1.13/1.41 let s2 = status F "
% 1.13/1.41 sK1_t51_tops_1_B mul;
% 1.13/1.41 sK2_t51_tops_1_A mul;
% 1.13/1.41 sK3_rc1_tops_1_B mul;
% 1.13/1.41 interior mul;
% 1.13/1.41 sK4_existence_m1_subset_1_B mul;
% 1.13/1.41 sK5_existence_l1_pre_topc_A mul;
% 1.13/1.41 topstr_closure mul;
% 1.13/1.41 one_sorted_str mul;
% 1.13/1.41 sK6_existence_l1_struct_0_A mul;
% 1.13/1.41 subset mul;
% 1.13/1.41 sK7_rc6_pre_topc_B mul;
% 1.13/1.41 open_subset mul;
% 1.13/1.41 subset_complement mul;
% 1.13/1.41 top_str mul;
% 1.13/1.41 topological_space mul;
% 1.13/1.41 closed_subset mul;
% 1.13/1.41 true mul;
% 1.13/1.41 element mul;
% 1.13/1.41 powerset mul;
% 1.13/1.41 the_carrier mul;
% 1.13/1.41 ifeq mul;
% 1.13/1.41 ifeq2 mul;
% 1.13/1.41 ";
% 1.13/1.41
% 1.13/1.41 let p2 = precedence F "
% 1.13/1.41 sK4_existence_m1_subset_1_B > ifeq2 > ifeq > element > closed_subset > subset_complement > open_subset > subset > topstr_closure > interior > the_carrier > powerset > topological_space > top_str > sK7_rc6_pre_topc_B > one_sorted_str > sK3_rc1_tops_1_B > true = sK6_existence_l1_struct_0_A = sK5_existence_l1_pre_topc_A = sK2_t51_tops_1_A = sK1_t51_tops_1_B";
% 1.13/1.41
% 1.13/1.41 let o_auto = AUTO Axioms;
% 1.13/1.41
% 1.13/1.41 let o = LEX o_auto (LEX (ACRPO s1 p1) (ACRPO s2 p2));
% 1.13/1.41
% 1.13/1.41 let Conjectures = equations F X " open_subset(interior(sK2_t51_tops_1_A,sK1_t51_tops_1_B),sK2_t51_tops_1_A) = true;"
% 1.13/1.41 ;
% 1.13/1.41 (*
% 1.13/1.41 let Red_Axioms = normalize_equations Defining_rules Axioms;
% 1.13/1.41
% 1.13/1.41 let Red_Conjectures = normalize_equations Defining_rules Conjectures;
% 1.13/1.41 *)
% 1.13/1.41 #time on;
% 1.13/1.41
% 1.13/1.41 let res = prove_conj_by_ordered_completion o Axioms Conjectures;
% 1.13/1.41
% 1.13/1.41 #time off;
% 1.13/1.41
% 1.13/1.41
% 1.13/1.41 let status = if res then "unsatisfiable" else "satisfiable";
% 1.13/1.41 #quit;
% 1.13/1.41 Verbose level is now 1
% 1.13/1.41
% 1.13/1.41 F : signature = <signature>
% 1.13/1.41 X : variable_set = <variable set>
% 1.13/1.41
% 1.13/1.41 Axioms : (F,X) equations = { ifeq2(A,A,B,C) = B,
% 1.13/1.41 ifeq(A,A,B,C) = B,
% 1.13/1.41 ifeq(element(B,powerset(the_carrier(A))),true,
% 1.13/1.41 ifeq(closed_subset(B,A),true,ifeq(topological_space(A),true,
% 1.13/1.41 ifeq(top_str(A),true,
% 1.13/1.41 open_subset(
% 1.13/1.41 subset_complement(
% 1.13/1.41 the_carrier(A),B),A),true),true),true),true)
% 1.13/1.41 = true,
% 1.13/1.41 ifeq(topological_space(A),true,ifeq(top_str(A),true,
% 1.13/1.41 element(sK7_rc6_pre_topc_B(A),
% 1.13/1.41 powerset(
% 1.13/1.41 the_carrier(A))),true),true)
% 1.13/1.41 = true,
% 1.13/1.41 ifeq(topological_space(A),true,ifeq(top_str(A),true,
% 1.13/1.41 closed_subset(
% 1.13/1.41 sK7_rc6_pre_topc_B(A),A),true),true)
% 1.13/1.41 = true,
% 1.13/1.41 ifeq2(element(B,powerset(A)),true,subset_complement(A,
% 1.13/1.41 subset_complement(A,B)),B)
% 1.13/1.41 = B,
% 1.13/1.41 subset(A,A) = true,
% 1.13/1.41 one_sorted_str(sK6_existence_l1_struct_0_A) =
% 1.13/1.41 true,
% 1.13/1.41 ifeq(element(B,powerset(A)),true,element(
% 1.13/1.41 subset_complement(A,B),
% 1.13/1.41 powerset(A)),true)
% 1.13/1.41 = true,
% 1.13/1.41 ifeq(element(B,powerset(the_carrier(A))),true,
% 1.13/1.41 ifeq(top_str(A),true,element(topstr_closure(A,B),
% 1.13/1.41 powerset(the_carrier(A))),true),true)
% 1.13/1.41 = true,
% 1.13/1.41 ifeq(element(B,powerset(the_carrier(A))),true,
% 1.13/1.41 ifeq(topological_space(A),true,ifeq(top_str(A),true,
% 1.13/1.41 closed_subset(
% 1.13/1.41 topstr_closure(A,B),A),true),true),true)
% 1.13/1.41 = true,
% 1.13/1.41 ifeq(open_subset(B,A),true,ifeq(element(B,
% 1.13/1.41 powerset(
% 1.13/1.41 the_carrier(A))),true,
% 1.13/1.41 ifeq(topological_space(A),true,
% 1.13/1.41 ifeq(top_str(A),true,
% 1.13/1.41 closed_subset(
% 1.13/1.43 subset_complement(
% 1.13/1.43 the_carrier(A),B),A),true),true),true),true)
% 1.13/1.43 = true,
% 1.13/1.43 top_str(sK5_existence_l1_pre_topc_A) = true,
% 1.13/1.43 element(sK4_existence_m1_subset_1_B(A),A) = true,
% 1.13/1.43 ifeq(element(B,powerset(the_carrier(A))),true,
% 1.13/1.43 ifeq(top_str(A),true,element(interior(A,B),
% 1.13/1.43 powerset(the_carrier(A))),true),true)
% 1.13/1.43 = true,
% 1.13/1.43 ifeq(top_str(A),true,one_sorted_str(A),true) =
% 1.13/1.43 true,
% 1.13/1.43 ifeq(topological_space(A),true,ifeq(top_str(A),true,
% 1.13/1.43 open_subset(
% 1.13/1.43 sK3_rc1_tops_1_B(A),A),true),true)
% 1.13/1.43 = true,
% 1.13/1.43 ifeq(topological_space(A),true,ifeq(top_str(A),true,
% 1.13/1.43 element(sK3_rc1_tops_1_B(A),
% 1.13/1.43 powerset(
% 1.13/1.43 the_carrier(A))),true),true)
% 1.13/1.43 = true,
% 1.13/1.43 ifeq(subset(A,B),true,element(A,powerset(B)),true)
% 1.13/1.43 = true,
% 1.13/1.43 ifeq(element(A,powerset(B)),true,subset(A,B),true)
% 1.13/1.43 = true,
% 1.13/1.43 ifeq2(element(B,powerset(the_carrier(A))),true,
% 1.13/1.43 ifeq2(top_str(A),true,subset_complement(
% 1.13/1.43 the_carrier(A),topstr_closure(A,
% 1.13/1.43 subset_complement(
% 1.13/1.43 the_carrier(A),B))),
% 1.13/1.43 interior(A,B)),interior(A,B)) = interior(A,B),
% 1.13/1.43 top_str(sK2_t51_tops_1_A) = true,
% 1.13/1.43 topological_space(sK2_t51_tops_1_A) = true,
% 1.13/1.43 element(sK1_t51_tops_1_B,powerset(the_carrier(sK2_t51_tops_1_A)))
% 1.13/1.43 = true } (24 equation(s))
% 1.13/1.43 s1 : F status = <status>
% 1.13/1.43 p1 : F precedence = <precedence>
% 1.13/1.43 s2 : F status = <status>
% 1.13/1.43 p2 : F precedence = <precedence>
% 1.13/1.43 o_auto : F term_ordering = <term ordering>
% 1.13/1.43 o : F term_ordering = <term ordering>
% 1.13/1.43 Conjectures : (F,X) equations = { open_subset(interior(sK2_t51_tops_1_A,sK1_t51_tops_1_B),sK2_t51_tops_1_A)
% 1.13/1.43 = true } (1 equation(s))
% 1.13/1.43 time is now on
% 1.13/1.43
% 1.13/1.43 Initializing completion ...
% 1.13/1.43 New rule produced : [1] one_sorted_str(sK6_existence_l1_struct_0_A) -> true
% 1.13/1.43 Current number of equations to process: 0
% 1.13/1.43 Current number of ordered equations: 23
% 1.13/1.43 Current number of rules: 1
% 1.13/1.43 New rule produced : [2] top_str(sK5_existence_l1_pre_topc_A) -> true
% 1.13/1.43 Current number of equations to process: 0
% 1.13/1.43 Current number of ordered equations: 22
% 1.13/1.43 Current number of rules: 2
% 1.13/1.43 New rule produced : [3] top_str(sK2_t51_tops_1_A) -> true
% 1.13/1.43 Current number of equations to process: 0
% 1.13/1.43 Current number of ordered equations: 21
% 1.13/1.43 Current number of rules: 3
% 1.13/1.43 New rule produced : [4] topological_space(sK2_t51_tops_1_A) -> true
% 1.13/1.43 Current number of equations to process: 0
% 1.13/1.43 Current number of ordered equations: 20
% 1.13/1.43 Current number of rules: 4
% 1.13/1.43 New rule produced : [5] subset(A,A) -> true
% 1.13/1.43 Current number of equations to process: 0
% 1.13/1.43 Current number of ordered equations: 19
% 1.13/1.43 Current number of rules: 5
% 1.13/1.43 New rule produced : [6] element(sK4_existence_m1_subset_1_B(A),A) -> true
% 1.13/1.43 Current number of equations to process: 0
% 1.13/1.43 Current number of ordered equations: 18
% 1.13/1.43 Current number of rules: 6
% 1.13/1.43 New rule produced :
% 1.13/1.43 [7] element(sK1_t51_tops_1_B,powerset(the_carrier(sK2_t51_tops_1_A))) -> true
% 1.13/1.43 Current number of equations to process: 0
% 1.13/1.43 Current number of ordered equations: 17
% 1.13/1.43 Current number of rules: 7
% 1.13/1.43 New rule produced : [8] ifeq(A,A,B,C) -> B
% 1.13/1.43 Current number of equations to process: 0
% 1.13/1.43 Current number of ordered equations: 16
% 1.13/1.43 Current number of rules: 8
% 1.13/1.43 New rule produced : [9] ifeq2(A,A,B,C) -> B
% 1.13/1.43 Current number of equations to process: 0
% 1.13/1.43 Current number of ordered equations: 15
% 1.13/1.43 Current number of rules: 9
% 1.13/1.43 New rule produced : [10] ifeq(top_str(A),true,one_sorted_str(A),true) -> true
% 1.13/1.43 Current number of equations to process: 0
% 1.13/1.43 Current number of ordered equations: 14
% 1.13/1.43 Current number of rules: 10
% 1.13/1.43 New rule produced :
% 1.13/1.43 [11] ifeq(element(A,powerset(B)),true,subset(A,B),true) -> true
% 1.13/1.43 Current number of equations to process: 0
% 1.13/1.43 Current number of ordered equations: 13
% 1.13/1.43 Current number of rules: 11
% 1.13/1.43 New rule produced :
% 1.13/1.43 [12] ifeq(subset(A,B),true,element(A,powerset(B)),true) -> true
% 1.13/1.43 Current number of equations to process: 0
% 1.13/1.43 Current number of ordered equations: 12
% 1.13/1.43 Current number of rules: 12
% 1.13/1.43 New rule produced :
% 1.13/1.43 [13]
% 1.13/1.43 ifeq2(element(B,powerset(A)),true,subset_complement(A,subset_complement(A,B)),B)
% 1.13/1.43 -> B
% 1.13/1.43 Current number of equations to process: 0
% 1.13/1.43 Current number of ordered equations: 11
% 1.13/1.43 Current number of rules: 13
% 1.13/1.43 New rule produced :
% 1.13/1.43 [14]
% 1.13/1.43 ifeq(element(B,powerset(A)),true,element(subset_complement(A,B),powerset(A)),true)
% 1.13/1.43 -> true
% 1.13/1.43 Current number of equations to process: 0
% 1.13/1.43 Current number of ordered equations: 10
% 1.13/1.43 Current number of rules: 14
% 1.13/1.43 New rule produced :
% 1.13/1.43 [15]
% 1.13/1.43 ifeq(topological_space(A),true,ifeq(top_str(A),true,closed_subset(sK7_rc6_pre_topc_B(A),A),true),true)
% 1.13/1.43 -> true
% 1.13/1.43 Current number of equations to process: 0
% 1.13/1.43 Current number of ordered equations: 9
% 1.13/1.43 Current number of rules: 15
% 1.13/1.43 New rule produced :
% 1.13/1.43 [16]
% 1.13/1.43 ifeq(topological_space(A),true,ifeq(top_str(A),true,open_subset(sK3_rc1_tops_1_B(A),A),true),true)
% 1.13/1.43 -> true
% 1.13/1.43 Current number of equations to process: 0
% 1.13/1.43 Current number of ordered equations: 8
% 1.13/1.43 Current number of rules: 16
% 1.13/1.43 New rule produced :
% 1.13/1.43 [17]
% 1.13/1.43 ifeq(topological_space(A),true,ifeq(top_str(A),true,element(sK7_rc6_pre_topc_B(A),
% 1.13/1.43 powerset(the_carrier(A))),true),true)
% 1.13/1.43 -> true
% 1.13/1.43 Current number of equations to process: 0
% 1.13/1.43 Current number of ordered equations: 7
% 1.13/1.43 Current number of rules: 17
% 1.13/1.43 New rule produced :
% 1.13/1.43 [18]
% 1.13/1.43 ifeq(topological_space(A),true,ifeq(top_str(A),true,element(sK3_rc1_tops_1_B(A),
% 1.13/1.43 powerset(the_carrier(A))),true),true)
% 1.13/1.43 -> true
% 1.13/1.43 Current number of equations to process: 0
% 1.13/1.43 Current number of ordered equations: 6
% 1.13/1.43 Current number of rules: 18
% 1.13/1.43 New rule produced :
% 1.13/1.43 [19]
% 1.13/1.43 ifeq(element(B,powerset(the_carrier(A))),true,ifeq(top_str(A),true,element(
% 1.13/1.43 topstr_closure(A,B),
% 1.13/1.43 powerset(
% 1.13/1.43 the_carrier(A))),true),true)
% 1.13/1.43 -> true
% 1.13/1.43 Current number of equations to process: 0
% 1.13/1.43 Current number of ordered equations: 5
% 1.13/1.43 Current number of rules: 19
% 1.13/1.43 New rule produced :
% 1.13/1.43 [20]
% 1.13/1.43 ifeq(element(B,powerset(the_carrier(A))),true,ifeq(top_str(A),true,element(
% 1.13/1.43 interior(A,B),
% 1.13/1.43 powerset(
% 1.13/1.43 the_carrier(A))),true),true)
% 1.13/1.43 -> true
% 1.13/1.43 Current number of equations to process: 0
% 1.13/1.43 Current number of ordered equations: 4
% 1.13/1.43 Current number of rules: 20
% 1.13/1.43 New rule produced :
% 1.13/1.43 [21]
% 1.13/1.43 ifeq(element(B,powerset(the_carrier(A))),true,ifeq(topological_space(A),true,
% 1.13/1.43 ifeq(top_str(A),true,closed_subset(
% 1.13/1.43 topstr_closure(A,B),A),true),true),true)
% 1.13/1.43 -> true
% 1.13/1.43 Current number of equations to process: 0
% 1.13/1.43 Current number of ordered equations: 3
% 1.13/1.43 Current number of rules: 21
% 1.13/1.43 New rule produced :
% 1.13/1.43 [22]
% 1.13/1.43 ifeq2(element(B,powerset(the_carrier(A))),true,ifeq2(top_str(A),true,
% 1.13/1.43 subset_complement(the_carrier(A),
% 1.13/1.43 topstr_closure(A,subset_complement(
% 1.13/1.43 the_carrier(A),B))),
% 1.13/1.44 interior(A,B)),interior(A,B))
% 1.13/1.44 -> interior(A,B)
% 1.13/1.44 Current number of equations to process: 0
% 1.13/1.44 Current number of ordered equations: 2
% 1.13/1.44 Current number of rules: 22
% 1.13/1.44 New rule produced :
% 1.13/1.44 [23]
% 1.13/1.44 ifeq(open_subset(B,A),true,ifeq(element(B,powerset(the_carrier(A))),true,
% 1.13/1.44 ifeq(topological_space(A),true,ifeq(top_str(A),true,
% 1.13/1.44 closed_subset(
% 1.13/1.44 subset_complement(
% 1.13/1.44 the_carrier(A),B),A),true),true),true),true)
% 1.13/1.44 -> true
% 1.13/1.44 Current number of equations to process: 0
% 1.13/1.44 Current number of ordered equations: 1
% 1.13/1.44 Current number of rules: 23
% 1.13/1.44 New rule produced :
% 1.13/1.44 [24]
% 1.13/1.44 ifeq(element(B,powerset(the_carrier(A))),true,ifeq(closed_subset(B,A),true,
% 1.13/1.44 ifeq(topological_space(A),true,
% 1.13/1.44 ifeq(top_str(A),true,open_subset(
% 1.13/1.44 subset_complement(
% 1.13/1.44 the_carrier(A),B),A),true),true),true),true)
% 1.13/1.44 -> true
% 1.13/1.44 Current number of equations to process: 0
% 1.13/1.44 Current number of ordered equations: 0
% 1.13/1.44 Current number of rules: 24
% 1.13/1.44 New rule produced : [25] one_sorted_str(sK5_existence_l1_pre_topc_A) -> true
% 1.13/1.44 Current number of equations to process: 1
% 1.13/1.44 Current number of ordered equations: 0
% 1.13/1.44 Current number of rules: 25
% 1.13/1.44 New rule produced : [26] one_sorted_str(sK2_t51_tops_1_A) -> true
% 1.13/1.44 Current number of equations to process: 1
% 1.13/1.44 Current number of ordered equations: 0
% 1.13/1.44 Current number of rules: 26
% 1.13/1.44 New rule produced :
% 1.13/1.44 [27] ifeq(top_str(sK6_existence_l1_struct_0_A),true,true,true) -> true
% 1.13/1.44 Current number of equations to process: 0
% 1.13/1.44 Current number of ordered equations: 0
% 1.13/1.44 Current number of rules: 27
% 1.13/1.44 New rule produced :
% 1.13/1.44 [28] subset(sK4_existence_m1_subset_1_B(powerset(A)),A) -> true
% 1.13/1.44 Current number of equations to process: 1
% 1.13/1.44 Current number of ordered equations: 0
% 1.13/1.44 Current number of rules: 28
% 1.13/1.44 New rule produced :
% 1.13/1.44 [29] subset(sK1_t51_tops_1_B,the_carrier(sK2_t51_tops_1_A)) -> true
% 1.13/1.44 Current number of equations to process: 1
% 1.13/1.44 Current number of ordered equations: 0
% 1.13/1.44 Current number of rules: 29
% 1.13/1.44 New rule produced : [30] ifeq(element(A,powerset(A)),true,true,true) -> true
% 1.13/1.44 Current number of equations to process: 0
% 1.13/1.44 Current number of ordered equations: 0
% 1.13/1.44 Current number of rules: 30
% 1.13/1.44 New rule produced : [31] element(A,powerset(A)) -> true
% 1.13/1.44 Rule [30] ifeq(element(A,powerset(A)),true,true,true) -> true collapsed.
