TSTP Solution File: SEU400+1 by Prover9---1109a
View Problem
- Process Solution
%------------------------------------------------------------------------------
% File : Prover9---1109a
% Problem : SEU400+1 : TPTP v8.1.0. Released v3.3.0.
% Transfm : none
% Format : tptp:raw
% Command : tptp2X_and_run_prover9 %d %s
% Computer : n028.cluster.edu
% Model : x86_64 x86_64
% CPU : Intel(R) Xeon(R) CPU E5-2620 v4 2.10GHz
% Memory : 8042.1875MB
% OS : Linux 3.10.0-693.el7.x86_64
% CPULimit : 300s
% WCLimit : 600s
% DateTime : Tue Jul 19 13:31:33 EDT 2022
% Result : Unknown 17.35s 17.59s
% Output : None
% Verified :
% SZS Type : -
% Comments :
%------------------------------------------------------------------------------
%----No solution output by system
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.07/0.11 % Problem : SEU400+1 : TPTP v8.1.0. Released v3.3.0.
% 0.07/0.12 % Command : tptp2X_and_run_prover9 %d %s
% 0.12/0.33 % Computer : n028.cluster.edu
% 0.12/0.33 % Model : x86_64 x86_64
% 0.12/0.33 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.12/0.33 % Memory : 8042.1875MB
% 0.12/0.33 % OS : Linux 3.10.0-693.el7.x86_64
% 0.12/0.33 % CPULimit : 300
% 0.12/0.33 % WCLimit : 600
% 0.12/0.33 % DateTime : Sun Jun 19 16:35:45 EDT 2022
% 0.12/0.33 % CPUTime :
% 0.72/1.03 ============================== Prover9 ===============================
% 0.72/1.03 Prover9 (32) version 2009-11A, November 2009.
% 0.72/1.03 Process 18842 was started by sandbox2 on n028.cluster.edu,
% 0.72/1.03 Sun Jun 19 16:35:46 2022
% 0.72/1.03 The command was "/export/starexec/sandbox2/solver/bin/prover9 -t 300 -f /tmp/Prover9_18689_n028.cluster.edu".
% 0.72/1.03 ============================== end of head ===========================
% 0.72/1.03
% 0.72/1.03 ============================== INPUT =================================
% 0.72/1.03
% 0.72/1.03 % Reading from file /tmp/Prover9_18689_n028.cluster.edu
% 0.72/1.03
% 0.72/1.03 set(prolog_style_variables).
% 0.72/1.03 set(auto2).
% 0.72/1.03 % set(auto2) -> set(auto).
% 0.72/1.03 % set(auto) -> set(auto_inference).
% 0.72/1.03 % set(auto) -> set(auto_setup).
% 0.72/1.03 % set(auto_setup) -> set(predicate_elim).
% 0.72/1.03 % set(auto_setup) -> assign(eq_defs, unfold).
% 0.72/1.03 % set(auto) -> set(auto_limits).
% 0.72/1.03 % set(auto_limits) -> assign(max_weight, "100.000").
% 0.72/1.03 % set(auto_limits) -> assign(sos_limit, 20000).
% 0.72/1.03 % set(auto) -> set(auto_denials).
% 0.72/1.03 % set(auto) -> set(auto_process).
% 0.72/1.03 % set(auto2) -> assign(new_constants, 1).
% 0.72/1.03 % set(auto2) -> assign(fold_denial_max, 3).
% 0.72/1.03 % set(auto2) -> assign(max_weight, "200.000").
% 0.72/1.03 % set(auto2) -> assign(max_hours, 1).
% 0.72/1.03 % assign(max_hours, 1) -> assign(max_seconds, 3600).
% 0.72/1.03 % set(auto2) -> assign(max_seconds, 0).
% 0.72/1.03 % set(auto2) -> assign(max_minutes, 5).
% 0.72/1.03 % assign(max_minutes, 5) -> assign(max_seconds, 300).
% 0.72/1.03 % set(auto2) -> set(sort_initial_sos).
% 0.72/1.03 % set(auto2) -> assign(sos_limit, -1).
% 0.72/1.03 % set(auto2) -> assign(lrs_ticks, 3000).
% 0.72/1.03 % set(auto2) -> assign(max_megs, 400).
% 0.72/1.03 % set(auto2) -> assign(stats, some).
% 0.72/1.03 % set(auto2) -> clear(echo_input).
% 0.72/1.03 % set(auto2) -> set(quiet).
% 0.72/1.03 % set(auto2) -> clear(print_initial_clauses).
% 0.72/1.03 % set(auto2) -> clear(print_given).
% 0.72/1.03 assign(lrs_ticks,-1).
% 0.72/1.03 assign(sos_limit,10000).
% 0.72/1.03 assign(order,kbo).
% 0.72/1.03 set(lex_order_vars).
% 0.72/1.03 clear(print_given).
% 0.72/1.03
% 0.72/1.03 % formulas(sos). % not echoed (70 formulas)
% 0.72/1.03
% 0.72/1.03 ============================== end of input ==========================
% 0.72/1.03
% 0.72/1.03 % From the command line: assign(max_seconds, 300).
% 0.72/1.03
% 0.72/1.03 ============================== PROCESS NON-CLAUSAL FORMULAS ==========
% 0.72/1.03
% 0.72/1.03 % Formulas that are not ordinary clauses:
% 0.72/1.03 1 (all A (top_str(A) -> (exists B (element(B,powerset(the_carrier(A))) & empty(B) & v1_membered(B) & v2_membered(B) & v3_membered(B) & v4_membered(B) & v5_membered(B) & boundary_set(B,A))))) # label(rc4_tops_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 2 (all A (topological_space(A) & top_str(A) -> (exists B (element(B,powerset(the_carrier(A))) & empty(B) & open_subset(B,A) & closed_subset(B,A) & v1_membered(B) & v2_membered(B) & v3_membered(B) & v4_membered(B) & v5_membered(B) & boundary_set(B,A) & nowhere_dense(B,A))))) # label(rc5_tops_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 3 (exists A (-empty(A) & finite(A))) # label(rc1_finset_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 4 (all A (-empty(A) -> (exists B (element(B,powerset(A)) & -empty(B) & finite(B))))) # label(rc3_finset_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 5 (all A (finite(A) -> (all B (element(B,powerset(A)) -> finite(B))))) # label(cc2_finset_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 6 (all A all B (finite(A) & finite(B) -> finite(cartesian_product2(A,B)))) # label(fc14_finset_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 7 (all A (-empty(A) -> (exists B (element(B,powerset(A)) & -empty(B) & finite(B))))) # label(rc4_finset_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 8 (all A (topological_space(A) & top_str(A) -> (exists B (element(B,powerset(the_carrier(A))) & open_subset(B,A))))) # label(rc1_tops_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 9 (all A (topological_space(A) & top_str(A) -> (exists B (element(B,powerset(the_carrier(A))) & open_subset(B,A) & closed_subset(B,A))))) # label(rc2_tops_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 10 (all A (-empty_carrier(A) & topological_space(A) & top_str(A) -> (exists B (element(B,powerset(the_carrier(A))) & -empty(B) & open_subset(B,A) & closed_subset(B,A))))) # label(rc3_tops_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 11 (all A (topological_space(A) & top_str(A) -> (all B (element(B,powerset(the_carrier(A))) -> (nowhere_dense(B,A) -> boundary_set(B,A)))))) # label(cc4_tops_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 12 (all A (topological_space(A) & top_str(A) -> (all B (element(B,powerset(the_carrier(A))) -> (closed_subset(B,A) & boundary_set(B,A) -> boundary_set(B,A) & nowhere_dense(B,A)))))) # label(cc5_tops_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 13 (all A (topological_space(A) & top_str(A) -> (all B (element(B,powerset(the_carrier(A))) -> (open_subset(B,A) & nowhere_dense(B,A) -> empty(B) & open_subset(B,A) & closed_subset(B,A) & v1_membered(B) & v2_membered(B) & v3_membered(B) & v4_membered(B) & v5_membered(B) & boundary_set(B,A) & nowhere_dense(B,A)))))) # label(cc6_tops_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 14 (all A exists B (element(B,powerset(powerset(A))) & -empty(B) & finite(B))) # label(rc2_waybel_7) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 15 (all A (one_sorted_str(A) -> (exists B (element(B,powerset(powerset(the_carrier(A)))) & -empty(B) & finite(B))))) # label(rc3_waybel_7) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 16 (all A all B all C all D (one_sorted_str(A) & relation_of2(C,B,B) & function(D) & quasi_total(D,B,the_carrier(A)) & relation_of2(D,B,the_carrier(A)) -> (all E all F all G all H (net_str_of(A,B,C,D) = net_str_of(E,F,G,H) -> A = E & B = F & C = G & D = H)))) # label(free_g1_waybel_0) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 17 (all A all B all C all D (one_sorted_str(A) & relation_of2(C,B,B) & function(D) & quasi_total(D,B,the_carrier(A)) & relation_of2(D,B,the_carrier(A)) -> strict_net_str(net_str_of(A,B,C,D),A) & net_str(net_str_of(A,B,C,D),A))) # label(dt_g1_waybel_0) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 18 (all A (rel_str(A) -> relation_of2_as_subset(the_InternalRel(A),the_carrier(A),the_carrier(A)))) # label(dt_u1_orders_2) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 19 (all A (-empty(A) -> (exists B (element(B,powerset(A)) & -empty(B))))) # label(rc1_subset_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 20 (all A all B (-empty(A) & -empty(B) -> -empty(cartesian_product2(A,B)))) # label(fc4_subset_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 21 (all A exists B (element(B,powerset(A)) & empty(B))) # label(rc2_subset_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 22 (all A (empty(A) -> finite(A))) # label(cc1_finset_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 23 (all A (-empty_carrier(A) & one_sorted_str(A) -> (exists B (element(B,powerset(the_carrier(A))) & -empty(B))))) # label(rc5_struct_0) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 24 (all A (topological_space(A) & top_str(A) -> (exists B (element(B,powerset(the_carrier(A))) & closed_subset(B,A))))) # label(rc6_pre_topc) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 25 (all A (-empty_carrier(A) & topological_space(A) & top_str(A) -> (exists B (element(B,powerset(the_carrier(A))) & -empty(B) & closed_subset(B,A))))) # label(rc7_pre_topc) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 26 (all A (topological_space(A) & top_str(A) -> (all B (element(B,powerset(the_carrier(A))) -> (empty(B) -> open_subset(B,A) & closed_subset(B,A)))))) # label(cc1_tops_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 27 (all A (top_str(A) -> (all B (element(B,powerset(the_carrier(A))) -> (empty(B) -> boundary_set(B,A)))))) # label(cc2_tops_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 28 (all A (topological_space(A) & top_str(A) -> (all B (element(B,powerset(the_carrier(A))) -> (empty(B) -> nowhere_dense(B,A)))))) # label(cc3_tops_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 29 (all A all B all C all D (one_sorted_str(A) & -empty(B) & relation_of2(C,B,B) & function(D) & quasi_total(D,B,the_carrier(A)) & relation_of2(D,B,the_carrier(A)) -> -empty_carrier(net_str_of(A,B,C,D)) & strict_net_str(net_str_of(A,B,C,D),A))) # label(fc6_waybel_0) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 30 (exists A (empty(A) & relation(A))) # label(rc1_relat_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 31 (all A (empty(A) -> relation(A))) # label(cc1_relat_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 32 (exists A (-empty(A) & relation(A))) # label(rc2_relat_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 33 (all A (-empty(A) & relation(A) -> -empty(relation_rng(A)))) # label(fc6_relat_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 34 (all A (empty(A) -> empty(relation_rng(A)) & relation(relation_rng(A)))) # label(fc8_relat_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 35 (all A all B (one_sorted_str(A) & net_str(B,A) -> (strict_net_str(B,A) -> B = net_str_of(A,the_carrier(B),the_InternalRel(B),the_mapping(A,B))))) # label(abstractness_v6_waybel_0) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 36 (all A all B all C (relation_of2_as_subset(C,A,B) <-> relation_of2(C,A,B))) # label(redefinition_m2_relset_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 37 $T # label(dt_k1_zfmisc_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 38 $T # label(dt_k2_relat_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 39 (all A all B all C (-empty_carrier(A) & one_sorted_str(A) & -empty_carrier(B) & net_str(B,A) & element(C,the_carrier(B)) -> strict_net_str(netstr_restr_to_element(A,B,C),A) & net_str(netstr_restr_to_element(A,B,C),A))) # label(dt_k5_waybel_9) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 40 (all A (rel_str(A) -> one_sorted_str(A))) # label(dt_l1_orders_2) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 41 $T # label(dt_l1_struct_0) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 42 $T # label(dt_m1_relset_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 43 (all A all B all C (relation_of2_as_subset(C,A,B) -> element(C,powerset(cartesian_product2(A,B))))) # label(dt_m2_relset_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 44 (all A all B (-empty_carrier(A) & one_sorted_str(A) & -empty_carrier(B) & transitive_relstr(B) & directed_relstr(B) & net_str(B,A) -> (all C (subnet(C,A,B) -> -empty_carrier(C) & transitive_relstr(C) & directed_relstr(C) & net_str(C,A))))) # label(dt_m2_yellow_6) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 45 (all A -empty(powerset(A))) # label(fc1_subset_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 46 (exists A (one_sorted_str(A) & -empty_carrier(A))) # label(rc3_struct_0) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 47 (all A (-empty_carrier(A) & one_sorted_str(A) -> -empty(the_carrier(A)))) # label(fc1_struct_0) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 48 (all A all B (topological_space(A) & top_str(A) & element(B,powerset(the_carrier(A))) -> closed_subset(topstr_closure(A,B),A))) # label(fc2_tops_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 49 (all A all B all C (element(C,powerset(cartesian_product2(A,B))) -> relation(C))) # label(cc1_relset_1) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 50 (all A (one_sorted_str(A) -> (exists B (net_str(B,A) & strict_net_str(B,A))))) # label(rc4_waybel_0) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 51 (all A all B all C (-empty_carrier(A) & one_sorted_str(A) & -empty_carrier(B) & directed_relstr(B) & net_str(B,A) & element(C,the_carrier(B)) -> -empty_carrier(netstr_restr_to_element(A,B,C)) & strict_net_str(netstr_restr_to_element(A,B,C),A))) # label(fc22_waybel_9) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 52 (all A all B all C (-empty_carrier(A) & one_sorted_str(A) & -empty_carrier(B) & transitive_relstr(B) & directed_relstr(B) & net_str(B,A) & element(C,the_carrier(B)) -> -empty_carrier(netstr_restr_to_element(A,B,C)) & transitive_relstr(netstr_restr_to_element(A,B,C)) & strict_net_str(netstr_restr_to_element(A,B,C),A) & directed_relstr(netstr_restr_to_element(A,B,C)))) # label(fc26_waybel_9) # label(axiom) # label(non_clause). [assumption].
% 0.72/1.03 53 (all A all B (-empty_carrier(A) & one_sorted_str(A) & -empty_carrier(B) & transitive_relstr(B) & directed_relstr(B) & net_str(B,A) -> (exists C (subnet(C,A,B) & -empty_carrier(C) & transitive_relstr(C) & strict_net_str(C,A) & directed_relstr(C))))) # label(rc1_waybel_9) # label(axiom) # label(non_clause). [assumption].
% 0.93/1.19 54 (all A all B (-empty_carrier(A) & one_sorted_str(A) & -empty_carrier(B) & net_str(B,A) -> -empty(the_mapping(A,B)) & relation(the_mapping(A,B)) & function(the_mapping(A,B)) & quasi_total(the_mapping(A,B),the_carrier(B),the_carrier(A)))) # label(fc15_yellow_6) # label(axiom) # label(non_clause). [assumption].
% 0.93/1.19 55 (all A all B (in(A,B) -> -in(B,A))) # label(antisymmetry_r2_hidden) # label(axiom) # label(non_clause). [assumption].
% 0.93/1.19 56 (all A all B all C (relation_of2(C,A,B) -> relation_rng_as_subset(A,B,C) = relation_rng(C))) # label(redefinition_k5_relset_1) # label(axiom) # label(non_clause). [assumption].
% 0.93/1.19 57 (all A all B all C (-empty_carrier(A) & one_sorted_str(A) & -empty_carrier(B) & transitive_relstr(B) & directed_relstr(B) & net_str(B,A) & element(C,the_carrier(B)) -> subnetstr_of_element(A,B,C) = netstr_restr_to_element(A,B,C))) # label(redefinition_k6_waybel_9) # label(axiom) # label(non_clause). [assumption].
% 0.93/1.19 58 $T # label(dt_k2_zfmisc_1) # label(axiom) # label(non_clause). [assumption].
% 0.93/1.19 59 $T # label(dt_k4_tarski) # label(axiom) # label(non_clause). [assumption].
% 0.93/1.19 60 (all A all B all C (relation_of2(C,A,B) -> element(relation_rng_as_subset(A,B,C),powerset(B)))) # label(dt_k5_relset_1) # label(axiom) # label(non_clause). [assumption].
% 0.93/1.19 61 (all A all B (top_str(A) & element(B,powerset(the_carrier(A))) -> element(topstr_closure(A,B),powerset(the_carrier(A))))) # label(dt_k6_pre_topc) # label(axiom) # label(non_clause). [assumption].
% 0.93/1.19 62 (all A all B all C (-empty_carrier(A) & one_sorted_str(A) & -empty_carrier(B) & transitive_relstr(B) & directed_relstr(B) & net_str(B,A) & element(C,the_carrier(B)) -> strict_net_str(subnetstr_of_element(A,B,C),A) & subnet(subnetstr_of_element(A,B,C),A,B))) # label(dt_k6_waybel_9) # label(axiom) # label(non_clause). [assumption].
% 0.93/1.19 63 (all A (top_str(A) -> one_sorted_str(A))) # label(dt_l1_pre_topc) # label(axiom) # label(non_clause). [assumption].
% 0.93/1.19 64 (all A (one_sorted_str(A) -> (all B (net_str(B,A) -> rel_str(B))))) # label(dt_l1_waybel_0) # label(axiom) # label(non_clause). [assumption].
% 0.93/1.19 65 $T # label(dt_m1_subset_1) # label(axiom) # label(non_clause). [assumption].
% 0.93/1.19 66 (all A all B (-empty_carrier(A) & one_sorted_str(A) & -empty_carrier(B) & net_str(B,A) -> (all C (netstr_induced_subset(C,A,B) -> element(C,powerset(the_carrier(A))))))) # label(dt_m1_yellow19) # label(axiom) # label(non_clause). [assumption].
% 0.93/1.19 67 $T # label(dt_u1_struct_0) # label(axiom) # label(non_clause). [assumption].
% 0.93/1.19 68 (all A all B (one_sorted_str(A) & net_str(B,A) -> function(the_mapping(A,B)) & quasi_total(the_mapping(A,B),the_carrier(B),the_carrier(A)) & relation_of2_as_subset(the_mapping(A,B),the_carrier(B),the_carrier(A)))) # label(dt_u1_waybel_0) # label(axiom) # label(non_clause). [assumption].
% 0.93/1.19 69 (all A all B all C (-empty_carrier(A) & topological_space(A) & top_str(A) & -empty_carrier(B) & transitive_relstr(B) & directed_relstr(B) & net_str(B,A) -> (all D ((all E all F all G (E = F & (exists H exists I (ordered_pair(H,I) = F & in(H,C) & (exists J (I = J & (all K (in(K,J) <-> in(K,the_carrier(B)) & (exists L (netstr_induced_subset(L,A,B) & (exists M (element(M,the_carrier(B)) & H = topstr_closure(A,L) & K = M & L = relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,M)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,M))))))))))))) & E = G & (exists N exists O (ordered_pair(N,O) = G & in(N,C) & (exists P (O = P & (all Q (in(Q,P) <-> in(Q,the_carrier(B)) & (exists R (netstr_induced_subset(R,A,B) & (exists S (element(S,the_carrier(B)) & N = topstr_closure(A,R) & Q = S & R = relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,S)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,S))))))))))))) -> F = G)) -> (exists E all F (in(F,E) <-> (exists G (in(G,cartesian_product2(C,D)) & G = F & (exists T exists U (ordered_pair(T,U) = F & in(T,C) & (exists V (U = V & (all W (in(W,V) <-> in(W,the_carrier(B)) & (exists X (netstr_induced_subset(X,A,B) & (exists Y (element(Y,the_carrier(B)) & T = topstr_closure(A,X) & W = Y & X = relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,Y)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,Y))))))))))))))))))))) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom) # label(non_clause). [assumption].
% 0.99/1.27 70 -(all A all B all C (-empty_carrier(A) & topological_space(A) & top_str(A) & -empty_carrier(B) & transitive_relstr(B) & directed_relstr(B) & net_str(B,A) -> (all D exists E all F (in(F,E) <-> in(F,cartesian_product2(C,D)) & (exists G exists H (ordered_pair(G,H) = F & in(G,C) & (exists I (H = I & (all J (in(J,I) <-> in(J,the_carrier(B)) & (exists K (netstr_induced_subset(K,A,B) & (exists L (element(L,the_carrier(B)) & G = topstr_closure(A,K) & J = L & K = relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,L)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,L))))))))))))))))) # label(s1_xboole_0__e6_39_3__yellow19__2) # label(negated_conjecture) # label(non_clause). [assumption].
% 0.99/1.27
% 0.99/1.27 ============================== end of process non-clausal formulas ===
% 0.99/1.27
% 0.99/1.27 ============================== PROCESS INITIAL CLAUSES ===============
% 0.99/1.27
% 0.99/1.27 ============================== PREDICATE ELIMINATION =================
% 0.99/1.27 71 top_str(c5) # label(s1_xboole_0__e6_39_3__yellow19__2) # label(negated_conjecture). [clausify(70)].
% 0.99/1.27 72 -top_str(A) | element(f1(A),powerset(the_carrier(A))) # label(rc4_tops_1) # label(axiom). [clausify(1)].
% 0.99/1.27 73 -top_str(A) | empty(f1(A)) # label(rc4_tops_1) # label(axiom). [clausify(1)].
% 0.99/1.27 74 -top_str(A) | v1_membered(f1(A)) # label(rc4_tops_1) # label(axiom). [clausify(1)].
% 0.99/1.27 75 -top_str(A) | v2_membered(f1(A)) # label(rc4_tops_1) # label(axiom). [clausify(1)].
% 0.99/1.27 76 -top_str(A) | v3_membered(f1(A)) # label(rc4_tops_1) # label(axiom). [clausify(1)].
% 0.99/1.27 77 -top_str(A) | v4_membered(f1(A)) # label(rc4_tops_1) # label(axiom). [clausify(1)].
% 0.99/1.27 78 -top_str(A) | v5_membered(f1(A)) # label(rc4_tops_1) # label(axiom). [clausify(1)].
% 0.99/1.27 79 -top_str(A) | boundary_set(f1(A),A) # label(rc4_tops_1) # label(axiom). [clausify(1)].
% 0.99/1.27 80 -topological_space(A) | -top_str(A) | element(f2(A),powerset(the_carrier(A))) # label(rc5_tops_1) # label(axiom). [clausify(2)].
% 0.99/1.27 81 -topological_space(A) | -top_str(A) | empty(f2(A)) # label(rc5_tops_1) # label(axiom). [clausify(2)].
% 0.99/1.27 82 -topological_space(A) | -top_str(A) | open_subset(f2(A),A) # label(rc5_tops_1) # label(axiom). [clausify(2)].
% 0.99/1.27 83 -topological_space(A) | -top_str(A) | closed_subset(f2(A),A) # label(rc5_tops_1) # label(axiom). [clausify(2)].
% 0.99/1.27 84 -topological_space(A) | -top_str(A) | v1_membered(f2(A)) # label(rc5_tops_1) # label(axiom). [clausify(2)].
% 0.99/1.27 85 -topological_space(A) | -top_str(A) | v2_membered(f2(A)) # label(rc5_tops_1) # label(axiom). [clausify(2)].
% 0.99/1.27 86 -topological_space(A) | -top_str(A) | v3_membered(f2(A)) # label(rc5_tops_1) # label(axiom). [clausify(2)].
% 0.99/1.27 87 -topological_space(A) | -top_str(A) | v4_membered(f2(A)) # label(rc5_tops_1) # label(axiom). [clausify(2)].
% 0.99/1.27 88 -topological_space(A) | -top_str(A) | v5_membered(f2(A)) # label(rc5_tops_1) # label(axiom). [clausify(2)].
% 0.99/1.27 89 -topological_space(A) | -top_str(A) | boundary_set(f2(A),A) # label(rc5_tops_1) # label(axiom). [clausify(2)].
% 0.99/1.27 90 -topological_space(A) | -top_str(A) | nowhere_dense(f2(A),A) # label(rc5_tops_1) # label(axiom). [clausify(2)].
% 0.99/1.27 91 -topological_space(A) | -top_str(A) | element(f5(A),powerset(the_carrier(A))) # label(rc1_tops_1) # label(axiom). [clausify(8)].
% 0.99/1.27 92 -topological_space(A) | -top_str(A) | open_subset(f5(A),A) # label(rc1_tops_1) # label(axiom). [clausify(8)].
% 0.99/1.27 93 -topological_space(A) | -top_str(A) | element(f6(A),powerset(the_carrier(A))) # label(rc2_tops_1) # label(axiom). [clausify(9)].
% 0.99/1.27 94 -topological_space(A) | -top_str(A) | open_subset(f6(A),A) # label(rc2_tops_1) # label(axiom). [clausify(9)].
% 0.99/1.27 95 -topological_space(A) | -top_str(A) | closed_subset(f6(A),A) # label(rc2_tops_1) # label(axiom). [clausify(9)].
% 0.99/1.27 96 empty_carrier(A) | -topological_space(A) | -top_str(A) | element(f7(A),powerset(the_carrier(A))) # label(rc3_tops_1) # label(axiom). [clausify(10)].
% 0.99/1.27 97 empty_carrier(A) | -topological_space(A) | -top_str(A) | -empty(f7(A)) # label(rc3_tops_1) # label(axiom). [clausify(10)].
% 0.99/1.27 98 empty_carrier(A) | -topological_space(A) | -top_str(A) | open_subset(f7(A),A) # label(rc3_tops_1) # label(axiom). [clausify(10)].
% 0.99/1.27 99 empty_carrier(A) | -topological_space(A) | -top_str(A) | closed_subset(f7(A),A) # label(rc3_tops_1) # label(axiom). [clausify(10)].
% 0.99/1.27 100 -topological_space(A) | -top_str(A) | -element(B,powerset(the_carrier(A))) | -nowhere_dense(B,A) | boundary_set(B,A) # label(cc4_tops_1) # label(axiom). [clausify(11)].
% 0.99/1.27 101 -topological_space(A) | -top_str(A) | -element(B,powerset(the_carrier(A))) | -closed_subset(B,A) | -boundary_set(B,A) | nowhere_dense(B,A) # label(cc5_tops_1) # label(axiom). [clausify(12)].
% 0.99/1.27 102 -topological_space(A) | -top_str(A) | -element(B,powerset(the_carrier(A))) | -open_subset(B,A) | -nowhere_dense(B,A) | empty(B) # label(cc6_tops_1) # label(axiom). [clausify(13)].
% 0.99/1.27 103 -topological_space(A) | -top_str(A) | -element(B,powerset(the_carrier(A))) | -open_subset(B,A) | -nowhere_dense(B,A) | closed_subset(B,A) # label(cc6_tops_1) # label(axiom). [clausify(13)].
% 0.99/1.27 104 -topological_space(A) | -top_str(A) | -element(B,powerset(the_carrier(A))) | -open_subset(B,A) | -nowhere_dense(B,A) | v1_membered(B) # label(cc6_tops_1) # label(axiom). [clausify(13)].
% 0.99/1.27 105 -topological_space(A) | -top_str(A) | -element(B,powerset(the_carrier(A))) | -open_subset(B,A) | -nowhere_dense(B,A) | v2_membered(B) # label(cc6_tops_1) # label(axiom). [clausify(13)].
% 0.99/1.27 106 -topological_space(A) | -top_str(A) | -element(B,powerset(the_carrier(A))) | -open_subset(B,A) | -nowhere_dense(B,A) | v3_membered(B) # label(cc6_tops_1) # label(axiom). [clausify(13)].
% 0.99/1.27 107 -topological_space(A) | -top_str(A) | -element(B,powerset(the_carrier(A))) | -open_subset(B,A) | -nowhere_dense(B,A) | v4_membered(B) # label(cc6_tops_1) # label(axiom). [clausify(13)].
% 0.99/1.27 108 -topological_space(A) | -top_str(A) | -element(B,powerset(the_carrier(A))) | -open_subset(B,A) | -nowhere_dense(B,A) | v5_membered(B) # label(cc6_tops_1) # label(axiom). [clausify(13)].
% 0.99/1.27 109 -topological_space(A) | -top_str(A) | -element(B,powerset(the_carrier(A))) | -open_subset(B,A) | -nowhere_dense(B,A) | boundary_set(B,A) # label(cc6_tops_1) # label(axiom). [clausify(13)].
% 0.99/1.27 110 -topological_space(A) | -top_str(A) | element(f13(A),powerset(the_carrier(A))) # label(rc6_pre_topc) # label(axiom). [clausify(24)].
% 0.99/1.27 111 -topological_space(A) | -top_str(A) | closed_subset(f13(A),A) # label(rc6_pre_topc) # label(axiom). [clausify(24)].
% 0.99/1.27 112 empty_carrier(A) | -topological_space(A) | -top_str(A) | element(f14(A),powerset(the_carrier(A))) # label(rc7_pre_topc) # label(axiom). [clausify(25)].
% 0.99/1.27 113 empty_carrier(A) | -topological_space(A) | -top_str(A) | -empty(f14(A)) # label(rc7_pre_topc) # label(axiom). [clausify(25)].
% 0.99/1.27 114 empty_carrier(A) | -topological_space(A) | -top_str(A) | closed_subset(f14(A),A) # label(rc7_pre_topc) # label(axiom). [clausify(25)].
% 0.99/1.27 115 -topological_space(A) | -top_str(A) | -element(B,powerset(the_carrier(A))) | -empty(B) | open_subset(B,A) # label(cc1_tops_1) # label(axiom). [clausify(26)].
% 0.99/1.27 116 -topological_space(A) | -top_str(A) | -element(B,powerset(the_carrier(A))) | -empty(B) | closed_subset(B,A) # label(cc1_tops_1) # label(axiom). [clausify(26)].
% 0.99/1.27 117 -top_str(A) | -element(B,powerset(the_carrier(A))) | -empty(B) | boundary_set(B,A) # label(cc2_tops_1) # label(axiom). [clausify(27)].
% 0.99/1.27 118 -topological_space(A) | -top_str(A) | -element(B,powerset(the_carrier(A))) | -empty(B) | nowhere_dense(B,A) # label(cc3_tops_1) # label(axiom). [clausify(28)].
% 0.99/1.27 119 -topological_space(A) | -top_str(A) | -element(B,powerset(the_carrier(A))) | closed_subset(topstr_closure(A,B),A) # label(fc2_tops_1) # label(axiom). [clausify(48)].
% 0.99/1.27 120 -top_str(A) | -element(B,powerset(the_carrier(A))) | element(topstr_closure(A,B),powerset(the_carrier(A))) # label(dt_k6_pre_topc) # label(axiom). [clausify(61)].
% 0.99/1.27 121 -top_str(A) | one_sorted_str(A) # label(dt_l1_pre_topc) # label(axiom). [clausify(63)].