% 1.13/1.44 Current number of equations to process: 0
% 1.13/1.44 Current number of ordered equations: 0
% 1.13/1.44 Current number of rules: 30
% 1.13/1.44 New rule produced :
% 1.13/1.44 [32]
% 1.13/1.44 subset_complement(A,subset_complement(A,sK4_existence_m1_subset_1_B(powerset(A))))
% 1.13/1.44 -> sK4_existence_m1_subset_1_B(powerset(A))
% 1.13/1.44 Current number of equations to process: 0
% 1.13/1.44 Current number of ordered equations: 0
% 1.13/1.44 Current number of rules: 31
% 1.13/1.44 New rule produced :
% 1.13/1.44 [33]
% 1.13/1.44 subset_complement(the_carrier(sK2_t51_tops_1_A),subset_complement(the_carrier(sK2_t51_tops_1_A),sK1_t51_tops_1_B))
% 1.13/1.44 -> sK1_t51_tops_1_B
% 1.13/1.44 Current number of equations to process: 0
% 1.13/1.44 Current number of ordered equations: 0
% 1.13/1.44 Current number of rules: 32
% 1.13/1.44 New rule produced :
% 1.13/1.44 [34]
% 1.13/1.44 element(subset_complement(A,sK4_existence_m1_subset_1_B(powerset(A))),
% 1.13/1.44 powerset(A)) -> true
% 1.13/1.44 Current number of equations to process: 0
% 1.13/1.44 Current number of ordered equations: 0
% 1.13/1.44 Current number of rules: 33
% 1.13/1.44 New rule produced :
% 1.13/1.44 [35]
% 1.13/1.44 element(subset_complement(the_carrier(sK2_t51_tops_1_A),sK1_t51_tops_1_B),
% 1.13/1.44 powerset(the_carrier(sK2_t51_tops_1_A))) -> true
% 1.13/1.44 Current number of equations to process: 0
% 1.13/1.44 Current number of ordered equations: 0
% 1.13/1.44 Current number of rules: 34
% 1.13/1.44 New rule produced :
% 1.13/1.44 [36]
% 1.13/1.44 closed_subset(sK7_rc6_pre_topc_B(sK2_t51_tops_1_A),sK2_t51_tops_1_A) -> true
% 1.13/1.44 Current number of equations to process: 1
% 1.13/1.44 Current number of ordered equations: 0
% 1.13/1.44 Current number of rules: 35
% 1.13/1.44 New rule produced :
% 1.13/1.44 [37]
% 1.13/1.44 ifeq(topological_space(sK5_existence_l1_pre_topc_A),true,closed_subset(
% 1.13/1.44 sK7_rc6_pre_topc_B(sK5_existence_l1_pre_topc_A),sK5_existence_l1_pre_topc_A),true)
% 1.13/1.45 -> true
% 1.13/1.45 Current number of equations to process: 0
% 1.13/1.45 Current number of ordered equations: 0
% 1.13/1.45 Current number of rules: 36
% 1.13/1.45 New rule produced :
% 1.13/1.45 [38] open_subset(sK3_rc1_tops_1_B(sK2_t51_tops_1_A),sK2_t51_tops_1_A) -> true
% 1.13/1.45 Current number of equations to process: 1
% 1.13/1.45 Current number of ordered equations: 0
% 1.13/1.45 Current number of rules: 37
% 1.13/1.45 New rule produced :
% 1.13/1.45 [39]
% 1.13/1.45 ifeq(topological_space(sK5_existence_l1_pre_topc_A),true,open_subset(
% 1.13/1.45 sK3_rc1_tops_1_B(sK5_existence_l1_pre_topc_A),sK5_existence_l1_pre_topc_A),true)
% 1.13/1.45 -> true
% 1.13/1.45 Current number of equations to process: 0
% 1.13/1.45 Current number of ordered equations: 0
% 1.13/1.45 Current number of rules: 38
% 1.13/1.45 New rule produced :
% 1.13/1.45 [40]
% 1.13/1.45 element(sK7_rc6_pre_topc_B(sK2_t51_tops_1_A),powerset(the_carrier(sK2_t51_tops_1_A)))
% 1.13/1.45 -> true
% 1.13/1.45 Current number of equations to process: 1
% 1.13/1.45 Current number of ordered equations: 0
% 1.13/1.45 Current number of rules: 39
% 1.13/1.45 New rule produced :
% 1.13/1.45 [41]
% 1.13/1.45 ifeq(topological_space(sK5_existence_l1_pre_topc_A),true,element(sK7_rc6_pre_topc_B(sK5_existence_l1_pre_topc_A),
% 1.13/1.45 powerset(the_carrier(sK5_existence_l1_pre_topc_A))),true)
% 1.13/1.45 -> true
% 1.13/1.45 Current number of equations to process: 0
% 1.13/1.45 Current number of ordered equations: 0
% 1.13/1.45 Current number of rules: 40
% 1.13/1.45 New rule produced :
% 1.13/1.45 [42]
% 1.13/1.45 element(sK3_rc1_tops_1_B(sK2_t51_tops_1_A),powerset(the_carrier(sK2_t51_tops_1_A)))
% 1.13/1.45 -> true
% 1.13/1.45 Current number of equations to process: 1
% 1.13/1.45 Current number of ordered equations: 0
% 1.13/1.45 Current number of rules: 41
% 1.13/1.45 New rule produced :
% 1.13/1.45 [43]
% 1.13/1.45 ifeq(topological_space(sK5_existence_l1_pre_topc_A),true,element(sK3_rc1_tops_1_B(sK5_existence_l1_pre_topc_A),
% 1.13/1.45 powerset(the_carrier(sK5_existence_l1_pre_topc_A))),true)
% 1.13/1.45 -> true
% 1.13/1.45 Current number of equations to process: 0
% 1.13/1.45 Current number of ordered equations: 0
% 1.13/1.45 Current number of rules: 42
% 1.13/1.45 New rule produced :
% 1.13/1.45 [44]
% 1.13/1.45 ifeq(element(A,powerset(the_carrier(sK5_existence_l1_pre_topc_A))),true,
% 1.13/1.45 element(topstr_closure(sK5_existence_l1_pre_topc_A,A),powerset(the_carrier(sK5_existence_l1_pre_topc_A))),true)
% 1.13/1.45 -> true
% 1.13/1.45 Current number of equations to process: 2
% 1.13/1.45 Current number of ordered equations: 0
% 1.13/1.45 Current number of rules: 43
% 1.13/1.45 New rule produced :
% 1.13/1.45 [45]
% 1.13/1.45 ifeq(element(A,powerset(the_carrier(sK2_t51_tops_1_A))),true,element(
% 1.13/1.45 topstr_closure(sK2_t51_tops_1_A,A),
% 1.13/1.45 powerset(
% 1.13/1.45 the_carrier(sK2_t51_tops_1_A))),true)
% 1.13/1.45 -> true
% 1.13/1.45 Current number of equations to process: 1
% 1.13/1.45 Current number of ordered equations: 0
% 1.13/1.45 Current number of rules: 44
% 1.13/1.45 New rule produced :
% 1.13/1.45 [46]
% 1.13/1.45 ifeq(top_str(A),true,element(topstr_closure(A,sK4_existence_m1_subset_1_B(
% 1.13/1.45 powerset(the_carrier(A)))),
% 1.13/1.45 powerset(the_carrier(A))),true) -> true
% 1.13/1.45 Current number of equations to process: 0
% 1.13/1.45 Current number of ordered equations: 0
% 1.13/1.45 Current number of rules: 45
% 1.13/1.45 New rule produced :
% 1.13/1.45 [47]
% 1.13/1.45 ifeq(element(A,powerset(the_carrier(sK5_existence_l1_pre_topc_A))),true,
% 1.13/1.45 element(interior(sK5_existence_l1_pre_topc_A,A),powerset(the_carrier(sK5_existence_l1_pre_topc_A))),true)
% 1.13/1.45 -> true
% 1.13/1.45 Current number of equations to process: 2
% 1.13/1.45 Current number of ordered equations: 0
% 1.13/1.45 Current number of rules: 46
% 1.13/1.45 New rule produced :
% 1.13/1.45 [48]
% 1.13/1.45 ifeq(element(A,powerset(the_carrier(sK2_t51_tops_1_A))),true,element(
% 1.13/1.45 interior(sK2_t51_tops_1_A,A),
% 1.13/1.45 powerset(
% 1.13/1.45 the_carrier(sK2_t51_tops_1_A))),true)
% 1.13/1.45 -> true
% 1.13/1.45 Current number of equations to process: 1
% 1.13/1.45 Current number of ordered equations: 0
% 1.13/1.45 Current number of rules: 47
% 1.13/1.45 New rule produced :
% 1.13/1.45 [49]
% 1.13/1.45 ifeq(top_str(A),true,element(interior(A,sK4_existence_m1_subset_1_B(powerset(
% 1.13/1.45 the_carrier(A)))),
% 1.13/1.45 powerset(the_carrier(A))),true) -> true
% 1.13/1.45 Current number of equations to process: 0
% 1.13/1.45 Current number of ordered equations: 0
% 1.13/1.45 Current number of rules: 48
% 1.13/1.45 New rule produced :
% 1.13/1.45 [50]
% 1.13/1.45 ifeq(element(A,powerset(the_carrier(sK2_t51_tops_1_A))),true,closed_subset(
% 1.13/1.45 topstr_closure(sK2_t51_tops_1_A,A),sK2_t51_tops_1_A),true)
% 1.13/1.45 -> true
% 1.13/1.45 Current number of equations to process: 1
% 1.13/1.45 Current number of ordered equations: 0
% 1.13/1.45 Current number of rules: 49
% 1.13/1.45 New rule produced :
% 1.13/1.45 [51]
% 1.13/1.45 ifeq(element(A,powerset(the_carrier(sK5_existence_l1_pre_topc_A))),true,
% 1.13/1.45 ifeq(topological_space(sK5_existence_l1_pre_topc_A),true,closed_subset(
% 1.13/1.45 topstr_closure(sK5_existence_l1_pre_topc_A,A),sK5_existence_l1_pre_topc_A),true),true)
% 1.13/1.45 -> true
% 1.13/1.45 Current number of equations to process: 1
% 1.13/1.45 Current number of ordered equations: 0
% 1.13/1.45 Current number of rules: 50
% 1.13/1.45 New rule produced :
% 1.13/1.45 [52]
% 1.13/1.45 ifeq(topological_space(A),true,ifeq(top_str(A),true,closed_subset(topstr_closure(A,
% 1.13/1.45 sK4_existence_m1_subset_1_B(
% 1.13/1.45 powerset(
% 1.13/1.45 the_carrier(A)))),A),true),true)
% 1.13/1.45 -> true
% 1.13/1.45 Current number of equations to process: 0
% 1.13/1.45 Current number of ordered equations: 0
% 1.13/1.45 Current number of rules: 51
% 1.13/1.45 New rule produced :
% 1.13/1.45 [53]
% 1.13/1.45 ifeq2(element(A,powerset(the_carrier(sK5_existence_l1_pre_topc_A))),true,
% 1.13/1.45 subset_complement(the_carrier(sK5_existence_l1_pre_topc_A),topstr_closure(sK5_existence_l1_pre_topc_A,
% 1.13/1.45 subset_complement(
% 1.13/1.45 the_carrier(sK5_existence_l1_pre_topc_A),A))),
% 1.13/1.45 interior(sK5_existence_l1_pre_topc_A,A)) ->
% 1.13/1.45 interior(sK5_existence_l1_pre_topc_A,A)
% 1.13/1.45 Current number of equations to process: 2
% 1.13/1.45 Current number of ordered equations: 0
% 1.13/1.45 Current number of rules: 52
% 1.13/1.45 New rule produced :
% 1.13/1.45 [54]
% 1.13/1.45 ifeq2(element(A,powerset(the_carrier(sK2_t51_tops_1_A))),true,subset_complement(
% 1.13/1.45 the_carrier(sK2_t51_tops_1_A),
% 1.13/1.45 topstr_closure(sK2_t51_tops_1_A,
% 1.13/1.45 subset_complement(
% 1.13/1.45 the_carrier(sK2_t51_tops_1_A),A))),
% 1.13/1.45 interior(sK2_t51_tops_1_A,A)) -> interior(sK2_t51_tops_1_A,A)
% 1.13/1.45 Current number of equations to process: 1
% 1.13/1.45 Current number of ordered equations: 0
% 1.13/1.45 Current number of rules: 53
% 1.13/1.45 New rule produced :
% 1.13/1.45 [55]
% 1.13/1.45 ifeq2(top_str(A),true,subset_complement(the_carrier(A),topstr_closure(A,
% 1.13/1.45 subset_complement(
% 1.13/1.45 the_carrier(A),
% 1.13/1.45 sK4_existence_m1_subset_1_B(
% 1.13/1.45 powerset(the_carrier(A)))))),
% 1.13/1.45 interior(A,sK4_existence_m1_subset_1_B(powerset(the_carrier(A))))) ->
% 1.13/1.45 interior(A,sK4_existence_m1_subset_1_B(powerset(the_carrier(A))))
% 1.13/1.45 Current number of equations to process: 0
% 1.13/1.45 Current number of ordered equations: 0
% 1.13/1.45 Current number of rules: 54
% 1.13/1.45 New rule produced :
% 1.13/1.45 [56]
% 1.13/1.45 ifeq(open_subset(A,sK2_t51_tops_1_A),true,ifeq(element(A,powerset(the_carrier(sK2_t51_tops_1_A))),true,
% 1.13/1.45 closed_subset(subset_complement(
% 1.13/1.45 the_carrier(sK2_t51_tops_1_A),A),sK2_t51_tops_1_A),true),true)
% 1.13/1.45 -> true
% 1.13/1.45 Current number of equations to process: 2
% 1.13/1.45 Current number of ordered equations: 0
% 1.13/1.45 Current number of rules: 55
% 1.13/1.45 New rule produced :
% 1.13/1.45 [57]
% 1.13/1.45 ifeq(open_subset(A,sK5_existence_l1_pre_topc_A),true,ifeq(element(A,powerset(
% 1.13/1.45 the_carrier(sK5_existence_l1_pre_topc_A))),true,
% 1.13/1.45 ifeq(topological_space(sK5_existence_l1_pre_topc_A),true,
% 1.13/1.47 closed_subset(subset_complement(
% 1.13/1.47 the_carrier(sK5_existence_l1_pre_topc_A),A),sK5_existence_l1_pre_topc_A),true),true),true)
% 1.13/1.47 -> true
% 1.13/1.47 Current number of equations to process: 1
% 1.13/1.47 Current number of ordered equations: 0
% 1.13/1.47 Current number of rules: 56
% 1.13/1.47 New rule produced :
% 1.13/1.47 [58]
% 1.13/1.47 ifeq(open_subset(sK4_existence_m1_subset_1_B(powerset(the_carrier(A))),A),true,
% 1.13/1.47 ifeq(topological_space(A),true,ifeq(top_str(A),true,closed_subset(subset_complement(
% 1.13/1.47 the_carrier(A),
% 1.13/1.47 sK4_existence_m1_subset_1_B(
% 1.13/1.47 powerset(
% 1.13/1.47 the_carrier(A)))),A),true),true),true)
% 1.13/1.47 -> true
% 1.13/1.47 Current number of equations to process: 0
% 1.13/1.47 Current number of ordered equations: 0
% 1.13/1.47 Current number of rules: 57
% 1.13/1.47 New rule produced :
% 1.13/1.47 [59]
% 1.13/1.47 ifeq(element(A,powerset(the_carrier(sK2_t51_tops_1_A))),true,ifeq(closed_subset(A,sK2_t51_tops_1_A),true,
% 1.13/1.47 open_subset(
% 1.13/1.47 subset_complement(
% 1.13/1.47 the_carrier(sK2_t51_tops_1_A),A),sK2_t51_tops_1_A),true),true)
% 1.13/1.47 -> true
% 1.13/1.47 Current number of equations to process: 2
% 1.13/1.47 Current number of ordered equations: 0
% 1.13/1.47 Current number of rules: 58
% 1.13/1.47 New rule produced :
% 1.13/1.47 [60]
% 1.13/1.47 ifeq(element(A,powerset(the_carrier(sK5_existence_l1_pre_topc_A))),true,
% 1.13/1.47 ifeq(closed_subset(A,sK5_existence_l1_pre_topc_A),true,ifeq(topological_space(sK5_existence_l1_pre_topc_A),true,
% 1.13/1.47 open_subset(subset_complement(
% 1.13/1.47 the_carrier(sK5_existence_l1_pre_topc_A),A),sK5_existence_l1_pre_topc_A),true),true),true)
% 1.13/1.47 -> true
% 1.13/1.47 Current number of equations to process: 1
% 1.13/1.47 Current number of ordered equations: 0
% 1.13/1.47 Current number of rules: 59
% 1.13/1.47 New rule produced :
% 1.13/1.47 [61]
% 1.13/1.47 ifeq(closed_subset(sK4_existence_m1_subset_1_B(powerset(the_carrier(A))),A),true,