% 0.99/1.27 122 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f18(A,B,C,D) = f17(A,B,C,D) | -in(E,f30(A,B,C,D)) | in(f31(A,B,C,D,E),cartesian_product2(C,D)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 123 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f18(A,B,C,D) = f17(A,B,C,D) | -in(E,f30(A,B,C,D)) | f31(A,B,C,D,E) = E # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 124 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f18(A,B,C,D) = f17(A,B,C,D) | -in(E,f30(A,B,C,D)) | ordered_pair(f32(A,B,C,D,E),f33(A,B,C,D,E)) = E # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 125 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f18(A,B,C,D) = f17(A,B,C,D) | -in(E,f30(A,B,C,D)) | in(f32(A,B,C,D,E),C) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 126 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f18(A,B,C,D) = f17(A,B,C,D) | -in(E,f30(A,B,C,D)) | f34(A,B,C,D,E) = f33(A,B,C,D,E) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 127 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f18(A,B,C,D) = f17(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | in(F,the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 128 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f18(A,B,C,D) = f17(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | netstr_induced_subset(f35(A,B,C,D,E,F),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 129 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f18(A,B,C,D) = f17(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | element(f36(A,B,C,D,E,F),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 130 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f18(A,B,C,D) = f17(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | topstr_closure(A,f35(A,B,C,D,E,F)) = f32(A,B,C,D,E) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 131 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f18(A,B,C,D) = f17(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | f36(A,B,C,D,E,F) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 132 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f18(A,B,C,D) = f17(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f36(A,B,C,D,E,F))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f36(A,B,C,D,E,F)))) = f35(A,B,C,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 133 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f18(A,B,C,D) = f17(A,B,C,D) | -in(E,f30(A,B,C,D)) | in(F,f34(A,B,C,D,E)) | -in(F,the_carrier(B)) | -netstr_induced_subset(V6,A,B) | -element(V7,the_carrier(B)) | topstr_closure(A,V6) != f32(A,B,C,D,E) | V7 != F | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V7)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V7))) != V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 134 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f18(A,B,C,D) = f17(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | in(f37(A,B,C,D,E,F,V6,V7,V8),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 135 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f18(A,B,C,D) = f17(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | netstr_induced_subset(f38(A,B,C,D,E,F,V6,V7,V8),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 136 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f18(A,B,C,D) = f17(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | element(f39(A,B,C,D,E,F,V6,V7,V8),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 137 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f18(A,B,C,D) = f17(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | topstr_closure(A,f38(A,B,C,D,E,F,V6,V7,V8)) = V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 138 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f18(A,B,C,D) = f17(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | f39(A,B,C,D,E,F,V6,V7,V8) = f37(A,B,C,D,E,F,V6,V7,V8) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 139 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f18(A,B,C,D) = f17(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f39(A,B,C,D,E,F,V6,V7,V8))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f39(A,B,C,D,E,F,V6,V7,V8)))) = f38(A,B,C,D,E,F,V6,V7,V8) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 140 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f18(A,B,C,D) = f17(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | -in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | -in(f37(A,B,C,D,E,F,V6,V7,V8),the_carrier(B)) | -netstr_induced_subset(V9,A,B) | -element(V10,the_carrier(B)) | topstr_closure(A,V9) != V6 | V10 != f37(A,B,C,D,E,F,V6,V7,V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V10)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V10))) != V9 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 141 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f20(A,B,C,D),f21(A,B,C,D)) = f18(A,B,C,D) | -in(E,f30(A,B,C,D)) | in(f31(A,B,C,D,E),cartesian_product2(C,D)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 142 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f20(A,B,C,D),f21(A,B,C,D)) = f18(A,B,C,D) | -in(E,f30(A,B,C,D)) | f31(A,B,C,D,E) = E # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 143 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f20(A,B,C,D),f21(A,B,C,D)) = f18(A,B,C,D) | -in(E,f30(A,B,C,D)) | ordered_pair(f32(A,B,C,D,E),f33(A,B,C,D,E)) = E # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 144 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f20(A,B,C,D),f21(A,B,C,D)) = f18(A,B,C,D) | -in(E,f30(A,B,C,D)) | in(f32(A,B,C,D,E),C) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 145 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f20(A,B,C,D),f21(A,B,C,D)) = f18(A,B,C,D) | -in(E,f30(A,B,C,D)) | f34(A,B,C,D,E) = f33(A,B,C,D,E) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 146 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f20(A,B,C,D),f21(A,B,C,D)) = f18(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | in(F,the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 147 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f20(A,B,C,D),f21(A,B,C,D)) = f18(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | netstr_induced_subset(f35(A,B,C,D,E,F),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 148 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f20(A,B,C,D),f21(A,B,C,D)) = f18(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | element(f36(A,B,C,D,E,F),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 149 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f20(A,B,C,D),f21(A,B,C,D)) = f18(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | topstr_closure(A,f35(A,B,C,D,E,F)) = f32(A,B,C,D,E) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 150 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f20(A,B,C,D),f21(A,B,C,D)) = f18(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | f36(A,B,C,D,E,F) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 151 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f20(A,B,C,D),f21(A,B,C,D)) = f18(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f36(A,B,C,D,E,F))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f36(A,B,C,D,E,F)))) = f35(A,B,C,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 152 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f20(A,B,C,D),f21(A,B,C,D)) = f18(A,B,C,D) | -in(E,f30(A,B,C,D)) | in(F,f34(A,B,C,D,E)) | -in(F,the_carrier(B)) | -netstr_induced_subset(V6,A,B) | -element(V7,the_carrier(B)) | topstr_closure(A,V6) != f32(A,B,C,D,E) | V7 != F | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V7)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V7))) != V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 153 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f20(A,B,C,D),f21(A,B,C,D)) = f18(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | in(f37(A,B,C,D,E,F,V6,V7,V8),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 154 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f20(A,B,C,D),f21(A,B,C,D)) = f18(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | netstr_induced_subset(f38(A,B,C,D,E,F,V6,V7,V8),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 155 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f20(A,B,C,D),f21(A,B,C,D)) = f18(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | element(f39(A,B,C,D,E,F,V6,V7,V8),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 156 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f20(A,B,C,D),f21(A,B,C,D)) = f18(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | topstr_closure(A,f38(A,B,C,D,E,F,V6,V7,V8)) = V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 157 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f20(A,B,C,D),f21(A,B,C,D)) = f18(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | f39(A,B,C,D,E,F,V6,V7,V8) = f37(A,B,C,D,E,F,V6,V7,V8) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 158 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f20(A,B,C,D),f21(A,B,C,D)) = f18(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f39(A,B,C,D,E,F,V6,V7,V8))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f39(A,B,C,D,E,F,V6,V7,V8)))) = f38(A,B,C,D,E,F,V6,V7,V8) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 159 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f20(A,B,C,D),f21(A,B,C,D)) = f18(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | -in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | -in(f37(A,B,C,D,E,F,V6,V7,V8),the_carrier(B)) | -netstr_induced_subset(V9,A,B) | -element(V10,the_carrier(B)) | topstr_closure(A,V9) != V6 | V10 != f37(A,B,C,D,E,F,V6,V7,V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V10)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V10))) != V9 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 160 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f20(A,B,C,D),C) | -in(E,f30(A,B,C,D)) | in(f31(A,B,C,D,E),cartesian_product2(C,D)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 161 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f20(A,B,C,D),C) | -in(E,f30(A,B,C,D)) | f31(A,B,C,D,E) = E # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 162 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f20(A,B,C,D),C) | -in(E,f30(A,B,C,D)) | ordered_pair(f32(A,B,C,D,E),f33(A,B,C,D,E)) = E # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 163 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f20(A,B,C,D),C) | -in(E,f30(A,B,C,D)) | in(f32(A,B,C,D,E),C) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 164 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f20(A,B,C,D),C) | -in(E,f30(A,B,C,D)) | f34(A,B,C,D,E) = f33(A,B,C,D,E) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 165 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f20(A,B,C,D),C) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | in(F,the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 166 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f20(A,B,C,D),C) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | netstr_induced_subset(f35(A,B,C,D,E,F),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 167 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f20(A,B,C,D),C) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | element(f36(A,B,C,D,E,F),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 168 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f20(A,B,C,D),C) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | topstr_closure(A,f35(A,B,C,D,E,F)) = f32(A,B,C,D,E) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 169 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f20(A,B,C,D),C) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | f36(A,B,C,D,E,F) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 170 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f20(A,B,C,D),C) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f36(A,B,C,D,E,F))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f36(A,B,C,D,E,F)))) = f35(A,B,C,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 171 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f20(A,B,C,D),C) | -in(E,f30(A,B,C,D)) | in(F,f34(A,B,C,D,E)) | -in(F,the_carrier(B)) | -netstr_induced_subset(V6,A,B) | -element(V7,the_carrier(B)) | topstr_closure(A,V6) != f32(A,B,C,D,E) | V7 != F | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V7)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V7))) != V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 172 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f20(A,B,C,D),C) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | in(f37(A,B,C,D,E,F,V6,V7,V8),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 173 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f20(A,B,C,D),C) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | netstr_induced_subset(f38(A,B,C,D,E,F,V6,V7,V8),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 174 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f20(A,B,C,D),C) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | element(f39(A,B,C,D,E,F,V6,V7,V8),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 175 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f20(A,B,C,D),C) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | topstr_closure(A,f38(A,B,C,D,E,F,V6,V7,V8)) = V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 176 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f20(A,B,C,D),C) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | f39(A,B,C,D,E,F,V6,V7,V8) = f37(A,B,C,D,E,F,V6,V7,V8) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 177 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f20(A,B,C,D),C) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f39(A,B,C,D,E,F,V6,V7,V8))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f39(A,B,C,D,E,F,V6,V7,V8)))) = f38(A,B,C,D,E,F,V6,V7,V8) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 178 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f20(A,B,C,D),C) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | -in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | -in(f37(A,B,C,D,E,F,V6,V7,V8),the_carrier(B)) | -netstr_induced_subset(V9,A,B) | -element(V10,the_carrier(B)) | topstr_closure(A,V9) != V6 | V10 != f37(A,B,C,D,E,F,V6,V7,V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V10)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V10))) != V9 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 179 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f22(A,B,C,D) = f21(A,B,C,D) | -in(E,f30(A,B,C,D)) | in(f31(A,B,C,D,E),cartesian_product2(C,D)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 180 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f22(A,B,C,D) = f21(A,B,C,D) | -in(E,f30(A,B,C,D)) | f31(A,B,C,D,E) = E # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 181 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f22(A,B,C,D) = f21(A,B,C,D) | -in(E,f30(A,B,C,D)) | ordered_pair(f32(A,B,C,D,E),f33(A,B,C,D,E)) = E # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 182 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f22(A,B,C,D) = f21(A,B,C,D) | -in(E,f30(A,B,C,D)) | in(f32(A,B,C,D,E),C) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 183 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f22(A,B,C,D) = f21(A,B,C,D) | -in(E,f30(A,B,C,D)) | f34(A,B,C,D,E) = f33(A,B,C,D,E) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 184 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f22(A,B,C,D) = f21(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | in(F,the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 185 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f22(A,B,C,D) = f21(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | netstr_induced_subset(f35(A,B,C,D,E,F),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 186 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f22(A,B,C,D) = f21(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | element(f36(A,B,C,D,E,F),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 187 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f22(A,B,C,D) = f21(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | topstr_closure(A,f35(A,B,C,D,E,F)) = f32(A,B,C,D,E) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 188 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f22(A,B,C,D) = f21(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | f36(A,B,C,D,E,F) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 189 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f22(A,B,C,D) = f21(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f36(A,B,C,D,E,F))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f36(A,B,C,D,E,F)))) = f35(A,B,C,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 190 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f22(A,B,C,D) = f21(A,B,C,D) | -in(E,f30(A,B,C,D)) | in(F,f34(A,B,C,D,E)) | -in(F,the_carrier(B)) | -netstr_induced_subset(V6,A,B) | -element(V7,the_carrier(B)) | topstr_closure(A,V6) != f32(A,B,C,D,E) | V7 != F | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V7)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V7))) != V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 191 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f22(A,B,C,D) = f21(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | in(f37(A,B,C,D,E,F,V6,V7,V8),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 192 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f22(A,B,C,D) = f21(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | netstr_induced_subset(f38(A,B,C,D,E,F,V6,V7,V8),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 193 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f22(A,B,C,D) = f21(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | element(f39(A,B,C,D,E,F,V6,V7,V8),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 194 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f22(A,B,C,D) = f21(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | topstr_closure(A,f38(A,B,C,D,E,F,V6,V7,V8)) = V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 195 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f22(A,B,C,D) = f21(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | f39(A,B,C,D,E,F,V6,V7,V8) = f37(A,B,C,D,E,F,V6,V7,V8) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 196 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f22(A,B,C,D) = f21(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f39(A,B,C,D,E,F,V6,V7,V8))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f39(A,B,C,D,E,F,V6,V7,V8)))) = f38(A,B,C,D,E,F,V6,V7,V8) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 197 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f22(A,B,C,D) = f21(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | -in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | -in(f37(A,B,C,D,E,F,V6,V7,V8),the_carrier(B)) | -netstr_induced_subset(V9,A,B) | -element(V10,the_carrier(B)) | topstr_closure(A,V9) != V6 | V10 != f37(A,B,C,D,E,F,V6,V7,V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V10)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V10))) != V9 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 198 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | in(C,the_carrier(B)) | -in(F,f30(A,B,D,E)) | in(f31(A,B,D,E,F),cartesian_product2(D,E)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 199 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | in(C,the_carrier(B)) | -in(F,f30(A,B,D,E)) | f31(A,B,D,E,F) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 200 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | in(C,the_carrier(B)) | -in(F,f30(A,B,D,E)) | ordered_pair(f32(A,B,D,E,F),f33(A,B,D,E,F)) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 201 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | in(C,the_carrier(B)) | -in(F,f30(A,B,D,E)) | in(f32(A,B,D,E,F),D) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 202 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | in(C,the_carrier(B)) | -in(F,f30(A,B,D,E)) | f34(A,B,D,E,F) = f33(A,B,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 203 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | in(C,the_carrier(B)) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | in(V6,the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 204 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | in(C,the_carrier(B)) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | netstr_induced_subset(f35(A,B,D,E,F,V6),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 205 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | in(C,the_carrier(B)) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | element(f36(A,B,D,E,F,V6),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 206 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | in(C,the_carrier(B)) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | topstr_closure(A,f35(A,B,D,E,F,V6)) = f32(A,B,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 207 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | in(C,the_carrier(B)) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | f36(A,B,D,E,F,V6) = V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 208 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | in(C,the_carrier(B)) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f36(A,B,D,E,F,V6))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f36(A,B,D,E,F,V6)))) = f35(A,B,D,E,F,V6) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 209 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | in(C,the_carrier(B)) | -in(F,f30(A,B,D,E)) | in(V6,f34(A,B,D,E,F)) | -in(V6,the_carrier(B)) | -netstr_induced_subset(V7,A,B) | -element(V8,the_carrier(B)) | topstr_closure(A,V7) != f32(A,B,D,E,F) | V8 != V6 | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V8)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V8))) != V7 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 210 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | in(C,the_carrier(B)) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | in(f37(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 211 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | in(C,the_carrier(B)) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | netstr_induced_subset(f38(A,B,D,E,F,V6,V7,V8,V9),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 212 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | in(C,the_carrier(B)) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | element(f39(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 213 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | in(C,the_carrier(B)) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | topstr_closure(A,f38(A,B,D,E,F,V6,V7,V8,V9)) = V7 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 214 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | in(C,the_carrier(B)) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | f39(A,B,D,E,F,V6,V7,V8,V9) = f37(A,B,D,E,F,V6,V7,V8,V9) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 215 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | in(C,the_carrier(B)) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f39(A,B,D,E,F,V6,V7,V8,V9))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f39(A,B,D,E,F,V6,V7,V8,V9)))) = f38(A,B,D,E,F,V6,V7,V8,V9) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 216 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | in(C,the_carrier(B)) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | -in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | -in(f37(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) | -netstr_induced_subset(V10,A,B) | -element(V11,the_carrier(B)) | topstr_closure(A,V10) != V7 | V11 != f37(A,B,D,E,F,V6,V7,V8,V9) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V11)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V11))) != V10 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 217 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | netstr_induced_subset(f23(A,B,D,E,C),A,B) | -in(F,f30(A,B,D,E)) | in(f31(A,B,D,E,F),cartesian_product2(D,E)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 218 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | netstr_induced_subset(f23(A,B,D,E,C),A,B) | -in(F,f30(A,B,D,E)) | f31(A,B,D,E,F) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 219 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | netstr_induced_subset(f23(A,B,D,E,C),A,B) | -in(F,f30(A,B,D,E)) | ordered_pair(f32(A,B,D,E,F),f33(A,B,D,E,F)) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 220 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | netstr_induced_subset(f23(A,B,D,E,C),A,B) | -in(F,f30(A,B,D,E)) | in(f32(A,B,D,E,F),D) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 221 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | netstr_induced_subset(f23(A,B,D,E,C),A,B) | -in(F,f30(A,B,D,E)) | f34(A,B,D,E,F) = f33(A,B,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 222 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | netstr_induced_subset(f23(A,B,D,E,C),A,B) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | in(V6,the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 223 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | netstr_induced_subset(f23(A,B,D,E,C),A,B) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | netstr_induced_subset(f35(A,B,D,E,F,V6),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 224 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | netstr_induced_subset(f23(A,B,D,E,C),A,B) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | element(f36(A,B,D,E,F,V6),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 225 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | netstr_induced_subset(f23(A,B,D,E,C),A,B) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | topstr_closure(A,f35(A,B,D,E,F,V6)) = f32(A,B,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 226 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | netstr_induced_subset(f23(A,B,D,E,C),A,B) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | f36(A,B,D,E,F,V6) = V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 227 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | netstr_induced_subset(f23(A,B,D,E,C),A,B) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f36(A,B,D,E,F,V6))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f36(A,B,D,E,F,V6)))) = f35(A,B,D,E,F,V6) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 228 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | netstr_induced_subset(f23(A,B,D,E,C),A,B) | -in(F,f30(A,B,D,E)) | in(V6,f34(A,B,D,E,F)) | -in(V6,the_carrier(B)) | -netstr_induced_subset(V7,A,B) | -element(V8,the_carrier(B)) | topstr_closure(A,V7) != f32(A,B,D,E,F) | V8 != V6 | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V8)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V8))) != V7 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 229 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | netstr_induced_subset(f23(A,B,D,E,C),A,B) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | in(f37(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 230 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | netstr_induced_subset(f23(A,B,D,E,C),A,B) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | netstr_induced_subset(f38(A,B,D,E,F,V6,V7,V8,V9),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 231 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | netstr_induced_subset(f23(A,B,D,E,C),A,B) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | element(f39(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 232 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | netstr_induced_subset(f23(A,B,D,E,C),A,B) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | topstr_closure(A,f38(A,B,D,E,F,V6,V7,V8,V9)) = V7 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 233 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | netstr_induced_subset(f23(A,B,D,E,C),A,B) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | f39(A,B,D,E,F,V6,V7,V8,V9) = f37(A,B,D,E,F,V6,V7,V8,V9) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 234 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | netstr_induced_subset(f23(A,B,D,E,C),A,B) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f39(A,B,D,E,F,V6,V7,V8,V9))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f39(A,B,D,E,F,V6,V7,V8,V9)))) = f38(A,B,D,E,F,V6,V7,V8,V9) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 235 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | netstr_induced_subset(f23(A,B,D,E,C),A,B) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | -in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | -in(f37(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) | -netstr_induced_subset(V10,A,B) | -element(V11,the_carrier(B)) | topstr_closure(A,V10) != V7 | V11 != f37(A,B,D,E,F,V6,V7,V8,V9) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V11)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V11))) != V10 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 236 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | element(f24(A,B,D,E,C),the_carrier(B)) | -in(F,f30(A,B,D,E)) | in(f31(A,B,D,E,F),cartesian_product2(D,E)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 237 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | element(f24(A,B,D,E,C),the_carrier(B)) | -in(F,f30(A,B,D,E)) | f31(A,B,D,E,F) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 238 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | element(f24(A,B,D,E,C),the_carrier(B)) | -in(F,f30(A,B,D,E)) | ordered_pair(f32(A,B,D,E,F),f33(A,B,D,E,F)) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 239 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | element(f24(A,B,D,E,C),the_carrier(B)) | -in(F,f30(A,B,D,E)) | in(f32(A,B,D,E,F),D) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 240 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | element(f24(A,B,D,E,C),the_carrier(B)) | -in(F,f30(A,B,D,E)) | f34(A,B,D,E,F) = f33(A,B,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 241 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | element(f24(A,B,D,E,C),the_carrier(B)) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | in(V6,the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 242 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | element(f24(A,B,D,E,C),the_carrier(B)) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | netstr_induced_subset(f35(A,B,D,E,F,V6),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 243 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | element(f24(A,B,D,E,C),the_carrier(B)) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | element(f36(A,B,D,E,F,V6),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 244 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | element(f24(A,B,D,E,C),the_carrier(B)) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | topstr_closure(A,f35(A,B,D,E,F,V6)) = f32(A,B,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 245 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | element(f24(A,B,D,E,C),the_carrier(B)) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | f36(A,B,D,E,F,V6) = V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 246 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | element(f24(A,B,D,E,C),the_carrier(B)) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f36(A,B,D,E,F,V6))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f36(A,B,D,E,F,V6)))) = f35(A,B,D,E,F,V6) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 247 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | element(f24(A,B,D,E,C),the_carrier(B)) | -in(F,f30(A,B,D,E)) | in(V6,f34(A,B,D,E,F)) | -in(V6,the_carrier(B)) | -netstr_induced_subset(V7,A,B) | -element(V8,the_carrier(B)) | topstr_closure(A,V7) != f32(A,B,D,E,F) | V8 != V6 | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V8)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V8))) != V7 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 248 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | element(f24(A,B,D,E,C),the_carrier(B)) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | in(f37(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 249 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | element(f24(A,B,D,E,C),the_carrier(B)) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | netstr_induced_subset(f38(A,B,D,E,F,V6,V7,V8,V9),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 250 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | element(f24(A,B,D,E,C),the_carrier(B)) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | element(f39(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 251 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | element(f24(A,B,D,E,C),the_carrier(B)) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | topstr_closure(A,f38(A,B,D,E,F,V6,V7,V8,V9)) = V7 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 252 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | element(f24(A,B,D,E,C),the_carrier(B)) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | f39(A,B,D,E,F,V6,V7,V8,V9) = f37(A,B,D,E,F,V6,V7,V8,V9) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 253 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | element(f24(A,B,D,E,C),the_carrier(B)) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f39(A,B,D,E,F,V6,V7,V8,V9))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f39(A,B,D,E,F,V6,V7,V8,V9)))) = f38(A,B,D,E,F,V6,V7,V8,V9) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 254 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | element(f24(A,B,D,E,C),the_carrier(B)) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | -in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | -in(f37(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) | -netstr_induced_subset(V10,A,B) | -element(V11,the_carrier(B)) | topstr_closure(A,V10) != V7 | V11 != f37(A,B,D,E,F,V6,V7,V8,V9) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V11)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V11))) != V10 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 255 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | topstr_closure(A,f23(A,B,D,E,C)) = f20(A,B,D,E) | -in(F,f30(A,B,D,E)) | in(f31(A,B,D,E,F),cartesian_product2(D,E)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 256 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | topstr_closure(A,f23(A,B,D,E,C)) = f20(A,B,D,E) | -in(F,f30(A,B,D,E)) | f31(A,B,D,E,F) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 257 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | topstr_closure(A,f23(A,B,D,E,C)) = f20(A,B,D,E) | -in(F,f30(A,B,D,E)) | ordered_pair(f32(A,B,D,E,F),f33(A,B,D,E,F)) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 258 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | topstr_closure(A,f23(A,B,D,E,C)) = f20(A,B,D,E) | -in(F,f30(A,B,D,E)) | in(f32(A,B,D,E,F),D) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 259 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | topstr_closure(A,f23(A,B,D,E,C)) = f20(A,B,D,E) | -in(F,f30(A,B,D,E)) | f34(A,B,D,E,F) = f33(A,B,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 260 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | topstr_closure(A,f23(A,B,D,E,C)) = f20(A,B,D,E) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | in(V6,the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 261 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | topstr_closure(A,f23(A,B,D,E,C)) = f20(A,B,D,E) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | netstr_induced_subset(f35(A,B,D,E,F,V6),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 262 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | topstr_closure(A,f23(A,B,D,E,C)) = f20(A,B,D,E) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | element(f36(A,B,D,E,F,V6),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 263 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | topstr_closure(A,f23(A,B,D,E,C)) = f20(A,B,D,E) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | topstr_closure(A,f35(A,B,D,E,F,V6)) = f32(A,B,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 264 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | topstr_closure(A,f23(A,B,D,E,C)) = f20(A,B,D,E) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | f36(A,B,D,E,F,V6) = V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 265 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | topstr_closure(A,f23(A,B,D,E,C)) = f20(A,B,D,E) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f36(A,B,D,E,F,V6))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f36(A,B,D,E,F,V6)))) = f35(A,B,D,E,F,V6) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 266 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | topstr_closure(A,f23(A,B,D,E,C)) = f20(A,B,D,E) | -in(F,f30(A,B,D,E)) | in(V6,f34(A,B,D,E,F)) | -in(V6,the_carrier(B)) | -netstr_induced_subset(V7,A,B) | -element(V8,the_carrier(B)) | topstr_closure(A,V7) != f32(A,B,D,E,F) | V8 != V6 | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V8)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V8))) != V7 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 267 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | topstr_closure(A,f23(A,B,D,E,C)) = f20(A,B,D,E) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | in(f37(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 268 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | topstr_closure(A,f23(A,B,D,E,C)) = f20(A,B,D,E) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | netstr_induced_subset(f38(A,B,D,E,F,V6,V7,V8,V9),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 269 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | topstr_closure(A,f23(A,B,D,E,C)) = f20(A,B,D,E) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | element(f39(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 270 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | topstr_closure(A,f23(A,B,D,E,C)) = f20(A,B,D,E) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | topstr_closure(A,f38(A,B,D,E,F,V6,V7,V8,V9)) = V7 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 271 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | topstr_closure(A,f23(A,B,D,E,C)) = f20(A,B,D,E) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | f39(A,B,D,E,F,V6,V7,V8,V9) = f37(A,B,D,E,F,V6,V7,V8,V9) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 272 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | topstr_closure(A,f23(A,B,D,E,C)) = f20(A,B,D,E) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f39(A,B,D,E,F,V6,V7,V8,V9))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f39(A,B,D,E,F,V6,V7,V8,V9)))) = f38(A,B,D,E,F,V6,V7,V8,V9) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 273 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | topstr_closure(A,f23(A,B,D,E,C)) = f20(A,B,D,E) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | -in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | -in(f37(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) | -netstr_induced_subset(V10,A,B) | -element(V11,the_carrier(B)) | topstr_closure(A,V10) != V7 | V11 != f37(A,B,D,E,F,V6,V7,V8,V9) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V11)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V11))) != V10 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 274 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | f24(A,B,D,E,C) = C | -in(F,f30(A,B,D,E)) | in(f31(A,B,D,E,F),cartesian_product2(D,E)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 275 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | f24(A,B,D,E,C) = C | -in(F,f30(A,B,D,E)) | f31(A,B,D,E,F) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 276 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | f24(A,B,D,E,C) = C | -in(F,f30(A,B,D,E)) | ordered_pair(f32(A,B,D,E,F),f33(A,B,D,E,F)) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.27 277 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | f24(A,B,D,E,C) = C | -in(F,f30(A,B,D,E)) | in(f32(A,B,D,E,F),D) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 278 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | f24(A,B,D,E,C) = C | -in(F,f30(A,B,D,E)) | f34(A,B,D,E,F) = f33(A,B,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 279 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | f24(A,B,D,E,C) = C | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | in(V6,the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 280 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | f24(A,B,D,E,C) = C | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | netstr_induced_subset(f35(A,B,D,E,F,V6),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 281 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | f24(A,B,D,E,C) = C | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | element(f36(A,B,D,E,F,V6),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 282 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | f24(A,B,D,E,C) = C | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | topstr_closure(A,f35(A,B,D,E,F,V6)) = f32(A,B,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 283 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | f24(A,B,D,E,C) = C | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | f36(A,B,D,E,F,V6) = V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 284 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | f24(A,B,D,E,C) = C | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f36(A,B,D,E,F,V6))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f36(A,B,D,E,F,V6)))) = f35(A,B,D,E,F,V6) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 285 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | f24(A,B,D,E,C) = C | -in(F,f30(A,B,D,E)) | in(V6,f34(A,B,D,E,F)) | -in(V6,the_carrier(B)) | -netstr_induced_subset(V7,A,B) | -element(V8,the_carrier(B)) | topstr_closure(A,V7) != f32(A,B,D,E,F) | V8 != V6 | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V8)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V8))) != V7 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 286 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | f24(A,B,D,E,C) = C | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | in(f37(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 287 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | f24(A,B,D,E,C) = C | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | netstr_induced_subset(f38(A,B,D,E,F,V6,V7,V8,V9),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 288 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | f24(A,B,D,E,C) = C | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | element(f39(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 289 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | f24(A,B,D,E,C) = C | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | topstr_closure(A,f38(A,B,D,E,F,V6,V7,V8,V9)) = V7 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 290 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | f24(A,B,D,E,C) = C | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | f39(A,B,D,E,F,V6,V7,V8,V9) = f37(A,B,D,E,F,V6,V7,V8,V9) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 291 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | f24(A,B,D,E,C) = C | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f39(A,B,D,E,F,V6,V7,V8,V9))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f39(A,B,D,E,F,V6,V7,V8,V9)))) = f38(A,B,D,E,F,V6,V7,V8,V9) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 292 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | f24(A,B,D,E,C) = C | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | -in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | -in(f37(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) | -netstr_induced_subset(V10,A,B) | -element(V11,the_carrier(B)) | topstr_closure(A,V10) != V7 | V11 != f37(A,B,D,E,F,V6,V7,V8,V9) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V11)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V11))) != V10 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 293 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f24(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f24(A,B,D,E,C)))) = f23(A,B,D,E,C) | -in(F,f30(A,B,D,E)) | in(f31(A,B,D,E,F),cartesian_product2(D,E)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 294 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f24(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f24(A,B,D,E,C)))) = f23(A,B,D,E,C) | -in(F,f30(A,B,D,E)) | f31(A,B,D,E,F) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 295 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f24(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f24(A,B,D,E,C)))) = f23(A,B,D,E,C) | -in(F,f30(A,B,D,E)) | ordered_pair(f32(A,B,D,E,F),f33(A,B,D,E,F)) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 296 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f24(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f24(A,B,D,E,C)))) = f23(A,B,D,E,C) | -in(F,f30(A,B,D,E)) | in(f32(A,B,D,E,F),D) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 297 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f24(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f24(A,B,D,E,C)))) = f23(A,B,D,E,C) | -in(F,f30(A,B,D,E)) | f34(A,B,D,E,F) = f33(A,B,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 