% 1.13/1.47 ifeq(topological_space(A),true,ifeq(top_str(A),true,open_subset(subset_complement(
% 1.13/1.47 the_carrier(A),
% 1.13/1.47 sK4_existence_m1_subset_1_B(
% 1.13/1.47 powerset(
% 1.13/1.47 the_carrier(A)))),A),true),true),true)
% 1.13/1.47 -> true
% 1.13/1.47 Current number of equations to process: 0
% 1.13/1.47 Current number of ordered equations: 0
% 1.13/1.47 Current number of rules: 60
% 1.13/1.47 New rule produced : [62] subset_complement(A,subset_complement(A,A)) -> A
% 1.13/1.47 Current number of equations to process: 0
% 1.13/1.47 Current number of ordered equations: 0
% 1.13/1.47 Current number of rules: 61
% 1.13/1.47 New rule produced : [63] element(subset_complement(A,A),powerset(A)) -> true
% 1.13/1.47 Current number of equations to process: 0
% 1.13/1.47 Current number of ordered equations: 0
% 1.13/1.47 Current number of rules: 62
% 1.13/1.47 New rule produced :
% 1.13/1.47 [64]
% 1.13/1.47 ifeq(top_str(A),true,element(topstr_closure(A,the_carrier(A)),powerset(
% 1.13/1.47 the_carrier(A))),true)
% 1.13/1.47 -> true
% 1.13/1.47 Current number of equations to process: 1
% 1.13/1.47 Current number of ordered equations: 0
% 1.13/1.47 Current number of rules: 63
% 1.13/1.47 New rule produced :
% 1.13/1.47 [65]
% 1.13/1.47 ifeq(top_str(A),true,element(interior(A,the_carrier(A)),powerset(the_carrier(A))),true)
% 1.13/1.47 -> true
% 1.13/1.47 Current number of equations to process: 0
% 1.13/1.47 Current number of ordered equations: 0
% 1.13/1.47 Current number of rules: 64
% 1.13/1.47 New rule produced :
% 1.13/1.47 [66]
% 1.13/1.47 ifeq(topological_space(A),true,ifeq(top_str(A),true,closed_subset(topstr_closure(A,
% 1.13/1.47 the_carrier(A)),A),true),true)
% 1.13/1.47 -> true
% 1.13/1.47 Current number of equations to process: 1
% 1.13/1.47 Current number of ordered equations: 0
% 1.13/1.47 Current number of rules: 65
% 1.13/1.47 New rule produced :
% 1.13/1.47 [67]
% 1.13/1.47 subset(subset_complement(A,sK4_existence_m1_subset_1_B(powerset(A))),A) ->
% 1.19/1.49 true
% 1.19/1.49 Current number of equations to process: 6
% 1.19/1.49 Current number of ordered equations: 0
% 1.19/1.49 Current number of rules: 66
% 1.19/1.49 New rule produced :
% 1.19/1.49 [68]
% 1.19/1.49 ifeq(top_str(A),true,element(topstr_closure(A,subset_complement(the_carrier(A),
% 1.19/1.49 sK4_existence_m1_subset_1_B(
% 1.19/1.49 powerset(the_carrier(A))))),
% 1.19/1.49 powerset(the_carrier(A))),true) -> true
% 1.19/1.49 Current number of equations to process: 8
% 1.19/1.49 Current number of ordered equations: 0
% 1.19/1.49 Current number of rules: 67
% 1.19/1.49 New rule produced :
% 1.19/1.49 [69]
% 1.19/1.49 ifeq(top_str(A),true,element(interior(A,subset_complement(the_carrier(A),
% 1.19/1.49 sK4_existence_m1_subset_1_B(powerset(
% 1.19/1.49 the_carrier(A))))),
% 1.19/1.49 powerset(the_carrier(A))),true) -> true
% 1.19/1.49 Current number of equations to process: 7
% 1.19/1.49 Current number of ordered equations: 0
% 1.19/1.49 Current number of rules: 68
% 1.19/1.49 New rule produced :
% 1.19/1.49 [70]
% 1.19/1.49 subset(subset_complement(the_carrier(sK2_t51_tops_1_A),sK1_t51_tops_1_B),
% 1.19/1.49 the_carrier(sK2_t51_tops_1_A)) -> true
% 1.19/1.49 Current number of equations to process: 7
% 1.19/1.49 Current number of ordered equations: 0
% 1.19/1.49 Current number of rules: 69
% 1.19/1.49 New rule produced :
% 1.19/1.49 [71]
% 1.19/1.49 subset(sK7_rc6_pre_topc_B(sK2_t51_tops_1_A),the_carrier(sK2_t51_tops_1_A)) ->
% 1.19/1.49 true
% 1.19/1.49 Current number of equations to process: 7
% 1.19/1.49 Current number of ordered equations: 0
% 1.19/1.49 Current number of rules: 70
% 1.19/1.49 New rule produced :
% 1.19/1.49 [72]
% 1.19/1.49 subset_complement(the_carrier(sK2_t51_tops_1_A),subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.19/1.49 sK7_rc6_pre_topc_B(sK2_t51_tops_1_A)))
% 1.19/1.49 -> sK7_rc6_pre_topc_B(sK2_t51_tops_1_A)
% 1.19/1.49 Current number of equations to process: 7
% 1.19/1.49 Current number of ordered equations: 0
% 1.19/1.49 Current number of rules: 71
% 1.19/1.49 New rule produced :
% 1.19/1.49 [73]
% 1.19/1.49 element(subset_complement(the_carrier(sK2_t51_tops_1_A),sK7_rc6_pre_topc_B(sK2_t51_tops_1_A)),
% 1.19/1.49 powerset(the_carrier(sK2_t51_tops_1_A))) -> true
% 1.19/1.49 Current number of equations to process: 7
% 1.19/1.49 Current number of ordered equations: 0
% 1.19/1.49 Current number of rules: 72
% 1.19/1.49 New rule produced :
% 1.19/1.49 [74]
% 1.19/1.49 ifeq2(top_str(A),true,subset_complement(the_carrier(A),topstr_closure(A,
% 1.19/1.49 subset_complement(
% 1.19/1.49 the_carrier(A),
% 1.19/1.49 the_carrier(A)))),
% 1.19/1.49 interior(A,the_carrier(A))) -> interior(A,the_carrier(A))
% 1.19/1.49 Current number of equations to process: 6
% 1.19/1.49 Current number of ordered equations: 0
% 1.19/1.49 Current number of rules: 73
% 1.19/1.49 New rule produced :
% 1.19/1.49 [75]
% 1.19/1.49 subset(sK3_rc1_tops_1_B(sK2_t51_tops_1_A),the_carrier(sK2_t51_tops_1_A)) ->
% 1.19/1.49 true
% 1.19/1.49 Current number of equations to process: 6
% 1.19/1.49 Current number of ordered equations: 0
% 1.19/1.49 Current number of rules: 74
% 1.19/1.49 New rule produced :
% 1.19/1.49 [76]
% 1.19/1.49 subset_complement(the_carrier(sK2_t51_tops_1_A),subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.19/1.49 sK3_rc1_tops_1_B(sK2_t51_tops_1_A)))
% 1.19/1.49 -> sK3_rc1_tops_1_B(sK2_t51_tops_1_A)
% 1.19/1.49 Current number of equations to process: 6
% 1.19/1.49 Current number of ordered equations: 0
% 1.19/1.49 Current number of rules: 75
% 1.19/1.49 New rule produced :
% 1.19/1.49 [77]
% 1.19/1.49 element(subset_complement(the_carrier(sK2_t51_tops_1_A),sK3_rc1_tops_1_B(sK2_t51_tops_1_A)),
% 1.19/1.49 powerset(the_carrier(sK2_t51_tops_1_A))) -> true
% 1.19/1.49 Current number of equations to process: 6
% 1.19/1.49 Current number of ordered equations: 0
% 1.19/1.49 Current number of rules: 76
% 1.19/1.49 New rule produced :
% 1.19/1.49 [78]
% 1.19/1.49 element(topstr_closure(sK5_existence_l1_pre_topc_A,sK4_existence_m1_subset_1_B(
% 1.19/1.49 powerset(the_carrier(sK5_existence_l1_pre_topc_A)))),
% 1.19/1.49 powerset(the_carrier(sK5_existence_l1_pre_topc_A))) -> true
% 1.19/1.49 Current number of equations to process: 6
% 1.19/1.49 Current number of ordered equations: 0
% 1.19/1.49 Current number of rules: 77
% 1.19/1.49 New rule produced :
% 1.19/1.49 [79]
% 1.19/1.49 ifeq(topological_space(A),true,ifeq(top_str(A),true,closed_subset(topstr_closure(A,
% 1.19/1.49 subset_complement(
% 1.19/1.49 the_carrier(A),
% 1.19/1.49 sK4_existence_m1_subset_1_B(
% 1.19/1.50 powerset(
% 1.19/1.50 the_carrier(A))))),A),true),true)
% 1.19/1.50 -> true
% 1.19/1.50 Current number of equations to process: 5
% 1.19/1.50 Current number of ordered equations: 0
% 1.19/1.50 Current number of rules: 78
% 1.19/1.50 New rule produced :
% 1.19/1.50 [80]
% 1.19/1.50 element(topstr_closure(sK5_existence_l1_pre_topc_A,the_carrier(sK5_existence_l1_pre_topc_A)),
% 1.19/1.50 powerset(the_carrier(sK5_existence_l1_pre_topc_A))) -> true
% 1.19/1.50 Current number of equations to process: 5
% 1.19/1.50 Current number of ordered equations: 0
% 1.19/1.50 Current number of rules: 79
% 1.19/1.50 New rule produced :
% 1.19/1.50 [81]
% 1.19/1.50 element(topstr_closure(sK5_existence_l1_pre_topc_A,subset_complement(
% 1.19/1.50 the_carrier(sK5_existence_l1_pre_topc_A),
% 1.19/1.50 sK4_existence_m1_subset_1_B(
% 1.19/1.50 powerset(the_carrier(sK5_existence_l1_pre_topc_A))))),
% 1.19/1.50 powerset(the_carrier(sK5_existence_l1_pre_topc_A))) -> true
% 1.19/1.50 Current number of equations to process: 5
% 1.19/1.50 Current number of ordered equations: 0
% 1.19/1.50 Current number of rules: 80
% 1.19/1.50 New rule produced :
% 1.19/1.50 [82]
% 1.19/1.50 element(topstr_closure(sK2_t51_tops_1_A,sK1_t51_tops_1_B),powerset(the_carrier(sK2_t51_tops_1_A)))
% 1.19/1.50 -> true
% 1.19/1.50 Current number of equations to process: 6
% 1.19/1.50 Current number of ordered equations: 0
% 1.19/1.50 Current number of rules: 81
% 1.19/1.50 New rule produced :
% 1.19/1.50 [83]
% 1.19/1.50 element(topstr_closure(sK2_t51_tops_1_A,sK4_existence_m1_subset_1_B(powerset(
% 1.19/1.50 the_carrier(sK2_t51_tops_1_A)))),
% 1.19/1.50 powerset(the_carrier(sK2_t51_tops_1_A))) -> true
% 1.19/1.50 Current number of equations to process: 5
% 1.19/1.50 Current number of ordered equations: 0
% 1.19/1.50 Current number of rules: 82
% 1.19/1.50 New rule produced :
% 1.19/1.50 [84]
% 1.19/1.50 element(topstr_closure(sK2_t51_tops_1_A,the_carrier(sK2_t51_tops_1_A)),
% 1.19/1.50 powerset(the_carrier(sK2_t51_tops_1_A))) -> true
% 1.19/1.50 Current number of equations to process: 5
% 1.19/1.50 Current number of ordered equations: 0
% 1.19/1.50 Current number of rules: 83
% 1.19/1.50 New rule produced :
% 1.19/1.50 [85]
% 1.19/1.50 element(topstr_closure(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),sK1_t51_tops_1_B)),
% 1.19/1.50 powerset(the_carrier(sK2_t51_tops_1_A))) -> true
% 1.19/1.50 Current number of equations to process: 6
% 1.19/1.50 Current number of ordered equations: 0
% 1.19/1.50 Current number of rules: 84
% 1.19/1.50 New rule produced :
% 1.19/1.50 [86]
% 1.19/1.50 element(topstr_closure(sK2_t51_tops_1_A,sK7_rc6_pre_topc_B(sK2_t51_tops_1_A)),
% 1.19/1.50 powerset(the_carrier(sK2_t51_tops_1_A))) -> true
% 1.19/1.50 Current number of equations to process: 6
% 1.19/1.50 Current number of ordered equations: 0
% 1.19/1.50 Current number of rules: 85
% 1.19/1.50 New rule produced :
% 1.19/1.50 [87]
% 1.19/1.50 element(topstr_closure(sK2_t51_tops_1_A,sK3_rc1_tops_1_B(sK2_t51_tops_1_A)),
% 1.19/1.50 powerset(the_carrier(sK2_t51_tops_1_A))) -> true
% 1.19/1.50 Current number of equations to process: 6
% 1.19/1.50 Current number of ordered equations: 0
% 1.19/1.50 Current number of rules: 86
% 1.19/1.50 New rule produced :
% 1.19/1.50 [88]
% 1.19/1.50 element(topstr_closure(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.19/1.50 sK4_existence_m1_subset_1_B(powerset(
% 1.19/1.50 the_carrier(sK2_t51_tops_1_A))))),
% 1.19/1.50 powerset(the_carrier(sK2_t51_tops_1_A))) -> true
% 1.19/1.50 Current number of equations to process: 5
% 1.19/1.50 Current number of ordered equations: 0
% 1.19/1.50 Current number of rules: 87
% 1.19/1.50 New rule produced :
% 1.19/1.50 [89]
% 1.19/1.50 element(interior(sK5_existence_l1_pre_topc_A,sK4_existence_m1_subset_1_B(
% 1.19/1.50 powerset(the_carrier(sK5_existence_l1_pre_topc_A)))),
% 1.19/1.50 powerset(the_carrier(sK5_existence_l1_pre_topc_A))) -> true
% 1.19/1.50 Current number of equations to process: 5
% 1.19/1.50 Current number of ordered equations: 0
% 1.19/1.50 Current number of rules: 88
% 1.19/1.50 New rule produced :
% 1.19/1.50 [90]
% 1.19/1.50 element(interior(sK5_existence_l1_pre_topc_A,the_carrier(sK5_existence_l1_pre_topc_A)),
% 1.19/1.50 powerset(the_carrier(sK5_existence_l1_pre_topc_A))) -> true
% 1.19/1.50 Current number of equations to process: 5
% 1.19/1.50 Current number of ordered equations: 0
% 1.19/1.50 Current number of rules: 89
% 1.19/1.50 New rule produced :
% 1.19/1.50 [91]
% 1.19/1.50 element(interior(sK5_existence_l1_pre_topc_A,subset_complement(the_carrier(sK5_existence_l1_pre_topc_A),
% 1.19/1.52 sK4_existence_m1_subset_1_B(
% 1.19/1.52 powerset(the_carrier(sK5_existence_l1_pre_topc_A))))),
% 1.19/1.52 powerset(the_carrier(sK5_existence_l1_pre_topc_A))) -> true
% 1.19/1.52 Current number of equations to process: 5
% 1.19/1.52 Current number of ordered equations: 0
% 1.19/1.52 Current number of rules: 90
% 1.19/1.52 New rule produced :
% 1.19/1.52 [92]
% 1.19/1.52 element(interior(sK2_t51_tops_1_A,sK1_t51_tops_1_B),powerset(the_carrier(sK2_t51_tops_1_A)))
% 1.19/1.52 -> true
% 1.19/1.52 Current number of equations to process: 6
% 1.19/1.52 Current number of ordered equations: 0
% 1.19/1.52 Current number of rules: 91
% 1.19/1.52 New rule produced :
% 1.19/1.52 [93]
% 1.19/1.52 element(interior(sK2_t51_tops_1_A,sK4_existence_m1_subset_1_B(powerset(
% 1.19/1.52 the_carrier(sK2_t51_tops_1_A)))),
% 1.19/1.52 powerset(the_carrier(sK2_t51_tops_1_A))) -> true
% 1.19/1.52 Current number of equations to process: 5
% 1.19/1.52 Current number of ordered equations: 0
% 1.19/1.52 Current number of rules: 92
% 1.19/1.52 New rule produced :
% 1.19/1.52 [94]
% 1.19/1.52 element(interior(sK2_t51_tops_1_A,the_carrier(sK2_t51_tops_1_A)),powerset(
% 1.19/1.52 the_carrier(sK2_t51_tops_1_A)))
% 1.19/1.52 -> true
% 1.19/1.52 Current number of equations to process: 5
% 1.19/1.52 Current number of ordered equations: 0
% 1.19/1.52 Current number of rules: 93
% 1.19/1.52 New rule produced :
% 1.19/1.52 [95]
% 1.19/1.52 element(interior(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),sK1_t51_tops_1_B)),
% 1.19/1.52 powerset(the_carrier(sK2_t51_tops_1_A))) -> true
% 1.19/1.52 Current number of equations to process: 6
% 1.19/1.52 Current number of ordered equations: 0
% 1.19/1.52 Current number of rules: 94
% 1.19/1.52 New rule produced :
% 1.19/1.52 [96]
% 1.19/1.52 element(interior(sK2_t51_tops_1_A,sK7_rc6_pre_topc_B(sK2_t51_tops_1_A)),
% 1.19/1.52 powerset(the_carrier(sK2_t51_tops_1_A))) -> true
% 1.19/1.52 Current number of equations to process: 6
% 1.19/1.52 Current number of ordered equations: 0
% 1.19/1.52 Current number of rules: 95
% 1.19/1.52 New rule produced :
% 1.19/1.52 [97]
% 1.19/1.52 element(interior(sK2_t51_tops_1_A,sK3_rc1_tops_1_B(sK2_t51_tops_1_A)),
% 1.19/1.52 powerset(the_carrier(sK2_t51_tops_1_A))) -> true
% 1.19/1.52 Current number of equations to process: 6
% 1.19/1.52 Current number of ordered equations: 0
% 1.19/1.52 Current number of rules: 96
% 1.19/1.52 New rule produced :
% 1.19/1.52 [98]
% 1.19/1.52 element(interior(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.19/1.52 sK4_existence_m1_subset_1_B(powerset(
% 1.19/1.52 the_carrier(sK2_t51_tops_1_A))))),
% 1.19/1.52 powerset(the_carrier(sK2_t51_tops_1_A))) -> true
% 1.19/1.52 Current number of equations to process: 5
% 1.19/1.52 Current number of ordered equations: 0
% 1.19/1.52 Current number of rules: 97
% 1.19/1.52 New rule produced :
% 1.19/1.52 [99]
% 1.19/1.52 closed_subset(topstr_closure(sK2_t51_tops_1_A,sK4_existence_m1_subset_1_B(
% 1.19/1.52 powerset(the_carrier(sK2_t51_tops_1_A)))),sK2_t51_tops_1_A)
% 1.19/1.52 -> true
% 1.19/1.52 Current number of equations to process: 5
% 1.19/1.52 Current number of ordered equations: 0
% 1.19/1.52 Current number of rules: 98
% 1.19/1.52 New rule produced :
% 1.19/1.52 [100]
% 1.19/1.52 closed_subset(topstr_closure(sK2_t51_tops_1_A,sK1_t51_tops_1_B),sK2_t51_tops_1_A)
% 1.19/1.52 -> true
% 1.19/1.52 Current number of equations to process: 5
% 1.19/1.52 Current number of ordered equations: 0
% 1.19/1.52 Current number of rules: 99
% 1.19/1.52 New rule produced :
% 1.19/1.52 [101]
% 1.19/1.52 closed_subset(topstr_closure(sK2_t51_tops_1_A,the_carrier(sK2_t51_tops_1_A)),sK2_t51_tops_1_A)
% 1.19/1.52 -> true
% 1.19/1.52 Current number of equations to process: 5
% 1.19/1.52 Current number of ordered equations: 0
% 1.19/1.52 Current number of rules: 100
% 1.19/1.52 New rule produced :
% 1.19/1.52 [102]
% 1.19/1.52 closed_subset(topstr_closure(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),sK1_t51_tops_1_B)),sK2_t51_tops_1_A)
% 1.19/1.52 -> true
% 1.19/1.52 Current number of equations to process: 6
% 1.19/1.52 Current number of ordered equations: 0
% 1.19/1.52 Current number of rules: 101
% 1.19/1.52 New rule produced :
% 1.19/1.52 [103]
% 1.19/1.52 closed_subset(topstr_closure(sK2_t51_tops_1_A,sK7_rc6_pre_topc_B(sK2_t51_tops_1_A)),sK2_t51_tops_1_A)
% 1.19/1.52 -> true
% 1.19/1.52 Current number of equations to process: 6
% 1.19/1.52 Current number of ordered equations: 0
% 1.19/1.52 Current number of rules: 102
% 1.19/1.52 New rule produced :
% 1.19/1.52 [104]
% 1.19/1.52 closed_subset(topstr_closure(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.19/1.52 sK4_existence_m1_subset_1_B(
% 1.19/1.52 powerset(the_carrier(sK2_t51_tops_1_A))))),sK2_t51_tops_1_A)
% 1.19/1.54 -> true
% 1.19/1.54 Current number of equations to process: 5
% 1.19/1.54 Current number of ordered equations: 0
% 1.19/1.54 Current number of rules: 103
% 1.19/1.54 New rule produced :
% 1.19/1.54 [105]
% 1.19/1.54 closed_subset(topstr_closure(sK2_t51_tops_1_A,sK3_rc1_tops_1_B(sK2_t51_tops_1_A)),sK2_t51_tops_1_A)
% 1.19/1.54 -> true
% 1.19/1.54 Current number of equations to process: 5
% 1.19/1.54 Current number of ordered equations: 0
% 1.19/1.54 Current number of rules: 104
% 1.19/1.54 New rule produced :
% 1.19/1.54 [106]
% 1.19/1.54 ifeq(topological_space(sK5_existence_l1_pre_topc_A),true,closed_subset(
% 1.19/1.54 topstr_closure(sK5_existence_l1_pre_topc_A,
% 1.19/1.54 sK4_existence_m1_subset_1_B(
% 1.19/1.54 powerset(the_carrier(sK5_existence_l1_pre_topc_A)))),sK5_existence_l1_pre_topc_A),true)
% 1.19/1.54 -> true
% 1.19/1.54 Current number of equations to process: 5
% 1.19/1.54 Current number of ordered equations: 0
% 1.19/1.54 Current number of rules: 105
% 1.19/1.54 New rule produced :
% 1.19/1.54 [107]
% 1.19/1.54 ifeq(topological_space(sK5_existence_l1_pre_topc_A),true,closed_subset(
% 1.19/1.54 topstr_closure(sK5_existence_l1_pre_topc_A,
% 1.19/1.54 the_carrier(sK5_existence_l1_pre_topc_A)),sK5_existence_l1_pre_topc_A),true)
% 1.19/1.54 -> true
% 1.19/1.54 Current number of equations to process: 5
% 1.19/1.54 Current number of ordered equations: 0
% 1.19/1.54 Current number of rules: 106
% 1.19/1.54 New rule produced :
% 1.19/1.54 [108]
% 1.19/1.54 ifeq(topological_space(sK5_existence_l1_pre_topc_A),true,closed_subset(
% 1.19/1.54 topstr_closure(sK5_existence_l1_pre_topc_A,
% 1.19/1.54 subset_complement(
% 1.19/1.54 the_carrier(sK5_existence_l1_pre_topc_A),
% 1.19/1.54 sK4_existence_m1_subset_1_B(
% 1.19/1.54 powerset(the_carrier(sK5_existence_l1_pre_topc_A))))),sK5_existence_l1_pre_topc_A),true)
% 1.19/1.54 -> true
% 1.19/1.54 Current number of equations to process: 5
% 1.19/1.54 Current number of ordered equations: 0
% 1.19/1.54 Current number of rules: 107
% 1.19/1.54 New rule produced :
% 1.19/1.54 [109]
% 1.19/1.54 subset_complement(the_carrier(sK5_existence_l1_pre_topc_A),topstr_closure(sK5_existence_l1_pre_topc_A,
% 1.19/1.54 subset_complement(
% 1.19/1.54 the_carrier(sK5_existence_l1_pre_topc_A),
% 1.19/1.54 sK4_existence_m1_subset_1_B(
% 1.19/1.54 powerset(the_carrier(sK5_existence_l1_pre_topc_A))))))
% 1.19/1.54 ->
% 1.19/1.54 interior(sK5_existence_l1_pre_topc_A,sK4_existence_m1_subset_1_B(powerset(
% 1.19/1.54 the_carrier(sK5_existence_l1_pre_topc_A))))
% 1.19/1.54 Current number of equations to process: 5
% 1.19/1.54 Current number of ordered equations: 0
% 1.19/1.54 Current number of rules: 108
% 1.19/1.54 New rule produced :
% 1.19/1.54 [110]
% 1.19/1.54 ifeq(open_subset(the_carrier(A),A),true,ifeq(topological_space(A),true,
% 1.19/1.54 ifeq(top_str(A),true,closed_subset(
% 1.19/1.54 subset_complement(
% 1.19/1.54 the_carrier(A),
% 1.19/1.54 the_carrier(A)),A),true),true),true)
% 1.19/1.54 -> true
% 1.19/1.54 Current number of equations to process: 4
% 1.19/1.54 Current number of ordered equations: 0
% 1.19/1.54 Current number of rules: 109
% 1.19/1.54 New rule produced :
% 1.19/1.54 [111]
% 1.19/1.54 ifeq(closed_subset(the_carrier(A),A),true,ifeq(topological_space(A),true,
% 1.19/1.54 ifeq(top_str(A),true,open_subset(
% 1.19/1.54 subset_complement(
% 1.19/1.54 the_carrier(A),
% 1.19/1.54 the_carrier(A)),A),true),true),true)
% 1.19/1.54 -> true
% 1.19/1.54 Current number of equations to process: 3
% 1.19/1.54 Current number of ordered equations: 0
% 1.19/1.54 Current number of rules: 110
% 1.19/1.54 New rule produced :
% 1.19/1.54 [112]
% 1.19/1.54 subset_complement(the_carrier(sK5_existence_l1_pre_topc_A),topstr_closure(sK5_existence_l1_pre_topc_A,
% 1.19/1.55 subset_complement(
% 1.19/1.55 the_carrier(sK5_existence_l1_pre_topc_A),
% 1.19/1.55 the_carrier(sK5_existence_l1_pre_topc_A))))
% 1.19/1.55 ->
% 1.19/1.55 interior(sK5_existence_l1_pre_topc_A,the_carrier(sK5_existence_l1_pre_topc_A))
% 1.19/1.55 Current number of equations to process: 3
% 1.19/1.55 Current number of ordered equations: 0
% 1.19/1.55 Current number of rules: 111
% 1.19/1.55 New rule produced :
% 1.19/1.55 [113]
% 1.19/1.55 subset_complement(the_carrier(sK5_existence_l1_pre_topc_A),topstr_closure(sK5_existence_l1_pre_topc_A,
% 1.19/1.55 sK4_existence_m1_subset_1_B(
% 1.19/1.55 powerset(the_carrier(sK5_existence_l1_pre_topc_A)))))
% 1.19/1.55 ->
% 1.19/1.55 interior(sK5_existence_l1_pre_topc_A,subset_complement(the_carrier(sK5_existence_l1_pre_topc_A),
% 1.19/1.55 sK4_existence_m1_subset_1_B(powerset(
% 1.19/1.55 the_carrier(sK5_existence_l1_pre_topc_A)))))
% 1.19/1.55 Current number of equations to process: 3
% 1.19/1.55 Current number of ordered equations: 0
% 1.19/1.55 Current number of rules: 112
% 1.19/1.55 New rule produced :
% 1.19/1.55 [114]
% 1.19/1.55 subset_complement(the_carrier(sK2_t51_tops_1_A),topstr_closure(sK2_t51_tops_1_A,
% 1.19/1.55 subset_complement(the_carrier(sK2_t51_tops_1_A),sK1_t51_tops_1_B)))
% 1.19/1.55 -> interior(sK2_t51_tops_1_A,sK1_t51_tops_1_B)
% 1.19/1.55 Current number of equations to process: 4
% 1.19/1.55 Current number of ordered equations: 0
% 1.19/1.55 Current number of rules: 113
% 1.19/1.55 New rule produced :
% 1.19/1.55 [115]
% 1.19/1.55 subset_complement(the_carrier(sK2_t51_tops_1_A),topstr_closure(sK2_t51_tops_1_A,
% 1.19/1.55 subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.19/1.55 sK4_existence_m1_subset_1_B(
% 1.19/1.55 powerset(the_carrier(sK2_t51_tops_1_A))))))
% 1.19/1.55 ->
% 1.19/1.55 interior(sK2_t51_tops_1_A,sK4_existence_m1_subset_1_B(powerset(the_carrier(sK2_t51_tops_1_A))))
% 1.19/1.55 Current number of equations to process: 3
% 1.19/1.55 Current number of ordered equations: 0
% 1.19/1.55 Current number of rules: 114
% 1.19/1.55 New rule produced :
% 1.19/1.55 [116]
% 1.19/1.55 subset_complement(the_carrier(sK2_t51_tops_1_A),topstr_closure(sK2_t51_tops_1_A,
% 1.19/1.55 subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.19/1.55 the_carrier(sK2_t51_tops_1_A))))
% 1.19/1.55 -> interior(sK2_t51_tops_1_A,the_carrier(sK2_t51_tops_1_A))
% 1.19/1.55 Current number of equations to process: 3
% 1.19/1.55 Current number of ordered equations: 0
% 1.19/1.55 Current number of rules: 115
% 1.19/1.55 New rule produced :
% 1.19/1.55 [117]
% 1.19/1.55 subset_complement(the_carrier(sK2_t51_tops_1_A),topstr_closure(sK2_t51_tops_1_A,
% 1.19/1.55 sK4_existence_m1_subset_1_B(
% 1.19/1.55 powerset(the_carrier(sK2_t51_tops_1_A)))))
% 1.19/1.55 ->
% 1.19/1.55 interior(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.19/1.55 sK4_existence_m1_subset_1_B(powerset(the_carrier(sK2_t51_tops_1_A)))))
% 1.19/1.55 Current number of equations to process: 3
% 1.19/1.55 Current number of ordered equations: 0
% 1.19/1.55 Current number of rules: 116
% 1.19/1.55 New rule produced :
% 1.19/1.55 [118]
% 1.19/1.55 subset_complement(the_carrier(sK2_t51_tops_1_A),topstr_closure(sK2_t51_tops_1_A,sK1_t51_tops_1_B))
% 1.19/1.55 ->
% 1.19/1.55 interior(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),sK1_t51_tops_1_B))
% 1.19/1.55 Current number of equations to process: 3
% 1.19/1.55 Current number of ordered equations: 0
% 1.19/1.55 Current number of rules: 117
% 1.19/1.55 New rule produced :
% 1.19/1.55 [119]
% 1.19/1.55 subset_complement(the_carrier(sK2_t51_tops_1_A),topstr_closure(sK2_t51_tops_1_A,
% 1.19/1.55 subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.19/1.55 sK7_rc6_pre_topc_B(sK2_t51_tops_1_A))))
% 1.19/1.55 -> interior(sK2_t51_tops_1_A,sK7_rc6_pre_topc_B(sK2_t51_tops_1_A))
% 1.19/1.55 Current number of equations to process: 3
% 1.19/1.55 Current number of ordered equations: 0
% 1.19/1.55 Current number of rules: 118
% 1.19/1.55 New rule produced :
% 1.19/1.55 [120]
% 1.19/1.55 subset_complement(the_carrier(sK2_t51_tops_1_A),topstr_closure(sK2_t51_tops_1_A,
% 1.19/1.57 subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.19/1.57 sK3_rc1_tops_1_B(sK2_t51_tops_1_A))))
% 1.19/1.57 -> interior(sK2_t51_tops_1_A,sK3_rc1_tops_1_B(sK2_t51_tops_1_A))
% 1.19/1.57 Current number of equations to process: 3
% 1.19/1.57 Current number of ordered equations: 0
% 1.19/1.57 Current number of rules: 119
% 1.19/1.57 New rule produced :
% 1.19/1.57 [121]
% 1.19/1.57 ifeq2(top_str(A),true,subset_complement(the_carrier(A),topstr_closure(A,
% 1.19/1.57 sK4_existence_m1_subset_1_B(
% 1.19/1.57 powerset(the_carrier(A))))),
% 1.19/1.57 interior(A,subset_complement(the_carrier(A),sK4_existence_m1_subset_1_B(
% 1.19/1.57 powerset(the_carrier(A)))))) ->
% 1.19/1.57 interior(A,subset_complement(the_carrier(A),sK4_existence_m1_subset_1_B(
% 1.19/1.57 powerset(the_carrier(A)))))
% 1.19/1.57 Current number of equations to process: 2
% 1.19/1.57 Current number of ordered equations: 0
% 1.19/1.57 Current number of rules: 120
% 1.19/1.57 New rule produced :
% 1.19/1.57 [122]
% 1.19/1.57 ifeq(open_subset(sK1_t51_tops_1_B,sK2_t51_tops_1_A),true,closed_subset(