298 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f24(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f24(A,B,D,E,C)))) = f23(A,B,D,E,C) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | in(V6,the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 299 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f24(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f24(A,B,D,E,C)))) = f23(A,B,D,E,C) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | netstr_induced_subset(f35(A,B,D,E,F,V6),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 300 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f24(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f24(A,B,D,E,C)))) = f23(A,B,D,E,C) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | element(f36(A,B,D,E,F,V6),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 301 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f24(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f24(A,B,D,E,C)))) = f23(A,B,D,E,C) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | topstr_closure(A,f35(A,B,D,E,F,V6)) = f32(A,B,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 302 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f24(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f24(A,B,D,E,C)))) = f23(A,B,D,E,C) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | f36(A,B,D,E,F,V6) = V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 303 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f24(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f24(A,B,D,E,C)))) = f23(A,B,D,E,C) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f36(A,B,D,E,F,V6))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f36(A,B,D,E,F,V6)))) = f35(A,B,D,E,F,V6) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 304 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f24(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f24(A,B,D,E,C)))) = f23(A,B,D,E,C) | -in(F,f30(A,B,D,E)) | in(V6,f34(A,B,D,E,F)) | -in(V6,the_carrier(B)) | -netstr_induced_subset(V7,A,B) | -element(V8,the_carrier(B)) | topstr_closure(A,V7) != f32(A,B,D,E,F) | V8 != V6 | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V8)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V8))) != V7 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 305 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f24(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f24(A,B,D,E,C)))) = f23(A,B,D,E,C) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | in(f37(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 306 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f24(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f24(A,B,D,E,C)))) = f23(A,B,D,E,C) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | netstr_induced_subset(f38(A,B,D,E,F,V6,V7,V8,V9),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 307 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f24(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f24(A,B,D,E,C)))) = f23(A,B,D,E,C) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | element(f39(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 308 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f24(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f24(A,B,D,E,C)))) = f23(A,B,D,E,C) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | topstr_closure(A,f38(A,B,D,E,F,V6,V7,V8,V9)) = V7 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 309 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f24(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f24(A,B,D,E,C)))) = f23(A,B,D,E,C) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | f39(A,B,D,E,F,V6,V7,V8,V9) = f37(A,B,D,E,F,V6,V7,V8,V9) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 310 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f24(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f24(A,B,D,E,C)))) = f23(A,B,D,E,C) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f39(A,B,D,E,F,V6,V7,V8,V9))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f39(A,B,D,E,F,V6,V7,V8,V9)))) = f38(A,B,D,E,F,V6,V7,V8,V9) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 311 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f22(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f24(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f24(A,B,D,E,C)))) = f23(A,B,D,E,C) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | -in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | -in(f37(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) | -netstr_induced_subset(V10,A,B) | -element(V11,the_carrier(B)) | topstr_closure(A,V10) != V7 | V11 != f37(A,B,D,E,F,V6,V7,V8,V9) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V11)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V11))) != V10 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 312 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f22(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f20(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | -in(V7,f30(A,B,D,E)) | in(f31(A,B,D,E,V7),cartesian_product2(D,E)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 313 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f22(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f20(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | -in(V7,f30(A,B,D,E)) | f31(A,B,D,E,V7) = V7 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 314 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f22(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f20(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | -in(V7,f30(A,B,D,E)) | ordered_pair(f32(A,B,D,E,V7),f33(A,B,D,E,V7)) = V7 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 315 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f22(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f20(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | -in(V7,f30(A,B,D,E)) | in(f32(A,B,D,E,V7),D) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 316 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f22(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f20(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | -in(V7,f30(A,B,D,E)) | f34(A,B,D,E,V7) = f33(A,B,D,E,V7) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 317 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f22(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f20(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | -in(V7,f30(A,B,D,E)) | -in(V8,f34(A,B,D,E,V7)) | in(V8,the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 318 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f22(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f20(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | -in(V7,f30(A,B,D,E)) | -in(V8,f34(A,B,D,E,V7)) | netstr_induced_subset(f35(A,B,D,E,V7,V8),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 319 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f22(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f20(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | -in(V7,f30(A,B,D,E)) | -in(V8,f34(A,B,D,E,V7)) | element(f36(A,B,D,E,V7,V8),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 320 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f22(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f20(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | -in(V7,f30(A,B,D,E)) | -in(V8,f34(A,B,D,E,V7)) | topstr_closure(A,f35(A,B,D,E,V7,V8)) = f32(A,B,D,E,V7) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 321 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f22(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f20(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | -in(V7,f30(A,B,D,E)) | -in(V8,f34(A,B,D,E,V7)) | f36(A,B,D,E,V7,V8) = V8 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 322 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f22(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f20(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | -in(V7,f30(A,B,D,E)) | -in(V8,f34(A,B,D,E,V7)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f36(A,B,D,E,V7,V8))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f36(A,B,D,E,V7,V8)))) = f35(A,B,D,E,V7,V8) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 323 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f22(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f20(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | -in(V7,f30(A,B,D,E)) | in(V8,f34(A,B,D,E,V7)) | -in(V8,the_carrier(B)) | -netstr_induced_subset(V9,A,B) | -element(V10,the_carrier(B)) | topstr_closure(A,V9) != f32(A,B,D,E,V7) | V10 != V8 | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V10)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V10))) != V9 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 324 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f22(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f20(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | in(V7,f30(A,B,D,E)) | -in(V8,cartesian_product2(D,E)) | V8 != V7 | ordered_pair(V9,V10) != V7 | -in(V9,D) | V11 != V10 | in(f37(A,B,D,E,V7,V8,V9,V10,V11),V11) | in(f37(A,B,D,E,V7,V8,V9,V10,V11),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 325 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f22(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f20(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | in(V7,f30(A,B,D,E)) | -in(V8,cartesian_product2(D,E)) | V8 != V7 | ordered_pair(V9,V10) != V7 | -in(V9,D) | V11 != V10 | in(f37(A,B,D,E,V7,V8,V9,V10,V11),V11) | netstr_induced_subset(f38(A,B,D,E,V7,V8,V9,V10,V11),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 326 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f22(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f20(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | in(V7,f30(A,B,D,E)) | -in(V8,cartesian_product2(D,E)) | V8 != V7 | ordered_pair(V9,V10) != V7 | -in(V9,D) | V11 != V10 | in(f37(A,B,D,E,V7,V8,V9,V10,V11),V11) | element(f39(A,B,D,E,V7,V8,V9,V10,V11),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 327 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f22(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f20(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | in(V7,f30(A,B,D,E)) | -in(V8,cartesian_product2(D,E)) | V8 != V7 | ordered_pair(V9,V10) != V7 | -in(V9,D) | V11 != V10 | in(f37(A,B,D,E,V7,V8,V9,V10,V11),V11) | topstr_closure(A,f38(A,B,D,E,V7,V8,V9,V10,V11)) = V9 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 328 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f22(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f20(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | in(V7,f30(A,B,D,E)) | -in(V8,cartesian_product2(D,E)) | V8 != V7 | ordered_pair(V9,V10) != V7 | -in(V9,D) | V11 != V10 | in(f37(A,B,D,E,V7,V8,V9,V10,V11),V11) | f39(A,B,D,E,V7,V8,V9,V10,V11) = f37(A,B,D,E,V7,V8,V9,V10,V11) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 329 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f22(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f20(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | in(V7,f30(A,B,D,E)) | -in(V8,cartesian_product2(D,E)) | V8 != V7 | ordered_pair(V9,V10) != V7 | -in(V9,D) | V11 != V10 | in(f37(A,B,D,E,V7,V8,V9,V10,V11),V11) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f39(A,B,D,E,V7,V8,V9,V10,V11))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f39(A,B,D,E,V7,V8,V9,V10,V11)))) = f38(A,B,D,E,V7,V8,V9,V10,V11) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 330 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f22(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f20(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | in(V7,f30(A,B,D,E)) | -in(V8,cartesian_product2(D,E)) | V8 != V7 | ordered_pair(V9,V10) != V7 | -in(V9,D) | V11 != V10 | -in(f37(A,B,D,E,V7,V8,V9,V10,V11),V11) | -in(f37(A,B,D,E,V7,V8,V9,V10,V11),the_carrier(B)) | -netstr_induced_subset(V12,A,B) | -element(V13,the_carrier(B)) | topstr_closure(A,V12) != V9 | V13 != f37(A,B,D,E,V7,V8,V9,V10,V11) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V13)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V13))) != V12 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 331 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) = f17(A,B,C,D) | -in(E,f30(A,B,C,D)) | in(f31(A,B,C,D,E),cartesian_product2(C,D)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 332 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) = f17(A,B,C,D) | -in(E,f30(A,B,C,D)) | f31(A,B,C,D,E) = E # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 333 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) = f17(A,B,C,D) | -in(E,f30(A,B,C,D)) | ordered_pair(f32(A,B,C,D,E),f33(A,B,C,D,E)) = E # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 334 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) = f17(A,B,C,D) | -in(E,f30(A,B,C,D)) | in(f32(A,B,C,D,E),C) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 335 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) = f17(A,B,C,D) | -in(E,f30(A,B,C,D)) | f34(A,B,C,D,E) = f33(A,B,C,D,E) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 336 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) = f17(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | in(F,the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 337 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) = f17(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | netstr_induced_subset(f35(A,B,C,D,E,F),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 338 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) = f17(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | element(f36(A,B,C,D,E,F),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 339 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) = f17(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | topstr_closure(A,f35(A,B,C,D,E,F)) = f32(A,B,C,D,E) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 340 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) = f17(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | f36(A,B,C,D,E,F) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 341 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) = f17(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f36(A,B,C,D,E,F))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f36(A,B,C,D,E,F)))) = f35(A,B,C,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 342 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) = f17(A,B,C,D) | -in(E,f30(A,B,C,D)) | in(F,f34(A,B,C,D,E)) | -in(F,the_carrier(B)) | -netstr_induced_subset(V6,A,B) | -element(V7,the_carrier(B)) | topstr_closure(A,V6) != f32(A,B,C,D,E) | V7 != F | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V7)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V7))) != V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 343 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) = f17(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | in(f37(A,B,C,D,E,F,V6,V7,V8),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 344 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) = f17(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | netstr_induced_subset(f38(A,B,C,D,E,F,V6,V7,V8),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 345 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) = f17(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | element(f39(A,B,C,D,E,F,V6,V7,V8),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 346 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) = f17(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | topstr_closure(A,f38(A,B,C,D,E,F,V6,V7,V8)) = V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 347 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) = f17(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | f39(A,B,C,D,E,F,V6,V7,V8) = f37(A,B,C,D,E,F,V6,V7,V8) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 348 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) = f17(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f39(A,B,C,D,E,F,V6,V7,V8))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f39(A,B,C,D,E,F,V6,V7,V8)))) = f38(A,B,C,D,E,F,V6,V7,V8) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 349 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) = f17(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | -in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | -in(f37(A,B,C,D,E,F,V6,V7,V8),the_carrier(B)) | -netstr_induced_subset(V9,A,B) | -element(V10,the_carrier(B)) | topstr_closure(A,V9) != V6 | V10 != f37(A,B,C,D,E,F,V6,V7,V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V10)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V10))) != V9 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 350 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f25(A,B,C,D),f26(A,B,C,D)) = f19(A,B,C,D) | -in(E,f30(A,B,C,D)) | in(f31(A,B,C,D,E),cartesian_product2(C,D)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 351 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f25(A,B,C,D),f26(A,B,C,D)) = f19(A,B,C,D) | -in(E,f30(A,B,C,D)) | f31(A,B,C,D,E) = E # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 352 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f25(A,B,C,D),f26(A,B,C,D)) = f19(A,B,C,D) | -in(E,f30(A,B,C,D)) | ordered_pair(f32(A,B,C,D,E),f33(A,B,C,D,E)) = E # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 353 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f25(A,B,C,D),f26(A,B,C,D)) = f19(A,B,C,D) | -in(E,f30(A,B,C,D)) | in(f32(A,B,C,D,E),C) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 354 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f25(A,B,C,D),f26(A,B,C,D)) = f19(A,B,C,D) | -in(E,f30(A,B,C,D)) | f34(A,B,C,D,E) = f33(A,B,C,D,E) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 355 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f25(A,B,C,D),f26(A,B,C,D)) = f19(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | in(F,the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 356 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f25(A,B,C,D),f26(A,B,C,D)) = f19(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | netstr_induced_subset(f35(A,B,C,D,E,F),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 357 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f25(A,B,C,D),f26(A,B,C,D)) = f19(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | element(f36(A,B,C,D,E,F),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 358 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f25(A,B,C,D),f26(A,B,C,D)) = f19(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | topstr_closure(A,f35(A,B,C,D,E,F)) = f32(A,B,C,D,E) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 359 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f25(A,B,C,D),f26(A,B,C,D)) = f19(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | f36(A,B,C,D,E,F) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 360 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f25(A,B,C,D),f26(A,B,C,D)) = f19(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f36(A,B,C,D,E,F))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f36(A,B,C,D,E,F)))) = f35(A,B,C,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 361 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f25(A,B,C,D),f26(A,B,C,D)) = f19(A,B,C,D) | -in(E,f30(A,B,C,D)) | in(F,f34(A,B,C,D,E)) | -in(F,the_carrier(B)) | -netstr_induced_subset(V6,A,B) | -element(V7,the_carrier(B)) | topstr_closure(A,V6) != f32(A,B,C,D,E) | V7 != F | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V7)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V7))) != V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 362 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f25(A,B,C,D),f26(A,B,C,D)) = f19(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | in(f37(A,B,C,D,E,F,V6,V7,V8),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 363 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f25(A,B,C,D),f26(A,B,C,D)) = f19(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | netstr_induced_subset(f38(A,B,C,D,E,F,V6,V7,V8),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 364 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f25(A,B,C,D),f26(A,B,C,D)) = f19(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | element(f39(A,B,C,D,E,F,V6,V7,V8),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 365 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f25(A,B,C,D),f26(A,B,C,D)) = f19(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | topstr_closure(A,f38(A,B,C,D,E,F,V6,V7,V8)) = V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 366 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f25(A,B,C,D),f26(A,B,C,D)) = f19(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | f39(A,B,C,D,E,F,V6,V7,V8) = f37(A,B,C,D,E,F,V6,V7,V8) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 367 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f25(A,B,C,D),f26(A,B,C,D)) = f19(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f39(A,B,C,D,E,F,V6,V7,V8))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f39(A,B,C,D,E,F,V6,V7,V8)))) = f38(A,B,C,D,E,F,V6,V7,V8) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 368 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | ordered_pair(f25(A,B,C,D),f26(A,B,C,D)) = f19(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | -in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | -in(f37(A,B,C,D,E,F,V6,V7,V8),the_carrier(B)) | -netstr_induced_subset(V9,A,B) | -element(V10,the_carrier(B)) | topstr_closure(A,V9) != V6 | V10 != f37(A,B,C,D,E,F,V6,V7,V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V10)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V10))) != V9 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 369 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f25(A,B,C,D),C) | -in(E,f30(A,B,C,D)) | in(f31(A,B,C,D,E),cartesian_product2(C,D)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 370 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f25(A,B,C,D),C) | -in(E,f30(A,B,C,D)) | f31(A,B,C,D,E) = E # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 371 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f25(A,B,C,D),C) | -in(E,f30(A,B,C,D)) | ordered_pair(f32(A,B,C,D,E),f33(A,B,C,D,E)) = E # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 372 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f25(A,B,C,D),C) | -in(E,f30(A,B,C,D)) | in(f32(A,B,C,D,E),C) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 373 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f25(A,B,C,D),C) | -in(E,f30(A,B,C,D)) | f34(A,B,C,D,E) = f33(A,B,C,D,E) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 374 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f25(A,B,C,D),C) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | in(F,the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 375 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f25(A,B,C,D),C) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | netstr_induced_subset(f35(A,B,C,D,E,F),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 376 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f25(A,B,C,D),C) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | element(f36(A,B,C,D,E,F),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 377 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f25(A,B,C,D),C) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | topstr_closure(A,f35(A,B,C,D,E,F)) = f32(A,B,C,D,E) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 378 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f25(A,B,C,D),C) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | f36(A,B,C,D,E,F) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 379 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f25(A,B,C,D),C) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f36(A,B,C,D,E,F))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f36(A,B,C,D,E,F)))) = f35(A,B,C,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 380 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f25(A,B,C,D),C) | -in(E,f30(A,B,C,D)) | in(F,f34(A,B,C,D,E)) | -in(F,the_carrier(B)) | -netstr_induced_subset(V6,A,B) | -element(V7,the_carrier(B)) | topstr_closure(A,V6) != f32(A,B,C,D,E) | V7 != F | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V7)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V7))) != V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 381 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f25(A,B,C,D),C) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | in(f37(A,B,C,D,E,F,V6,V7,V8),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 382 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f25(A,B,C,D),C) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | netstr_induced_subset(f38(A,B,C,D,E,F,V6,V7,V8),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 383 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f25(A,B,C,D),C) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | element(f39(A,B,C,D,E,F,V6,V7,V8),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 384 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f25(A,B,C,D),C) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | topstr_closure(A,f38(A,B,C,D,E,F,V6,V7,V8)) = V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 385 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f25(A,B,C,D),C) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | f39(A,B,C,D,E,F,V6,V7,V8) = f37(A,B,C,D,E,F,V6,V7,V8) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 386 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f25(A,B,C,D),C) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f39(A,B,C,D,E,F,V6,V7,V8))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f39(A,B,C,D,E,F,V6,V7,V8)))) = f38(A,B,C,D,E,F,V6,V7,V8) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 387 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(f25(A,B,C,D),C) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | -in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | -in(f37(A,B,C,D,E,F,V6,V7,V8),the_carrier(B)) | -netstr_induced_subset(V9,A,B) | -element(V10,the_carrier(B)) | topstr_closure(A,V9) != V6 | V10 != f37(A,B,C,D,E,F,V6,V7,V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V10)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V10))) != V9 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 388 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f27(A,B,C,D) = f26(A,B,C,D) | -in(E,f30(A,B,C,D)) | in(f31(A,B,C,D,E),cartesian_product2(C,D)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 389 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f27(A,B,C,D) = f26(A,B,C,D) | -in(E,f30(A,B,C,D)) | f31(A,B,C,D,E) = E # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 390 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f27(A,B,C,D) = f26(A,B,C,D) | -in(E,f30(A,B,C,D)) | ordered_pair(f32(A,B,C,D,E),f33(A,B,C,D,E)) = E # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 391 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f27(A,B,C,D) = f26(A,B,C,D) | -in(E,f30(A,B,C,D)) | in(f32(A,B,C,D,E),C) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 392 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f27(A,B,C,D) = f26(A,B,C,D) | -in(E,f30(A,B,C,D)) | f34(A,B,C,D,E) = f33(A,B,C,D,E) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 393 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f27(A,B,C,D) = f26(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | in(F,the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 394 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f27(A,B,C,D) = f26(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | netstr_induced_subset(f35(A,B,C,D,E,F),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 395 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f27(A,B,C,D) = f26(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | element(f36(A,B,C,D,E,F),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 396 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f27(A,B,C,D) = f26(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | topstr_closure(A,f35(A,B,C,D,E,F)) = f32(A,B,C,D,E) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 397 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f27(A,B,C,D) = f26(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | f36(A,B,C,D,E,F) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 398 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f27(A,B,C,D) = f26(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f36(A,B,C,D,E,F))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f36(A,B,C,D,E,F)))) = f35(A,B,C,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 399 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f27(A,B,C,D) = f26(A,B,C,D) | -in(E,f30(A,B,C,D)) | in(F,f34(A,B,C,D,E)) | -in(F,the_carrier(B)) | -netstr_induced_subset(V6,A,B) | -element(V7,the_carrier(B)) | topstr_closure(A,V6) != f32(A,B,C,D,E) | V7 != F | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V7)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V7))) != V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 400 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f27(A,B,C,D) = f26(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | in(f37(A,B,C,D,E,F,V6,V7,V8),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 401 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f27(A,B,C,D) = f26(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | netstr_induced_subset(f38(A,B,C,D,E,F,V6,V7,V8),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 402 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f27(A,B,C,D) = f26(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | element(f39(A,B,C,D,E,F,V6,V7,V8),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 403 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f27(A,B,C,D) = f26(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | topstr_closure(A,f38(A,B,C,D,E,F,V6,V7,V8)) = V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 404 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f27(A,B,C,D) = f26(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | f39(A,B,C,D,E,F,V6,V7,V8) = f37(A,B,C,D,E,F,V6,V7,V8) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 405 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f27(A,B,C,D) = f26(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f39(A,B,C,D,E,F,V6,V7,V8))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f39(A,B,C,D,E,F,V6,V7,V8)))) = f38(A,B,C,D,E,F,V6,V7,V8) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 406 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f27(A,B,C,D) = f26(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | -in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | -in(f37(A,B,C,D,E,F,V6,V7,V8),the_carrier(B)) | -netstr_induced_subset(V9,A,B) | -element(V10,the_carrier(B)) | topstr_closure(A,V9) != V6 | V10 != f37(A,B,C,D,E,F,V6,V7,V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V10)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V10))) != V9 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 407 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | in(C,the_carrier(B)) | -in(F,f30(A,B,D,E)) | in(f31(A,B,D,E,F),cartesian_product2(D,E)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 408 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | in(C,the_carrier(B)) | -in(F,f30(A,B,D,E)) | f31(A,B,D,E,F) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 409 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | in(C,the_carrier(B)) | -in(F,f30(A,B,D,E)) | ordered_pair(f32(A,B,D,E,F),f33(A,B,D,E,F)) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 410 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | in(C,the_carrier(B)) | -in(F,f30(A,B,D,E)) | in(f32(A,B,D,E,F),D) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 411 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | in(C,the_carrier(B)) | -in(F,f30(A,B,D,E)) | f34(A,B,D,E,F) = f33(A,B,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 412 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | in(C,the_carrier(B)) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | in(V6,the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 413 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | in(C,the_carrier(B)) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | netstr_induced_subset(f35(A,B,D,E,F,V6),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 414 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | in(C,the_carrier(B)) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | element(f36(A,B,D,E,F,V6),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 415 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | in(C,the_carrier(B)) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | topstr_closure(A,f35(A,B,D,E,F,V6)) = f32(A,B,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 416 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | in(C,the_carrier(B)) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | f36(A,B,D,E,F,V6) = V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 417 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | in(C,the_carrier(B)) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f36(A,B,D,E,F,V6))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f36(A,B,D,E,F,V6)))) = f35(A,B,D,E,F,V6) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 418 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | in(C,the_carrier(B)) | -in(F,f30(A,B,D,E)) | in(V6,f34(A,B,D,E,F)) | -in(V6,the_carrier(B)) | -netstr_induced_subset(V7,A,B) | -element(V8,the_carrier(B)) | topstr_closure(A,V7) != f32(A,B,D,E,F) | V8 != V6 | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V8)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V8))) != V7 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 419 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | in(C,the_carrier(B)) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | in(f37(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 420 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | in(C,the_carrier(B)) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | netstr_induced_subset(f38(A,B,D,E,F,V6,V7,V8,V9),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 421 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | in(C,the_carrier(B)) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | element(f39(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 422 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | in(C,the_carrier(B)) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | topstr_closure(A,f38(A,B,D,E,F,V6,V7,V8,V9)) = V7 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 423 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | in(C,the_carrier(B)) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | f39(A,B,D,E,F,V6,V7,V8,V9) = f37(A,B,D,E,F,V6,V7,V8,V9) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 424 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | in(C,the_carrier(B)) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f39(A,B,D,E,F,V6,V7,V8,V9))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f39(A,B,D,E,F,V6,V7,V8,V9)))) = f38(A,B,D,E,F,V6,V7,V8,V9) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 425 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | in(C,the_carrier(B)) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | -in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | -in(f37(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) | -netstr_induced_subset(V10,A,B) | -element(V11,the_carrier(B)) | topstr_closure(A,V10) != V7 | V11 != f37(A,B,D,E,F,V6,V7,V8,V9) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V11)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V11))) != V10 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 426 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | netstr_induced_subset(f28(A,B,D,E,C),A,B) | -in(F,f30(A,B,D,E)) | in(f31(A,B,D,E,F),cartesian_product2(D,E)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 427 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | netstr_induced_subset(f28(A,B,D,E,C),A,B) | -in(F,f30(A,B,D,E)) | f31(A,B,D,E,F) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 428 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | netstr_induced_subset(f28(A,B,D,E,C),A,B) | -in(F,f30(A,B,D,E)) | ordered_pair(f32(A,B,D,E,F),f33(A,B,D,E,F)) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 429 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | netstr_induced_subset(f28(A,B,D,E,C),A,B) | -in(F,f30(A,B,D,E)) | in(f32(A,B,D,E,F),D) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 430 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | netstr_induced_subset(f28(A,B,D,E,C),A,B) | -in(F,f30(A,B,D,E)) | f34(A,B,D,E,F) = f33(A,B,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 431 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | netstr_induced_subset(f28(A,B,D,E,C),A,B) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | in(V6,the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 432 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | netstr_induced_subset(f28(A,B,D,E,C),A,B) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | netstr_induced_subset(f35(A,B,D,E,F,V6),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 433 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | netstr_induced_subset(f28(A,B,D,E,C),A,B) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | element(f36(A,B,D,E,F,V6),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 434 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | netstr_induced_subset(f28(A,B,D,E,C),A,B) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | topstr_closure(A,f35(A,B,D,E,F,V6)) = f32(A,B,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 435 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | netstr_induced_subset(f28(A,B,D,E,C),A,B) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | f36(A,B,D,E,F,V6) = V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 436 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | netstr_induced_subset(f28(A,B,D,E,C),A,B) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f36(A,B,D,E,F,V6))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f36(A,B,D,E,F,V6)))) = f35(A,B,D,E,F,V6) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 437 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | netstr_induced_subset(f28(A,B,D,E,C),A,B) | -in(F,f30(A,B,D,E)) | in(V6,f34(A,B,D,E,F)) | -in(V6,the_carrier(B)) | -netstr_induced_subset(V7,A,B) | -element(V8,the_carrier(B)) | topstr_closure(A,V7) != f32(A,B,D,E,F) | V8 != V6 | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V8)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V8))) != V7 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 438 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | netstr_induced_subset(f28(A,B,D,E,C),A,B) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | in(f37(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 439 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | netstr_induced_subset(f28(A,B,D,E,C),A,B) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | netstr_induced_subset(f38(A,B,D,E,F,V6,V7,V8,V9),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 440 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | netstr_induced_subset(f28(A,B,D,E,C),A,B) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | element(f39(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 441 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | netstr_induced_subset(f28(A,B,D,E,C),A,B) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | topstr_closure(A,f38(A,B,D,E,F,V6,V7,V8,V9)) = V7 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 442 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | netstr_induced_subset(f28(A,B,D,E,C),A,B) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | f39(A,B,D,E,F,V6,V7,V8,V9) = f37(A,B,D,E,F,V6,V7,V8,V9) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 443 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | netstr_induced_subset(f28(A,B,D,E,C),A,B) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f39(A,B,D,E,F,V6,V7,V8,V9))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f39(A,B,D,E,F,V6,V7,V8,V9)))) = f38(A,B,D,E,F,V6,V7,V8,V9) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 444 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | netstr_induced_subset(f28(A,B,D,E,C),A,B) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | -in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | -in(f37(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) | -netstr_induced_subset(V10,A,B) | -element(V11,the_carrier(B)) | topstr_closure(A,V10) != V7 | V11 != f37(A,B,D,E,F,V6,V7,V8,V9) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V11)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V11))) != V10 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 445 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | element(f29(A,B,D,E,C),the_carrier(B)) | -in(F,f30(A,B,D,E)) | in(f31(A,B,D,E,F),cartesian_product2(D,E)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 446 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | element(f29(A,B,D,E,C),the_carrier(B)) | -in(F,f30(A,B,D,E)) | f31(A,B,D,E,F) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 447 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | element(f29(A,B,D,E,C),the_carrier(B)) | -in(F,f30(A,B,D,E)) | ordered_pair(f32(A,B,D,E,F),f33(A,B,D,E,F)) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 448 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | element(f29(A,B,D,E,C),the_carrier(B)) | -in(F,f30(A,B,D,E)) | in(f32(A,B,D,E,F),D) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 449 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | element(f29(A,B,D,E,C),the_carrier(B)) | -in(F,f30(A,B,D,E)) | f34(A,B,D,E,F) = f33(A,B,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 450 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | element(f29(A,B,D,E,C),the_carrier(B)) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | in(V6,the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 451 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | element(f29(A,B,D,E,C),the_carrier(B)) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | netstr_induced_subset(f35(A,B,D,E,F,V6),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 452 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | element(f29(A,B,D,E,C),the_carrier(B)) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | element(f36(A,B,D,E,F,V6),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 453 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | element(f29(A,B,D,E,C),the_carrier(B)) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | topstr_closure(A,f35(A,B,D,E,F,V6)) = f32(A,B,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 454 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | element(f29(A,B,D,E,C),the_carrier(B)) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | f36(A,B,D,E,F,V6) = V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 455 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | element(f29(A,B,D,E,C),the_carrier(B)) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f36(A,B,D,E,F,V6))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f36(A,B,D,E,F,V6)))) = f35(A,B,D,E,F,V6) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 456 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | element(f29(A,B,D,E,C),the_carrier(B)) | -in(F,f30(A,B,D,E)) | in(V6,f34(A,B,D,E,F)) | -in(V6,the_carrier(B)) | -netstr_induced_subset(V7,A,B) | -element(V8,the_carrier(B)) | topstr_closure(A,V7) != f32(A,B,D,E,F) | V8 != V6 | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V8)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V8))) != V7 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 457 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | element(f29(A,B,D,E,C),the_carrier(B)) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | in(f37(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 458 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | element(f29(A,B,D,E,C),the_carrier(B)) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | netstr_induced_subset(f38(A,B,D,E,F,V6,V7,V8,V9),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 459 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | element(f29(A,B,D,E,C),the_carrier(B)) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | element(f39(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 460 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | element(f29(A,B,D,E,C),the_carrier(B)) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | topstr_closure(A,f38(A,B,D,E,F,V6,V7,V8,V9)) = V7 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 461 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | element(f29(A,B,D,E,C),the_carrier(B)) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | f39(A,B,D,E,F,V6,V7,V8,V9) = f37(A,B,D,E,F,V6,V7,V8,V9) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 