% 1.19/1.57 subset_complement(
% 1.19/1.57 the_carrier(sK2_t51_tops_1_A),sK1_t51_tops_1_B),sK2_t51_tops_1_A),true)
% 1.19/1.57 -> true
% 1.19/1.57 Current number of equations to process: 3
% 1.19/1.57 Current number of ordered equations: 0
% 1.19/1.57 Current number of rules: 121
% 1.19/1.57 New rule produced :
% 1.19/1.57 [123]
% 1.19/1.57 ifeq(open_subset(sK4_existence_m1_subset_1_B(powerset(the_carrier(sK2_t51_tops_1_A))),sK2_t51_tops_1_A),true,
% 1.19/1.57 closed_subset(subset_complement(the_carrier(sK2_t51_tops_1_A),sK4_existence_m1_subset_1_B(
% 1.19/1.57 powerset(
% 1.19/1.57 the_carrier(sK2_t51_tops_1_A)))),sK2_t51_tops_1_A),true)
% 1.19/1.57 -> true
% 1.19/1.57 Current number of equations to process: 2
% 1.19/1.57 Current number of ordered equations: 0
% 1.19/1.57 Current number of rules: 122
% 1.19/1.57 New rule produced :
% 1.19/1.57 [124]
% 1.19/1.57 ifeq(open_subset(subset_complement(the_carrier(sK2_t51_tops_1_A),sK1_t51_tops_1_B),sK2_t51_tops_1_A),true,
% 1.19/1.57 closed_subset(sK1_t51_tops_1_B,sK2_t51_tops_1_A),true) -> true
% 1.19/1.57 Current number of equations to process: 4
% 1.19/1.57 Current number of ordered equations: 0
% 1.19/1.57 Current number of rules: 123
% 1.19/1.57 New rule produced :
% 1.19/1.57 [125]
% 1.19/1.57 ifeq(open_subset(the_carrier(sK2_t51_tops_1_A),sK2_t51_tops_1_A),true,
% 1.19/1.57 closed_subset(subset_complement(the_carrier(sK2_t51_tops_1_A),the_carrier(sK2_t51_tops_1_A)),sK2_t51_tops_1_A),true)
% 1.19/1.57 -> true
% 1.19/1.57 Current number of equations to process: 3
% 1.19/1.57 Current number of ordered equations: 0
% 1.19/1.57 Current number of rules: 124
% 1.19/1.57 New rule produced :
% 1.19/1.57 [126]
% 1.19/1.57 closed_subset(subset_complement(the_carrier(sK2_t51_tops_1_A),sK3_rc1_tops_1_B(sK2_t51_tops_1_A)),sK2_t51_tops_1_A)
% 1.19/1.57 -> true
% 1.19/1.57 Current number of equations to process: 3
% 1.19/1.57 Current number of ordered equations: 0
% 1.19/1.57 Current number of rules: 125
% 1.19/1.57 New rule produced :
% 1.19/1.57 [127]
% 1.19/1.57 ifeq(open_subset(sK7_rc6_pre_topc_B(sK2_t51_tops_1_A),sK2_t51_tops_1_A),true,
% 1.19/1.57 closed_subset(subset_complement(the_carrier(sK2_t51_tops_1_A),sK7_rc6_pre_topc_B(sK2_t51_tops_1_A)),sK2_t51_tops_1_A),true)
% 1.19/1.57 -> true
% 1.19/1.57 Current number of equations to process: 3
% 1.19/1.57 Current number of ordered equations: 0
% 1.19/1.57 Current number of rules: 126
% 1.19/1.57 New rule produced :
% 1.19/1.57 [128]
% 1.19/1.57 ifeq(open_subset(subset_complement(the_carrier(sK2_t51_tops_1_A),sK4_existence_m1_subset_1_B(
% 1.19/1.57 powerset(
% 1.19/1.57 the_carrier(sK2_t51_tops_1_A)))),sK2_t51_tops_1_A),true,
% 1.19/1.57 closed_subset(sK4_existence_m1_subset_1_B(powerset(the_carrier(sK2_t51_tops_1_A))),sK2_t51_tops_1_A),true)
% 1.19/1.57 -> true
% 1.19/1.57 Current number of equations to process: 2
% 1.19/1.57 Current number of ordered equations: 0
% 1.19/1.57 Current number of rules: 127
% 1.19/1.57 New rule produced :
% 1.19/1.57 [129]
% 1.19/1.57 ifeq(open_subset(sK4_existence_m1_subset_1_B(powerset(the_carrier(sK5_existence_l1_pre_topc_A))),sK5_existence_l1_pre_topc_A),true,
% 1.19/1.57 ifeq(topological_space(sK5_existence_l1_pre_topc_A),true,closed_subset(
% 1.19/1.57 subset_complement(
% 1.19/1.59 the_carrier(sK5_existence_l1_pre_topc_A),
% 1.19/1.59 sK4_existence_m1_subset_1_B(
% 1.19/1.59 powerset(the_carrier(sK5_existence_l1_pre_topc_A)))),sK5_existence_l1_pre_topc_A),true),true)
% 1.19/1.59 -> true
% 1.19/1.59 Current number of equations to process: 2
% 1.19/1.59 Current number of ordered equations: 0
% 1.19/1.59 Current number of rules: 128
% 1.19/1.59 New rule produced :
% 1.19/1.59 [130]
% 1.19/1.59 ifeq(open_subset(the_carrier(sK5_existence_l1_pre_topc_A),sK5_existence_l1_pre_topc_A),true,
% 1.19/1.59 ifeq(topological_space(sK5_existence_l1_pre_topc_A),true,closed_subset(
% 1.19/1.59 subset_complement(
% 1.19/1.59 the_carrier(sK5_existence_l1_pre_topc_A),
% 1.19/1.59 the_carrier(sK5_existence_l1_pre_topc_A)),sK5_existence_l1_pre_topc_A),true),true)
% 1.19/1.59 -> true
% 1.19/1.59 Current number of equations to process: 3
% 1.19/1.59 Current number of ordered equations: 0
% 1.19/1.59 Current number of rules: 129
% 1.19/1.59 New rule produced :
% 1.19/1.59 [131]
% 1.19/1.59 ifeq(open_subset(subset_complement(the_carrier(sK5_existence_l1_pre_topc_A),
% 1.19/1.59 sK4_existence_m1_subset_1_B(powerset(the_carrier(sK5_existence_l1_pre_topc_A)))),sK5_existence_l1_pre_topc_A),true,
% 1.19/1.59 ifeq(topological_space(sK5_existence_l1_pre_topc_A),true,closed_subset(
% 1.19/1.59 sK4_existence_m1_subset_1_B(
% 1.19/1.59 powerset(the_carrier(sK5_existence_l1_pre_topc_A))),sK5_existence_l1_pre_topc_A),true),true)
% 1.19/1.59 -> true
% 1.19/1.59 Current number of equations to process: 2
% 1.19/1.59 Current number of ordered equations: 0
% 1.19/1.59 Current number of rules: 130
% 1.19/1.59 New rule produced :
% 1.19/1.59 [132]
% 1.19/1.59 ifeq(open_subset(subset_complement(the_carrier(A),sK4_existence_m1_subset_1_B(
% 1.19/1.59 powerset(the_carrier(A)))),A),true,
% 1.19/1.59 ifeq(topological_space(A),true,ifeq(top_str(A),true,closed_subset(sK4_existence_m1_subset_1_B(
% 1.19/1.59 powerset(
% 1.19/1.59 the_carrier(A))),A),true),true),true)
% 1.19/1.59 -> true
% 1.19/1.59 Current number of equations to process: 1
% 1.19/1.59 Current number of ordered equations: 0
% 1.19/1.59 Current number of rules: 131
% 1.19/1.59 New rule produced :
% 1.19/1.59 [133]
% 1.19/1.59 ifeq(closed_subset(subset_complement(the_carrier(A),sK4_existence_m1_subset_1_B(
% 1.19/1.59 powerset(the_carrier(A)))),A),true,
% 1.19/1.59 ifeq(topological_space(A),true,ifeq(top_str(A),true,open_subset(sK4_existence_m1_subset_1_B(
% 1.19/1.59 powerset(
% 1.19/1.59 the_carrier(A))),A),true),true),true)
% 1.19/1.59 -> true
% 1.19/1.59 Current number of equations to process: 0
% 1.19/1.59 Current number of ordered equations: 0
% 1.19/1.59 Current number of rules: 132
% 1.19/1.59 New rule produced :
% 1.19/1.59 [134]
% 1.19/1.59 ifeq(closed_subset(sK1_t51_tops_1_B,sK2_t51_tops_1_A),true,open_subset(
% 1.19/1.59 subset_complement(
% 1.19/1.59 the_carrier(sK2_t51_tops_1_A),sK1_t51_tops_1_B),sK2_t51_tops_1_A),true)
% 1.19/1.59 -> true
% 1.19/1.59 Current number of equations to process: 1
% 1.19/1.59 Current number of ordered equations: 0
% 1.19/1.59 Current number of rules: 133
% 1.19/1.59 New rule produced :
% 1.19/1.59 [135]
% 1.19/1.59 ifeq(closed_subset(sK4_existence_m1_subset_1_B(powerset(the_carrier(sK2_t51_tops_1_A))),sK2_t51_tops_1_A),true,
% 1.19/1.59 open_subset(subset_complement(the_carrier(sK2_t51_tops_1_A),sK4_existence_m1_subset_1_B(
% 1.19/1.59 powerset(
% 1.19/1.59 the_carrier(sK2_t51_tops_1_A)))),sK2_t51_tops_1_A),true)
% 1.19/1.59 -> true
% 1.19/1.59 Current number of equations to process: 0
% 1.19/1.59 Current number of ordered equations: 0
% 1.19/1.59 Current number of rules: 134
% 1.19/1.59 New rule produced :
% 1.19/1.59 [136]
% 1.19/1.59 ifeq(closed_subset(subset_complement(the_carrier(sK2_t51_tops_1_A),sK1_t51_tops_1_B),sK2_t51_tops_1_A),true,
% 1.19/1.59 open_subset(sK1_t51_tops_1_B,sK2_t51_tops_1_A),true) -> true
% 1.19/1.59 Current number of equations to process: 2
% 1.37/1.61 Current number of ordered equations: 0
% 1.37/1.61 Current number of rules: 135
% 1.37/1.61 New rule produced :
% 1.37/1.61 [137]
% 1.37/1.61 open_subset(subset_complement(the_carrier(sK2_t51_tops_1_A),sK7_rc6_pre_topc_B(sK2_t51_tops_1_A)),sK2_t51_tops_1_A)
% 1.37/1.61 -> true
% 1.37/1.61 Current number of equations to process: 2
% 1.37/1.61 Current number of ordered equations: 0
% 1.37/1.61 Current number of rules: 136
% 1.37/1.61 New rule produced :
% 1.37/1.61 [138]
% 1.37/1.61 ifeq(closed_subset(the_carrier(sK2_t51_tops_1_A),sK2_t51_tops_1_A),true,
% 1.37/1.61 open_subset(subset_complement(the_carrier(sK2_t51_tops_1_A),the_carrier(sK2_t51_tops_1_A)),sK2_t51_tops_1_A),true)
% 1.37/1.61 -> true
% 1.37/1.61 Current number of equations to process: 1
% 1.37/1.61 Current number of ordered equations: 0
% 1.37/1.61 Current number of rules: 137
% 1.37/1.61 New rule produced :
% 1.37/1.61 [139]
% 1.37/1.61 ifeq(closed_subset(sK3_rc1_tops_1_B(sK2_t51_tops_1_A),sK2_t51_tops_1_A),true,
% 1.37/1.61 open_subset(subset_complement(the_carrier(sK2_t51_tops_1_A),sK3_rc1_tops_1_B(sK2_t51_tops_1_A)),sK2_t51_tops_1_A),true)
% 1.37/1.61 -> true
% 1.37/1.61 Current number of equations to process: 1
% 1.37/1.61 Current number of ordered equations: 0
% 1.37/1.61 Current number of rules: 138
% 1.37/1.61 New rule produced :
% 1.37/1.61 [140]
% 1.37/1.61 ifeq(closed_subset(subset_complement(the_carrier(sK2_t51_tops_1_A),sK4_existence_m1_subset_1_B(
% 1.37/1.61 powerset(
% 1.37/1.61 the_carrier(sK2_t51_tops_1_A)))),sK2_t51_tops_1_A),true,
% 1.37/1.61 open_subset(sK4_existence_m1_subset_1_B(powerset(the_carrier(sK2_t51_tops_1_A))),sK2_t51_tops_1_A),true)
% 1.37/1.61 -> true
% 1.37/1.61 Current number of equations to process: 0
% 1.37/1.61 Current number of ordered equations: 0
% 1.37/1.61 Current number of rules: 139
% 1.37/1.61 New rule produced :
% 1.37/1.61 [141]
% 1.37/1.61 ifeq(closed_subset(sK4_existence_m1_subset_1_B(powerset(the_carrier(sK5_existence_l1_pre_topc_A))),sK5_existence_l1_pre_topc_A),true,
% 1.37/1.61 ifeq(topological_space(sK5_existence_l1_pre_topc_A),true,open_subset(
% 1.37/1.61 subset_complement(
% 1.37/1.61 the_carrier(sK5_existence_l1_pre_topc_A),
% 1.37/1.61 sK4_existence_m1_subset_1_B(
% 1.37/1.61 powerset(the_carrier(sK5_existence_l1_pre_topc_A)))),sK5_existence_l1_pre_topc_A),true),true)
% 1.37/1.61 -> true
% 1.37/1.61 Current number of equations to process: 0
% 1.37/1.61 Current number of ordered equations: 0
% 1.37/1.61 Current number of rules: 140
% 1.37/1.61 New rule produced :
% 1.37/1.61 [142]
% 1.37/1.61 ifeq(closed_subset(the_carrier(sK5_existence_l1_pre_topc_A),sK5_existence_l1_pre_topc_A),true,
% 1.37/1.61 ifeq(topological_space(sK5_existence_l1_pre_topc_A),true,open_subset(
% 1.37/1.61 subset_complement(
% 1.37/1.61 the_carrier(sK5_existence_l1_pre_topc_A),
% 1.37/1.61 the_carrier(sK5_existence_l1_pre_topc_A)),sK5_existence_l1_pre_topc_A),true),true)
% 1.37/1.61 -> true
% 1.37/1.61 Current number of equations to process: 1
% 1.37/1.61 Current number of ordered equations: 0
% 1.37/1.61 Current number of rules: 141
% 1.37/1.61 New rule produced :
% 1.37/1.61 [143]
% 1.37/1.61 ifeq(closed_subset(subset_complement(the_carrier(sK5_existence_l1_pre_topc_A),
% 1.37/1.61 sK4_existence_m1_subset_1_B(powerset(the_carrier(sK5_existence_l1_pre_topc_A)))),sK5_existence_l1_pre_topc_A),true,
% 1.37/1.61 ifeq(topological_space(sK5_existence_l1_pre_topc_A),true,open_subset(
% 1.37/1.61 sK4_existence_m1_subset_1_B(
% 1.37/1.61 powerset(the_carrier(sK5_existence_l1_pre_topc_A))),sK5_existence_l1_pre_topc_A),true),true)
% 1.37/1.61 -> true
% 1.37/1.61 Current number of equations to process: 0
% 1.37/1.61 Current number of ordered equations: 0
% 1.37/1.61 Current number of rules: 142
% 1.37/1.61 New rule produced :
% 1.37/1.61 [144]
% 1.37/1.61 subset_complement(the_carrier(sK5_existence_l1_pre_topc_A),topstr_closure(sK5_existence_l1_pre_topc_A,
% 1.37/1.61 the_carrier(sK5_existence_l1_pre_topc_A)))
% 1.37/1.61 ->
% 1.37/1.61 interior(sK5_existence_l1_pre_topc_A,subset_complement(the_carrier(sK5_existence_l1_pre_topc_A),
% 1.37/1.61 the_carrier(sK5_existence_l1_pre_topc_A)))
% 1.37/1.61 Current number of equations to process: 3
% 1.37/1.61 Current number of ordered equations: 0
% 1.37/1.64 Current number of rules: 143
% 1.37/1.64 New rule produced :
% 1.37/1.64 [145]
% 1.37/1.64 subset_complement(the_carrier(sK2_t51_tops_1_A),topstr_closure(sK2_t51_tops_1_A,
% 1.37/1.64 the_carrier(sK2_t51_tops_1_A)))
% 1.37/1.64 ->
% 1.37/1.64 interior(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.37/1.64 the_carrier(sK2_t51_tops_1_A)))
% 1.37/1.64 Current number of equations to process: 3
% 1.37/1.64 Current number of ordered equations: 0
% 1.37/1.64 Current number of rules: 144
% 1.37/1.64 New rule produced :
% 1.37/1.64 [146]
% 1.37/1.64 ifeq(open_subset(subset_complement(the_carrier(sK2_t51_tops_1_A),the_carrier(sK2_t51_tops_1_A)),sK2_t51_tops_1_A),true,
% 1.37/1.64 closed_subset(the_carrier(sK2_t51_tops_1_A),sK2_t51_tops_1_A),true) -> true
% 1.37/1.64 Current number of equations to process: 3
% 1.37/1.64 Current number of ordered equations: 0
% 1.37/1.64 Current number of rules: 145
% 1.37/1.64 New rule produced :
% 1.37/1.64 [147]
% 1.37/1.64 ifeq(closed_subset(subset_complement(the_carrier(sK2_t51_tops_1_A),the_carrier(sK2_t51_tops_1_A)),sK2_t51_tops_1_A),true,
% 1.37/1.64 open_subset(the_carrier(sK2_t51_tops_1_A),sK2_t51_tops_1_A),true) -> true
% 1.37/1.64 Current number of equations to process: 4
% 1.37/1.64 Current number of ordered equations: 0
% 1.37/1.64 Current number of rules: 146
% 1.37/1.64 New rule produced : [148] subset(subset_complement(A,A),A) -> true
% 1.37/1.64 Current number of equations to process: 5
% 1.37/1.64 Current number of ordered equations: 0
% 1.37/1.64 Current number of rules: 147
% 1.37/1.64 New rule produced :
% 1.37/1.64 [149]
% 1.37/1.64 ifeq(top_str(A),true,element(topstr_closure(A,subset_complement(the_carrier(A),
% 1.37/1.64 the_carrier(A))),powerset(
% 1.37/1.64 the_carrier(A))),true)
% 1.37/1.64 -> true
% 1.37/1.64 Current number of equations to process: 7
% 1.37/1.64 Current number of ordered equations: 0
% 1.37/1.64 Current number of rules: 148
% 1.37/1.64 New rule produced :
% 1.37/1.64 [150]
% 1.37/1.64 ifeq(top_str(A),true,element(interior(A,subset_complement(the_carrier(A),
% 1.37/1.64 the_carrier(A))),powerset(the_carrier(A))),true)
% 1.37/1.64 -> true
% 1.37/1.64 Current number of equations to process: 6
% 1.37/1.64 Current number of ordered equations: 0
% 1.37/1.64 Current number of rules: 149
% 1.37/1.64 New rule produced :
% 1.37/1.64 [151]
% 1.37/1.64 closed_subset(topstr_closure(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.37/1.64 the_carrier(sK2_t51_tops_1_A))),sK2_t51_tops_1_A)
% 1.37/1.64 -> true
% 1.37/1.64 Current number of equations to process: 10
% 1.37/1.64 Current number of ordered equations: 0
% 1.37/1.64 Current number of rules: 150
% 1.37/1.64 New rule produced :
% 1.37/1.64 [152]
% 1.37/1.64 element(topstr_closure(sK5_existence_l1_pre_topc_A,subset_complement(
% 1.37/1.64 the_carrier(sK5_existence_l1_pre_topc_A),
% 1.37/1.64 the_carrier(sK5_existence_l1_pre_topc_A))),
% 1.37/1.64 powerset(the_carrier(sK5_existence_l1_pre_topc_A))) -> true
% 1.37/1.64 Current number of equations to process: 9
% 1.37/1.64 Current number of ordered equations: 0
% 1.37/1.64 Current number of rules: 151
% 1.37/1.64 New rule produced :
% 1.37/1.64 [153]
% 1.37/1.64 element(topstr_closure(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.37/1.64 the_carrier(sK2_t51_tops_1_A))),
% 1.37/1.64 powerset(the_carrier(sK2_t51_tops_1_A))) -> true
% 1.37/1.64 Current number of equations to process: 8
% 1.37/1.64 Current number of ordered equations: 0
% 1.37/1.64 Current number of rules: 152
% 1.37/1.64 New rule produced :
% 1.37/1.64 [154]
% 1.37/1.64 element(interior(sK5_existence_l1_pre_topc_A,subset_complement(the_carrier(sK5_existence_l1_pre_topc_A),
% 1.37/1.64 the_carrier(sK5_existence_l1_pre_topc_A))),
% 1.37/1.64 powerset(the_carrier(sK5_existence_l1_pre_topc_A))) -> true
% 1.37/1.64 Current number of equations to process: 7
% 1.37/1.64 Current number of ordered equations: 0
% 1.37/1.64 Current number of rules: 153
% 1.37/1.64 New rule produced :
% 1.37/1.64 [155]
% 1.37/1.64 element(interior(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.37/1.64 the_carrier(sK2_t51_tops_1_A))),powerset(
% 1.37/1.64 the_carrier(sK2_t51_tops_1_A)))
% 1.37/1.64 -> true
% 1.37/1.64 Current number of equations to process: 6
% 1.37/1.64 Current number of ordered equations: 0
% 1.37/1.64 Current number of rules: 154
% 1.37/1.64 New rule produced :
% 1.37/1.64 [156]
% 1.37/1.64 ifeq(topological_space(sK5_existence_l1_pre_topc_A),true,closed_subset(
% 1.37/1.64 topstr_closure(sK5_existence_l1_pre_topc_A,
% 1.37/1.68 subset_complement(
% 1.37/1.68 the_carrier(sK5_existence_l1_pre_topc_A),
% 1.37/1.68 the_carrier(sK5_existence_l1_pre_topc_A))),sK5_existence_l1_pre_topc_A),true)
% 1.37/1.68 -> true
% 1.37/1.68 Current number of equations to process: 6
% 1.37/1.68 Current number of ordered equations: 0
% 1.37/1.68 Current number of rules: 155
% 1.37/1.68 New rule produced :
% 1.37/1.68 [157]
% 1.37/1.68 ifeq(open_subset(subset_complement(the_carrier(sK5_existence_l1_pre_topc_A),
% 1.37/1.68 the_carrier(sK5_existence_l1_pre_topc_A)),sK5_existence_l1_pre_topc_A),true,
% 1.37/1.68 ifeq(topological_space(sK5_existence_l1_pre_topc_A),true,closed_subset(
% 1.37/1.68 the_carrier(sK5_existence_l1_pre_topc_A),sK5_existence_l1_pre_topc_A),true),true)
% 1.37/1.68 -> true
% 1.37/1.68 Current number of equations to process: 5
% 1.37/1.68 Current number of ordered equations: 0
% 1.37/1.68 Current number of rules: 156
% 1.37/1.68 New rule produced :
% 1.37/1.68 [158]
% 1.37/1.68 ifeq(closed_subset(subset_complement(the_carrier(sK5_existence_l1_pre_topc_A),
% 1.37/1.68 the_carrier(sK5_existence_l1_pre_topc_A)),sK5_existence_l1_pre_topc_A),true,
% 1.37/1.68 ifeq(topological_space(sK5_existence_l1_pre_topc_A),true,open_subset(
% 1.37/1.68 the_carrier(sK5_existence_l1_pre_topc_A),sK5_existence_l1_pre_topc_A),true),true)
% 1.37/1.68 -> true
% 1.37/1.68 Current number of equations to process: 4
% 1.37/1.68 Current number of ordered equations: 0
% 1.37/1.68 Current number of rules: 157
% 1.37/1.68 New rule produced :
% 1.37/1.68 [159]
% 1.37/1.68 ifeq(topological_space(A),true,ifeq(top_str(A),true,closed_subset(topstr_closure(A,
% 1.37/1.68 subset_complement(
% 1.37/1.68 the_carrier(A),
% 1.37/1.68 the_carrier(A))),A),true),true)
% 1.37/1.68 -> true
% 1.37/1.68 Current number of equations to process: 3
% 1.37/1.68 Current number of ordered equations: 0
% 1.37/1.68 Current number of rules: 158
% 1.37/1.68 New rule produced :
% 1.37/1.68 [160]
% 1.37/1.68 ifeq2(top_str(A),true,subset_complement(the_carrier(A),topstr_closure(A,
% 1.37/1.68 the_carrier(A))),
% 1.37/1.68 interior(A,subset_complement(the_carrier(A),the_carrier(A)))) ->
% 1.37/1.68 interior(A,subset_complement(the_carrier(A),the_carrier(A)))
% 1.37/1.68 Current number of equations to process: 2
% 1.37/1.68 Current number of ordered equations: 0
% 1.37/1.68 Current number of rules: 159
% 1.37/1.68 New rule produced :
% 1.37/1.68 [161]
% 1.37/1.68 subset_complement(the_carrier(sK2_t51_tops_1_A),topstr_closure(sK2_t51_tops_1_A,
% 1.37/1.68 sK7_rc6_pre_topc_B(sK2_t51_tops_1_A)))
% 1.37/1.68 ->
% 1.37/1.68 interior(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.37/1.68 sK7_rc6_pre_topc_B(sK2_t51_tops_1_A)))
% 1.37/1.68 Current number of equations to process: 2
% 1.37/1.68 Current number of ordered equations: 0
% 1.37/1.68 Current number of rules: 160
% 1.37/1.68 New rule produced :
% 1.37/1.68 [162]
% 1.37/1.68 ifeq(closed_subset(subset_complement(the_carrier(sK2_t51_tops_1_A),sK7_rc6_pre_topc_B(sK2_t51_tops_1_A)),sK2_t51_tops_1_A),true,
% 1.37/1.68 open_subset(sK7_rc6_pre_topc_B(sK2_t51_tops_1_A),sK2_t51_tops_1_A),true) ->
% 1.37/1.68 true
% 1.37/1.68 Current number of equations to process: 2
% 1.37/1.68 Current number of ordered equations: 0
% 1.37/1.68 Current number of rules: 161
% 1.37/1.68 New rule produced :
% 1.37/1.68 [163]
% 1.37/1.68 subset(subset_complement(the_carrier(sK2_t51_tops_1_A),sK7_rc6_pre_topc_B(sK2_t51_tops_1_A)),
% 1.37/1.68 the_carrier(sK2_t51_tops_1_A)) -> true
% 1.37/1.68 Current number of equations to process: 2
% 1.37/1.68 Current number of ordered equations: 0
% 1.37/1.68 Current number of rules: 162
% 1.37/1.68 New rule produced :
% 1.37/1.68 [164]
% 1.37/1.68 element(topstr_closure(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.37/1.68 sK7_rc6_pre_topc_B(sK2_t51_tops_1_A))),
% 1.37/1.68 powerset(the_carrier(sK2_t51_tops_1_A))) -> true
% 1.37/1.68 Current number of equations to process: 2
% 1.37/1.68 Current number of ordered equations: 0
% 1.37/1.68 Current number of rules: 163
% 1.37/1.68 New rule produced :
% 1.37/1.68 [165]
% 1.37/1.68 element(interior(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.37/1.68 sK7_rc6_pre_topc_B(sK2_t51_tops_1_A))),
% 1.37/1.68 powerset(the_carrier(sK2_t51_tops_1_A))) -> true
% 1.37/1.68 Current number of equations to process: 2
% 1.45/1.72 Current number of ordered equations: 0
% 1.45/1.72 Current number of rules: 164
% 1.45/1.72 New rule produced :
% 1.45/1.72 [166]
% 1.45/1.72 closed_subset(topstr_closure(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.45/1.72 sK7_rc6_pre_topc_B(sK2_t51_tops_1_A))),sK2_t51_tops_1_A)
% 1.45/1.72 -> true
% 1.45/1.72 Current number of equations to process: 2
% 1.45/1.72 Current number of ordered equations: 0
% 1.45/1.72 Current number of rules: 165
% 1.45/1.72 New rule produced :
% 1.45/1.72 [167]
% 1.45/1.72 ifeq(open_subset(subset_complement(the_carrier(A),the_carrier(A)),A),true,
% 1.45/1.72 ifeq(topological_space(A),true,ifeq(top_str(A),true,closed_subset(the_carrier(A),A),true),true),true)
% 1.45/1.72 -> true
% 1.45/1.72 Current number of equations to process: 1
% 1.45/1.72 Current number of ordered equations: 0
% 1.45/1.72 Current number of rules: 166
% 1.45/1.72 New rule produced :
% 1.45/1.72 [168]
% 1.45/1.72 ifeq(closed_subset(subset_complement(the_carrier(A),the_carrier(A)),A),true,
% 1.45/1.72 ifeq(topological_space(A),true,ifeq(top_str(A),true,open_subset(the_carrier(A),A),true),true),true)
% 1.45/1.72 -> true
% 1.45/1.72 Current number of equations to process: 0
% 1.45/1.72 Current number of ordered equations: 0
% 1.45/1.72 Current number of rules: 167
% 1.45/1.72 New rule produced :
% 1.45/1.72 [169]
% 1.45/1.72 subset_complement(the_carrier(sK2_t51_tops_1_A),topstr_closure(sK2_t51_tops_1_A,
% 1.45/1.72 sK3_rc1_tops_1_B(sK2_t51_tops_1_A)))
% 1.45/1.72 ->
% 1.45/1.72 interior(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.45/1.72 sK3_rc1_tops_1_B(sK2_t51_tops_1_A)))
% 1.45/1.72 Current number of equations to process: 0
% 1.45/1.72 Current number of ordered equations: 0
% 1.45/1.72 Current number of rules: 168
% 1.45/1.72 New rule produced :
% 1.45/1.72 [170]
% 1.45/1.72 ifeq(open_subset(subset_complement(the_carrier(sK2_t51_tops_1_A),sK3_rc1_tops_1_B(sK2_t51_tops_1_A)),sK2_t51_tops_1_A),true,
% 1.45/1.72 closed_subset(sK3_rc1_tops_1_B(sK2_t51_tops_1_A),sK2_t51_tops_1_A),true) ->
% 1.45/1.72 true
% 1.45/1.72 Current number of equations to process: 0
% 1.45/1.72 Current number of ordered equations: 0
% 1.45/1.72 Current number of rules: 169
% 1.45/1.72 New rule produced :
% 1.45/1.72 [171]
% 1.45/1.72 subset(subset_complement(the_carrier(sK2_t51_tops_1_A),sK3_rc1_tops_1_B(sK2_t51_tops_1_A)),
% 1.45/1.72 the_carrier(sK2_t51_tops_1_A)) -> true
% 1.45/1.72 Current number of equations to process: 0
% 1.45/1.72 Current number of ordered equations: 0
% 1.45/1.72 Current number of rules: 170
% 1.45/1.72 New rule produced :
% 1.45/1.72 [172]
% 1.45/1.72 element(topstr_closure(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.45/1.72 sK3_rc1_tops_1_B(sK2_t51_tops_1_A))),
% 1.45/1.72 powerset(the_carrier(sK2_t51_tops_1_A))) -> true
% 1.45/1.72 Current number of equations to process: 0
% 1.45/1.72 Current number of ordered equations: 0
% 1.45/1.72 Current number of rules: 171
% 1.45/1.72 New rule produced :
% 1.45/1.72 [173]
% 1.45/1.72 element(interior(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.45/1.72 sK3_rc1_tops_1_B(sK2_t51_tops_1_A))),
% 1.45/1.72 powerset(the_carrier(sK2_t51_tops_1_A))) -> true
% 1.45/1.72 Current number of equations to process: 0
% 1.45/1.72 Current number of ordered equations: 0
% 1.45/1.72 Current number of rules: 172
% 1.45/1.72 New rule produced :
% 1.45/1.72 [174]
% 1.45/1.72 closed_subset(topstr_closure(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.45/1.72 sK3_rc1_tops_1_B(sK2_t51_tops_1_A))),sK2_t51_tops_1_A)
% 1.45/1.72 -> true
% 1.45/1.72 Current number of equations to process: 0
% 1.45/1.72 Current number of ordered equations: 0
% 1.45/1.72 Current number of rules: 173
% 1.45/1.72 New rule produced :
% 1.45/1.72 [175]
% 1.45/1.72 subset(topstr_closure(sK5_existence_l1_pre_topc_A,sK4_existence_m1_subset_1_B(
% 1.45/1.72 powerset(the_carrier(sK5_existence_l1_pre_topc_A)))),
% 1.45/1.72 the_carrier(sK5_existence_l1_pre_topc_A)) -> true
% 1.45/1.72 Current number of equations to process: 0
% 1.45/1.72 Current number of ordered equations: 0
% 1.45/1.72 Current number of rules: 174
% 1.45/1.72 New rule produced :
% 1.45/1.72 [176]
% 1.45/1.72 subset_complement(the_carrier(sK5_existence_l1_pre_topc_A),interior(sK5_existence_l1_pre_topc_A,
% 1.45/1.72 subset_complement(
% 1.45/1.72 the_carrier(sK5_existence_l1_pre_topc_A),
% 1.45/1.72 sK4_existence_m1_subset_1_B(
% 1.45/1.72 powerset(the_carrier(sK5_existence_l1_pre_topc_A))))))
% 1.45/1.72 ->
% 1.45/1.72 topstr_closure(sK5_existence_l1_pre_topc_A,sK4_existence_m1_subset_1_B(