462 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | element(f29(A,B,D,E,C),the_carrier(B)) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f39(A,B,D,E,F,V6,V7,V8,V9))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f39(A,B,D,E,F,V6,V7,V8,V9)))) = f38(A,B,D,E,F,V6,V7,V8,V9) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 463 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | element(f29(A,B,D,E,C),the_carrier(B)) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | -in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | -in(f37(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) | -netstr_induced_subset(V10,A,B) | -element(V11,the_carrier(B)) | topstr_closure(A,V10) != V7 | V11 != f37(A,B,D,E,F,V6,V7,V8,V9) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V11)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V11))) != V10 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 464 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | topstr_closure(A,f28(A,B,D,E,C)) = f25(A,B,D,E) | -in(F,f30(A,B,D,E)) | in(f31(A,B,D,E,F),cartesian_product2(D,E)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 465 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | topstr_closure(A,f28(A,B,D,E,C)) = f25(A,B,D,E) | -in(F,f30(A,B,D,E)) | f31(A,B,D,E,F) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 466 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | topstr_closure(A,f28(A,B,D,E,C)) = f25(A,B,D,E) | -in(F,f30(A,B,D,E)) | ordered_pair(f32(A,B,D,E,F),f33(A,B,D,E,F)) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 467 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | topstr_closure(A,f28(A,B,D,E,C)) = f25(A,B,D,E) | -in(F,f30(A,B,D,E)) | in(f32(A,B,D,E,F),D) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 468 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | topstr_closure(A,f28(A,B,D,E,C)) = f25(A,B,D,E) | -in(F,f30(A,B,D,E)) | f34(A,B,D,E,F) = f33(A,B,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 469 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | topstr_closure(A,f28(A,B,D,E,C)) = f25(A,B,D,E) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | in(V6,the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 470 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | topstr_closure(A,f28(A,B,D,E,C)) = f25(A,B,D,E) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | netstr_induced_subset(f35(A,B,D,E,F,V6),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 471 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | topstr_closure(A,f28(A,B,D,E,C)) = f25(A,B,D,E) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | element(f36(A,B,D,E,F,V6),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 472 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | topstr_closure(A,f28(A,B,D,E,C)) = f25(A,B,D,E) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | topstr_closure(A,f35(A,B,D,E,F,V6)) = f32(A,B,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 473 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | topstr_closure(A,f28(A,B,D,E,C)) = f25(A,B,D,E) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | f36(A,B,D,E,F,V6) = V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.28 474 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | topstr_closure(A,f28(A,B,D,E,C)) = f25(A,B,D,E) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f36(A,B,D,E,F,V6))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f36(A,B,D,E,F,V6)))) = f35(A,B,D,E,F,V6) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 475 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | topstr_closure(A,f28(A,B,D,E,C)) = f25(A,B,D,E) | -in(F,f30(A,B,D,E)) | in(V6,f34(A,B,D,E,F)) | -in(V6,the_carrier(B)) | -netstr_induced_subset(V7,A,B) | -element(V8,the_carrier(B)) | topstr_closure(A,V7) != f32(A,B,D,E,F) | V8 != V6 | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V8)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V8))) != V7 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 476 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | topstr_closure(A,f28(A,B,D,E,C)) = f25(A,B,D,E) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | in(f37(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 477 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | topstr_closure(A,f28(A,B,D,E,C)) = f25(A,B,D,E) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | netstr_induced_subset(f38(A,B,D,E,F,V6,V7,V8,V9),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 478 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | topstr_closure(A,f28(A,B,D,E,C)) = f25(A,B,D,E) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | element(f39(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 479 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | topstr_closure(A,f28(A,B,D,E,C)) = f25(A,B,D,E) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | topstr_closure(A,f38(A,B,D,E,F,V6,V7,V8,V9)) = V7 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 480 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | topstr_closure(A,f28(A,B,D,E,C)) = f25(A,B,D,E) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | f39(A,B,D,E,F,V6,V7,V8,V9) = f37(A,B,D,E,F,V6,V7,V8,V9) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 481 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | topstr_closure(A,f28(A,B,D,E,C)) = f25(A,B,D,E) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f39(A,B,D,E,F,V6,V7,V8,V9))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f39(A,B,D,E,F,V6,V7,V8,V9)))) = f38(A,B,D,E,F,V6,V7,V8,V9) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 482 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | topstr_closure(A,f28(A,B,D,E,C)) = f25(A,B,D,E) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | -in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | -in(f37(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) | -netstr_induced_subset(V10,A,B) | -element(V11,the_carrier(B)) | topstr_closure(A,V10) != V7 | V11 != f37(A,B,D,E,F,V6,V7,V8,V9) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V11)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V11))) != V10 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 483 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | f29(A,B,D,E,C) = C | -in(F,f30(A,B,D,E)) | in(f31(A,B,D,E,F),cartesian_product2(D,E)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 484 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | f29(A,B,D,E,C) = C | -in(F,f30(A,B,D,E)) | f31(A,B,D,E,F) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 485 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | f29(A,B,D,E,C) = C | -in(F,f30(A,B,D,E)) | ordered_pair(f32(A,B,D,E,F),f33(A,B,D,E,F)) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 486 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | f29(A,B,D,E,C) = C | -in(F,f30(A,B,D,E)) | in(f32(A,B,D,E,F),D) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 487 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | f29(A,B,D,E,C) = C | -in(F,f30(A,B,D,E)) | f34(A,B,D,E,F) = f33(A,B,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 488 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | f29(A,B,D,E,C) = C | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | in(V6,the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 489 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | f29(A,B,D,E,C) = C | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | netstr_induced_subset(f35(A,B,D,E,F,V6),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 490 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | f29(A,B,D,E,C) = C | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | element(f36(A,B,D,E,F,V6),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 491 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | f29(A,B,D,E,C) = C | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | topstr_closure(A,f35(A,B,D,E,F,V6)) = f32(A,B,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 492 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | f29(A,B,D,E,C) = C | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | f36(A,B,D,E,F,V6) = V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 493 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | f29(A,B,D,E,C) = C | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f36(A,B,D,E,F,V6))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f36(A,B,D,E,F,V6)))) = f35(A,B,D,E,F,V6) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 494 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | f29(A,B,D,E,C) = C | -in(F,f30(A,B,D,E)) | in(V6,f34(A,B,D,E,F)) | -in(V6,the_carrier(B)) | -netstr_induced_subset(V7,A,B) | -element(V8,the_carrier(B)) | topstr_closure(A,V7) != f32(A,B,D,E,F) | V8 != V6 | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V8)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V8))) != V7 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 495 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | f29(A,B,D,E,C) = C | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | in(f37(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 496 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | f29(A,B,D,E,C) = C | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | netstr_induced_subset(f38(A,B,D,E,F,V6,V7,V8,V9),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 497 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | f29(A,B,D,E,C) = C | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | element(f39(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 498 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | f29(A,B,D,E,C) = C | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | topstr_closure(A,f38(A,B,D,E,F,V6,V7,V8,V9)) = V7 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 499 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | f29(A,B,D,E,C) = C | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | f39(A,B,D,E,F,V6,V7,V8,V9) = f37(A,B,D,E,F,V6,V7,V8,V9) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 500 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | f29(A,B,D,E,C) = C | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f39(A,B,D,E,F,V6,V7,V8,V9))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f39(A,B,D,E,F,V6,V7,V8,V9)))) = f38(A,B,D,E,F,V6,V7,V8,V9) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 501 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | f29(A,B,D,E,C) = C | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | -in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | -in(f37(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) | -netstr_induced_subset(V10,A,B) | -element(V11,the_carrier(B)) | topstr_closure(A,V10) != V7 | V11 != f37(A,B,D,E,F,V6,V7,V8,V9) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V11)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V11))) != V10 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 502 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f29(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f29(A,B,D,E,C)))) = f28(A,B,D,E,C) | -in(F,f30(A,B,D,E)) | in(f31(A,B,D,E,F),cartesian_product2(D,E)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 503 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f29(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f29(A,B,D,E,C)))) = f28(A,B,D,E,C) | -in(F,f30(A,B,D,E)) | f31(A,B,D,E,F) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 504 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f29(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f29(A,B,D,E,C)))) = f28(A,B,D,E,C) | -in(F,f30(A,B,D,E)) | ordered_pair(f32(A,B,D,E,F),f33(A,B,D,E,F)) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 505 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f29(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f29(A,B,D,E,C)))) = f28(A,B,D,E,C) | -in(F,f30(A,B,D,E)) | in(f32(A,B,D,E,F),D) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 506 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f29(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f29(A,B,D,E,C)))) = f28(A,B,D,E,C) | -in(F,f30(A,B,D,E)) | f34(A,B,D,E,F) = f33(A,B,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 507 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f29(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f29(A,B,D,E,C)))) = f28(A,B,D,E,C) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | in(V6,the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 508 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f29(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f29(A,B,D,E,C)))) = f28(A,B,D,E,C) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | netstr_induced_subset(f35(A,B,D,E,F,V6),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 509 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f29(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f29(A,B,D,E,C)))) = f28(A,B,D,E,C) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | element(f36(A,B,D,E,F,V6),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 510 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f29(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f29(A,B,D,E,C)))) = f28(A,B,D,E,C) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | topstr_closure(A,f35(A,B,D,E,F,V6)) = f32(A,B,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 511 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f29(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f29(A,B,D,E,C)))) = f28(A,B,D,E,C) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | f36(A,B,D,E,F,V6) = V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 512 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f29(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f29(A,B,D,E,C)))) = f28(A,B,D,E,C) | -in(F,f30(A,B,D,E)) | -in(V6,f34(A,B,D,E,F)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f36(A,B,D,E,F,V6))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f36(A,B,D,E,F,V6)))) = f35(A,B,D,E,F,V6) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 513 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f29(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f29(A,B,D,E,C)))) = f28(A,B,D,E,C) | -in(F,f30(A,B,D,E)) | in(V6,f34(A,B,D,E,F)) | -in(V6,the_carrier(B)) | -netstr_induced_subset(V7,A,B) | -element(V8,the_carrier(B)) | topstr_closure(A,V7) != f32(A,B,D,E,F) | V8 != V6 | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V8)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V8))) != V7 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 514 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f29(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f29(A,B,D,E,C)))) = f28(A,B,D,E,C) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | in(f37(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 515 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f29(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f29(A,B,D,E,C)))) = f28(A,B,D,E,C) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | netstr_induced_subset(f38(A,B,D,E,F,V6,V7,V8,V9),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 516 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f29(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f29(A,B,D,E,C)))) = f28(A,B,D,E,C) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | element(f39(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 517 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f29(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f29(A,B,D,E,C)))) = f28(A,B,D,E,C) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | topstr_closure(A,f38(A,B,D,E,F,V6,V7,V8,V9)) = V7 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 518 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f29(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f29(A,B,D,E,C)))) = f28(A,B,D,E,C) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | f39(A,B,D,E,F,V6,V7,V8,V9) = f37(A,B,D,E,F,V6,V7,V8,V9) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 519 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f29(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f29(A,B,D,E,C)))) = f28(A,B,D,E,C) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f39(A,B,D,E,F,V6,V7,V8,V9))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f39(A,B,D,E,F,V6,V7,V8,V9)))) = f38(A,B,D,E,F,V6,V7,V8,V9) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 520 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -in(C,f27(A,B,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f29(A,B,D,E,C))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f29(A,B,D,E,C)))) = f28(A,B,D,E,C) | in(F,f30(A,B,D,E)) | -in(V6,cartesian_product2(D,E)) | V6 != F | ordered_pair(V7,V8) != F | -in(V7,D) | V9 != V8 | -in(f37(A,B,D,E,F,V6,V7,V8,V9),V9) | -in(f37(A,B,D,E,F,V6,V7,V8,V9),the_carrier(B)) | -netstr_induced_subset(V10,A,B) | -element(V11,the_carrier(B)) | topstr_closure(A,V10) != V7 | V11 != f37(A,B,D,E,F,V6,V7,V8,V9) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V11)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V11))) != V10 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 521 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f27(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f25(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | -in(V7,f30(A,B,D,E)) | in(f31(A,B,D,E,V7),cartesian_product2(D,E)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 522 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f27(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f25(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | -in(V7,f30(A,B,D,E)) | f31(A,B,D,E,V7) = V7 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 523 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f27(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f25(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | -in(V7,f30(A,B,D,E)) | ordered_pair(f32(A,B,D,E,V7),f33(A,B,D,E,V7)) = V7 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 524 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f27(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f25(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | -in(V7,f30(A,B,D,E)) | in(f32(A,B,D,E,V7),D) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 525 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f27(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f25(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | -in(V7,f30(A,B,D,E)) | f34(A,B,D,E,V7) = f33(A,B,D,E,V7) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 526 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f27(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f25(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | -in(V7,f30(A,B,D,E)) | -in(V8,f34(A,B,D,E,V7)) | in(V8,the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 527 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f27(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f25(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | -in(V7,f30(A,B,D,E)) | -in(V8,f34(A,B,D,E,V7)) | netstr_induced_subset(f35(A,B,D,E,V7,V8),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 528 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f27(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f25(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | -in(V7,f30(A,B,D,E)) | -in(V8,f34(A,B,D,E,V7)) | element(f36(A,B,D,E,V7,V8),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 529 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f27(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f25(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | -in(V7,f30(A,B,D,E)) | -in(V8,f34(A,B,D,E,V7)) | topstr_closure(A,f35(A,B,D,E,V7,V8)) = f32(A,B,D,E,V7) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 530 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f27(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f25(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | -in(V7,f30(A,B,D,E)) | -in(V8,f34(A,B,D,E,V7)) | f36(A,B,D,E,V7,V8) = V8 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 531 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f27(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f25(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | -in(V7,f30(A,B,D,E)) | -in(V8,f34(A,B,D,E,V7)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f36(A,B,D,E,V7,V8))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f36(A,B,D,E,V7,V8)))) = f35(A,B,D,E,V7,V8) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 532 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f27(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f25(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | -in(V7,f30(A,B,D,E)) | in(V8,f34(A,B,D,E,V7)) | -in(V8,the_carrier(B)) | -netstr_induced_subset(V9,A,B) | -element(V10,the_carrier(B)) | topstr_closure(A,V9) != f32(A,B,D,E,V7) | V10 != V8 | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V10)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V10))) != V9 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 533 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f27(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f25(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | in(V7,f30(A,B,D,E)) | -in(V8,cartesian_product2(D,E)) | V8 != V7 | ordered_pair(V9,V10) != V7 | -in(V9,D) | V11 != V10 | in(f37(A,B,D,E,V7,V8,V9,V10,V11),V11) | in(f37(A,B,D,E,V7,V8,V9,V10,V11),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 534 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f27(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f25(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | in(V7,f30(A,B,D,E)) | -in(V8,cartesian_product2(D,E)) | V8 != V7 | ordered_pair(V9,V10) != V7 | -in(V9,D) | V11 != V10 | in(f37(A,B,D,E,V7,V8,V9,V10,V11),V11) | netstr_induced_subset(f38(A,B,D,E,V7,V8,V9,V10,V11),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 535 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f27(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f25(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | in(V7,f30(A,B,D,E)) | -in(V8,cartesian_product2(D,E)) | V8 != V7 | ordered_pair(V9,V10) != V7 | -in(V9,D) | V11 != V10 | in(f37(A,B,D,E,V7,V8,V9,V10,V11),V11) | element(f39(A,B,D,E,V7,V8,V9,V10,V11),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 536 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f27(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f25(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | in(V7,f30(A,B,D,E)) | -in(V8,cartesian_product2(D,E)) | V8 != V7 | ordered_pair(V9,V10) != V7 | -in(V9,D) | V11 != V10 | in(f37(A,B,D,E,V7,V8,V9,V10,V11),V11) | topstr_closure(A,f38(A,B,D,E,V7,V8,V9,V10,V11)) = V9 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 537 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f27(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f25(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | in(V7,f30(A,B,D,E)) | -in(V8,cartesian_product2(D,E)) | V8 != V7 | ordered_pair(V9,V10) != V7 | -in(V9,D) | V11 != V10 | in(f37(A,B,D,E,V7,V8,V9,V10,V11),V11) | f39(A,B,D,E,V7,V8,V9,V10,V11) = f37(A,B,D,E,V7,V8,V9,V10,V11) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 538 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f27(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f25(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | in(V7,f30(A,B,D,E)) | -in(V8,cartesian_product2(D,E)) | V8 != V7 | ordered_pair(V9,V10) != V7 | -in(V9,D) | V11 != V10 | in(f37(A,B,D,E,V7,V8,V9,V10,V11),V11) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f39(A,B,D,E,V7,V8,V9,V10,V11))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f39(A,B,D,E,V7,V8,V9,V10,V11)))) = f38(A,B,D,E,V7,V8,V9,V10,V11) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 539 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | in(C,f27(A,B,D,E)) | -in(C,the_carrier(B)) | -netstr_induced_subset(F,A,B) | -element(V6,the_carrier(B)) | topstr_closure(A,F) != f25(A,B,D,E) | V6 != C | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V6)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V6))) != F | in(V7,f30(A,B,D,E)) | -in(V8,cartesian_product2(D,E)) | V8 != V7 | ordered_pair(V9,V10) != V7 | -in(V9,D) | V11 != V10 | -in(f37(A,B,D,E,V7,V8,V9,V10,V11),V11) | -in(f37(A,B,D,E,V7,V8,V9,V10,V11),the_carrier(B)) | -netstr_induced_subset(V12,A,B) | -element(V13,the_carrier(B)) | topstr_closure(A,V12) != V9 | V13 != f37(A,B,D,E,V7,V8,V9,V10,V11) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V13)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V13))) != V12 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 540 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) != f18(A,B,C,D) | -in(E,f30(A,B,C,D)) | in(f31(A,B,C,D,E),cartesian_product2(C,D)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 541 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) != f18(A,B,C,D) | -in(E,f30(A,B,C,D)) | f31(A,B,C,D,E) = E # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 542 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) != f18(A,B,C,D) | -in(E,f30(A,B,C,D)) | ordered_pair(f32(A,B,C,D,E),f33(A,B,C,D,E)) = E # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 543 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) != f18(A,B,C,D) | -in(E,f30(A,B,C,D)) | in(f32(A,B,C,D,E),C) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 544 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) != f18(A,B,C,D) | -in(E,f30(A,B,C,D)) | f34(A,B,C,D,E) = f33(A,B,C,D,E) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 545 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) != f18(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | in(F,the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 546 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) != f18(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | netstr_induced_subset(f35(A,B,C,D,E,F),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 547 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) != f18(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | element(f36(A,B,C,D,E,F),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 548 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) != f18(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | topstr_closure(A,f35(A,B,C,D,E,F)) = f32(A,B,C,D,E) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 549 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) != f18(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | f36(A,B,C,D,E,F) = F # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 550 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) != f18(A,B,C,D) | -in(E,f30(A,B,C,D)) | -in(F,f34(A,B,C,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f36(A,B,C,D,E,F))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f36(A,B,C,D,E,F)))) = f35(A,B,C,D,E,F) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 551 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) != f18(A,B,C,D) | -in(E,f30(A,B,C,D)) | in(F,f34(A,B,C,D,E)) | -in(F,the_carrier(B)) | -netstr_induced_subset(V6,A,B) | -element(V7,the_carrier(B)) | topstr_closure(A,V6) != f32(A,B,C,D,E) | V7 != F | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V7)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V7))) != V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 552 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) != f18(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | in(f37(A,B,C,D,E,F,V6,V7,V8),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 553 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) != f18(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | netstr_induced_subset(f38(A,B,C,D,E,F,V6,V7,V8),A,B) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 554 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) != f18(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | element(f39(A,B,C,D,E,F,V6,V7,V8),the_carrier(B)) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 555 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) != f18(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | topstr_closure(A,f38(A,B,C,D,E,F,V6,V7,V8)) = V6 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 556 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) != f18(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | f39(A,B,C,D,E,F,V6,V7,V8) = f37(A,B,C,D,E,F,V6,V7,V8) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 557 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) != f18(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,f39(A,B,C,D,E,F,V6,V7,V8))),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,f39(A,B,C,D,E,F,V6,V7,V8)))) = f38(A,B,C,D,E,F,V6,V7,V8) # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 558 empty_carrier(A) | -topological_space(A) | -top_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | f19(A,B,C,D) != f18(A,B,C,D) | in(E,f30(A,B,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | -in(f37(A,B,C,D,E,F,V6,V7,V8),V8) | -in(f37(A,B,C,D,E,F,V6,V7,V8),the_carrier(B)) | -netstr_induced_subset(V9,A,B) | -element(V10,the_carrier(B)) | topstr_closure(A,V9) != V6 | V10 != f37(A,B,C,D,E,F,V6,V7,V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(A,B,V10)),the_carrier(A),the_mapping(A,subnetstr_of_element(A,B,V10))) != V9 # label(s1_tarski__e6_39_3__yellow19__3) # label(axiom). [clausify(69)].
% 0.99/1.29 Derived: element(f1(c5),powerset(the_carrier(c5))). [resolve(71,a,72,a)].
% 0.99/1.29 Derived: empty(f1(c5)). [resolve(71,a,73,a)].
% 0.99/1.29 Derived: v1_membered(f1(c5)). [resolve(71,a,74,a)].
% 0.99/1.29 Derived: v2_membered(f1(c5)). [resolve(71,a,75,a)].
% 0.99/1.29 Derived: v3_membered(f1(c5)). [resolve(71,a,76,a)].
% 0.99/1.29 Derived: v4_membered(f1(c5)). [resolve(71,a,77,a)].
% 0.99/1.29 Derived: v5_membered(f1(c5)). [resolve(71,a,78,a)].
% 0.99/1.29 Derived: boundary_set(f1(c5),c5). [resolve(71,a,79,a)].
% 0.99/1.29 Derived: -topological_space(c5) | element(f2(c5),powerset(the_carrier(c5))). [resolve(71,a,80,b)].
% 0.99/1.29 Derived: -topological_space(c5) | empty(f2(c5)). [resolve(71,a,81,b)].
% 0.99/1.29 Derived: -topological_space(c5) | open_subset(f2(c5),c5). [resolve(71,a,82,b)].
% 0.99/1.29 Derived: -topological_space(c5) | closed_subset(f2(c5),c5). [resolve(71,a,83,b)].
% 0.99/1.29 Derived: -topological_space(c5) | v1_membered(f2(c5)). [resolve(71,a,84,b)].
% 0.99/1.29 Derived: -topological_space(c5) | v2_membered(f2(c5)). [resolve(71,a,85,b)].
% 0.99/1.29 Derived: -topological_space(c5) | v3_membered(f2(c5)). [resolve(71,a,86,b)].
% 0.99/1.29 Derived: -topological_space(c5) | v4_membered(f2(c5)). [resolve(71,a,87,b)].
% 0.99/1.29 Derived: -topological_space(c5) | v5_membered(f2(c5)). [resolve(71,a,88,b)].
% 0.99/1.29 Derived: -topological_space(c5) | boundary_set(f2(c5),c5). [resolve(71,a,89,b)].
% 0.99/1.29 Derived: -topological_space(c5) | nowhere_dense(f2(c5),c5). [resolve(71,a,90,b)].
% 0.99/1.29 Derived: -topological_space(c5) | element(f5(c5),powerset(the_carrier(c5))). [resolve(71,a,91,b)].
% 0.99/1.29 Derived: -topological_space(c5) | open_subset(f5(c5),c5). [resolve(71,a,92,b)].
% 0.99/1.29 Derived: -topological_space(c5) | element(f6(c5),powerset(the_carrier(c5))). [resolve(71,a,93,b)].
% 0.99/1.29 Derived: -topological_space(c5) | open_subset(f6(c5),c5). [resolve(71,a,94,b)].
% 0.99/1.29 Derived: -topological_space(c5) | closed_subset(f6(c5),c5). [resolve(71,a,95,b)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | element(f7(c5),powerset(the_carrier(c5))). [resolve(71,a,96,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | -empty(f7(c5)). [resolve(71,a,97,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | open_subset(f7(c5),c5). [resolve(71,a,98,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | closed_subset(f7(c5),c5). [resolve(71,a,99,c)].
% 0.99/1.29 Derived: -topological_space(c5) | -element(A,powerset(the_carrier(c5))) | -nowhere_dense(A,c5) | boundary_set(A,c5). [resolve(71,a,100,b)].
% 0.99/1.29 Derived: -topological_space(c5) | -element(A,powerset(the_carrier(c5))) | -closed_subset(A,c5) | -boundary_set(A,c5) | nowhere_dense(A,c5). [resolve(71,a,101,b)].
% 0.99/1.29 Derived: -topological_space(c5) | -element(A,powerset(the_carrier(c5))) | -open_subset(A,c5) | -nowhere_dense(A,c5) | empty(A). [resolve(71,a,102,b)].
% 0.99/1.29 Derived: -topological_space(c5) | -element(A,powerset(the_carrier(c5))) | -open_subset(A,c5) | -nowhere_dense(A,c5) | closed_subset(A,c5). [resolve(71,a,103,b)].
% 0.99/1.29 Derived: -topological_space(c5) | -element(A,powerset(the_carrier(c5))) | -open_subset(A,c5) | -nowhere_dense(A,c5) | v1_membered(A). [resolve(71,a,104,b)].
% 0.99/1.29 Derived: -topological_space(c5) | -element(A,powerset(the_carrier(c5))) | -open_subset(A,c5) | -nowhere_dense(A,c5) | v2_membered(A). [resolve(71,a,105,b)].
% 0.99/1.29 Derived: -topological_space(c5) | -element(A,powerset(the_carrier(c5))) | -open_subset(A,c5) | -nowhere_dense(A,c5) | v3_membered(A). [resolve(71,a,106,b)].
% 0.99/1.29 Derived: -topological_space(c5) | -element(A,powerset(the_carrier(c5))) | -open_subset(A,c5) | -nowhere_dense(A,c5) | v4_membered(A). [resolve(71,a,107,b)].
% 0.99/1.29 Derived: -topological_space(c5) | -element(A,powerset(the_carrier(c5))) | -open_subset(A,c5) | -nowhere_dense(A,c5) | v5_membered(A). [resolve(71,a,108,b)].
% 0.99/1.29 Derived: -topological_space(c5) | element(f13(c5),powerset(the_carrier(c5))). [resolve(71,a,110,b)].
% 0.99/1.29 Derived: -topological_space(c5) | closed_subset(f13(c5),c5). [resolve(71,a,111,b)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | element(f14(c5),powerset(the_carrier(c5))). [resolve(71,a,112,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | -empty(f14(c5)). [resolve(71,a,113,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | closed_subset(f14(c5),c5). [resolve(71,a,114,c)].
% 0.99/1.29 Derived: -topological_space(c5) | -element(A,powerset(the_carrier(c5))) | -empty(A) | open_subset(A,c5). [resolve(71,a,115,b)].
% 0.99/1.29 Derived: -topological_space(c5) | -element(A,powerset(the_carrier(c5))) | -empty(A) | closed_subset(A,c5). [resolve(71,a,116,b)].
% 0.99/1.29 Derived: -element(A,powerset(the_carrier(c5))) | -empty(A) | boundary_set(A,c5). [resolve(71,a,117,a)].
% 0.99/1.29 Derived: -topological_space(c5) | -element(A,powerset(the_carrier(c5))) | -empty(A) | nowhere_dense(A,c5). [resolve(71,a,118,b)].
% 0.99/1.29 Derived: -topological_space(c5) | -element(A,powerset(the_carrier(c5))) | closed_subset(topstr_closure(c5,A),c5). [resolve(71,a,119,b)].
% 0.99/1.29 Derived: -element(A,powerset(the_carrier(c5))) | element(topstr_closure(c5,A),powerset(the_carrier(c5))). [resolve(71,a,120,a)].
% 0.99/1.29 Derived: one_sorted_str(c5). [resolve(71,a,121,a)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f18(c5,A,B,C) = f17(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | in(f31(c5,A,B,C,D),cartesian_product2(B,C)). [resolve(71,a,122,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f18(c5,A,B,C) = f17(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | f31(c5,A,B,C,D) = D. [resolve(71,a,123,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f18(c5,A,B,C) = f17(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | ordered_pair(f32(c5,A,B,C,D),f33(c5,A,B,C,D)) = D. [resolve(71,a,124,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f18(c5,A,B,C) = f17(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | in(f32(c5,A,B,C,D),B). [resolve(71,a,125,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f18(c5,A,B,C) = f17(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | f34(c5,A,B,C,D) = f33(c5,A,B,C,D). [resolve(71,a,126,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f18(c5,A,B,C) = f17(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | in(E,the_carrier(A)). [resolve(71,a,127,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f18(c5,A,B,C) = f17(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | netstr_induced_subset(f35(c5,A,B,C,D,E),c5,A). [resolve(71,a,128,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f18(c5,A,B,C) = f17(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | element(f36(c5,A,B,C,D,E),the_carrier(A)). [resolve(71,a,129,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f18(c5,A,B,C) = f17(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | topstr_closure(c5,f35(c5,A,B,C,D,E)) = f32(c5,A,B,C,D). [resolve(71,a,130,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f18(c5,A,B,C) = f17(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | f36(c5,A,B,C,D,E) = E. [resolve(71,a,131,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f18(c5,A,B,C) = f17(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f36(c5,A,B,C,D,E))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f36(c5,A,B,C,D,E)))) = f35(c5,A,B,C,D,E). [resolve(71,a,132,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f18(c5,A,B,C) = f17(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | in(E,f34(c5,A,B,C,D)) | -in(E,the_carrier(A)) | -netstr_induced_subset(F,c5,A) | -element(V6,the_carrier(A)) | topstr_closure(c5,F) != f32(c5,A,B,C,D) | V6 != E | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V6)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V6))) != F. [resolve(71,a,133,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f18(c5,A,B,C) = f17(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | in(f37(c5,A,B,C,D,E,F,V6,V7),the_carrier(A)). [resolve(71,a,134,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f18(c5,A,B,C) = f17(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | netstr_induced_subset(f38(c5,A,B,C,D,E,F,V6,V7),c5,A). [resolve(71,a,135,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f18(c5,A,B,C) = f17(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | element(f39(c5,A,B,C,D,E,F,V6,V7),the_carrier(A)). [resolve(71,a,136,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f18(c5,A,B,C) = f17(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | topstr_closure(c5,f38(c5,A,B,C,D,E,F,V6,V7)) = F. [resolve(71,a,137,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f18(c5,A,B,C) = f17(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | f39(c5,A,B,C,D,E,F,V6,V7) = f37(c5,A,B,C,D,E,F,V6,V7). [resolve(71,a,138,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f18(c5,A,B,C) = f17(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f39(c5,A,B,C,D,E,F,V6,V7))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f39(c5,A,B,C,D,E,F,V6,V7)))) = f38(c5,A,B,C,D,E,F,V6,V7). [resolve(71,a,139,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f18(c5,A,B,C) = f17(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | -in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | -in(f37(c5,A,B,C,D,E,F,V6,V7),the_carrier(A)) | -netstr_induced_subset(V8,c5,A) | -element(V9,the_carrier(A)) | topstr_closure(c5,V8) != F | V9 != f37(c5,A,B,C,D,E,F,V6,V7) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V9)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V9))) != V8. [resolve(71,a,140,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f20(c5,A,B,C),f21(c5,A,B,C)) = f18(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | in(f31(c5,A,B,C,D),cartesian_product2(B,C)). [resolve(71,a,141,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f20(c5,A,B,C),f21(c5,A,B,C)) = f18(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | f31(c5,A,B,C,D) = D. [resolve(71,a,142,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f20(c5,A,B,C),f21(c5,A,B,C)) = f18(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | ordered_pair(f32(c5,A,B,C,D),f33(c5,A,B,C,D)) = D. [resolve(71,a,143,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f20(c5,A,B,C),f21(c5,A,B,C)) = f18(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | in(f32(c5,A,B,C,D),B). [resolve(71,a,144,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f20(c5,A,B,C),f21(c5,A,B,C)) = f18(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | f34(c5,A,B,C,D) = f33(c5,A,B,C,D). [resolve(71,a,145,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f20(c5,A,B,C),f21(c5,A,B,C)) = f18(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | in(E,the_carrier(A)). [resolve(71,a,146,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f20(c5,A,B,C),f21(c5,A,B,C)) = f18(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | netstr_induced_subset(f35(c5,A,B,C,D,E),c5,A). [resolve(71,a,147,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f20(c5,A,B,C),f21(c5,A,B,C)) = f18(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | element(f36(c5,A,B,C,D,E),the_carrier(A)). [resolve(71,a,148,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f20(c5,A,B,C),f21(c5,A,B,C)) = f18(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | topstr_closure(c5,f35(c5,A,B,C,D,E)) = f32(c5,A,B,C,D). [resolve(71,a,149,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f20(c5,A,B,C),f21(c5,A,B,C)) = f18(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | f36(c5,A,B,C,D,E) = E. [resolve(71,a,150,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f20(c5,A,B,C),f21(c5,A,B,C)) = f18(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f36(c5,A,B,C,D,E))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f36(c5,A,B,C,D,E)))) = f35(c5,A,B,C,D,E). [resolve(71,a,151,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f20(c5,A,B,C),f21(c5,A,B,C)) = f18(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | in(E,f34(c5,A,B,C,D)) | -in(E,the_carrier(A)) | -netstr_induced_subset(F,c5,A) | -element(V6,the_carrier(A)) | topstr_closure(c5,F) != f32(c5,A,B,C,D) | V6 != E | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V6)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V6))) != F. [resolve(71,a,152,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f20(c5,A,B,C),f21(c5,A,B,C)) = f18(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | in(f37(c5,A,B,C,D,E,F,V6,V7),the_carrier(A)). [resolve(71,a,153,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f20(c5,A,B,C),f21(c5,A,B,C)) = f18(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | netstr_induced_subset(f38(c5,A,B,C,D,E,F,V6,V7),c5,A). [resolve(71,a,154,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f20(c5,A,B,C),f21(c5,A,B,C)) = f18(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | element(f39(c5,A,B,C,D,E,F,V6,V7),the_carrier(A)). [resolve(71,a,155,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f20(c5,A,B,C),f21(c5,A,B,C)) = f18(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | topstr_closure(c5,f38(c5,A,B,C,D,E,F,V6,V7)) = F. [resolve(71,a,156,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f20(c5,A,B,C),f21(c5,A,B,C)) = f18(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | f39(c5,A,B,C,D,E,F,V6,V7) = f37(c5,A,B,C,D,E,F,V6,V7). [resolve(71,a,157,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f20(c5,A,B,C),f21(c5,A,B,C)) = f18(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f39(c5,A,B,C,D,E,F,V6,V7))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f39(c5,A,B,C,D,E,F,V6,V7)))) = f38(c5,A,B,C,D,E,F,V6,V7). [resolve(71,a,158,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f20(c5,A,B,C),f21(c5,A,B,C)) = f18(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | -in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | -in(f37(c5,A,B,C,D,E,F,V6,V7),the_carrier(A)) | -netstr_induced_subset(V8,c5,A) | -element(V9,the_carrier(A)) | topstr_closure(c5,V8) != F | V9 != f37(c5,A,B,C,D,E,F,V6,V7) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V9)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V9))) != V8. [resolve(71,a,159,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f20(c5,A,B,C),B) | -in(D,f30(c5,A,B,C)) | in(f31(c5,A,B,C,D),cartesian_product2(B,C)). [resolve(71,a,160,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f20(c5,A,B,C),B) | -in(D,f30(c5,A,B,C)) | f31(c5,A,B,C,D) = D. [resolve(71,a,161,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f20(c5,A,B,C),B) | -in(D,f30(c5,A,B,C)) | ordered_pair(f32(c5,A,B,C,D),f33(c5,A,B,C,D)) = D. [resolve(71,a,162,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f20(c5,A,B,C),B) | -in(D,f30(c5,A,B,C)) | in(f32(c5,A,B,C,D),B). [resolve(71,a,163,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f20(c5,A,B,C),B) | -in(D,f30(c5,A,B,C)) | f34(c5,A,B,C,D) = f33(c5,A,B,C,D). [resolve(71,a,164,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f20(c5,A,B,C),B) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | in(E,the_carrier(A)). [resolve(71,a,165,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f20(c5,A,B,C),B) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | netstr_induced_subset(f35(c5,A,B,C,D,E),c5,A). [resolve(71,a,166,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f20(c5,A,B,C),B) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | element(f36(c5,A,B,C,D,E),the_carrier(A)). [resolve(71,a,167,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f20(c5,A,B,C),B) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | topstr_closure(c5,f35(c5,A,B,C,D,E)) = f32(c5,A,B,C,D). [resolve(71,a,168,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f20(c5,A,B,C),B) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | f36(c5,A,B,C,D,E) = E. [resolve(71,a,169,c)].