% 1.45/1.72 powerset(the_carrier(sK5_existence_l1_pre_topc_A))))
% 1.45/1.75 Current number of equations to process: 0
% 1.45/1.75 Current number of ordered equations: 0
% 1.45/1.75 Current number of rules: 175
% 1.45/1.75 New rule produced :
% 1.45/1.75 [177]
% 1.45/1.75 element(topstr_closure(sK5_existence_l1_pre_topc_A,topstr_closure(sK5_existence_l1_pre_topc_A,
% 1.45/1.75 sK4_existence_m1_subset_1_B(
% 1.45/1.75 powerset(the_carrier(sK5_existence_l1_pre_topc_A))))),
% 1.45/1.75 powerset(the_carrier(sK5_existence_l1_pre_topc_A))) -> true
% 1.45/1.75 Current number of equations to process: 0
% 1.45/1.75 Current number of ordered equations: 0
% 1.45/1.75 Current number of rules: 176
% 1.45/1.75 New rule produced :
% 1.45/1.75 [178]
% 1.45/1.75 element(interior(sK5_existence_l1_pre_topc_A,topstr_closure(sK5_existence_l1_pre_topc_A,
% 1.45/1.75 sK4_existence_m1_subset_1_B(
% 1.45/1.75 powerset(the_carrier(sK5_existence_l1_pre_topc_A))))),
% 1.45/1.75 powerset(the_carrier(sK5_existence_l1_pre_topc_A))) -> true
% 1.45/1.75 Current number of equations to process: 0
% 1.45/1.75 Current number of ordered equations: 0
% 1.45/1.75 Current number of rules: 177
% 1.45/1.75 New rule produced :
% 1.45/1.75 [179]
% 1.45/1.75 ifeq(topological_space(sK5_existence_l1_pre_topc_A),true,closed_subset(
% 1.45/1.75 topstr_closure(sK5_existence_l1_pre_topc_A,
% 1.45/1.75 topstr_closure(sK5_existence_l1_pre_topc_A,
% 1.45/1.75 sK4_existence_m1_subset_1_B(
% 1.45/1.75 powerset(the_carrier(sK5_existence_l1_pre_topc_A))))),sK5_existence_l1_pre_topc_A),true)
% 1.45/1.75 -> true
% 1.45/1.75 Current number of equations to process: 1
% 1.45/1.75 Current number of ordered equations: 0
% 1.45/1.75 Current number of rules: 178
% 1.45/1.75 New rule produced :
% 1.45/1.75 [180]
% 1.45/1.75 subset_complement(the_carrier(sK5_existence_l1_pre_topc_A),topstr_closure(sK5_existence_l1_pre_topc_A,
% 1.45/1.75 interior(sK5_existence_l1_pre_topc_A,
% 1.45/1.75 subset_complement(
% 1.45/1.75 the_carrier(sK5_existence_l1_pre_topc_A),
% 1.45/1.75 sK4_existence_m1_subset_1_B(
% 1.45/1.75 powerset(the_carrier(sK5_existence_l1_pre_topc_A)))))))
% 1.45/1.75 ->
% 1.45/1.75 interior(sK5_existence_l1_pre_topc_A,topstr_closure(sK5_existence_l1_pre_topc_A,
% 1.45/1.75 sK4_existence_m1_subset_1_B(powerset(
% 1.45/1.75 the_carrier(sK5_existence_l1_pre_topc_A)))))
% 1.45/1.75 Current number of equations to process: 1
% 1.45/1.75 Current number of ordered equations: 0
% 1.45/1.75 Current number of rules: 179
% 1.45/1.75 New rule produced :
% 1.45/1.75 [181]
% 1.45/1.75 subset(topstr_closure(sK5_existence_l1_pre_topc_A,the_carrier(sK5_existence_l1_pre_topc_A)),
% 1.45/1.75 the_carrier(sK5_existence_l1_pre_topc_A)) -> true
% 1.45/1.75 Current number of equations to process: 2
% 1.45/1.75 Current number of ordered equations: 0
% 1.45/1.75 Current number of rules: 180
% 1.45/1.75 New rule produced :
% 1.45/1.75 [182]
% 1.45/1.75 subset_complement(the_carrier(sK5_existence_l1_pre_topc_A),interior(sK5_existence_l1_pre_topc_A,
% 1.45/1.75 subset_complement(
% 1.45/1.75 the_carrier(sK5_existence_l1_pre_topc_A),
% 1.45/1.75 the_carrier(sK5_existence_l1_pre_topc_A))))
% 1.45/1.75 ->
% 1.45/1.75 topstr_closure(sK5_existence_l1_pre_topc_A,the_carrier(sK5_existence_l1_pre_topc_A))
% 1.45/1.75 Current number of equations to process: 2
% 1.45/1.75 Current number of ordered equations: 0
% 1.45/1.75 Current number of rules: 181
% 1.45/1.75 New rule produced :
% 1.45/1.75 [183]
% 1.45/1.75 element(topstr_closure(sK5_existence_l1_pre_topc_A,topstr_closure(sK5_existence_l1_pre_topc_A,
% 1.45/1.75 the_carrier(sK5_existence_l1_pre_topc_A))),
% 1.45/1.75 powerset(the_carrier(sK5_existence_l1_pre_topc_A))) -> true
% 1.45/1.75 Current number of equations to process: 2
% 1.45/1.75 Current number of ordered equations: 0
% 1.45/1.75 Current number of rules: 182
% 1.45/1.75 New rule produced :
% 1.45/1.75 [184]
% 1.45/1.75 element(interior(sK5_existence_l1_pre_topc_A,topstr_closure(sK5_existence_l1_pre_topc_A,
% 1.45/1.77 the_carrier(sK5_existence_l1_pre_topc_A))),
% 1.45/1.77 powerset(the_carrier(sK5_existence_l1_pre_topc_A))) -> true
% 1.45/1.77 Current number of equations to process: 2
% 1.45/1.77 Current number of ordered equations: 0
% 1.45/1.77 Current number of rules: 183
% 1.45/1.77 New rule produced :
% 1.45/1.77 [185]
% 1.45/1.77 ifeq(topological_space(sK5_existence_l1_pre_topc_A),true,closed_subset(
% 1.45/1.77 topstr_closure(sK5_existence_l1_pre_topc_A,
% 1.45/1.77 topstr_closure(sK5_existence_l1_pre_topc_A,
% 1.45/1.77 the_carrier(sK5_existence_l1_pre_topc_A))),sK5_existence_l1_pre_topc_A),true)
% 1.45/1.77 -> true
% 1.45/1.77 Current number of equations to process: 2
% 1.45/1.77 Current number of ordered equations: 0
% 1.45/1.77 Current number of rules: 184
% 1.45/1.77 New rule produced :
% 1.45/1.77 [186]
% 1.45/1.77 subset_complement(the_carrier(sK5_existence_l1_pre_topc_A),topstr_closure(sK5_existence_l1_pre_topc_A,
% 1.45/1.77 interior(sK5_existence_l1_pre_topc_A,
% 1.45/1.78 subset_complement(
% 1.45/1.78 the_carrier(sK5_existence_l1_pre_topc_A),
% 1.45/1.78 the_carrier(sK5_existence_l1_pre_topc_A)))))
% 1.45/1.78 ->
% 1.45/1.78 interior(sK5_existence_l1_pre_topc_A,topstr_closure(sK5_existence_l1_pre_topc_A,
% 1.45/1.78 the_carrier(sK5_existence_l1_pre_topc_A)))
% 1.45/1.78 Current number of equations to process: 2
% 1.45/1.78 Current number of ordered equations: 0
% 1.45/1.78 Current number of rules: 185
% 1.45/1.78 New rule produced :
% 1.45/1.78 [187]
% 1.45/1.78 subset(topstr_closure(sK5_existence_l1_pre_topc_A,subset_complement(the_carrier(sK5_existence_l1_pre_topc_A),
% 1.45/1.78 sK4_existence_m1_subset_1_B(
% 1.45/1.78 powerset(the_carrier(sK5_existence_l1_pre_topc_A))))),
% 1.45/1.78 the_carrier(sK5_existence_l1_pre_topc_A)) -> true
% 1.45/1.78 Current number of equations to process: 5
% 1.45/1.78 Current number of ordered equations: 0
% 1.45/1.78 Current number of rules: 186
% 1.45/1.78 New rule produced :
% 1.45/1.78 [188]
% 1.45/1.78 subset_complement(the_carrier(sK5_existence_l1_pre_topc_A),interior(sK5_existence_l1_pre_topc_A,
% 1.45/1.78 sK4_existence_m1_subset_1_B(
% 1.45/1.78 powerset(the_carrier(sK5_existence_l1_pre_topc_A)))))
% 1.45/1.78 ->
% 1.45/1.78 topstr_closure(sK5_existence_l1_pre_topc_A,subset_complement(the_carrier(sK5_existence_l1_pre_topc_A),
% 1.45/1.78 sK4_existence_m1_subset_1_B(
% 1.45/1.78 powerset(the_carrier(sK5_existence_l1_pre_topc_A)))))
% 1.45/1.78 Current number of equations to process: 5
% 1.45/1.78 Current number of ordered equations: 0
% 1.45/1.78 Current number of rules: 187
% 1.45/1.78 New rule produced :
% 1.45/1.78 [189]
% 1.45/1.78 element(topstr_closure(sK5_existence_l1_pre_topc_A,topstr_closure(sK5_existence_l1_pre_topc_A,
% 1.45/1.78 subset_complement(
% 1.45/1.78 the_carrier(sK5_existence_l1_pre_topc_A),
% 1.45/1.78 sK4_existence_m1_subset_1_B(
% 1.45/1.78 powerset(the_carrier(sK5_existence_l1_pre_topc_A)))))),
% 1.45/1.78 powerset(the_carrier(sK5_existence_l1_pre_topc_A))) -> true
% 1.45/1.78 Current number of equations to process: 5
% 1.45/1.78 Current number of ordered equations: 0
% 1.45/1.78 Current number of rules: 188
% 1.45/1.78 New rule produced :
% 1.45/1.78 [190]
% 1.45/1.78 element(interior(sK5_existence_l1_pre_topc_A,topstr_closure(sK5_existence_l1_pre_topc_A,
% 1.45/1.78 subset_complement(the_carrier(sK5_existence_l1_pre_topc_A),
% 1.45/1.78 sK4_existence_m1_subset_1_B(
% 1.45/1.78 powerset(the_carrier(sK5_existence_l1_pre_topc_A)))))),
% 1.45/1.78 powerset(the_carrier(sK5_existence_l1_pre_topc_A))) -> true
% 1.45/1.78 Current number of equations to process: 4
% 1.45/1.78 Current number of ordered equations: 0
% 1.45/1.78 Current number of rules: 189
% 1.45/1.78 New rule produced :
% 1.45/1.78 [191]
% 1.45/1.78 subset_complement(the_carrier(sK5_existence_l1_pre_topc_A),topstr_closure(sK5_existence_l1_pre_topc_A,
% 1.56/1.80 interior(sK5_existence_l1_pre_topc_A,
% 1.56/1.80 sK4_existence_m1_subset_1_B(
% 1.56/1.80 powerset(the_carrier(sK5_existence_l1_pre_topc_A))))))
% 1.56/1.80 ->
% 1.56/1.80 interior(sK5_existence_l1_pre_topc_A,topstr_closure(sK5_existence_l1_pre_topc_A,
% 1.56/1.80 subset_complement(the_carrier(sK5_existence_l1_pre_topc_A),
% 1.56/1.80 sK4_existence_m1_subset_1_B(powerset(
% 1.56/1.80 the_carrier(sK5_existence_l1_pre_topc_A))))))
% 1.56/1.80 Current number of equations to process: 5
% 1.56/1.80 Current number of ordered equations: 0
% 1.56/1.80 Current number of rules: 190
% 1.56/1.80 New rule produced :
% 1.56/1.80 [192]
% 1.56/1.80 ifeq(topological_space(sK5_existence_l1_pre_topc_A),true,closed_subset(
% 1.56/1.80 topstr_closure(sK5_existence_l1_pre_topc_A,
% 1.56/1.80 topstr_closure(sK5_existence_l1_pre_topc_A,
% 1.56/1.80 subset_complement(
% 1.56/1.80 the_carrier(sK5_existence_l1_pre_topc_A),
% 1.56/1.80 sK4_existence_m1_subset_1_B(
% 1.56/1.80 powerset(the_carrier(sK5_existence_l1_pre_topc_A)))))),sK5_existence_l1_pre_topc_A),true)
% 1.56/1.80 -> true
% 1.56/1.80 Current number of equations to process: 4
% 1.56/1.80 Current number of ordered equations: 0
% 1.56/1.80 Current number of rules: 191
% 1.56/1.80 New rule produced :
% 1.56/1.80 [193]
% 1.56/1.80 subset(topstr_closure(sK2_t51_tops_1_A,sK1_t51_tops_1_B),the_carrier(sK2_t51_tops_1_A))
% 1.56/1.80 -> true
% 1.56/1.80 Current number of equations to process: 6
% 1.56/1.80 Current number of ordered equations: 0
% 1.56/1.80 Current number of rules: 192
% 1.56/1.80 New rule produced :
% 1.56/1.80 [194]
% 1.56/1.80 subset_complement(the_carrier(sK2_t51_tops_1_A),interior(sK2_t51_tops_1_A,
% 1.56/1.80 subset_complement(the_carrier(sK2_t51_tops_1_A),sK1_t51_tops_1_B)))
% 1.56/1.80 -> topstr_closure(sK2_t51_tops_1_A,sK1_t51_tops_1_B)
% 1.56/1.80 Current number of equations to process: 6
% 1.56/1.80 Current number of ordered equations: 0
% 1.56/1.80 Current number of rules: 193
% 1.56/1.80 New rule produced :
% 1.56/1.80 [195]
% 1.56/1.80 element(topstr_closure(sK2_t51_tops_1_A,topstr_closure(sK2_t51_tops_1_A,sK1_t51_tops_1_B)),
% 1.56/1.80 powerset(the_carrier(sK2_t51_tops_1_A))) -> true
% 1.56/1.80 Current number of equations to process: 6
% 1.56/1.80 Current number of ordered equations: 0
% 1.56/1.80 Current number of rules: 194
% 1.56/1.80 New rule produced :
% 1.56/1.80 [196]
% 1.56/1.80 element(interior(sK2_t51_tops_1_A,topstr_closure(sK2_t51_tops_1_A,sK1_t51_tops_1_B)),
% 1.56/1.80 powerset(the_carrier(sK2_t51_tops_1_A))) -> true
% 1.56/1.80 Current number of equations to process: 6
% 1.56/1.80 Current number of ordered equations: 0
% 1.56/1.80 Current number of rules: 195
% 1.56/1.80 New rule produced :
% 1.56/1.80 [197]
% 1.56/1.80 closed_subset(topstr_closure(sK2_t51_tops_1_A,topstr_closure(sK2_t51_tops_1_A,sK1_t51_tops_1_B)),sK2_t51_tops_1_A)
% 1.56/1.80 -> true
% 1.56/1.80 Current number of equations to process: 6
% 1.56/1.80 Current number of ordered equations: 0
% 1.56/1.80 Current number of rules: 196
% 1.56/1.80 New rule produced :
% 1.56/1.80 [198]
% 1.56/1.80 subset_complement(the_carrier(sK2_t51_tops_1_A),topstr_closure(sK2_t51_tops_1_A,
% 1.56/1.80 interior(sK2_t51_tops_1_A,
% 1.56/1.80 subset_complement(the_carrier(sK2_t51_tops_1_A),sK1_t51_tops_1_B))))
% 1.56/1.80 ->
% 1.56/1.80 interior(sK2_t51_tops_1_A,topstr_closure(sK2_t51_tops_1_A,sK1_t51_tops_1_B))
% 1.56/1.80 Current number of equations to process: 6
% 1.56/1.80 Current number of ordered equations: 0
% 1.56/1.80 Current number of rules: 197
% 1.56/1.80 New rule produced :
% 1.56/1.80 [199]
% 1.56/1.80 ifeq(open_subset(topstr_closure(sK2_t51_tops_1_A,sK1_t51_tops_1_B),sK2_t51_tops_1_A),true,
% 1.56/1.80 closed_subset(interior(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),sK1_t51_tops_1_B)),sK2_t51_tops_1_A),true)
% 1.56/1.80 -> true
% 1.56/1.80 Current number of equations to process: 6
% 1.56/1.80 Current number of ordered equations: 0
% 1.56/1.80 Current number of rules: 198
% 1.56/1.80 New rule produced :
% 1.56/1.80 [200]
% 1.56/1.80 open_subset(interior(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),sK1_t51_tops_1_B)),sK2_t51_tops_1_A)
% 1.58/1.84 -> true
% 1.58/1.84 Current number of equations to process: 6
% 1.58/1.84 Current number of ordered equations: 0
% 1.58/1.84 Current number of rules: 199
% 1.58/1.84 New rule produced :
% 1.58/1.84 [201]
% 1.58/1.84 subset(topstr_closure(sK2_t51_tops_1_A,sK4_existence_m1_subset_1_B(powerset(
% 1.58/1.84 the_carrier(sK2_t51_tops_1_A)))),