% 0.99/1.29 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f20(c5,A,B,C),B) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f36(c5,A,B,C,D,E))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f36(c5,A,B,C,D,E)))) = f35(c5,A,B,C,D,E). [resolve(71,a,170,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f20(c5,A,B,C),B) | -in(D,f30(c5,A,B,C)) | in(E,f34(c5,A,B,C,D)) | -in(E,the_carrier(A)) | -netstr_induced_subset(F,c5,A) | -element(V6,the_carrier(A)) | topstr_closure(c5,F) != f32(c5,A,B,C,D) | V6 != E | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V6)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V6))) != F. [resolve(71,a,171,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f20(c5,A,B,C),B) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | in(f37(c5,A,B,C,D,E,F,V6,V7),the_carrier(A)). [resolve(71,a,172,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f20(c5,A,B,C),B) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | netstr_induced_subset(f38(c5,A,B,C,D,E,F,V6,V7),c5,A). [resolve(71,a,173,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f20(c5,A,B,C),B) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | element(f39(c5,A,B,C,D,E,F,V6,V7),the_carrier(A)). [resolve(71,a,174,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f20(c5,A,B,C),B) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | topstr_closure(c5,f38(c5,A,B,C,D,E,F,V6,V7)) = F. [resolve(71,a,175,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f20(c5,A,B,C),B) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | f39(c5,A,B,C,D,E,F,V6,V7) = f37(c5,A,B,C,D,E,F,V6,V7). [resolve(71,a,176,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f20(c5,A,B,C),B) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f39(c5,A,B,C,D,E,F,V6,V7))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f39(c5,A,B,C,D,E,F,V6,V7)))) = f38(c5,A,B,C,D,E,F,V6,V7). [resolve(71,a,177,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f20(c5,A,B,C),B) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | -in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | -in(f37(c5,A,B,C,D,E,F,V6,V7),the_carrier(A)) | -netstr_induced_subset(V8,c5,A) | -element(V9,the_carrier(A)) | topstr_closure(c5,V8) != F | V9 != f37(c5,A,B,C,D,E,F,V6,V7) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V9)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V9))) != V8. [resolve(71,a,178,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f22(c5,A,B,C) = f21(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | in(f31(c5,A,B,C,D),cartesian_product2(B,C)). [resolve(71,a,179,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f22(c5,A,B,C) = f21(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | f31(c5,A,B,C,D) = D. [resolve(71,a,180,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f22(c5,A,B,C) = f21(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | ordered_pair(f32(c5,A,B,C,D),f33(c5,A,B,C,D)) = D. [resolve(71,a,181,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f22(c5,A,B,C) = f21(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | in(f32(c5,A,B,C,D),B). [resolve(71,a,182,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f22(c5,A,B,C) = f21(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | f34(c5,A,B,C,D) = f33(c5,A,B,C,D). [resolve(71,a,183,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f22(c5,A,B,C) = f21(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | in(E,the_carrier(A)). [resolve(71,a,184,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f22(c5,A,B,C) = f21(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | netstr_induced_subset(f35(c5,A,B,C,D,E),c5,A). [resolve(71,a,185,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f22(c5,A,B,C) = f21(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | element(f36(c5,A,B,C,D,E),the_carrier(A)). [resolve(71,a,186,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f22(c5,A,B,C) = f21(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | topstr_closure(c5,f35(c5,A,B,C,D,E)) = f32(c5,A,B,C,D). [resolve(71,a,187,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f22(c5,A,B,C) = f21(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | f36(c5,A,B,C,D,E) = E. [resolve(71,a,188,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f22(c5,A,B,C) = f21(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f36(c5,A,B,C,D,E))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f36(c5,A,B,C,D,E)))) = f35(c5,A,B,C,D,E). [resolve(71,a,189,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f22(c5,A,B,C) = f21(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | in(E,f34(c5,A,B,C,D)) | -in(E,the_carrier(A)) | -netstr_induced_subset(F,c5,A) | -element(V6,the_carrier(A)) | topstr_closure(c5,F) != f32(c5,A,B,C,D) | V6 != E | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V6)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V6))) != F. [resolve(71,a,190,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f22(c5,A,B,C) = f21(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | in(f37(c5,A,B,C,D,E,F,V6,V7),the_carrier(A)). [resolve(71,a,191,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f22(c5,A,B,C) = f21(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | netstr_induced_subset(f38(c5,A,B,C,D,E,F,V6,V7),c5,A). [resolve(71,a,192,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f22(c5,A,B,C) = f21(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | element(f39(c5,A,B,C,D,E,F,V6,V7),the_carrier(A)). [resolve(71,a,193,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f22(c5,A,B,C) = f21(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | topstr_closure(c5,f38(c5,A,B,C,D,E,F,V6,V7)) = F. [resolve(71,a,194,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f22(c5,A,B,C) = f21(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | f39(c5,A,B,C,D,E,F,V6,V7) = f37(c5,A,B,C,D,E,F,V6,V7). [resolve(71,a,195,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f22(c5,A,B,C) = f21(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f39(c5,A,B,C,D,E,F,V6,V7))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f39(c5,A,B,C,D,E,F,V6,V7)))) = f38(c5,A,B,C,D,E,F,V6,V7). [resolve(71,a,196,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f22(c5,A,B,C) = f21(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | -in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | -in(f37(c5,A,B,C,D,E,F,V6,V7),the_carrier(A)) | -netstr_induced_subset(V8,c5,A) | -element(V9,the_carrier(A)) | topstr_closure(c5,V8) != F | V9 != f37(c5,A,B,C,D,E,F,V6,V7) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V9)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V9))) != V8. [resolve(71,a,197,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | in(B,the_carrier(A)) | -in(E,f30(c5,A,C,D)) | in(f31(c5,A,C,D,E),cartesian_product2(C,D)). [resolve(71,a,198,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | in(B,the_carrier(A)) | -in(E,f30(c5,A,C,D)) | f31(c5,A,C,D,E) = E. [resolve(71,a,199,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | in(B,the_carrier(A)) | -in(E,f30(c5,A,C,D)) | ordered_pair(f32(c5,A,C,D,E),f33(c5,A,C,D,E)) = E. [resolve(71,a,200,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | in(B,the_carrier(A)) | -in(E,f30(c5,A,C,D)) | in(f32(c5,A,C,D,E),C). [resolve(71,a,201,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | in(B,the_carrier(A)) | -in(E,f30(c5,A,C,D)) | f34(c5,A,C,D,E) = f33(c5,A,C,D,E). [resolve(71,a,202,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | in(B,the_carrier(A)) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | in(F,the_carrier(A)). [resolve(71,a,203,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | in(B,the_carrier(A)) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | netstr_induced_subset(f35(c5,A,C,D,E,F),c5,A). [resolve(71,a,204,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | in(B,the_carrier(A)) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | element(f36(c5,A,C,D,E,F),the_carrier(A)). [resolve(71,a,205,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | in(B,the_carrier(A)) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | topstr_closure(c5,f35(c5,A,C,D,E,F)) = f32(c5,A,C,D,E). [resolve(71,a,206,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | in(B,the_carrier(A)) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | f36(c5,A,C,D,E,F) = F. [resolve(71,a,207,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | in(B,the_carrier(A)) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f36(c5,A,C,D,E,F))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f36(c5,A,C,D,E,F)))) = f35(c5,A,C,D,E,F). [resolve(71,a,208,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | in(B,the_carrier(A)) | -in(E,f30(c5,A,C,D)) | in(F,f34(c5,A,C,D,E)) | -in(F,the_carrier(A)) | -netstr_induced_subset(V6,c5,A) | -element(V7,the_carrier(A)) | topstr_closure(c5,V6) != f32(c5,A,C,D,E) | V7 != F | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V7)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V7))) != V6. [resolve(71,a,209,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | in(B,the_carrier(A)) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | in(f37(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)). [resolve(71,a,210,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | in(B,the_carrier(A)) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | netstr_induced_subset(f38(c5,A,C,D,E,F,V6,V7,V8),c5,A). [resolve(71,a,211,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | in(B,the_carrier(A)) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | element(f39(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)). [resolve(71,a,212,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | in(B,the_carrier(A)) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | topstr_closure(c5,f38(c5,A,C,D,E,F,V6,V7,V8)) = V6. [resolve(71,a,213,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | in(B,the_carrier(A)) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | f39(c5,A,C,D,E,F,V6,V7,V8) = f37(c5,A,C,D,E,F,V6,V7,V8). [resolve(71,a,214,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | in(B,the_carrier(A)) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f39(c5,A,C,D,E,F,V6,V7,V8))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f39(c5,A,C,D,E,F,V6,V7,V8)))) = f38(c5,A,C,D,E,F,V6,V7,V8). [resolve(71,a,215,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | in(B,the_carrier(A)) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | -in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | -in(f37(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)) | -netstr_induced_subset(V9,c5,A) | -element(V10,the_carrier(A)) | topstr_closure(c5,V9) != V6 | V10 != f37(c5,A,C,D,E,F,V6,V7,V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V10)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V10))) != V9. [resolve(71,a,216,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | netstr_induced_subset(f23(c5,A,C,D,B),c5,A) | -in(E,f30(c5,A,C,D)) | in(f31(c5,A,C,D,E),cartesian_product2(C,D)). [resolve(71,a,217,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | netstr_induced_subset(f23(c5,A,C,D,B),c5,A) | -in(E,f30(c5,A,C,D)) | f31(c5,A,C,D,E) = E. [resolve(71,a,218,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | netstr_induced_subset(f23(c5,A,C,D,B),c5,A) | -in(E,f30(c5,A,C,D)) | ordered_pair(f32(c5,A,C,D,E),f33(c5,A,C,D,E)) = E. [resolve(71,a,219,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | netstr_induced_subset(f23(c5,A,C,D,B),c5,A) | -in(E,f30(c5,A,C,D)) | in(f32(c5,A,C,D,E),C). [resolve(71,a,220,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | netstr_induced_subset(f23(c5,A,C,D,B),c5,A) | -in(E,f30(c5,A,C,D)) | f34(c5,A,C,D,E) = f33(c5,A,C,D,E). [resolve(71,a,221,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | netstr_induced_subset(f23(c5,A,C,D,B),c5,A) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | in(F,the_carrier(A)). [resolve(71,a,222,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | netstr_induced_subset(f23(c5,A,C,D,B),c5,A) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | netstr_induced_subset(f35(c5,A,C,D,E,F),c5,A). [resolve(71,a,223,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | netstr_induced_subset(f23(c5,A,C,D,B),c5,A) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | element(f36(c5,A,C,D,E,F),the_carrier(A)). [resolve(71,a,224,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | netstr_induced_subset(f23(c5,A,C,D,B),c5,A) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | topstr_closure(c5,f35(c5,A,C,D,E,F)) = f32(c5,A,C,D,E). [resolve(71,a,225,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | netstr_induced_subset(f23(c5,A,C,D,B),c5,A) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | f36(c5,A,C,D,E,F) = F. [resolve(71,a,226,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | netstr_induced_subset(f23(c5,A,C,D,B),c5,A) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f36(c5,A,C,D,E,F))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f36(c5,A,C,D,E,F)))) = f35(c5,A,C,D,E,F). [resolve(71,a,227,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | netstr_induced_subset(f23(c5,A,C,D,B),c5,A) | -in(E,f30(c5,A,C,D)) | in(F,f34(c5,A,C,D,E)) | -in(F,the_carrier(A)) | -netstr_induced_subset(V6,c5,A) | -element(V7,the_carrier(A)) | topstr_closure(c5,V6) != f32(c5,A,C,D,E) | V7 != F | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V7)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V7))) != V6. [resolve(71,a,228,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | netstr_induced_subset(f23(c5,A,C,D,B),c5,A) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | in(f37(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)). [resolve(71,a,229,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | netstr_induced_subset(f23(c5,A,C,D,B),c5,A) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | netstr_induced_subset(f38(c5,A,C,D,E,F,V6,V7,V8),c5,A). [resolve(71,a,230,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | netstr_induced_subset(f23(c5,A,C,D,B),c5,A) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | element(f39(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)). [resolve(71,a,231,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | netstr_induced_subset(f23(c5,A,C,D,B),c5,A) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | topstr_closure(c5,f38(c5,A,C,D,E,F,V6,V7,V8)) = V6. [resolve(71,a,232,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | netstr_induced_subset(f23(c5,A,C,D,B),c5,A) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | f39(c5,A,C,D,E,F,V6,V7,V8) = f37(c5,A,C,D,E,F,V6,V7,V8). [resolve(71,a,233,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | netstr_induced_subset(f23(c5,A,C,D,B),c5,A) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f39(c5,A,C,D,E,F,V6,V7,V8))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f39(c5,A,C,D,E,F,V6,V7,V8)))) = f38(c5,A,C,D,E,F,V6,V7,V8). [resolve(71,a,234,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | netstr_induced_subset(f23(c5,A,C,D,B),c5,A) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | -in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | -in(f37(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)) | -netstr_induced_subset(V9,c5,A) | -element(V10,the_carrier(A)) | topstr_closure(c5,V9) != V6 | V10 != f37(c5,A,C,D,E,F,V6,V7,V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V10)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V10))) != V9. [resolve(71,a,235,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | element(f24(c5,A,C,D,B),the_carrier(A)) | -in(E,f30(c5,A,C,D)) | in(f31(c5,A,C,D,E),cartesian_product2(C,D)). [resolve(71,a,236,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | element(f24(c5,A,C,D,B),the_carrier(A)) | -in(E,f30(c5,A,C,D)) | f31(c5,A,C,D,E) = E. [resolve(71,a,237,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | element(f24(c5,A,C,D,B),the_carrier(A)) | -in(E,f30(c5,A,C,D)) | ordered_pair(f32(c5,A,C,D,E),f33(c5,A,C,D,E)) = E. [resolve(71,a,238,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | element(f24(c5,A,C,D,B),the_carrier(A)) | -in(E,f30(c5,A,C,D)) | in(f32(c5,A,C,D,E),C). [resolve(71,a,239,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | element(f24(c5,A,C,D,B),the_carrier(A)) | -in(E,f30(c5,A,C,D)) | f34(c5,A,C,D,E) = f33(c5,A,C,D,E). [resolve(71,a,240,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | element(f24(c5,A,C,D,B),the_carrier(A)) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | in(F,the_carrier(A)). [resolve(71,a,241,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | element(f24(c5,A,C,D,B),the_carrier(A)) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | netstr_induced_subset(f35(c5,A,C,D,E,F),c5,A). [resolve(71,a,242,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | element(f24(c5,A,C,D,B),the_carrier(A)) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | element(f36(c5,A,C,D,E,F),the_carrier(A)). [resolve(71,a,243,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | element(f24(c5,A,C,D,B),the_carrier(A)) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | topstr_closure(c5,f35(c5,A,C,D,E,F)) = f32(c5,A,C,D,E). [resolve(71,a,244,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | element(f24(c5,A,C,D,B),the_carrier(A)) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | f36(c5,A,C,D,E,F) = F. [resolve(71,a,245,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | element(f24(c5,A,C,D,B),the_carrier(A)) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f36(c5,A,C,D,E,F))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f36(c5,A,C,D,E,F)))) = f35(c5,A,C,D,E,F). [resolve(71,a,246,c)].
% 0.99/1.30 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | element(f24(c5,A,C,D,B),the_carrier(A)) | -in(E,f30(c5,A,C,D)) | in(F,f34(c5,A,C,D,E)) | -in(F,the_carrier(A)) | -netstr_induced_subset(V6,c5,A) | -element(V7,the_carrier(A)) | topstr_closure(c5,V6) != f32(c5,A,C,D,E) | V7 != F | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V7)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V7))) != V6. [resolve(71,a,247,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | element(f24(c5,A,C,D,B),the_carrier(A)) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | in(f37(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)). [resolve(71,a,248,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | element(f24(c5,A,C,D,B),the_carrier(A)) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | netstr_induced_subset(f38(c5,A,C,D,E,F,V6,V7,V8),c5,A). [resolve(71,a,249,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | element(f24(c5,A,C,D,B),the_carrier(A)) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | element(f39(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)). [resolve(71,a,250,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | element(f24(c5,A,C,D,B),the_carrier(A)) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | topstr_closure(c5,f38(c5,A,C,D,E,F,V6,V7,V8)) = V6. [resolve(71,a,251,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | element(f24(c5,A,C,D,B),the_carrier(A)) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | f39(c5,A,C,D,E,F,V6,V7,V8) = f37(c5,A,C,D,E,F,V6,V7,V8). [resolve(71,a,252,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | element(f24(c5,A,C,D,B),the_carrier(A)) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f39(c5,A,C,D,E,F,V6,V7,V8))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f39(c5,A,C,D,E,F,V6,V7,V8)))) = f38(c5,A,C,D,E,F,V6,V7,V8). [resolve(71,a,253,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | element(f24(c5,A,C,D,B),the_carrier(A)) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | -in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | -in(f37(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)) | -netstr_induced_subset(V9,c5,A) | -element(V10,the_carrier(A)) | topstr_closure(c5,V9) != V6 | V10 != f37(c5,A,C,D,E,F,V6,V7,V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V10)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V10))) != V9. [resolve(71,a,254,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | topstr_closure(c5,f23(c5,A,C,D,B)) = f20(c5,A,C,D) | -in(E,f30(c5,A,C,D)) | in(f31(c5,A,C,D,E),cartesian_product2(C,D)). [resolve(71,a,255,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | topstr_closure(c5,f23(c5,A,C,D,B)) = f20(c5,A,C,D) | -in(E,f30(c5,A,C,D)) | f31(c5,A,C,D,E) = E. [resolve(71,a,256,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | topstr_closure(c5,f23(c5,A,C,D,B)) = f20(c5,A,C,D) | -in(E,f30(c5,A,C,D)) | ordered_pair(f32(c5,A,C,D,E),f33(c5,A,C,D,E)) = E. [resolve(71,a,257,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | topstr_closure(c5,f23(c5,A,C,D,B)) = f20(c5,A,C,D) | -in(E,f30(c5,A,C,D)) | in(f32(c5,A,C,D,E),C). [resolve(71,a,258,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | topstr_closure(c5,f23(c5,A,C,D,B)) = f20(c5,A,C,D) | -in(E,f30(c5,A,C,D)) | f34(c5,A,C,D,E) = f33(c5,A,C,D,E). [resolve(71,a,259,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | topstr_closure(c5,f23(c5,A,C,D,B)) = f20(c5,A,C,D) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | in(F,the_carrier(A)). [resolve(71,a,260,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | topstr_closure(c5,f23(c5,A,C,D,B)) = f20(c5,A,C,D) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | netstr_induced_subset(f35(c5,A,C,D,E,F),c5,A). [resolve(71,a,261,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | topstr_closure(c5,f23(c5,A,C,D,B)) = f20(c5,A,C,D) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | element(f36(c5,A,C,D,E,F),the_carrier(A)). [resolve(71,a,262,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | topstr_closure(c5,f23(c5,A,C,D,B)) = f20(c5,A,C,D) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | topstr_closure(c5,f35(c5,A,C,D,E,F)) = f32(c5,A,C,D,E). [resolve(71,a,263,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | topstr_closure(c5,f23(c5,A,C,D,B)) = f20(c5,A,C,D) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | f36(c5,A,C,D,E,F) = F. [resolve(71,a,264,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | topstr_closure(c5,f23(c5,A,C,D,B)) = f20(c5,A,C,D) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f36(c5,A,C,D,E,F))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f36(c5,A,C,D,E,F)))) = f35(c5,A,C,D,E,F). [resolve(71,a,265,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | topstr_closure(c5,f23(c5,A,C,D,B)) = f20(c5,A,C,D) | -in(E,f30(c5,A,C,D)) | in(F,f34(c5,A,C,D,E)) | -in(F,the_carrier(A)) | -netstr_induced_subset(V6,c5,A) | -element(V7,the_carrier(A)) | topstr_closure(c5,V6) != f32(c5,A,C,D,E) | V7 != F | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V7)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V7))) != V6. [resolve(71,a,266,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | topstr_closure(c5,f23(c5,A,C,D,B)) = f20(c5,A,C,D) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | in(f37(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)). [resolve(71,a,267,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | topstr_closure(c5,f23(c5,A,C,D,B)) = f20(c5,A,C,D) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | netstr_induced_subset(f38(c5,A,C,D,E,F,V6,V7,V8),c5,A). [resolve(71,a,268,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | topstr_closure(c5,f23(c5,A,C,D,B)) = f20(c5,A,C,D) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | element(f39(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)). [resolve(71,a,269,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | topstr_closure(c5,f23(c5,A,C,D,B)) = f20(c5,A,C,D) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | topstr_closure(c5,f38(c5,A,C,D,E,F,V6,V7,V8)) = V6. [resolve(71,a,270,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | topstr_closure(c5,f23(c5,A,C,D,B)) = f20(c5,A,C,D) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | f39(c5,A,C,D,E,F,V6,V7,V8) = f37(c5,A,C,D,E,F,V6,V7,V8). [resolve(71,a,271,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | topstr_closure(c5,f23(c5,A,C,D,B)) = f20(c5,A,C,D) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f39(c5,A,C,D,E,F,V6,V7,V8))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f39(c5,A,C,D,E,F,V6,V7,V8)))) = f38(c5,A,C,D,E,F,V6,V7,V8). [resolve(71,a,272,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | topstr_closure(c5,f23(c5,A,C,D,B)) = f20(c5,A,C,D) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | -in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | -in(f37(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)) | -netstr_induced_subset(V9,c5,A) | -element(V10,the_carrier(A)) | topstr_closure(c5,V9) != V6 | V10 != f37(c5,A,C,D,E,F,V6,V7,V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V10)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V10))) != V9. [resolve(71,a,273,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | f24(c5,A,C,D,B) = B | -in(E,f30(c5,A,C,D)) | in(f31(c5,A,C,D,E),cartesian_product2(C,D)). [resolve(71,a,274,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | f24(c5,A,C,D,B) = B | -in(E,f30(c5,A,C,D)) | f31(c5,A,C,D,E) = E. [resolve(71,a,275,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | f24(c5,A,C,D,B) = B | -in(E,f30(c5,A,C,D)) | ordered_pair(f32(c5,A,C,D,E),f33(c5,A,C,D,E)) = E. [resolve(71,a,276,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | f24(c5,A,C,D,B) = B | -in(E,f30(c5,A,C,D)) | in(f32(c5,A,C,D,E),C). [resolve(71,a,277,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | f24(c5,A,C,D,B) = B | -in(E,f30(c5,A,C,D)) | f34(c5,A,C,D,E) = f33(c5,A,C,D,E). [resolve(71,a,278,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | f24(c5,A,C,D,B) = B | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | in(F,the_carrier(A)). [resolve(71,a,279,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | f24(c5,A,C,D,B) = B | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | netstr_induced_subset(f35(c5,A,C,D,E,F),c5,A). [resolve(71,a,280,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | f24(c5,A,C,D,B) = B | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | element(f36(c5,A,C,D,E,F),the_carrier(A)). [resolve(71,a,281,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | f24(c5,A,C,D,B) = B | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | topstr_closure(c5,f35(c5,A,C,D,E,F)) = f32(c5,A,C,D,E). [resolve(71,a,282,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | f24(c5,A,C,D,B) = B | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | f36(c5,A,C,D,E,F) = F. [resolve(71,a,283,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | f24(c5,A,C,D,B) = B | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f36(c5,A,C,D,E,F))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f36(c5,A,C,D,E,F)))) = f35(c5,A,C,D,E,F). [resolve(71,a,284,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | f24(c5,A,C,D,B) = B | -in(E,f30(c5,A,C,D)) | in(F,f34(c5,A,C,D,E)) | -in(F,the_carrier(A)) | -netstr_induced_subset(V6,c5,A) | -element(V7,the_carrier(A)) | topstr_closure(c5,V6) != f32(c5,A,C,D,E) | V7 != F | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V7)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V7))) != V6. [resolve(71,a,285,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | f24(c5,A,C,D,B) = B | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | in(f37(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)). [resolve(71,a,286,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | f24(c5,A,C,D,B) = B | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | netstr_induced_subset(f38(c5,A,C,D,E,F,V6,V7,V8),c5,A). [resolve(71,a,287,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | f24(c5,A,C,D,B) = B | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | element(f39(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)). [resolve(71,a,288,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | f24(c5,A,C,D,B) = B | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | topstr_closure(c5,f38(c5,A,C,D,E,F,V6,V7,V8)) = V6. [resolve(71,a,289,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | f24(c5,A,C,D,B) = B | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | f39(c5,A,C,D,E,F,V6,V7,V8) = f37(c5,A,C,D,E,F,V6,V7,V8). [resolve(71,a,290,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | f24(c5,A,C,D,B) = B | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f39(c5,A,C,D,E,F,V6,V7,V8))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f39(c5,A,C,D,E,F,V6,V7,V8)))) = f38(c5,A,C,D,E,F,V6,V7,V8). [resolve(71,a,291,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | f24(c5,A,C,D,B) = B | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | -in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | -in(f37(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)) | -netstr_induced_subset(V9,c5,A) | -element(V10,the_carrier(A)) | topstr_closure(c5,V9) != V6 | V10 != f37(c5,A,C,D,E,F,V6,V7,V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V10)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V10))) != V9. [resolve(71,a,292,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f24(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f24(c5,A,C,D,B)))) = f23(c5,A,C,D,B) | -in(E,f30(c5,A,C,D)) | in(f31(c5,A,C,D,E),cartesian_product2(C,D)). [resolve(71,a,293,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f24(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f24(c5,A,C,D,B)))) = f23(c5,A,C,D,B) | -in(E,f30(c5,A,C,D)) | f31(c5,A,C,D,E) = E. [resolve(71,a,294,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f24(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f24(c5,A,C,D,B)))) = f23(c5,A,C,D,B) | -in(E,f30(c5,A,C,D)) | ordered_pair(f32(c5,A,C,D,E),f33(c5,A,C,D,E)) = E. [resolve(71,a,295,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f24(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f24(c5,A,C,D,B)))) = f23(c5,A,C,D,B) | -in(E,f30(c5,A,C,D)) | in(f32(c5,A,C,D,E),C). [resolve(71,a,296,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f24(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f24(c5,A,C,D,B)))) = f23(c5,A,C,D,B) | -in(E,f30(c5,A,C,D)) | f34(c5,A,C,D,E) = f33(c5,A,C,D,E). [resolve(71,a,297,c)].
% 0.99/1.31 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f24(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f24(c5,A,C,D,B)))) = f23(c5,A,C,D,B) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | in(F,the_carrier(A)). [resolve(71,a,298,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f24(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f24(c5,A,C,D,B)))) = f23(c5,A,C,D,B) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | netstr_induced_subset(f35(c5,A,C,D,E,F),c5,A). [resolve(71,a,299,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f24(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f24(c5,A,C,D,B)))) = f23(c5,A,C,D,B) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | element(f36(c5,A,C,D,E,F),the_carrier(A)). [resolve(71,a,300,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f24(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f24(c5,A,C,D,B)))) = f23(c5,A,C,D,B) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | topstr_closure(c5,f35(c5,A,C,D,E,F)) = f32(c5,A,C,D,E). [resolve(71,a,301,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f24(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f24(c5,A,C,D,B)))) = f23(c5,A,C,D,B) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | f36(c5,A,C,D,E,F) = F. [resolve(71,a,302,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f24(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f24(c5,A,C,D,B)))) = f23(c5,A,C,D,B) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f36(c5,A,C,D,E,F))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f36(c5,A,C,D,E,F)))) = f35(c5,A,C,D,E,F). [resolve(71,a,303,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f24(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f24(c5,A,C,D,B)))) = f23(c5,A,C,D,B) | -in(E,f30(c5,A,C,D)) | in(F,f34(c5,A,C,D,E)) | -in(F,the_carrier(A)) | -netstr_induced_subset(V6,c5,A) | -element(V7,the_carrier(A)) | topstr_closure(c5,V6) != f32(c5,A,C,D,E) | V7 != F | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V7)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V7))) != V6. [resolve(71,a,304,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f24(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f24(c5,A,C,D,B)))) = f23(c5,A,C,D,B) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | in(f37(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)). [resolve(71,a,305,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f24(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f24(c5,A,C,D,B)))) = f23(c5,A,C,D,B) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | netstr_induced_subset(f38(c5,A,C,D,E,F,V6,V7,V8),c5,A). [resolve(71,a,306,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f24(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f24(c5,A,C,D,B)))) = f23(c5,A,C,D,B) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | element(f39(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)). [resolve(71,a,307,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f24(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f24(c5,A,C,D,B)))) = f23(c5,A,C,D,B) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | topstr_closure(c5,f38(c5,A,C,D,E,F,V6,V7,V8)) = V6. [resolve(71,a,308,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f24(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f24(c5,A,C,D,B)))) = f23(c5,A,C,D,B) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | f39(c5,A,C,D,E,F,V6,V7,V8) = f37(c5,A,C,D,E,F,V6,V7,V8). [resolve(71,a,309,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f24(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f24(c5,A,C,D,B)))) = f23(c5,A,C,D,B) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f39(c5,A,C,D,E,F,V6,V7,V8))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f39(c5,A,C,D,E,F,V6,V7,V8)))) = f38(c5,A,C,D,E,F,V6,V7,V8). [resolve(71,a,310,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f22(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f24(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f24(c5,A,C,D,B)))) = f23(c5,A,C,D,B) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | -in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | -in(f37(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)) | -netstr_induced_subset(V9,c5,A) | -element(V10,the_carrier(A)) | topstr_closure(c5,V9) != V6 | V10 != f37(c5,A,C,D,E,F,V6,V7,V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V10)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V10))) != V9. [resolve(71,a,311,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f22(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f20(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | -in(V6,f30(c5,A,C,D)) | in(f31(c5,A,C,D,V6),cartesian_product2(C,D)). [resolve(71,a,312,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f22(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f20(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | -in(V6,f30(c5,A,C,D)) | f31(c5,A,C,D,V6) = V6. [resolve(71,a,313,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f22(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f20(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | -in(V6,f30(c5,A,C,D)) | ordered_pair(f32(c5,A,C,D,V6),f33(c5,A,C,D,V6)) = V6. [resolve(71,a,314,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f22(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f20(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | -in(V6,f30(c5,A,C,D)) | in(f32(c5,A,C,D,V6),C). [resolve(71,a,315,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f22(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f20(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | -in(V6,f30(c5,A,C,D)) | f34(c5,A,C,D,V6) = f33(c5,A,C,D,V6). [resolve(71,a,316,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f22(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f20(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | -in(V6,f30(c5,A,C,D)) | -in(V7,f34(c5,A,C,D,V6)) | in(V7,the_carrier(A)). [resolve(71,a,317,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f22(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f20(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | -in(V6,f30(c5,A,C,D)) | -in(V7,f34(c5,A,C,D,V6)) | netstr_induced_subset(f35(c5,A,C,D,V6,V7),c5,A). [resolve(71,a,318,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f22(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f20(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | -in(V6,f30(c5,A,C,D)) | -in(V7,f34(c5,A,C,D,V6)) | element(f36(c5,A,C,D,V6,V7),the_carrier(A)). [resolve(71,a,319,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f22(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f20(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | -in(V6,f30(c5,A,C,D)) | -in(V7,f34(c5,A,C,D,V6)) | topstr_closure(c5,f35(c5,A,C,D,V6,V7)) = f32(c5,A,C,D,V6). [resolve(71,a,320,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f22(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f20(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | -in(V6,f30(c5,A,C,D)) | -in(V7,f34(c5,A,C,D,V6)) | f36(c5,A,C,D,V6,V7) = V7. [resolve(71,a,321,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f22(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f20(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | -in(V6,f30(c5,A,C,D)) | -in(V7,f34(c5,A,C,D,V6)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f36(c5,A,C,D,V6,V7))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f36(c5,A,C,D,V6,V7)))) = f35(c5,A,C,D,V6,V7). [resolve(71,a,322,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f22(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f20(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | -in(V6,f30(c5,A,C,D)) | in(V7,f34(c5,A,C,D,V6)) | -in(V7,the_carrier(A)) | -netstr_induced_subset(V8,c5,A) | -element(V9,the_carrier(A)) | topstr_closure(c5,V8) != f32(c5,A,C,D,V6) | V9 != V7 | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V9)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V9))) != V8. [resolve(71,a,323,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f22(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f20(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | in(V6,f30(c5,A,C,D)) | -in(V7,cartesian_product2(C,D)) | V7 != V6 | ordered_pair(V8,V9) != V6 | -in(V8,C) | V10 != V9 | in(f37(c5,A,C,D,V6,V7,V8,V9,V10),V10) | in(f37(c5,A,C,D,V6,V7,V8,V9,V10),the_carrier(A)). [resolve(71,a,324,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f22(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f20(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | in(V6,f30(c5,A,C,D)) | -in(V7,cartesian_product2(C,D)) | V7 != V6 | ordered_pair(V8,V9) != V6 | -in(V8,C) | V10 != V9 | in(f37(c5,A,C,D,V6,V7,V8,V9,V10),V10) | netstr_induced_subset(f38(c5,A,C,D,V6,V7,V8,V9,V10),c5,A). [resolve(71,a,325,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f22(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f20(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | in(V6,f30(c5,A,C,D)) | -in(V7,cartesian_product2(C,D)) | V7 != V6 | ordered_pair(V8,V9) != V6 | -in(V8,C) | V10 != V9 | in(f37(c5,A,C,D,V6,V7,V8,V9,V10),V10) | element(f39(c5,A,C,D,V6,V7,V8,V9,V10),the_carrier(A)). [resolve(71,a,326,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f22(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f20(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | in(V6,f30(c5,A,C,D)) | -in(V7,cartesian_product2(C,D)) | V7 != V6 | ordered_pair(V8,V9) != V6 | -in(V8,C) | V10 != V9 | in(f37(c5,A,C,D,V6,V7,V8,V9,V10),V10) | topstr_closure(c5,f38(c5,A,C,D,V6,V7,V8,V9,V10)) = V8. [resolve(71,a,327,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f22(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f20(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | in(V6,f30(c5,A,C,D)) | -in(V7,cartesian_product2(C,D)) | V7 != V6 | ordered_pair(V8,V9) != V6 | -in(V8,C) | V10 != V9 | in(f37(c5,A,C,D,V6,V7,V8,V9,V10),V10) | f39(c5,A,C,D,V6,V7,V8,V9,V10) = f37(c5,A,C,D,V6,V7,V8,V9,V10). [resolve(71,a,328,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f22(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f20(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | in(V6,f30(c5,A,C,D)) | -in(V7,cartesian_product2(C,D)) | V7 != V6 | ordered_pair(V8,V9) != V6 | -in(V8,C) | V10 != V9 | in(f37(c5,A,C,D,V6,V7,V8,V9,V10),V10) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f39(c5,A,C,D,V6,V7,V8,V9,V10))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f39(c5,A,C,D,V6,V7,V8,V9,V10)))) = f38(c5,A,C,D,V6,V7,V8,V9,V10). [resolve(71,a,329,c)].
% 0.99/1.32 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f22(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f20(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | in(V6,f30(c5,A,C,D)) | -in(V7,cartesian_product2(C,D)) | V7 != V6 | ordered_pair(V8,V9) != V6 | -in(V8,C) | V10 != V9 | -in(f37(c5,A,C,D,V6,V7,V8,V9,V10),V10) | -in(f37(c5,A,C,D,V6,V7,V8,V9,V10),the_carrier(A)) | -netstr_induced_subset(V11,c5,A) | -element(V12,the_carrier(A)) | topstr_closure(c5,V11) != V8 | V12 != f37(c5,A,C,D,V6,V7,V8,V9,V10) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V12)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V12))) != V11. [resolve(71,a,330,c)].
% 0.99/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) = f17(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | in(f31(c5,A,B,C,D),cartesian_product2(B,C)). [resolve(71,a,331,c)].
% 0.99/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) = f17(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | f31(c5,A,B,C,D) = D. [resolve(71,a,332,c)].
% 0.99/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) = f17(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | ordered_pair(f32(c5,A,B,C,D),f33(c5,A,B,C,D)) = D. [resolve(71,a,333,c)].
% 0.99/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) = f17(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | in(f32(c5,A,B,C,D),B). [resolve(71,a,334,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) = f17(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | f34(c5,A,B,C,D) = f33(c5,A,B,C,D). [resolve(71,a,335,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) = f17(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | in(E,the_carrier(A)). [resolve(71,a,336,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) = f17(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | netstr_induced_subset(f35(c5,A,B,C,D,E),c5,A). [resolve(71,a,337,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) = f17(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | element(f36(c5,A,B,C,D,E),the_carrier(A)). [resolve(71,a,338,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) = f17(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | topstr_closure(c5,f35(c5,A,B,C,D,E)) = f32(c5,A,B,C,D). [resolve(71,a,339,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) = f17(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | f36(c5,A,B,C,D,E) = E. [resolve(71,a,340,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) = f17(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f36(c5,A,B,C,D,E))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f36(c5,A,B,C,D,E)))) = f35(c5,A,B,C,D,E). [resolve(71,a,341,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) = f17(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | in(E,f34(c5,A,B,C,D)) | -in(E,the_carrier(A)) | -netstr_induced_subset(F,c5,A) | -element(V6,the_carrier(A)) | topstr_closure(c5,F) != f32(c5,A,B,C,D) | V6 != E | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V6)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V6))) != F. [resolve(71,a,342,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) = f17(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | in(f37(c5,A,B,C,D,E,F,V6,V7),the_carrier(A)). [resolve(71,a,343,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) = f17(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | netstr_induced_subset(f38(c5,A,B,C,D,E,F,V6,V7),c5,A). [resolve(71,a,344,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) = f17(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | element(f39(c5,A,B,C,D,E,F,V6,V7),the_carrier(A)). [resolve(71,a,345,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) = f17(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | topstr_closure(c5,f38(c5,A,B,C,D,E,F,V6,V7)) = F. [resolve(71,a,346,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) = f17(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | f39(c5,A,B,C,D,E,F,V6,V7) = f37(c5,A,B,C,D,E,F,V6,V7). [resolve(71,a,347,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) = f17(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f39(c5,A,B,C,D,E,F,V6,V7))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f39(c5,A,B,C,D,E,F,V6,V7)))) = f38(c5,A,B,C,D,E,F,V6,V7). [resolve(71,a,348,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) = f17(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | -in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | -in(f37(c5,A,B,C,D,E,F,V6,V7),the_carrier(A)) | -netstr_induced_subset(V8,c5,A) | -element(V9,the_carrier(A)) | topstr_closure(c5,V8) != F | V9 != f37(c5,A,B,C,D,E,F,V6,V7) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V9)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V9))) != V8. [resolve(71,a,349,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f25(c5,A,B,C),f26(c5,A,B,C)) = f19(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | in(f31(c5,A,B,C,D),cartesian_product2(B,C)). [resolve(71,a,350,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f25(c5,A,B,C),f26(c5,A,B,C)) = f19(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | f31(c5,A,B,C,D) = D. [resolve(71,a,351,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f25(c5,A,B,C),f26(c5,A,B,C)) = f19(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | ordered_pair(f32(c5,A,B,C,D),f33(c5,A,B,C,D)) = D. [resolve(71,a,352,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f25(c5,A,B,C),f26(c5,A,B,C)) = f19(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | in(f32(c5,A,B,C,D),B). [resolve(71,a,353,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f25(c5,A,B,C),f26(c5,A,B,C)) = f19(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | f34(c5,A,B,C,D) = f33(c5,A,B,C,D). [resolve(71,a,354,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f25(c5,A,B,C),f26(c5,A,B,C)) = f19(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | in(E,the_carrier(A)). [resolve(71,a,355,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f25(c5,A,B,C),f26(c5,A,B,C)) = f19(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | netstr_induced_subset(f35(c5,A,B,C,D,E),c5,A). [resolve(71,a,356,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f25(c5,A,B,C),f26(c5,A,B,C)) = f19(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | element(f36(c5,A,B,C,D,E),the_carrier(A)). [resolve(71,a,357,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f25(c5,A,B,C),f26(c5,A,B,C)) = f19(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | topstr_closure(c5,f35(c5,A,B,C,D,E)) = f32(c5,A,B,C,D). [resolve(71,a,358,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f25(c5,A,B,C),f26(c5,A,B,C)) = f19(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | f36(c5,A,B,C,D,E) = E. [resolve(71,a,359,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f25(c5,A,B,C),f26(c5,A,B,C)) = f19(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f36(c5,A,B,C,D,E))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f36(c5,A,B,C,D,E)))) = f35(c5,A,B,C,D,E). [resolve(71,a,360,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f25(c5,A,B,C),f26(c5,A,B,C)) = f19(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | in(E,f34(c5,A,B,C,D)) | -in(E,the_carrier(A)) | -netstr_induced_subset(F,c5,A) | -element(V6,the_carrier(A)) | topstr_closure(c5,F) != f32(c5,A,B,C,D) | V6 != E | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V6)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V6))) != F. [resolve(71,a,361,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f25(c5,A,B,C),f26(c5,A,B,C)) = f19(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | in(f37(c5,A,B,C,D,E,F,V6,V7),the_carrier(A)). [resolve(71,a,362,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f25(c5,A,B,C),f26(c5,A,B,C)) = f19(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | netstr_induced_subset(f38(c5,A,B,C,D,E,F,V6,V7),c5,A). [resolve(71,a,363,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f25(c5,A,B,C),f26(c5,A,B,C)) = f19(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | element(f39(c5,A,B,C,D,E,F,V6,V7),the_carrier(A)). [resolve(71,a,364,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f25(c5,A,B,C),f26(c5,A,B,C)) = f19(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | topstr_closure(c5,f38(c5,A,B,C,D,E,F,V6,V7)) = F. [resolve(71,a,365,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f25(c5,A,B,C),f26(c5,A,B,C)) = f19(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | f39(c5,A,B,C,D,E,F,V6,V7) = f37(c5,A,B,C,D,E,F,V6,V7). [resolve(71,a,366,c)].
% 1.08/1.33 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f25(c5,A,B,C),f26(c5,A,B,C)) = f19(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f39(c5,A,B,C,D,E,F,V6,V7))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f39(c5,A,B,C,D,E,F,V6,V7)))) = f38(c5,A,B,C,D,E,F,V6,V7). [resolve(71,a,367,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | ordered_pair(f25(c5,A,B,C),f26(c5,A,B,C)) = f19(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | -in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | -in(f37(c5,A,B,C,D,E,F,V6,V7),the_carrier(A)) | -netstr_induced_subset(V8,c5,A) | -element(V9,the_carrier(A)) | topstr_closure(c5,V8) != F | V9 != f37(c5,A,B,C,D,E,F,V6,V7) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V9)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V9))) != V8. [resolve(71,a,368,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f25(c5,A,B,C),B) | -in(D,f30(c5,A,B,C)) | in(f31(c5,A,B,C,D),cartesian_product2(B,C)). [resolve(71,a,369,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f25(c5,A,B,C),B) | -in(D,f30(c5,A,B,C)) | f31(c5,A,B,C,D) = D. [resolve(71,a,370,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f25(c5,A,B,C),B) | -in(D,f30(c5,A,B,C)) | ordered_pair(f32(c5,A,B,C,D),f33(c5,A,B,C,D)) = D. [resolve(71,a,371,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f25(c5,A,B,C),B) | -in(D,f30(c5,A,B,C)) | in(f32(c5,A,B,C,D),B). [resolve(71,a,372,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f25(c5,A,B,C),B) | -in(D,f30(c5,A,B,C)) | f34(c5,A,B,C,D) = f33(c5,A,B,C,D). [resolve(71,a,373,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f25(c5,A,B,C),B) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | in(E,the_carrier(A)). [resolve(71,a,374,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f25(c5,A,B,C),B) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | netstr_induced_subset(f35(c5,A,B,C,D,E),c5,A). [resolve(71,a,375,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f25(c5,A,B,C),B) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | element(f36(c5,A,B,C,D,E),the_carrier(A)). [resolve(71,a,376,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f25(c5,A,B,C),B) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | topstr_closure(c5,f35(c5,A,B,C,D,E)) = f32(c5,A,B,C,D). [resolve(71,a,377,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f25(c5,A,B,C),B) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | f36(c5,A,B,C,D,E) = E. [resolve(71,a,378,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f25(c5,A,B,C),B) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f36(c5,A,B,C,D,E))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f36(c5,A,B,C,D,E)))) = f35(c5,A,B,C,D,E). [resolve(71,a,379,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f25(c5,A,B,C),B) | -in(D,f30(c5,A,B,C)) | in(E,f34(c5,A,B,C,D)) | -in(E,the_carrier(A)) | -netstr_induced_subset(F,c5,A) | -element(V6,the_carrier(A)) | topstr_closure(c5,F) != f32(c5,A,B,C,D) | V6 != E | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V6)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V6))) != F. [resolve(71,a,380,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f25(c5,A,B,C),B) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | in(f37(c5,A,B,C,D,E,F,V6,V7),the_carrier(A)). [resolve(71,a,381,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f25(c5,A,B,C),B) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | netstr_induced_subset(f38(c5,A,B,C,D,E,F,V6,V7),c5,A). [resolve(71,a,382,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f25(c5,A,B,C),B) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | element(f39(c5,A,B,C,D,E,F,V6,V7),the_carrier(A)). [resolve(71,a,383,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f25(c5,A,B,C),B) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | topstr_closure(c5,f38(c5,A,B,C,D,E,F,V6,V7)) = F. [resolve(71,a,384,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f25(c5,A,B,C),B) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | f39(c5,A,B,C,D,E,F,V6,V7) = f37(c5,A,B,C,D,E,F,V6,V7). [resolve(71,a,385,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f25(c5,A,B,C),B) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f39(c5,A,B,C,D,E,F,V6,V7))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f39(c5,A,B,C,D,E,F,V6,V7)))) = f38(c5,A,B,C,D,E,F,V6,V7). [resolve(71,a,386,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(f25(c5,A,B,C),B) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | -in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | -in(f37(c5,A,B,C,D,E,F,V6,V7),the_carrier(A)) | -netstr_induced_subset(V8,c5,A) | -element(V9,the_carrier(A)) | topstr_closure(c5,V8) != F | V9 != f37(c5,A,B,C,D,E,F,V6,V7) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V9)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V9))) != V8. [resolve(71,a,387,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f27(c5,A,B,C) = f26(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | in(f31(c5,A,B,C,D),cartesian_product2(B,C)). [resolve(71,a,388,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f27(c5,A,B,C) = f26(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | f31(c5,A,B,C,D) = D. [resolve(71,a,389,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f27(c5,A,B,C) = f26(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | ordered_pair(f32(c5,A,B,C,D),f33(c5,A,B,C,D)) = D. [resolve(71,a,390,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f27(c5,A,B,C) = f26(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | in(f32(c5,A,B,C,D),B). [resolve(71,a,391,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f27(c5,A,B,C) = f26(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | f34(c5,A,B,C,D) = f33(c5,A,B,C,D). [resolve(71,a,392,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f27(c5,A,B,C) = f26(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | in(E,the_carrier(A)). [resolve(71,a,393,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f27(c5,A,B,C) = f26(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | netstr_induced_subset(f35(c5,A,B,C,D,E),c5,A). [resolve(71,a,394,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f27(c5,A,B,C) = f26(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | element(f36(c5,A,B,C,D,E),the_carrier(A)). [resolve(71,a,395,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f27(c5,A,B,C) = f26(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | topstr_closure(c5,f35(c5,A,B,C,D,E)) = f32(c5,A,B,C,D). [resolve(71,a,396,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f27(c5,A,B,C) = f26(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | f36(c5,A,B,C,D,E) = E. [resolve(71,a,397,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f27(c5,A,B,C) = f26(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f36(c5,A,B,C,D,E))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f36(c5,A,B,C,D,E)))) = f35(c5,A,B,C,D,E). [resolve(71,a,398,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f27(c5,A,B,C) = f26(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | in(E,f34(c5,A,B,C,D)) | -in(E,the_carrier(A)) | -netstr_induced_subset(F,c5,A) | -element(V6,the_carrier(A)) | topstr_closure(c5,F) != f32(c5,A,B,C,D) | V6 != E | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V6)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V6))) != F. [resolve(71,a,399,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f27(c5,A,B,C) = f26(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | in(f37(c5,A,B,C,D,E,F,V6,V7),the_carrier(A)). [resolve(71,a,400,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f27(c5,A,B,C) = f26(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | netstr_induced_subset(f38(c5,A,B,C,D,E,F,V6,V7),c5,A). [resolve(71,a,401,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f27(c5,A,B,C) = f26(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | element(f39(c5,A,B,C,D,E,F,V6,V7),the_carrier(A)). [resolve(71,a,402,c)].
% 1.08/1.34 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f27(c5,A,B,C) = f26(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | topstr_closure(c5,f38(c5,A,B,C,D,E,F,V6,V7)) = F. [resolve(71,a,403,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f27(c5,A,B,C) = f26(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | f39(c5,A,B,C,D,E,F,V6,V7) = f37(c5,A,B,C,D,E,F,V6,V7). [resolve(71,a,404,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f27(c5,A,B,C) = f26(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f39(c5,A,B,C,D,E,F,V6,V7))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f39(c5,A,B,C,D,E,F,V6,V7)))) = f38(c5,A,B,C,D,E,F,V6,V7). [resolve(71,a,405,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f27(c5,A,B,C) = f26(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | -in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | -in(f37(c5,A,B,C,D,E,F,V6,V7),the_carrier(A)) | -netstr_induced_subset(V8,c5,A) | -element(V9,the_carrier(A)) | topstr_closure(c5,V8) != F | V9 != f37(c5,A,B,C,D,E,F,V6,V7) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V9)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V9))) != V8. [resolve(71,a,406,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | in(B,the_carrier(A)) | -in(E,f30(c5,A,C,D)) | in(f31(c5,A,C,D,E),cartesian_product2(C,D)). [resolve(71,a,407,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | in(B,the_carrier(A)) | -in(E,f30(c5,A,C,D)) | f31(c5,A,C,D,E) = E. [resolve(71,a,408,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | in(B,the_carrier(A)) | -in(E,f30(c5,A,C,D)) | ordered_pair(f32(c5,A,C,D,E),f33(c5,A,C,D,E)) = E. [resolve(71,a,409,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | in(B,the_carrier(A)) | -in(E,f30(c5,A,C,D)) | in(f32(c5,A,C,D,E),C). [resolve(71,a,410,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | in(B,the_carrier(A)) | -in(E,f30(c5,A,C,D)) | f34(c5,A,C,D,E) = f33(c5,A,C,D,E). [resolve(71,a,411,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | in(B,the_carrier(A)) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | in(F,the_carrier(A)). [resolve(71,a,412,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | in(B,the_carrier(A)) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | netstr_induced_subset(f35(c5,A,C,D,E,F),c5,A). [resolve(71,a,413,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | in(B,the_carrier(A)) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | element(f36(c5,A,C,D,E,F),the_carrier(A)). [resolve(71,a,414,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | in(B,the_carrier(A)) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | topstr_closure(c5,f35(c5,A,C,D,E,F)) = f32(c5,A,C,D,E). [resolve(71,a,415,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | in(B,the_carrier(A)) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | f36(c5,A,C,D,E,F) = F. [resolve(71,a,416,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | in(B,the_carrier(A)) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f36(c5,A,C,D,E,F))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f36(c5,A,C,D,E,F)))) = f35(c5,A,C,D,E,F). [resolve(71,a,417,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | in(B,the_carrier(A)) | -in(E,f30(c5,A,C,D)) | in(F,f34(c5,A,C,D,E)) | -in(F,the_carrier(A)) | -netstr_induced_subset(V6,c5,A) | -element(V7,the_carrier(A)) | topstr_closure(c5,V6) != f32(c5,A,C,D,E) | V7 != F | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V7)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V7))) != V6. [resolve(71,a,418,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | in(B,the_carrier(A)) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | in(f37(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)). [resolve(71,a,419,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | in(B,the_carrier(A)) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | netstr_induced_subset(f38(c5,A,C,D,E,F,V6,V7,V8),c5,A). [resolve(71,a,420,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | in(B,the_carrier(A)) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | element(f39(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)). [resolve(71,a,421,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | in(B,the_carrier(A)) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | topstr_closure(c5,f38(c5,A,C,D,E,F,V6,V7,V8)) = V6. [resolve(71,a,422,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | in(B,the_carrier(A)) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | f39(c5,A,C,D,E,F,V6,V7,V8) = f37(c5,A,C,D,E,F,V6,V7,V8). [resolve(71,a,423,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | in(B,the_carrier(A)) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f39(c5,A,C,D,E,F,V6,V7,V8))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f39(c5,A,C,D,E,F,V6,V7,V8)))) = f38(c5,A,C,D,E,F,V6,V7,V8). [resolve(71,a,424,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | in(B,the_carrier(A)) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | -in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | -in(f37(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)) | -netstr_induced_subset(V9,c5,A) | -element(V10,the_carrier(A)) | topstr_closure(c5,V9) != V6 | V10 != f37(c5,A,C,D,E,F,V6,V7,V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V10)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V10))) != V9. [resolve(71,a,425,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | netstr_induced_subset(f28(c5,A,C,D,B),c5,A) | -in(E,f30(c5,A,C,D)) | in(f31(c5,A,C,D,E),cartesian_product2(C,D)). [resolve(71,a,426,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | netstr_induced_subset(f28(c5,A,C,D,B),c5,A) | -in(E,f30(c5,A,C,D)) | f31(c5,A,C,D,E) = E. [resolve(71,a,427,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | netstr_induced_subset(f28(c5,A,C,D,B),c5,A) | -in(E,f30(c5,A,C,D)) | ordered_pair(f32(c5,A,C,D,E),f33(c5,A,C,D,E)) = E. [resolve(71,a,428,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | netstr_induced_subset(f28(c5,A,C,D,B),c5,A) | -in(E,f30(c5,A,C,D)) | in(f32(c5,A,C,D,E),C). [resolve(71,a,429,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | netstr_induced_subset(f28(c5,A,C,D,B),c5,A) | -in(E,f30(c5,A,C,D)) | f34(c5,A,C,D,E) = f33(c5,A,C,D,E). [resolve(71,a,430,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | netstr_induced_subset(f28(c5,A,C,D,B),c5,A) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | in(F,the_carrier(A)). [resolve(71,a,431,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | netstr_induced_subset(f28(c5,A,C,D,B),c5,A) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | netstr_induced_subset(f35(c5,A,C,D,E,F),c5,A). [resolve(71,a,432,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | netstr_induced_subset(f28(c5,A,C,D,B),c5,A) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | element(f36(c5,A,C,D,E,F),the_carrier(A)). [resolve(71,a,433,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | netstr_induced_subset(f28(c5,A,C,D,B),c5,A) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | topstr_closure(c5,f35(c5,A,C,D,E,F)) = f32(c5,A,C,D,E). [resolve(71,a,434,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | netstr_induced_subset(f28(c5,A,C,D,B),c5,A) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | f36(c5,A,C,D,E,F) = F. [resolve(71,a,435,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | netstr_induced_subset(f28(c5,A,C,D,B),c5,A) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f36(c5,A,C,D,E,F))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f36(c5,A,C,D,E,F)))) = f35(c5,A,C,D,E,F). [resolve(71,a,436,c)].
% 1.08/1.35 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | netstr_induced_subset(f28(c5,A,C,D,B),c5,A) | -in(E,f30(c5,A,C,D)) | in(F,f34(c5,A,C,D,E)) | -in(F,the_carrier(A)) | -netstr_induced_subset(V6,c5,A) | -element(V7,the_carrier(A)) | topstr_closure(c5,V6) != f32(c5,A,C,D,E) | V7 != F | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V7)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V7))) != V6. [resolve(71,a,437,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | netstr_induced_subset(f28(c5,A,C,D,B),c5,A) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | in(f37(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)). [resolve(71,a,438,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | netstr_induced_subset(f28(c5,A,C,D,B),c5,A) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | netstr_induced_subset(f38(c5,A,C,D,E,F,V6,V7,V8),c5,A). [resolve(71,a,439,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | netstr_induced_subset(f28(c5,A,C,D,B),c5,A) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | element(f39(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)). [resolve(71,a,440,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | netstr_induced_subset(f28(c5,A,C,D,B),c5,A) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | topstr_closure(c5,f38(c5,A,C,D,E,F,V6,V7,V8)) = V6. [resolve(71,a,441,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | netstr_induced_subset(f28(c5,A,C,D,B),c5,A) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | f39(c5,A,C,D,E,F,V6,V7,V8) = f37(c5,A,C,D,E,F,V6,V7,V8). [resolve(71,a,442,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | netstr_induced_subset(f28(c5,A,C,D,B),c5,A) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f39(c5,A,C,D,E,F,V6,V7,V8))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f39(c5,A,C,D,E,F,V6,V7,V8)))) = f38(c5,A,C,D,E,F,V6,V7,V8). [resolve(71,a,443,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | netstr_induced_subset(f28(c5,A,C,D,B),c5,A) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | -in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | -in(f37(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)) | -netstr_induced_subset(V9,c5,A) | -element(V10,the_carrier(A)) | topstr_closure(c5,V9) != V6 | V10 != f37(c5,A,C,D,E,F,V6,V7,V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V10)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V10))) != V9. [resolve(71,a,444,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | element(f29(c5,A,C,D,B),the_carrier(A)) | -in(E,f30(c5,A,C,D)) | in(f31(c5,A,C,D,E),cartesian_product2(C,D)). [resolve(71,a,445,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | element(f29(c5,A,C,D,B),the_carrier(A)) | -in(E,f30(c5,A,C,D)) | f31(c5,A,C,D,E) = E. [resolve(71,a,446,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | element(f29(c5,A,C,D,B),the_carrier(A)) | -in(E,f30(c5,A,C,D)) | ordered_pair(f32(c5,A,C,D,E),f33(c5,A,C,D,E)) = E. [resolve(71,a,447,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | element(f29(c5,A,C,D,B),the_carrier(A)) | -in(E,f30(c5,A,C,D)) | in(f32(c5,A,C,D,E),C). [resolve(71,a,448,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | element(f29(c5,A,C,D,B),the_carrier(A)) | -in(E,f30(c5,A,C,D)) | f34(c5,A,C,D,E) = f33(c5,A,C,D,E). [resolve(71,a,449,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | element(f29(c5,A,C,D,B),the_carrier(A)) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | in(F,the_carrier(A)). [resolve(71,a,450,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | element(f29(c5,A,C,D,B),the_carrier(A)) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | netstr_induced_subset(f35(c5,A,C,D,E,F),c5,A). [resolve(71,a,451,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | element(f29(c5,A,C,D,B),the_carrier(A)) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | element(f36(c5,A,C,D,E,F),the_carrier(A)). [resolve(71,a,452,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | element(f29(c5,A,C,D,B),the_carrier(A)) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | topstr_closure(c5,f35(c5,A,C,D,E,F)) = f32(c5,A,C,D,E). [resolve(71,a,453,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | element(f29(c5,A,C,D,B),the_carrier(A)) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | f36(c5,A,C,D,E,F) = F. [resolve(71,a,454,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | element(f29(c5,A,C,D,B),the_carrier(A)) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f36(c5,A,C,D,E,F))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f36(c5,A,C,D,E,F)))) = f35(c5,A,C,D,E,F). [resolve(71,a,455,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | element(f29(c5,A,C,D,B),the_carrier(A)) | -in(E,f30(c5,A,C,D)) | in(F,f34(c5,A,C,D,E)) | -in(F,the_carrier(A)) | -netstr_induced_subset(V6,c5,A) | -element(V7,the_carrier(A)) | topstr_closure(c5,V6) != f32(c5,A,C,D,E) | V7 != F | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V7)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V7))) != V6. [resolve(71,a,456,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | element(f29(c5,A,C,D,B),the_carrier(A)) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | in(f37(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)). [resolve(71,a,457,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | element(f29(c5,A,C,D,B),the_carrier(A)) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | netstr_induced_subset(f38(c5,A,C,D,E,F,V6,V7,V8),c5,A). [resolve(71,a,458,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | element(f29(c5,A,C,D,B),the_carrier(A)) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | element(f39(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)). [resolve(71,a,459,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | element(f29(c5,A,C,D,B),the_carrier(A)) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | topstr_closure(c5,f38(c5,A,C,D,E,F,V6,V7,V8)) = V6. [resolve(71,a,460,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | element(f29(c5,A,C,D,B),the_carrier(A)) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | f39(c5,A,C,D,E,F,V6,V7,V8) = f37(c5,A,C,D,E,F,V6,V7,V8). [resolve(71,a,461,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | element(f29(c5,A,C,D,B),the_carrier(A)) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f39(c5,A,C,D,E,F,V6,V7,V8))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f39(c5,A,C,D,E,F,V6,V7,V8)))) = f38(c5,A,C,D,E,F,V6,V7,V8). [resolve(71,a,462,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | element(f29(c5,A,C,D,B),the_carrier(A)) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | -in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | -in(f37(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)) | -netstr_induced_subset(V9,c5,A) | -element(V10,the_carrier(A)) | topstr_closure(c5,V9) != V6 | V10 != f37(c5,A,C,D,E,F,V6,V7,V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V10)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V10))) != V9. [resolve(71,a,463,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | topstr_closure(c5,f28(c5,A,C,D,B)) = f25(c5,A,C,D) | -in(E,f30(c5,A,C,D)) | in(f31(c5,A,C,D,E),cartesian_product2(C,D)). [resolve(71,a,464,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | topstr_closure(c5,f28(c5,A,C,D,B)) = f25(c5,A,C,D) | -in(E,f30(c5,A,C,D)) | f31(c5,A,C,D,E) = E. [resolve(71,a,465,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | topstr_closure(c5,f28(c5,A,C,D,B)) = f25(c5,A,C,D) | -in(E,f30(c5,A,C,D)) | ordered_pair(f32(c5,A,C,D,E),f33(c5,A,C,D,E)) = E. [resolve(71,a,466,c)].