% 1.58/1.84 the_carrier(sK2_t51_tops_1_A)) -> true
% 1.58/1.84 Current number of equations to process: 6
% 1.58/1.84 Current number of ordered equations: 0
% 1.58/1.84 Current number of rules: 200
% 1.58/1.84 New rule produced :
% 1.58/1.84 [202]
% 1.58/1.84 subset_complement(the_carrier(sK2_t51_tops_1_A),interior(sK2_t51_tops_1_A,
% 1.58/1.84 subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.58/1.84 sK4_existence_m1_subset_1_B(
% 1.58/1.84 powerset(the_carrier(sK2_t51_tops_1_A))))))
% 1.58/1.84 ->
% 1.58/1.84 topstr_closure(sK2_t51_tops_1_A,sK4_existence_m1_subset_1_B(powerset(
% 1.58/1.84 the_carrier(sK2_t51_tops_1_A))))
% 1.58/1.84 Current number of equations to process: 6
% 1.58/1.84 Current number of ordered equations: 0
% 1.58/1.84 Current number of rules: 201
% 1.58/1.84 New rule produced :
% 1.58/1.84 [203]
% 1.58/1.84 element(topstr_closure(sK2_t51_tops_1_A,topstr_closure(sK2_t51_tops_1_A,
% 1.58/1.84 sK4_existence_m1_subset_1_B(powerset(
% 1.58/1.84 the_carrier(sK2_t51_tops_1_A))))),
% 1.58/1.84 powerset(the_carrier(sK2_t51_tops_1_A))) -> true
% 1.58/1.84 Current number of equations to process: 6
% 1.58/1.84 Current number of ordered equations: 0
% 1.58/1.84 Current number of rules: 202
% 1.58/1.84 New rule produced :
% 1.58/1.84 [204]
% 1.58/1.84 element(interior(sK2_t51_tops_1_A,topstr_closure(sK2_t51_tops_1_A,sK4_existence_m1_subset_1_B(
% 1.58/1.84 powerset(
% 1.58/1.84 the_carrier(sK2_t51_tops_1_A))))),
% 1.58/1.84 powerset(the_carrier(sK2_t51_tops_1_A))) -> true
% 1.58/1.84 Current number of equations to process: 6
% 1.58/1.84 Current number of ordered equations: 0
% 1.58/1.84 Current number of rules: 203
% 1.58/1.84 New rule produced :
% 1.58/1.84 [205]
% 1.58/1.84 closed_subset(topstr_closure(sK2_t51_tops_1_A,topstr_closure(sK2_t51_tops_1_A,
% 1.58/1.84 sK4_existence_m1_subset_1_B(
% 1.58/1.84 powerset(the_carrier(sK2_t51_tops_1_A))))),sK2_t51_tops_1_A)
% 1.58/1.84 -> true
% 1.58/1.84 Current number of equations to process: 6
% 1.58/1.84 Current number of ordered equations: 0
% 1.58/1.84 Current number of rules: 204
% 1.58/1.84 New rule produced :
% 1.58/1.84 [206]
% 1.58/1.84 subset_complement(the_carrier(sK2_t51_tops_1_A),topstr_closure(sK2_t51_tops_1_A,
% 1.58/1.84 interior(sK2_t51_tops_1_A,
% 1.58/1.84 subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.58/1.84 sK4_existence_m1_subset_1_B(
% 1.58/1.84 powerset(the_carrier(sK2_t51_tops_1_A)))))))
% 1.58/1.84 ->
% 1.58/1.84 interior(sK2_t51_tops_1_A,topstr_closure(sK2_t51_tops_1_A,sK4_existence_m1_subset_1_B(
% 1.58/1.84 powerset(the_carrier(sK2_t51_tops_1_A)))))
% 1.58/1.84 Current number of equations to process: 7
% 1.58/1.84 Current number of ordered equations: 0
% 1.58/1.84 Current number of rules: 205
% 1.58/1.84 New rule produced :
% 1.58/1.84 [207]
% 1.58/1.84 open_subset(interior(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.58/1.84 sK4_existence_m1_subset_1_B(powerset(
% 1.58/1.84 the_carrier(sK2_t51_tops_1_A))))),sK2_t51_tops_1_A)
% 1.58/1.84 -> true
% 1.58/1.84 Current number of equations to process: 7
% 1.58/1.84 Current number of ordered equations: 0
% 1.58/1.84 Current number of rules: 206
% 1.58/1.84 New rule produced :
% 1.58/1.84 [208]
% 1.58/1.84 subset(topstr_closure(sK2_t51_tops_1_A,the_carrier(sK2_t51_tops_1_A)),
% 1.58/1.84 the_carrier(sK2_t51_tops_1_A)) -> true
% 1.58/1.84 Current number of equations to process: 7
% 1.58/1.84 Current number of ordered equations: 0
% 1.58/1.84 Current number of rules: 207
% 1.58/1.84 New rule produced :
% 1.58/1.84 [209]
% 1.58/1.84 subset_complement(the_carrier(sK2_t51_tops_1_A),interior(sK2_t51_tops_1_A,
% 1.58/1.84 subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.58/1.84 the_carrier(sK2_t51_tops_1_A))))
% 1.58/1.87 -> topstr_closure(sK2_t51_tops_1_A,the_carrier(sK2_t51_tops_1_A))
% 1.58/1.87 Current number of equations to process: 7
% 1.58/1.87 Current number of ordered equations: 0
% 1.58/1.87 Current number of rules: 208
% 1.58/1.87 New rule produced :
% 1.58/1.87 [210]
% 1.58/1.87 element(topstr_closure(sK2_t51_tops_1_A,topstr_closure(sK2_t51_tops_1_A,
% 1.58/1.87 the_carrier(sK2_t51_tops_1_A))),
% 1.58/1.87 powerset(the_carrier(sK2_t51_tops_1_A))) -> true
% 1.58/1.87 Current number of equations to process: 7
% 1.58/1.87 Current number of ordered equations: 0
% 1.58/1.87 Current number of rules: 209
% 1.58/1.87 New rule produced :
% 1.58/1.87 [211]
% 1.58/1.87 element(interior(sK2_t51_tops_1_A,topstr_closure(sK2_t51_tops_1_A,the_carrier(sK2_t51_tops_1_A))),
% 1.58/1.87 powerset(the_carrier(sK2_t51_tops_1_A))) -> true
% 1.58/1.87 Current number of equations to process: 7
% 1.58/1.87 Current number of ordered equations: 0
% 1.58/1.87 Current number of rules: 210
% 1.58/1.87 New rule produced :
% 1.58/1.87 [212]
% 1.58/1.87 closed_subset(topstr_closure(sK2_t51_tops_1_A,topstr_closure(sK2_t51_tops_1_A,
% 1.58/1.87 the_carrier(sK2_t51_tops_1_A))),sK2_t51_tops_1_A)
% 1.58/1.87 -> true
% 1.58/1.87 Current number of equations to process: 7
% 1.58/1.87 Current number of ordered equations: 0
% 1.58/1.87 Current number of rules: 211
% 1.58/1.87 New rule produced :
% 1.58/1.87 [213]
% 1.58/1.87 subset_complement(the_carrier(sK2_t51_tops_1_A),topstr_closure(sK2_t51_tops_1_A,
% 1.58/1.87 interior(sK2_t51_tops_1_A,
% 1.58/1.87 subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.58/1.87 the_carrier(sK2_t51_tops_1_A)))))
% 1.58/1.87 ->
% 1.58/1.87 interior(sK2_t51_tops_1_A,topstr_closure(sK2_t51_tops_1_A,the_carrier(sK2_t51_tops_1_A)))
% 1.58/1.87 Current number of equations to process: 7
% 1.58/1.87 Current number of ordered equations: 0
% 1.58/1.87 Current number of rules: 212
% 1.58/1.87 New rule produced :
% 1.58/1.87 [214]
% 1.58/1.87 open_subset(interior(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.58/1.87 the_carrier(sK2_t51_tops_1_A))),sK2_t51_tops_1_A)
% 1.58/1.87 -> true
% 1.58/1.87 Current number of equations to process: 8
% 1.58/1.87 Current number of ordered equations: 0
% 1.58/1.87 Current number of rules: 213
% 1.58/1.87 New rule produced :
% 1.58/1.87 [215]
% 1.58/1.87 subset(topstr_closure(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),sK1_t51_tops_1_B)),
% 1.58/1.87 the_carrier(sK2_t51_tops_1_A)) -> true
% 1.58/1.87 Current number of equations to process: 8
% 1.58/1.87 Current number of ordered equations: 0
% 1.58/1.87 Current number of rules: 214
% 1.58/1.87 New rule produced :
% 1.58/1.87 [216]
% 1.58/1.87 subset_complement(the_carrier(sK2_t51_tops_1_A),interior(sK2_t51_tops_1_A,sK1_t51_tops_1_B))
% 1.58/1.87 ->
% 1.58/1.87 topstr_closure(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),sK1_t51_tops_1_B))
% 1.58/1.87 Current number of equations to process: 8
% 1.58/1.87 Current number of ordered equations: 0
% 1.58/1.87 Current number of rules: 215
% 1.58/1.87 New rule produced :
% 1.58/1.87 [217]
% 1.58/1.87 ifeq(open_subset(topstr_closure(sK2_t51_tops_1_A,the_carrier(sK2_t51_tops_1_A)),sK2_t51_tops_1_A),true,
% 1.58/1.87 closed_subset(interior(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),
% 1.58/1.87 the_carrier(sK2_t51_tops_1_A))),sK2_t51_tops_1_A),true)
% 1.58/1.87 -> true
% 1.58/1.87 Current number of equations to process: 7
% 1.58/1.87 Current number of ordered equations: 0
% 1.58/1.87 Current number of rules: 216
% 1.58/1.87 New rule produced :
% 1.58/1.87 [218]
% 1.58/1.87 element(topstr_closure(sK2_t51_tops_1_A,topstr_closure(sK2_t51_tops_1_A,
% 1.58/1.87 subset_complement(the_carrier(sK2_t51_tops_1_A),sK1_t51_tops_1_B))),
% 1.58/1.87 powerset(the_carrier(sK2_t51_tops_1_A))) -> true
% 1.58/1.87 Current number of equations to process: 7
% 1.58/1.87 Current number of ordered equations: 0
% 1.58/1.87 Current number of rules: 217
% 1.58/1.87 New rule produced :
% 1.58/1.87 [219]
% 1.58/1.87 element(interior(sK2_t51_tops_1_A,topstr_closure(sK2_t51_tops_1_A,subset_complement(
% 1.58/1.87 the_carrier(sK2_t51_tops_1_A),sK1_t51_tops_1_B))),
% 1.58/1.87 powerset(the_carrier(sK2_t51_tops_1_A))) -> true
% 1.58/1.87 Current number of equations to process: 7
% 1.58/1.87 Current number of ordered equations: 0
% 1.58/1.87 Current number of rules: 218
% 1.58/1.87 New rule produced :
% 1.58/1.87 [220]
% 1.58/1.87 closed_subset(topstr_closure(sK2_t51_tops_1_A,topstr_closure(sK2_t51_tops_1_A,
% 1.58/1.87 subset_complement(the_carrier(sK2_t51_tops_1_A),sK1_t51_tops_1_B))),sK2_t51_tops_1_A)
% 1.58/1.87 -> true
% 1.58/1.87 Current number of equations to process: 7
% 1.58/1.88 Current number of ordered equations: 0
% 1.58/1.88 Current number of rules: 219
% 1.58/1.88 New rule produced :
% 1.58/1.88 [221]
% 1.58/1.88 subset_complement(the_carrier(sK2_t51_tops_1_A),topstr_closure(sK2_t51_tops_1_A,
% 1.58/1.88 interior(sK2_t51_tops_1_A,sK1_t51_tops_1_B)))
% 1.58/1.88 ->
% 1.58/1.88 interior(sK2_t51_tops_1_A,topstr_closure(sK2_t51_tops_1_A,subset_complement(
% 1.58/1.88 the_carrier(sK2_t51_tops_1_A),sK1_t51_tops_1_B)))
% 1.58/1.88 Current number of equations to process: 7
% 1.58/1.88 Current number of ordered equations: 0
% 1.58/1.88 Current number of rules: 220
% 1.58/1.88 New rule produced :
% 1.58/1.88 [222]
% 1.58/1.88 ifeq(open_subset(topstr_closure(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),sK1_t51_tops_1_B)),sK2_t51_tops_1_A),true,
% 1.58/1.88 closed_subset(interior(sK2_t51_tops_1_A,sK1_t51_tops_1_B),sK2_t51_tops_1_A),true)
% 1.58/1.88 -> true
% 1.58/1.88 Current number of equations to process: 7
% 1.58/1.88 Current number of ordered equations: 0
% 1.58/1.88 Current number of rules: 221
% 1.58/1.88 New rule produced :
% 1.58/1.88 [223]
% 1.58/1.88 open_subset(interior(sK2_t51_tops_1_A,sK1_t51_tops_1_B),sK2_t51_tops_1_A) ->
% 1.58/1.88 true
% 1.58/1.88 The conjecture has been reduced.
% 1.58/1.88 Conjecture is now:
% 1.58/1.88 Trivial
% 1.58/1.88
% 1.58/1.88 Current number of equations to process: 7
% 1.58/1.88 Current number of ordered equations: 0
% 1.58/1.88 Current number of rules: 222
% 1.58/1.88 The current conjecture is true and the solution is the identity
% 1.58/1.88 % SZS output start Refutation
% 1.58/1.88
% 1.58/1.88 The following 10 rules have been used:
% 1.58/1.88 [3]
% 1.58/1.88 top_str(sK2_t51_tops_1_A) -> true; trace = in the starting set
% 1.58/1.88 [7] element(sK1_t51_tops_1_B,powerset(the_carrier(sK2_t51_tops_1_A))) -> true; trace = in the starting set
% 1.58/1.88 [14] ifeq(element(B,powerset(A)),true,element(subset_complement(A,B),
% 1.58/1.88 powerset(A)),true) -> true; trace = in the starting set
% 1.58/1.88 [19] ifeq(element(B,powerset(the_carrier(A))),true,ifeq(top_str(A),true,
% 1.58/1.88 element(topstr_closure(A,B),
% 1.58/1.88 powerset(the_carrier(A))),true),true)
% 1.58/1.88 -> true; trace = in the starting set
% 1.58/1.88 [24] ifeq(element(B,powerset(the_carrier(A))),true,ifeq(closed_subset(B,A),true,
% 1.58/1.88 ifeq(topological_space(A),true,
% 1.58/1.88 ifeq(top_str(A),true,
% 1.58/1.88 open_subset(subset_complement(
% 1.58/1.88 the_carrier(A),B),A),true),true),true),true)
% 1.58/1.88 -> true; trace = in the starting set
% 1.58/1.88 [35] element(subset_complement(the_carrier(sK2_t51_tops_1_A),sK1_t51_tops_1_B),
% 1.58/1.88 powerset(the_carrier(sK2_t51_tops_1_A))) -> true; trace = Cp of 14 and 7
% 1.58/1.88 [45] ifeq(element(A,powerset(the_carrier(sK2_t51_tops_1_A))),true,element(
% 1.58/1.88 topstr_closure(sK2_t51_tops_1_A,A),
% 1.58/1.88 powerset(
% 1.58/1.88 the_carrier(sK2_t51_tops_1_A))),true)
% 1.58/1.88 -> true; trace = Cp of 19 and 3
% 1.58/1.88 [59] ifeq(element(A,powerset(the_carrier(sK2_t51_tops_1_A))),true,ifeq(
% 1.58/1.88 closed_subset(A,sK2_t51_tops_1_A),true,
% 1.58/1.88 open_subset(
% 1.58/1.88 subset_complement(
% 1.58/1.88 the_carrier(sK2_t51_tops_1_A),A),sK2_t51_tops_1_A),true),true)
% 1.58/1.88 -> true; trace = Cp of 24 and 3
% 1.58/1.88 [85] element(topstr_closure(sK2_t51_tops_1_A,subset_complement(the_carrier(sK2_t51_tops_1_A),sK1_t51_tops_1_B)),
% 1.58/1.88 powerset(the_carrier(sK2_t51_tops_1_A))) -> true; trace = Cp of 45 and 35
% 1.58/1.88 [223] open_subset(interior(sK2_t51_tops_1_A,sK1_t51_tops_1_B),sK2_t51_tops_1_A)
% 1.58/1.88 -> true; trace = Cp of 85 and 59
% 1.58/1.88 % SZS output end Refutation
% 1.58/1.88 All conjectures have been proven
% 1.58/1.88
% 1.58/1.88 Execution time: 0.450000 sec
% 1.58/1.88 res : bool = true
% 1.58/1.88 time is now off
% 1.58/1.88
% 1.58/1.88 status : string = "unsatisfiable"
% 1.58/1.88 % SZS status Unsatisfiable
% 1.58/1.89 CiME interrupted
%------------------------------------------------------------------------------