% 1.08/1.36 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | topstr_closure(c5,f28(c5,A,C,D,B)) = f25(c5,A,C,D) | -in(E,f30(c5,A,C,D)) | in(f32(c5,A,C,D,E),C). [resolve(71,a,467,c)].
% 1.08/1.37 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | topstr_closure(c5,f28(c5,A,C,D,B)) = f25(c5,A,C,D) | -in(E,f30(c5,A,C,D)) | f34(c5,A,C,D,E) = f33(c5,A,C,D,E). [resolve(71,a,468,c)].
% 1.08/1.37 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | topstr_closure(c5,f28(c5,A,C,D,B)) = f25(c5,A,C,D) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | in(F,the_carrier(A)). [resolve(71,a,469,c)].
% 1.08/1.37 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | topstr_closure(c5,f28(c5,A,C,D,B)) = f25(c5,A,C,D) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | netstr_induced_subset(f35(c5,A,C,D,E,F),c5,A). [resolve(71,a,470,c)].
% 1.08/1.37 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | topstr_closure(c5,f28(c5,A,C,D,B)) = f25(c5,A,C,D) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | element(f36(c5,A,C,D,E,F),the_carrier(A)). [resolve(71,a,471,c)].
% 1.08/1.37 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | topstr_closure(c5,f28(c5,A,C,D,B)) = f25(c5,A,C,D) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | topstr_closure(c5,f35(c5,A,C,D,E,F)) = f32(c5,A,C,D,E). [resolve(71,a,472,c)].
% 1.08/1.37 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | topstr_closure(c5,f28(c5,A,C,D,B)) = f25(c5,A,C,D) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | f36(c5,A,C,D,E,F) = F. [resolve(71,a,473,c)].
% 1.08/1.37 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | topstr_closure(c5,f28(c5,A,C,D,B)) = f25(c5,A,C,D) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f36(c5,A,C,D,E,F))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f36(c5,A,C,D,E,F)))) = f35(c5,A,C,D,E,F). [resolve(71,a,474,c)].
% 1.08/1.37 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | topstr_closure(c5,f28(c5,A,C,D,B)) = f25(c5,A,C,D) | -in(E,f30(c5,A,C,D)) | in(F,f34(c5,A,C,D,E)) | -in(F,the_carrier(A)) | -netstr_induced_subset(V6,c5,A) | -element(V7,the_carrier(A)) | topstr_closure(c5,V6) != f32(c5,A,C,D,E) | V7 != F | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V7)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V7))) != V6. [resolve(71,a,475,c)].
% 1.08/1.37 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | topstr_closure(c5,f28(c5,A,C,D,B)) = f25(c5,A,C,D) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | in(f37(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)). [resolve(71,a,476,c)].
% 1.08/1.37 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | topstr_closure(c5,f28(c5,A,C,D,B)) = f25(c5,A,C,D) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | netstr_induced_subset(f38(c5,A,C,D,E,F,V6,V7,V8),c5,A). [resolve(71,a,477,c)].
% 1.08/1.37 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | topstr_closure(c5,f28(c5,A,C,D,B)) = f25(c5,A,C,D) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | element(f39(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)). [resolve(71,a,478,c)].
% 1.08/1.37 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | topstr_closure(c5,f28(c5,A,C,D,B)) = f25(c5,A,C,D) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | topstr_closure(c5,f38(c5,A,C,D,E,F,V6,V7,V8)) = V6. [resolve(71,a,479,c)].
% 1.08/1.37 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | topstr_closure(c5,f28(c5,A,C,D,B)) = f25(c5,A,C,D) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | f39(c5,A,C,D,E,F,V6,V7,V8) = f37(c5,A,C,D,E,F,V6,V7,V8). [resolve(71,a,480,c)].
% 1.08/1.37 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | topstr_closure(c5,f28(c5,A,C,D,B)) = f25(c5,A,C,D) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f39(c5,A,C,D,E,F,V6,V7,V8))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f39(c5,A,C,D,E,F,V6,V7,V8)))) = f38(c5,A,C,D,E,F,V6,V7,V8). [resolve(71,a,481,c)].
% 1.08/1.37 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | topstr_closure(c5,f28(c5,A,C,D,B)) = f25(c5,A,C,D) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | -in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | -in(f37(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)) | -netstr_induced_subset(V9,c5,A) | -element(V10,the_carrier(A)) | topstr_closure(c5,V9) != V6 | V10 != f37(c5,A,C,D,E,F,V6,V7,V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V10)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V10))) != V9. [resolve(71,a,482,c)].
% 1.08/1.37 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | f29(c5,A,C,D,B) = B | -in(E,f30(c5,A,C,D)) | in(f31(c5,A,C,D,E),cartesian_product2(C,D)). [resolve(71,a,483,c)].
% 1.08/1.37 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | f29(c5,A,C,D,B) = B | -in(E,f30(c5,A,C,D)) | f31(c5,A,C,D,E) = E. [resolve(71,a,484,c)].
% 1.08/1.37 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | f29(c5,A,C,D,B) = B | -in(E,f30(c5,A,C,D)) | ordered_pair(f32(c5,A,C,D,E),f33(c5,A,C,D,E)) = E. [resolve(71,a,485,c)].
% 1.08/1.37 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | f29(c5,A,C,D,B) = B | -in(E,f30(c5,A,C,D)) | in(f32(c5,A,C,D,E),C). [resolve(71,a,486,c)].
% 1.08/1.37 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | f29(c5,A,C,D,B) = B | -in(E,f30(c5,A,C,D)) | f34(c5,A,C,D,E) = f33(c5,A,C,D,E). [resolve(71,a,487,c)].
% 1.08/1.37 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | f29(c5,A,C,D,B) = B | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | in(F,the_carrier(A)). [resolve(71,a,488,c)].
% 1.08/1.38 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | f29(c5,A,C,D,B) = B | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | netstr_induced_subset(f35(c5,A,C,D,E,F),c5,A). [resolve(71,a,489,c)].
% 1.08/1.38 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | f29(c5,A,C,D,B) = B | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | element(f36(c5,A,C,D,E,F),the_carrier(A)). [resolve(71,a,490,c)].
% 1.08/1.38 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | f29(c5,A,C,D,B) = B | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | topstr_closure(c5,f35(c5,A,C,D,E,F)) = f32(c5,A,C,D,E). [resolve(71,a,491,c)].
% 1.08/1.38 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | f29(c5,A,C,D,B) = B | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | f36(c5,A,C,D,E,F) = F. [resolve(71,a,492,c)].
% 1.08/1.38 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | f29(c5,A,C,D,B) = B | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f36(c5,A,C,D,E,F))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f36(c5,A,C,D,E,F)))) = f35(c5,A,C,D,E,F). [resolve(71,a,493,c)].
% 1.08/1.38 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | f29(c5,A,C,D,B) = B | -in(E,f30(c5,A,C,D)) | in(F,f34(c5,A,C,D,E)) | -in(F,the_carrier(A)) | -netstr_induced_subset(V6,c5,A) | -element(V7,the_carrier(A)) | topstr_closure(c5,V6) != f32(c5,A,C,D,E) | V7 != F | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V7)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V7))) != V6. [resolve(71,a,494,c)].
% 1.08/1.38 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | f29(c5,A,C,D,B) = B | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | in(f37(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)). [resolve(71,a,495,c)].
% 1.08/1.38 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | f29(c5,A,C,D,B) = B | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | netstr_induced_subset(f38(c5,A,C,D,E,F,V6,V7,V8),c5,A). [resolve(71,a,496,c)].
% 1.08/1.38 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | f29(c5,A,C,D,B) = B | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | element(f39(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)). [resolve(71,a,497,c)].
% 1.08/1.38 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | f29(c5,A,C,D,B) = B | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | topstr_closure(c5,f38(c5,A,C,D,E,F,V6,V7,V8)) = V6. [resolve(71,a,498,c)].
% 1.08/1.38 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | f29(c5,A,C,D,B) = B | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | f39(c5,A,C,D,E,F,V6,V7,V8) = f37(c5,A,C,D,E,F,V6,V7,V8). [resolve(71,a,499,c)].
% 1.08/1.38 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | f29(c5,A,C,D,B) = B | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f39(c5,A,C,D,E,F,V6,V7,V8))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f39(c5,A,C,D,E,F,V6,V7,V8)))) = f38(c5,A,C,D,E,F,V6,V7,V8). [resolve(71,a,500,c)].
% 1.08/1.38 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | f29(c5,A,C,D,B) = B | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | -in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | -in(f37(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)) | -netstr_induced_subset(V9,c5,A) | -element(V10,the_carrier(A)) | topstr_closure(c5,V9) != V6 | V10 != f37(c5,A,C,D,E,F,V6,V7,V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V10)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V10))) != V9. [resolve(71,a,501,c)].
% 1.08/1.38 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f29(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f29(c5,A,C,D,B)))) = f28(c5,A,C,D,B) | -in(E,f30(c5,A,C,D)) | in(f31(c5,A,C,D,E),cartesian_product2(C,D)). [resolve(71,a,502,c)].
% 1.08/1.38 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f29(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f29(c5,A,C,D,B)))) = f28(c5,A,C,D,B) | -in(E,f30(c5,A,C,D)) | f31(c5,A,C,D,E) = E. [resolve(71,a,503,c)].
% 1.08/1.38 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f29(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f29(c5,A,C,D,B)))) = f28(c5,A,C,D,B) | -in(E,f30(c5,A,C,D)) | ordered_pair(f32(c5,A,C,D,E),f33(c5,A,C,D,E)) = E. [resolve(71,a,504,c)].
% 1.08/1.38 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f29(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f29(c5,A,C,D,B)))) = f28(c5,A,C,D,B) | -in(E,f30(c5,A,C,D)) | in(f32(c5,A,C,D,E),C). [resolve(71,a,505,c)].
% 1.08/1.38 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f29(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f29(c5,A,C,D,B)))) = f28(c5,A,C,D,B) | -in(E,f30(c5,A,C,D)) | f34(c5,A,C,D,E) = f33(c5,A,C,D,E). [resolve(71,a,506,c)].
% 1.08/1.38 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f29(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f29(c5,A,C,D,B)))) = f28(c5,A,C,D,B) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | in(F,the_carrier(A)). [resolve(71,a,507,c)].
% 1.08/1.38 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f29(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f29(c5,A,C,D,B)))) = f28(c5,A,C,D,B) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | netstr_induced_subset(f35(c5,A,C,D,E,F),c5,A). [resolve(71,a,508,c)].
% 1.13/1.39 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f29(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f29(c5,A,C,D,B)))) = f28(c5,A,C,D,B) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | element(f36(c5,A,C,D,E,F),the_carrier(A)). [resolve(71,a,509,c)].
% 1.13/1.39 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f29(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f29(c5,A,C,D,B)))) = f28(c5,A,C,D,B) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | topstr_closure(c5,f35(c5,A,C,D,E,F)) = f32(c5,A,C,D,E). [resolve(71,a,510,c)].
% 1.13/1.39 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f29(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f29(c5,A,C,D,B)))) = f28(c5,A,C,D,B) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | f36(c5,A,C,D,E,F) = F. [resolve(71,a,511,c)].
% 1.13/1.39 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f29(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f29(c5,A,C,D,B)))) = f28(c5,A,C,D,B) | -in(E,f30(c5,A,C,D)) | -in(F,f34(c5,A,C,D,E)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f36(c5,A,C,D,E,F))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f36(c5,A,C,D,E,F)))) = f35(c5,A,C,D,E,F). [resolve(71,a,512,c)].
% 1.13/1.39 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f29(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f29(c5,A,C,D,B)))) = f28(c5,A,C,D,B) | -in(E,f30(c5,A,C,D)) | in(F,f34(c5,A,C,D,E)) | -in(F,the_carrier(A)) | -netstr_induced_subset(V6,c5,A) | -element(V7,the_carrier(A)) | topstr_closure(c5,V6) != f32(c5,A,C,D,E) | V7 != F | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V7)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V7))) != V6. [resolve(71,a,513,c)].
% 1.13/1.39 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f29(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f29(c5,A,C,D,B)))) = f28(c5,A,C,D,B) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | in(f37(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)). [resolve(71,a,514,c)].
% 1.13/1.39 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f29(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f29(c5,A,C,D,B)))) = f28(c5,A,C,D,B) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | netstr_induced_subset(f38(c5,A,C,D,E,F,V6,V7,V8),c5,A). [resolve(71,a,515,c)].
% 1.13/1.39 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f29(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f29(c5,A,C,D,B)))) = f28(c5,A,C,D,B) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | element(f39(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)). [resolve(71,a,516,c)].
% 1.13/1.39 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f29(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f29(c5,A,C,D,B)))) = f28(c5,A,C,D,B) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | topstr_closure(c5,f38(c5,A,C,D,E,F,V6,V7,V8)) = V6. [resolve(71,a,517,c)].
% 1.13/1.39 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f29(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f29(c5,A,C,D,B)))) = f28(c5,A,C,D,B) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | f39(c5,A,C,D,E,F,V6,V7,V8) = f37(c5,A,C,D,E,F,V6,V7,V8). [resolve(71,a,518,c)].
% 1.13/1.39 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f29(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f29(c5,A,C,D,B)))) = f28(c5,A,C,D,B) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f39(c5,A,C,D,E,F,V6,V7,V8))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f39(c5,A,C,D,E,F,V6,V7,V8)))) = f38(c5,A,C,D,E,F,V6,V7,V8). [resolve(71,a,519,c)].
% 1.13/1.39 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -in(B,f27(c5,A,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f29(c5,A,C,D,B))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f29(c5,A,C,D,B)))) = f28(c5,A,C,D,B) | in(E,f30(c5,A,C,D)) | -in(F,cartesian_product2(C,D)) | F != E | ordered_pair(V6,V7) != E | -in(V6,C) | V8 != V7 | -in(f37(c5,A,C,D,E,F,V6,V7,V8),V8) | -in(f37(c5,A,C,D,E,F,V6,V7,V8),the_carrier(A)) | -netstr_induced_subset(V9,c5,A) | -element(V10,the_carrier(A)) | topstr_closure(c5,V9) != V6 | V10 != f37(c5,A,C,D,E,F,V6,V7,V8) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V10)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V10))) != V9. [resolve(71,a,520,c)].
% 1.13/1.39 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f27(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f25(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | -in(V6,f30(c5,A,C,D)) | in(f31(c5,A,C,D,V6),cartesian_product2(C,D)). [resolve(71,a,521,c)].
% 1.13/1.39 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f27(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f25(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | -in(V6,f30(c5,A,C,D)) | f31(c5,A,C,D,V6) = V6. [resolve(71,a,522,c)].
% 1.13/1.40 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f27(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f25(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | -in(V6,f30(c5,A,C,D)) | ordered_pair(f32(c5,A,C,D,V6),f33(c5,A,C,D,V6)) = V6. [resolve(71,a,523,c)].
% 1.13/1.40 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f27(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f25(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | -in(V6,f30(c5,A,C,D)) | in(f32(c5,A,C,D,V6),C). [resolve(71,a,524,c)].
% 1.13/1.40 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f27(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f25(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | -in(V6,f30(c5,A,C,D)) | f34(c5,A,C,D,V6) = f33(c5,A,C,D,V6). [resolve(71,a,525,c)].
% 1.13/1.40 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f27(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f25(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | -in(V6,f30(c5,A,C,D)) | -in(V7,f34(c5,A,C,D,V6)) | in(V7,the_carrier(A)). [resolve(71,a,526,c)].
% 1.13/1.40 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f27(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f25(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | -in(V6,f30(c5,A,C,D)) | -in(V7,f34(c5,A,C,D,V6)) | netstr_induced_subset(f35(c5,A,C,D,V6,V7),c5,A). [resolve(71,a,527,c)].
% 1.13/1.40 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f27(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f25(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | -in(V6,f30(c5,A,C,D)) | -in(V7,f34(c5,A,C,D,V6)) | element(f36(c5,A,C,D,V6,V7),the_carrier(A)). [resolve(71,a,528,c)].
% 1.13/1.40 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f27(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f25(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | -in(V6,f30(c5,A,C,D)) | -in(V7,f34(c5,A,C,D,V6)) | topstr_closure(c5,f35(c5,A,C,D,V6,V7)) = f32(c5,A,C,D,V6). [resolve(71,a,529,c)].
% 1.13/1.40 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f27(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f25(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | -in(V6,f30(c5,A,C,D)) | -in(V7,f34(c5,A,C,D,V6)) | f36(c5,A,C,D,V6,V7) = V7. [resolve(71,a,530,c)].
% 1.13/1.40 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f27(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f25(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | -in(V6,f30(c5,A,C,D)) | -in(V7,f34(c5,A,C,D,V6)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f36(c5,A,C,D,V6,V7))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f36(c5,A,C,D,V6,V7)))) = f35(c5,A,C,D,V6,V7). [resolve(71,a,531,c)].
% 1.13/1.40 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f27(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f25(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | -in(V6,f30(c5,A,C,D)) | in(V7,f34(c5,A,C,D,V6)) | -in(V7,the_carrier(A)) | -netstr_induced_subset(V8,c5,A) | -element(V9,the_carrier(A)) | topstr_closure(c5,V8) != f32(c5,A,C,D,V6) | V9 != V7 | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V9)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V9))) != V8. [resolve(71,a,532,c)].
% 1.13/1.40 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f27(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f25(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | in(V6,f30(c5,A,C,D)) | -in(V7,cartesian_product2(C,D)) | V7 != V6 | ordered_pair(V8,V9) != V6 | -in(V8,C) | V10 != V9 | in(f37(c5,A,C,D,V6,V7,V8,V9,V10),V10) | in(f37(c5,A,C,D,V6,V7,V8,V9,V10),the_carrier(A)). [resolve(71,a,533,c)].
% 1.13/1.40 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f27(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f25(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | in(V6,f30(c5,A,C,D)) | -in(V7,cartesian_product2(C,D)) | V7 != V6 | ordered_pair(V8,V9) != V6 | -in(V8,C) | V10 != V9 | in(f37(c5,A,C,D,V6,V7,V8,V9,V10),V10) | netstr_induced_subset(f38(c5,A,C,D,V6,V7,V8,V9,V10),c5,A). [resolve(71,a,534,c)].
% 1.13/1.40 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f27(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f25(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | in(V6,f30(c5,A,C,D)) | -in(V7,cartesian_product2(C,D)) | V7 != V6 | ordered_pair(V8,V9) != V6 | -in(V8,C) | V10 != V9 | in(f37(c5,A,C,D,V6,V7,V8,V9,V10),V10) | element(f39(c5,A,C,D,V6,V7,V8,V9,V10),the_carrier(A)). [resolve(71,a,535,c)].
% 1.13/1.40 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f27(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f25(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | in(V6,f30(c5,A,C,D)) | -in(V7,cartesian_product2(C,D)) | V7 != V6 | ordered_pair(V8,V9) != V6 | -in(V8,C) | V10 != V9 | in(f37(c5,A,C,D,V6,V7,V8,V9,V10),V10) | topstr_closure(c5,f38(c5,A,C,D,V6,V7,V8,V9,V10)) = V8. [resolve(71,a,536,c)].
% 1.13/1.41 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f27(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f25(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | in(V6,f30(c5,A,C,D)) | -in(V7,cartesian_product2(C,D)) | V7 != V6 | ordered_pair(V8,V9) != V6 | -in(V8,C) | V10 != V9 | in(f37(c5,A,C,D,V6,V7,V8,V9,V10),V10) | f39(c5,A,C,D,V6,V7,V8,V9,V10) = f37(c5,A,C,D,V6,V7,V8,V9,V10). [resolve(71,a,537,c)].
% 1.13/1.41 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f27(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f25(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | in(V6,f30(c5,A,C,D)) | -in(V7,cartesian_product2(C,D)) | V7 != V6 | ordered_pair(V8,V9) != V6 | -in(V8,C) | V10 != V9 | in(f37(c5,A,C,D,V6,V7,V8,V9,V10),V10) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f39(c5,A,C,D,V6,V7,V8,V9,V10))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f39(c5,A,C,D,V6,V7,V8,V9,V10)))) = f38(c5,A,C,D,V6,V7,V8,V9,V10). [resolve(71,a,538,c)].
% 1.13/1.41 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | in(B,f27(c5,A,C,D)) | -in(B,the_carrier(A)) | -netstr_induced_subset(E,c5,A) | -element(F,the_carrier(A)) | topstr_closure(c5,E) != f25(c5,A,C,D) | F != B | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,F)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,F))) != E | in(V6,f30(c5,A,C,D)) | -in(V7,cartesian_product2(C,D)) | V7 != V6 | ordered_pair(V8,V9) != V6 | -in(V8,C) | V10 != V9 | -in(f37(c5,A,C,D,V6,V7,V8,V9,V10),V10) | -in(f37(c5,A,C,D,V6,V7,V8,V9,V10),the_carrier(A)) | -netstr_induced_subset(V11,c5,A) | -element(V12,the_carrier(A)) | topstr_closure(c5,V11) != V8 | V12 != f37(c5,A,C,D,V6,V7,V8,V9,V10) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V12)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V12))) != V11. [resolve(71,a,539,c)].
% 1.13/1.41 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) != f18(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | in(f31(c5,A,B,C,D),cartesian_product2(B,C)). [resolve(71,a,540,c)].
% 1.13/1.41 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) != f18(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | f31(c5,A,B,C,D) = D. [resolve(71,a,541,c)].
% 1.13/1.41 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) != f18(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | ordered_pair(f32(c5,A,B,C,D),f33(c5,A,B,C,D)) = D. [resolve(71,a,542,c)].
% 1.13/1.41 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) != f18(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | in(f32(c5,A,B,C,D),B). [resolve(71,a,543,c)].
% 1.13/1.41 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) != f18(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | f34(c5,A,B,C,D) = f33(c5,A,B,C,D). [resolve(71,a,544,c)].
% 1.13/1.41 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) != f18(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | in(E,the_carrier(A)). [resolve(71,a,545,c)].
% 1.13/1.41 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) != f18(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | netstr_induced_subset(f35(c5,A,B,C,D,E),c5,A). [resolve(71,a,546,c)].
% 1.13/1.41 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) != f18(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | element(f36(c5,A,B,C,D,E),the_carrier(A)). [resolve(71,a,547,c)].
% 1.13/1.41 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) != f18(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | topstr_closure(c5,f35(c5,A,B,C,D,E)) = f32(c5,A,B,C,D). [resolve(71,a,548,c)].
% 1.13/1.41 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) != f18(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | f36(c5,A,B,C,D,E) = E. [resolve(71,a,549,c)].
% 1.13/1.41 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) != f18(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | -in(E,f34(c5,A,B,C,D)) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f36(c5,A,B,C,D,E))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f36(c5,A,B,C,D,E)))) = f35(c5,A,B,C,D,E). [resolve(71,a,550,c)].
% 1.13/1.41 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) != f18(c5,A,B,C) | -in(D,f30(c5,A,B,C)) | in(E,f34(c5,A,B,C,D)) | -in(E,the_carrier(A)) | -netstr_induced_subset(F,c5,A) | -element(V6,the_carrier(A)) | topstr_closure(c5,F) != f32(c5,A,B,C,D) | V6 != E | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V6)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V6))) != F. [resolve(71,a,551,c)].
% 1.13/1.41 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) != f18(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | in(f37(c5,A,B,C,D,E,F,V6,V7),the_carrier(A)). [resolve(71,a,552,c)].
% 1.13/1.41 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) != f18(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | netstr_induced_subset(f38(c5,A,B,C,D,E,F,V6,V7),c5,A). [resolve(71,a,553,c)].
% 1.13/1.41 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) != f18(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | element(f39(c5,A,B,C,D,E,F,V6,V7),the_carrier(A)). [resolve(71,a,554,c)].
% 1.13/1.41 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) != f18(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | topstr_closure(c5,f38(c5,A,B,C,D,E,F,V6,V7)) = F. [resolve(71,a,555,c)].
% 1.13/1.41 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) != f18(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | f39(c5,A,B,C,D,E,F,V6,V7) = f37(c5,A,B,C,D,E,F,V6,V7). [resolve(71,a,556,c)].
% 1.29/1.58 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) != f18(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,f39(c5,A,B,C,D,E,F,V6,V7))),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,f39(c5,A,B,C,D,E,F,V6,V7)))) = f38(c5,A,B,C,D,E,F,V6,V7). [resolve(71,a,557,c)].
% 1.29/1.58 Derived: empty_carrier(c5) | -topological_space(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | f19(c5,A,B,C) != f18(c5,A,B,C) | in(D,f30(c5,A,B,C)) | -in(E,cartesian_product2(B,C)) | E != D | ordered_pair(F,V6) != D | -in(F,B) | V7 != V6 | -in(f37(c5,A,B,C,D,E,F,V6,V7),V7) | -in(f37(c5,A,B,C,D,E,F,V6,V7),the_carrier(A)) | -netstr_induced_subset(V8,c5,A) | -element(V9,the_carrier(A)) | topstr_closure(c5,V8) != F | V9 != f37(c5,A,B,C,D,E,F,V6,V7) | relation_rng_as_subset(the_carrier(subnetstr_of_element(c5,A,V9)),the_carrier(c5),the_mapping(c5,subnetstr_of_element(c5,A,V9))) != V8. [resolve(71,a,558,c)].
% 1.29/1.58 559 -rel_str(A) | one_sorted_str(A) # label(dt_l1_orders_2) # label(axiom). [clausify(40)].
% 1.29/1.58 560 -one_sorted_str(A) | element(f9(A),powerset(powerset(the_carrier(A)))) # label(rc3_waybel_7) # label(axiom). [clausify(15)].
% 1.29/1.58 561 -one_sorted_str(A) | -empty(f9(A)) # label(rc3_waybel_7) # label(axiom). [clausify(15)].
% 1.29/1.58 562 -one_sorted_str(A) | finite(f9(A)) # label(rc3_waybel_7) # label(axiom). [clausify(15)].
% 1.29/1.58 563 -one_sorted_str(A) | -relation_of2(B,C,C) | -function(D) | -quasi_total(D,C,the_carrier(A)) | -relation_of2(D,C,the_carrier(A)) | net_str_of(E,F,V6,V7) != net_str_of(A,C,B,D) | E = A # label(free_g1_waybel_0) # label(axiom). [clausify(16)].
% 1.29/1.58 564 -one_sorted_str(A) | -relation_of2(B,C,C) | -function(D) | -quasi_total(D,C,the_carrier(A)) | -relation_of2(D,C,the_carrier(A)) | net_str_of(E,F,V6,V7) != net_str_of(A,C,B,D) | F = C # label(free_g1_waybel_0) # label(axiom). [clausify(16)].
% 1.29/1.58 565 -one_sorted_str(A) | -relation_of2(B,C,C) | -function(D) | -quasi_total(D,C,the_carrier(A)) | -relation_of2(D,C,the_carrier(A)) | net_str_of(E,F,V6,V7) != net_str_of(A,C,B,D) | V6 = B # label(free_g1_waybel_0) # label(axiom). [clausify(16)].
% 1.29/1.58 566 -one_sorted_str(A) | -relation_of2(B,C,C) | -function(D) | -quasi_total(D,C,the_carrier(A)) | -relation_of2(D,C,the_carrier(A)) | net_str_of(E,F,V6,V7) != net_str_of(A,C,B,D) | V7 = D # label(free_g1_waybel_0) # label(axiom). [clausify(16)].
% 1.29/1.58 567 -one_sorted_str(A) | -relation_of2(B,C,C) | -function(D) | -quasi_total(D,C,the_carrier(A)) | -relation_of2(D,C,the_carrier(A)) | strict_net_str(net_str_of(A,C,B,D),A) # label(dt_g1_waybel_0) # label(axiom). [clausify(17)].
% 1.29/1.58 568 -one_sorted_str(A) | -relation_of2(B,C,C) | -function(D) | -quasi_total(D,C,the_carrier(A)) | -relation_of2(D,C,the_carrier(A)) | net_str(net_str_of(A,C,B,D),A) # label(dt_g1_waybel_0) # label(axiom). [clausify(17)].
% 1.29/1.58 569 empty_carrier(A) | -one_sorted_str(A) | element(f12(A),powerset(the_carrier(A))) # label(rc5_struct_0) # label(axiom). [clausify(23)].
% 1.29/1.58 570 empty_carrier(A) | -one_sorted_str(A) | -empty(f12(A)) # label(rc5_struct_0) # label(axiom). [clausify(23)].
% 1.29/1.58 571 -one_sorted_str(A) | empty(B) | -relation_of2(C,B,B) | -function(D) | -quasi_total(D,B,the_carrier(A)) | -relation_of2(D,B,the_carrier(A)) | -empty_carrier(net_str_of(A,B,C,D)) # label(fc6_waybel_0) # label(axiom). [clausify(29)].
% 1.29/1.58 572 -one_sorted_str(A) | empty(B) | -relation_of2(C,B,B) | -function(D) | -quasi_total(D,B,the_carrier(A)) | -relation_of2(D,B,the_carrier(A)) | strict_net_str(net_str_of(A,B,C,D),A) # label(fc6_waybel_0) # label(axiom). [clausify(29)].
% 1.29/1.58 573 -one_sorted_str(A) | -net_str(B,A) | -strict_net_str(B,A) | net_str_of(A,the_carrier(B),the_InternalRel(B),the_mapping(A,B)) = B # label(abstractness_v6_waybel_0) # label(axiom). [clausify(35)].
% 1.29/1.58 574 empty_carrier(A) | -one_sorted_str(A) | empty_carrier(B) | -net_str(B,A) | -element(C,the_carrier(B)) | strict_net_str(netstr_restr_to_element(A,B,C),A) # label(dt_k5_waybel_9) # label(axiom). [clausify(39)].
% 1.29/1.59 575 empty_carrier(A) | -one_sorted_str(A) | empty_carrier(B) | -net_str(B,A) | -element(C,the_carrier(B)) | net_str(netstr_restr_to_element(A,B,C),A) # label(dt_k5_waybel_9) # label(axiom). [clausify(39)].
% 1.29/1.59 Derived: -rel_str(A) | element(f9(A),powerset(powerset(the_carrier(A)))). [resolve(559,b,560,a)].
% 1.29/1.59 Derived: -rel_str(A) | -empty(f9(A)). [resolve(559,b,561,a)].
% 1.29/1.59 Derived: -rel_str(A) | finite(f9(A)). [resolve(559,b,562,a)].
% 1.29/1.59 Derived: -rel_str(A) | -relation_of2(B,C,C) | -function(D) | -quasi_total(D,C,the_carrier(A)) | -relation_of2(D,C,the_carrier(A)) | net_str_of(E,F,V6,V7) != net_str_of(A,C,B,D) | E = A. [resolve(559,b,563,a)].
% 1.29/1.59 Derived: -rel_str(A) | -relation_of2(B,C,C) | -function(D) | -quasi_total(D,C,the_carrier(A)) | -relation_of2(D,C,the_carrier(A)) | net_str_of(E,F,V6,V7) != net_str_of(A,C,B,D) | F = C. [resolve(559,b,564,a)].
% 1.29/1.59 Derived: -rel_str(A) | -relation_of2(B,C,C) | -function(D) | -quasi_total(D,C,the_carrier(A)) | -relation_of2(D,C,the_carrier(A)) | net_str_of(E,F,V6,V7) != net_str_of(A,C,B,D) | V6 = B. [resolve(559,b,565,a)].
% 1.29/1.59 Derived: -rel_str(A) | -relation_of2(B,C,C) | -function(D) | -quasi_total(D,C,the_carrier(A)) | -relation_of2(D,C,the_carrier(A)) | net_str_of(E,F,V6,V7) != net_str_of(A,C,B,D) | V7 = D. [resolve(559,b,566,a)].
% 1.29/1.59 Derived: -rel_str(A) | -relation_of2(B,C,C) | -function(D) | -quasi_total(D,C,the_carrier(A)) | -relation_of2(D,C,the_carrier(A)) | strict_net_str(net_str_of(A,C,B,D),A). [resolve(559,b,567,a)].
% 1.29/1.59 Derived: -rel_str(A) | -relation_of2(B,C,C) | -function(D) | -quasi_total(D,C,the_carrier(A)) | -relation_of2(D,C,the_carrier(A)) | net_str(net_str_of(A,C,B,D),A). [resolve(559,b,568,a)].
% 1.29/1.59 Derived: -rel_str(A) | empty_carrier(A) | element(f12(A),powerset(the_carrier(A))). [resolve(559,b,569,b)].
% 1.29/1.59 Derived: -rel_str(A) | empty_carrier(A) | -empty(f12(A)). [resolve(559,b,570,b)].
% 1.29/1.59 Derived: -rel_str(A) | empty(B) | -relation_of2(C,B,B) | -function(D) | -quasi_total(D,B,the_carrier(A)) | -relation_of2(D,B,the_carrier(A)) | -empty_carrier(net_str_of(A,B,C,D)). [resolve(559,b,571,a)].
% 1.29/1.59 Derived: -rel_str(A) | -net_str(B,A) | -strict_net_str(B,A) | net_str_of(A,the_carrier(B),the_InternalRel(B),the_mapping(A,B)) = B. [resolve(559,b,573,a)].
% 1.29/1.59 Derived: -rel_str(A) | empty_carrier(A) | empty_carrier(B) | -net_str(B,A) | -element(C,the_carrier(B)) | strict_net_str(netstr_restr_to_element(A,B,C),A). [resolve(559,b,574,b)].
% 1.29/1.59 Derived: -rel_str(A) | empty_carrier(A) | empty_carrier(B) | -net_str(B,A) | -element(C,the_carrier(B)) | net_str(netstr_restr_to_element(A,B,C),A). [resolve(559,b,575,b)].
% 1.29/1.59 576 empty_carrier(A) | -one_sorted_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -subnet(C,A,B) | -empty_carrier(C) # label(dt_m2_yellow_6) # label(axiom). [clausify(44)].
% 1.29/1.59 Derived: empty_carrier(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -subnet(C,A,B) | -empty_carrier(C) | -rel_str(A). [resolve(576,b,559,b)].
% 1.29/1.59 577 empty_carrier(A) | -one_sorted_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -subnet(C,A,B) | transitive_relstr(C) # label(dt_m2_yellow_6) # label(axiom). [clausify(44)].
% 1.29/1.59 Derived: empty_carrier(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -subnet(C,A,B) | transitive_relstr(C) | -rel_str(A). [resolve(577,b,559,b)].
% 1.29/1.59 578 empty_carrier(A) | -one_sorted_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -subnet(C,A,B) | directed_relstr(C) # label(dt_m2_yellow_6) # label(axiom). [clausify(44)].
% 1.29/1.59 Derived: empty_carrier(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -subnet(C,A,B) | directed_relstr(C) | -rel_str(A). [resolve(578,b,559,b)].
% 1.29/1.59 579 empty_carrier(A) | -one_sorted_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -subnet(C,A,B) | net_str(C,A) # label(dt_m2_yellow_6) # label(axiom). [clausify(44)].
% 1.29/1.59 Derived: empty_carrier(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -subnet(C,A,B) | net_str(C,A) | -rel_str(A). [resolve(579,b,559,b)].
% 1.29/1.59 580 one_sorted_str(c4) # label(rc3_struct_0) # label(axiom). [clausify(46)].
% 1.29/1.59 Derived: element(f9(c4),powerset(powerset(the_carrier(c4)))). [resolve(580,a,560,a)].
% 1.29/1.59 Derived: -empty(f9(c4)). [resolve(580,a,561,a)].
% 1.29/1.59 Derived: finite(f9(c4)). [resolve(580,a,562,a)].
% 1.29/1.59 Derived: -relation_of2(A,B,B) | -function(C) | -quasi_total(C,B,the_carrier(c4)) | -relation_of2(C,B,the_carrier(c4)) | net_str_of(D,E,F,V6) != net_str_of(c4,B,A,C) | D = c4. [resolve(580,a,563,a)].
% 1.29/1.59 Derived: -relation_of2(A,B,B) | -function(C) | -quasi_total(C,B,the_carrier(c4)) | -relation_of2(C,B,the_carrier(c4)) | net_str_of(D,E,F,V6) != net_str_of(c4,B,A,C) | E = B. [resolve(580,a,564,a)].
% 1.29/1.59 Derived: -relation_of2(A,B,B) | -function(C) | -quasi_total(C,B,the_carrier(c4)) | -relation_of2(C,B,the_carrier(c4)) | net_str_of(D,E,F,V6) != net_str_of(c4,B,A,C) | F = A. [resolve(580,a,565,a)].
% 1.29/1.59 Derived: -relation_of2(A,B,B) | -function(C) | -quasi_total(C,B,the_carrier(c4)) | -relation_of2(C,B,the_carrier(c4)) | net_str_of(D,E,F,V6) != net_str_of(c4,B,A,C) | V6 = C. [resolve(580,a,566,a)].
% 1.29/1.59 Derived: -relation_of2(A,B,B) | -function(C) | -quasi_total(C,B,the_carrier(c4)) | -relation_of2(C,B,the_carrier(c4)) | strict_net_str(net_str_of(c4,B,A,C),c4). [resolve(580,a,567,a)].
% 1.29/1.59 Derived: -relation_of2(A,B,B) | -function(C) | -quasi_total(C,B,the_carrier(c4)) | -relation_of2(C,B,the_carrier(c4)) | net_str(net_str_of(c4,B,A,C),c4). [resolve(580,a,568,a)].
% 1.29/1.59 Derived: empty_carrier(c4) | element(f12(c4),powerset(the_carrier(c4))). [resolve(580,a,569,b)].
% 1.29/1.59 Derived: empty_carrier(c4) | -empty(f12(c4)). [resolve(580,a,570,b)].
% 1.29/1.59 Derived: empty(A) | -relation_of2(B,A,A) | -function(C) | -quasi_total(C,A,the_carrier(c4)) | -relation_of2(C,A,the_carrier(c4)) | -empty_carrier(net_str_of(c4,A,B,C)). [resolve(580,a,571,a)].
% 1.29/1.59 Derived: -net_str(A,c4) | -strict_net_str(A,c4) | net_str_of(c4,the_carrier(A),the_InternalRel(A),the_mapping(c4,A)) = A. [resolve(580,a,573,a)].
% 1.29/1.59 Derived: empty_carrier(c4) | empty_carrier(A) | -net_str(A,c4) | -element(B,the_carrier(A)) | strict_net_str(netstr_restr_to_element(c4,A,B),c4). [resolve(580,a,574,b)].
% 1.29/1.59 Derived: empty_carrier(c4) | empty_carrier(A) | -net_str(A,c4) | -element(B,the_carrier(A)) | net_str(netstr_restr_to_element(c4,A,B),c4). [resolve(580,a,575,b)].
% 1.29/1.59 Derived: empty_carrier(c4) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c4) | -subnet(B,c4,A) | -empty_carrier(B). [resolve(580,a,576,b)].
% 1.29/1.59 Derived: empty_carrier(c4) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c4) | -subnet(B,c4,A) | transitive_relstr(B). [resolve(580,a,577,b)].
% 1.29/1.59 Derived: empty_carrier(c4) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c4) | -subnet(B,c4,A) | directed_relstr(B). [resolve(580,a,578,b)].
% 1.29/1.59 Derived: empty_carrier(c4) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c4) | -subnet(B,c4,A) | net_str(B,c4). [resolve(580,a,579,b)].
% 1.29/1.59 581 empty_carrier(A) | -one_sorted_str(A) | -empty(the_carrier(A)) # label(fc1_struct_0) # label(axiom). [clausify(47)].
% 1.29/1.59 Derived: empty_carrier(A) | -empty(the_carrier(A)) | -rel_str(A). [resolve(581,b,559,b)].
% 1.29/1.59 Derived: empty_carrier(c4) | -empty(the_carrier(c4)). [resolve(581,b,580,a)].
% 1.29/1.59 582 -one_sorted_str(A) | net_str(f15(A),A) # label(rc4_waybel_0) # label(axiom). [clausify(50)].
% 1.29/1.59 Derived: net_str(f15(A),A) | -rel_str(A). [resolve(582,a,559,b)].
% 1.29/1.59 Derived: net_str(f15(c4),c4). [resolve(582,a,580,a)].
% 1.29/1.59 583 -one_sorted_str(A) | strict_net_str(f15(A),A) # label(rc4_waybel_0) # label(axiom). [clausify(50)].
% 1.29/1.59 Derived: strict_net_str(f15(A),A) | -rel_str(A). [resolve(583,a,559,b)].
% 1.29/1.59 Derived: strict_net_str(f15(c4),c4). [resolve(583,a,580,a)].
% 1.29/1.59 584 empty_carrier(A) | -one_sorted_str(A) | empty_carrier(B) | -directed_relstr(B) | -net_str(B,A) | -element(C,the_carrier(B)) | -empty_carrier(netstr_restr_to_element(A,B,C)) # label(fc22_waybel_9) # label(axiom). [clausify(51)].
% 1.29/1.59 Derived: empty_carrier(A) | empty_carrier(B) | -directed_relstr(B) | -net_str(B,A) | -element(C,the_carrier(B)) | -empty_carrier(netstr_restr_to_element(A,B,C)) | -rel_str(A). [resolve(584,b,559,b)].
% 1.29/1.59 Derived: empty_carrier(c4) | empty_carrier(A) | -directed_relstr(A) | -net_str(A,c4) | -element(B,the_carrier(A)) | -empty_carrier(netstr_restr_to_element(c4,A,B)). [resolve(584,b,580,a)].
% 1.29/1.59 585 empty_carrier(A) | -one_sorted_str(A) | empty_carrier(B) | -directed_relstr(B) | -net_str(B,A) | -element(C,the_carrier(B)) | strict_net_str(netstr_restr_to_element(A,B,C),A) # label(fc22_waybel_9) # label(axiom). [clausify(51)].
% 1.29/1.59 586 empty_carrier(A) | -one_sorted_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -element(C,the_carrier(B)) | -empty_carrier(netstr_restr_to_element(A,B,C)) # label(fc26_waybel_9) # label(axiom). [clausify(52)].
% 1.29/1.59 587 empty_carrier(A) | -one_sorted_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -element(C,the_carrier(B)) | transitive_relstr(netstr_restr_to_element(A,B,C)) # label(fc26_waybel_9) # label(axiom). [clausify(52)].
% 1.29/1.59 Derived: empty_carrier(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -element(C,the_carrier(B)) | transitive_relstr(netstr_restr_to_element(A,B,C)) | -rel_str(A). [resolve(587,b,559,b)].
% 1.29/1.59 Derived: empty_carrier(c4) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c4) | -element(B,the_carrier(A)) | transitive_relstr(netstr_restr_to_element(c4,A,B)). [resolve(587,b,580,a)].
% 1.29/1.59 588 empty_carrier(A) | -one_sorted_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -element(C,the_carrier(B)) | strict_net_str(netstr_restr_to_element(A,B,C),A) # label(fc26_waybel_9) # label(axiom). [clausify(52)].
% 1.29/1.59 589 empty_carrier(A) | -one_sorted_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -element(C,the_carrier(B)) | directed_relstr(netstr_restr_to_element(A,B,C)) # label(fc26_waybel_9) # label(axiom). [clausify(52)].
% 1.29/1.59 Derived: empty_carrier(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -element(C,the_carrier(B)) | directed_relstr(netstr_restr_to_element(A,B,C)) | -rel_str(A). [resolve(589,b,559,b)].
% 1.29/1.59 Derived: empty_carrier(c4) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c4) | -element(B,the_carrier(A)) | directed_relstr(netstr_restr_to_element(c4,A,B)). [resolve(589,b,580,a)].
% 1.29/1.59 590 empty_carrier(A) | -one_sorted_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | subnet(f16(A,B),A,B) # label(rc1_waybel_9) # label(axiom). [clausify(53)].
% 1.29/1.59 Derived: empty_carrier(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | subnet(f16(A,B),A,B) | -rel_str(A). [resolve(590,b,559,b)].
% 1.29/1.59 Derived: empty_carrier(c4) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c4) | subnet(f16(c4,A),c4,A). [resolve(590,b,580,a)].
% 1.29/1.59 591 empty_carrier(A) | -one_sorted_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -empty_carrier(f16(A,B)) # label(rc1_waybel_9) # label(axiom). [clausify(53)].
% 1.29/1.59 Derived: empty_carrier(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -empty_carrier(f16(A,B)) | -rel_str(A). [resolve(591,b,559,b)].
% 1.29/1.59 Derived: empty_carrier(c4) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c4) | -empty_carrier(f16(c4,A)). [resolve(591,b,580,a)].
% 1.29/1.59 592 empty_carrier(A) | -one_sorted_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | transitive_relstr(f16(A,B)) # label(rc1_waybel_9) # label(axiom). [clausify(53)].
% 1.29/1.59 Derived: empty_carrier(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | transitive_relstr(f16(A,B)) | -rel_str(A). [resolve(592,b,559,b)].
% 1.29/1.59 Derived: empty_carrier(c4) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c4) | transitive_relstr(f16(c4,A)). [resolve(592,b,580,a)].
% 1.29/1.59 593 empty_carrier(A) | -one_sorted_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | strict_net_str(f16(A,B),A) # label(rc1_waybel_9) # label(axiom). [clausify(53)].
% 1.29/1.59 Derived: empty_carrier(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | strict_net_str(f16(A,B),A) | -rel_str(A). [resolve(593,b,559,b)].
% 1.29/1.59 Derived: empty_carrier(c4) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c4) | strict_net_str(f16(c4,A),c4). [resolve(593,b,580,a)].
% 1.29/1.59 594 empty_carrier(A) | -one_sorted_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | directed_relstr(f16(A,B)) # label(rc1_waybel_9) # label(axiom). [clausify(53)].
% 1.29/1.59 Derived: empty_carrier(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | directed_relstr(f16(A,B)) | -rel_str(A). [resolve(594,b,559,b)].
% 1.29/1.59 Derived: empty_carrier(c4) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c4) | directed_relstr(f16(c4,A)). [resolve(594,b,580,a)].
% 1.29/1.59 595 empty_carrier(A) | -one_sorted_str(A) | empty_carrier(B) | -net_str(B,A) | -empty(the_mapping(A,B)) # label(fc15_yellow_6) # label(axiom). [clausify(54)].
% 1.29/1.59 Derived: empty_carrier(A) | empty_carrier(B) | -net_str(B,A) | -empty(the_mapping(A,B)) | -rel_str(A). [resolve(595,b,559,b)].
% 1.29/1.59 Derived: empty_carrier(c4) | empty_carrier(A) | -net_str(A,c4) | -empty(the_mapping(c4,A)). [resolve(595,b,580,a)].
% 1.29/1.59 596 empty_carrier(A) | -one_sorted_str(A) | empty_carrier(B) | -net_str(B,A) | relation(the_mapping(A,B)) # label(fc15_yellow_6) # label(axiom). [clausify(54)].
% 1.29/1.59 Derived: empty_carrier(A) | empty_carrier(B) | -net_str(B,A) | relation(the_mapping(A,B)) | -rel_str(A). [resolve(596,b,559,b)].
% 1.29/1.59 Derived: empty_carrier(c4) | empty_carrier(A) | -net_str(A,c4) | relation(the_mapping(c4,A)). [resolve(596,b,580,a)].
% 1.29/1.59 597 empty_carrier(A) | -one_sorted_str(A) | empty_carrier(B) | -net_str(B,A) | function(the_mapping(A,B)) # label(fc15_yellow_6) # label(axiom). [clausify(54)].
% 1.29/1.59 Derived: empty_carrier(A) | empty_carrier(B) | -net_str(B,A) | function(the_mapping(A,B)) | -rel_str(A). [resolve(597,b,559,b)].
% 1.29/1.59 Derived: empty_carrier(c4) | empty_carrier(A) | -net_str(A,c4) | function(the_mapping(c4,A)). [resolve(597,b,580,a)].
% 1.29/1.59 598 empty_carrier(A) | -one_sorted_str(A) | empty_carrier(B) | -net_str(B,A) | quasi_total(the_mapping(A,B),the_carrier(B),the_carrier(A)) # label(fc15_yellow_6) # label(axiom). [clausify(54)].
% 1.29/1.59 Derived: empty_carrier(A) | empty_carrier(B) | -net_str(B,A) | quasi_total(the_mapping(A,B),the_carrier(B),the_carrier(A)) | -rel_str(A). [resolve(598,b,559,b)].
% 1.29/1.59 Derived: empty_carrier(c4) | empty_carrier(A) | -net_str(A,c4) | quasi_total(the_mapping(c4,A),the_carrier(A),the_carrier(c4)). [resolve(598,b,580,a)].
% 1.29/1.59 599 empty_carrier(A) | -one_sorted_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -element(C,the_carrier(B)) | subnetstr_of_element(A,B,C) = netstr_restr_to_element(A,B,C) # label(redefinition_k6_waybel_9) # label(axiom). [clausify(57)].
% 1.29/1.59 Derived: empty_carrier(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -element(C,the_carrier(B)) | subnetstr_of_element(A,B,C) = netstr_restr_to_element(A,B,C) | -rel_str(A). [resolve(599,b,559,b)].
% 1.29/1.59 Derived: empty_carrier(c4) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c4) | -element(B,the_carrier(A)) | subnetstr_of_element(c4,A,B) = netstr_restr_to_element(c4,A,B). [resolve(599,b,580,a)].
% 1.29/1.59 600 empty_carrier(A) | -one_sorted_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -element(C,the_carrier(B)) | strict_net_str(subnetstr_of_element(A,B,C),A) # label(dt_k6_waybel_9) # label(axiom). [clausify(62)].
% 1.29/1.59 Derived: empty_carrier(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -element(C,the_carrier(B)) | strict_net_str(subnetstr_of_element(A,B,C),A) | -rel_str(A). [resolve(600,b,559,b)].
% 1.29/1.60 Derived: empty_carrier(c4) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c4) | -element(B,the_carrier(A)) | strict_net_str(subnetstr_of_element(c4,A,B),c4). [resolve(600,b,580,a)].
% 1.29/1.60 601 empty_carrier(A) | -one_sorted_str(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -element(C,the_carrier(B)) | subnet(subnetstr_of_element(A,B,C),A,B) # label(dt_k6_waybel_9) # label(axiom). [clausify(62)].
% 1.29/1.60 Derived: empty_carrier(A) | empty_carrier(B) | -transitive_relstr(B) | -directed_relstr(B) | -net_str(B,A) | -element(C,the_carrier(B)) | subnet(subnetstr_of_element(A,B,C),A,B) | -rel_str(A). [resolve(601,b,559,b)].
% 1.29/1.60 Derived: empty_carrier(c4) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c4) | -element(B,the_carrier(A)) | subnet(subnetstr_of_element(c4,A,B),c4,A). [resolve(601,b,580,a)].
% 1.29/1.60 602 -one_sorted_str(A) | -net_str(B,A) | rel_str(B) # label(dt_l1_waybel_0) # label(axiom). [clausify(64)].
% 1.29/1.60 Derived: -net_str(A,B) | rel_str(A) | -rel_str(B). [resolve(602,a,559,b)].
% 1.29/1.60 Derived: -net_str(A,c4) | rel_str(A). [resolve(602,a,580,a)].
% 1.29/1.60 603 empty_carrier(A) | -one_sorted_str(A) | empty_carrier(B) | -net_str(B,A) | -netstr_induced_subset(C,A,B) | element(C,powerset(the_carrier(A))) # label(dt_m1_yellow19) # label(axiom). [clausify(66)].
% 1.29/1.60 Derived: empty_carrier(A) | empty_carrier(B) | -net_str(B,A) | -netstr_induced_subset(C,A,B) | element(C,powerset(the_carrier(A))) | -rel_str(A). [resolve(603,b,559,b)].
% 1.29/1.60 Derived: empty_carrier(c4) | empty_carrier(A) | -net_str(A,c4) | -netstr_induced_subset(B,c4,A) | element(B,powerset(the_carrier(c4))). [resolve(603,b,580,a)].
% 1.29/1.60 604 -one_sorted_str(A) | -net_str(B,A) | function(the_mapping(A,B)) # label(dt_u1_waybel_0) # label(axiom). [clausify(68)].
% 1.29/1.60 Derived: -net_str(A,B) | function(the_mapping(B,A)) | -rel_str(B). [resolve(604,a,559,b)].
% 1.29/1.60 Derived: -net_str(A,c4) | function(the_mapping(c4,A)). [resolve(604,a,580,a)].
% 1.29/1.60 605 -one_sorted_str(A) | -net_str(B,A) | quasi_total(the_mapping(A,B),the_carrier(B),the_carrier(A)) # label(dt_u1_waybel_0) # label(axiom). [clausify(68)].
% 1.29/1.60 Derived: -net_str(A,B) | quasi_total(the_mapping(B,A),the_carrier(A),the_carrier(B)) | -rel_str(B). [resolve(605,a,559,b)].
% 1.29/1.60 Derived: -net_str(A,c4) | quasi_total(the_mapping(c4,A),the_carrier(A),the_carrier(c4)). [resolve(605,a,580,a)].
% 1.29/1.60 606 -one_sorted_str(A) | -net_str(B,A) | relation_of2_as_subset(the_mapping(A,B),the_carrier(B),the_carrier(A)) # label(dt_u1_waybel_0) # label(axiom). [clausify(68)].
% 1.29/1.60 Derived: -net_str(A,B) | relation_of2_as_subset(the_mapping(B,A),the_carrier(A),the_carrier(B)) | -rel_str(B). [resolve(606,a,559,b)].
% 1.29/1.60 Derived: -net_str(A,c4) | relation_of2_as_subset(the_mapping(c4,A),the_carrier(A),the_carrier(c4)). [resolve(606,a,580,a)].
% 1.29/1.60 607 one_sorted_str(c5). [resolve(71,a,121,a)].
% 1.29/1.60 Derived: element(f9(c5),powerset(powerset(the_carrier(c5)))). [resolve(607,a,560,a)].
% 1.29/1.60 Derived: -empty(f9(c5)). [resolve(607,a,561,a)].
% 1.29/1.60 Derived: finite(f9(c5)). [resolve(607,a,562,a)].
% 1.29/1.60 Derived: -relation_of2(A,B,B) | -function(C) | -quasi_total(C,B,the_carrier(c5)) | -relation_of2(C,B,the_carrier(c5)) | net_str_of(D,E,F,V6) != net_str_of(c5,B,A,C) | D = c5. [resolve(607,a,563,a)].
% 1.29/1.60 Derived: -relation_of2(A,B,B) | -function(C) | -quasi_total(C,B,the_carrier(c5)) | -relation_of2(C,B,the_carrier(c5)) | net_str_of(D,E,F,V6) != net_str_of(c5,B,A,C) | E = B. [resolve(607,a,564,a)].
% 1.29/1.60 Derived: -relation_of2(A,B,B) | -function(C) | -quasi_total(C,B,the_carrier(c5)) | -relation_of2(C,B,the_carrier(c5)) | net_str_of(D,E,F,V6) != net_str_of(c5,B,A,C) | F = A. [resolve(607,a,565,a)].
% 1.29/1.60 Derived: -relation_of2(A,B,B) | -function(C) | -quasi_total(C,B,the_carrier(c5)) | -relation_of2(C,B,the_carrier(c5)) | net_str_of(D,E,F,V6) != net_str_of(c5,B,A,C) | V6 = C. [resolve(607,a,566,a)].
% 1.29/1.60 Derived: -relation_of2(A,B,B) | -function(C) | -quasi_total(C,B,the_carrier(c5)) | -relation_of2(C,B,the_carrier(c5)) | strict_net_str(net_str_of(c5,B,A,C),c5). [resolve(607,a,567,a)].
% 1.29/1.60 Derived: -relation_of2(A,B,B) | -function(C) | -quasi_total(C,B,the_carrier(c5)) | -relation_of2(C,B,the_carrier(c5)) | net_str(net_str_of(c5,B,A,C),c5). [resolve(607,a,568,a)].
% 1.29/1.60 Derived: empty_carrier(c5) | element(f12(c5),powerset(the_carrier(c5))). [resolve(607,a,569,b)].
% 1.29/1.60 Derived: empty_carrier(c5) | -empty(f12(c5)). [resolve(607,a,570,b)].
% 1.29/1.60 Derived: empty(A) | -relation_of2(B,A,A) | -function(C) | -quasi_total(C,A,the_carrier(c5)) | -relation_of2(C,A,the_carrier(c5)) | -empty_carrier(net_str_of(c5,A,B,C)). [resolve(607,a,571,a)].
% 1.29/1.60 Derived: -net_str(A,c5) | -strict_net_str(A,c5) | net_str_of(c5,the_carrier(A),the_InternalRel(A),the_mapping(c5,A)) = A. [resolve(607,a,573,a)].
% 1.29/1.60 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | -element(B,the_carrier(A)) | strict_net_str(netstr_restr_to_element(c5,A,B),c5). [resolve(607,a,574,b)].
% 1.29/1.60 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | -element(B,the_carrier(A)) | net_str(netstr_restr_to_element(c5,A,B),c5). [resolve(607,a,575,b)].
% 1.29/1.60 Derived: empty_carrier(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -subnet(B,c5,A) | -empty_carrier(B). [resolve(607,a,576,b)].
% 1.29/1.60 Derived: empty_carrier(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -subnet(B,c5,A) | transitive_relstr(B). [resolve(607,a,577,b)].
% 1.29/1.60 Derived: empty_carrier(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -subnet(B,c5,A) | directed_relstr(B). [resolve(607,a,578,b)].
% 1.29/1.60 Derived: empty_carrier(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -subnet(B,c5,A) | net_str(B,c5). [resolve(607,a,579,b)].
% 1.29/1.60 Derived: empty_carrier(c5) | -empty(the_carrier(c5)). [resolve(607,a,581,b)].
% 1.29/1.60 Derived: net_str(f15(c5),c5). [resolve(607,a,582,a)].
% 1.29/1.60 Derived: strict_net_str(f15(c5),c5). [resolve(607,a,583,a)].
% 1.29/1.60 Derived: empty_carrier(c5) | empty_carrier(A) | -directed_relstr(A) | -net_str(A,c5) | -element(B,the_carrier(A)) | -empty_carrier(netstr_restr_to_element(c5,A,B)). [resolve(607,a,584,b)].
% 1.29/1.60 Derived: empty_carrier(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -element(B,the_carrier(A)) | transitive_relstr(netstr_restr_to_element(c5,A,B)). [resolve(607,a,587,b)].
% 1.29/1.60 Derived: empty_carrier(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -element(B,the_carrier(A)) | directed_relstr(netstr_restr_to_element(c5,A,B)). [resolve(607,a,589,b)].
% 1.29/1.60 Derived: empty_carrier(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | subnet(f16(c5,A),c5,A). [resolve(607,a,590,b)].
% 1.29/1.60 Derived: empty_carrier(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -empty_carrier(f16(c5,A)). [resolve(607,a,591,b)].
% 1.29/1.60 Derived: empty_carrier(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | transitive_relstr(f16(c5,A)). [resolve(607,a,592,b)].
% 1.29/1.60 Derived: empty_carrier(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | strict_net_str(f16(c5,A),c5). [resolve(607,a,593,b)].
% 1.29/1.60 Derived: empty_carrier(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | directed_relstr(f16(c5,A)). [resolve(607,a,594,b)].
% 1.29/1.60 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | -empty(the_mapping(c5,A)). [resolve(607,a,595,b)].
% 1.29/1.60 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | relation(the_mapping(c5,A)). [resolve(607,a,596,b)].
% 1.29/1.60 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | function(the_mapping(c5,A)). [resolve(607,a,597,b)].
% 1.29/1.60 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | quasi_total(the_mapping(c5,A),the_carrier(A),the_carrier(c5)). [resolve(607,a,598,b)].
% 1.29/1.60 Derived: empty_carrier(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -element(B,the_carrier(A)) | subnetstr_of_element(c5,A,B) = netstr_restr_to_element(c5,A,B). [resolve(607,a,599,b)].
% 1.29/1.60 Derived: empty_carrier(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -element(B,the_carrier(A)) | strict_net_str(subnetstr_of_element(c5,A,B),c5). [resolve(607,a,600,b)].
% 1.52/1.78 Derived: empty_carrier(c5) | empty_carrier(A) | -transitive_relstr(A) | -directed_relstr(A) | -net_str(A,c5) | -element(B,the_carrier(A)) | subnet(subnetstr_of_element(c5,A,B),c5,A). [resolve(607,a,601,b)].
% 1.52/1.78 Derived: -net_str(A,c5) | rel_str(A). [resolve(607,a,602,a)].
% 1.52/1.78 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | -netstr_induced_subset(B,c5,A) | element(B,powerset(the_carrier(c5))). [resolve(607,a,603,b)].
% 1.52/1.78 Derived: -net_str(A,c5) | function(the_mapping(c5,A)). [resolve(607,a,604,a)].
% 1.52/1.78 Derived: -net_str(A,c5) | quasi_total(the_mapping(c5,A),the_carrier(A),the_carrier(c5)). [resolve(607,a,605,a)].
% 1.52/1.78 Derived: -net_str(A,c5) | relation_of2_as_subset(the_mapping(c5,A),the_carrier(A),the_carrier(c5)). [resolve(607,a,606,a)].
% 1.52/1.78 608 -relation_of2_as_subset(A,B,C) | relation_of2(A,B,C) # label(redefinition_m2_relset_1) # label(axiom). [clausify(36)].
% 1.52/1.78 609 -rel_str(A) | relation_of2_as_subset(the_InternalRel(A),the_carrier(A),the_carrier(A)) # label(dt_u1_orders_2) # label(axiom). [clausify(18)].
% 1.52/1.78 Derived: relation_of2(the_InternalRel(A),the_carrier(A),the_carrier(A)) | -rel_str(A). [resolve(608,a,609,b)].
% 1.52/1.78 610 relation_of2_as_subset(A,B,C) | -relation_of2(A,B,C) # label(redefinition_m2_relset_1) # label(axiom). [clausify(36)].
% 1.52/1.78 611 -relation_of2_as_subset(A,B,C) | element(A,powerset(cartesian_product2(B,C))) # label(dt_m2_relset_1) # label(axiom). [clausify(43)].
% 1.52/1.78 Derived: element(the_InternalRel(A),powerset(cartesian_product2(the_carrier(A),the_carrier(A)))) | -rel_str(A). [resolve(611,a,609,b)].
% 1.52/1.78 Derived: element(A,powerset(cartesian_product2(B,C))) | -relation_of2(A,B,C). [resolve(611,a,610,a)].
% 1.52/1.78 612 -net_str(A,B) | relation_of2_as_subset(the_mapping(B,A),the_carrier(A),the_carrier(B)) | -rel_str(B). [resolve(606,a,559,b)].
% 1.52/1.78 Derived: -net_str(A,B) | -rel_str(B) | relation_of2(the_mapping(B,A),the_carrier(A),the_carrier(B)). [resolve(612,b,608,a)].
% 1.52/1.78 Derived: -net_str(A,B) | -rel_str(B) | element(the_mapping(B,A),powerset(cartesian_product2(the_carrier(A),the_carrier(B)))). [resolve(612,b,611,a)].
% 1.52/1.78 613 -net_str(A,c4) | relation_of2_as_subset(the_mapping(c4,A),the_carrier(A),the_carrier(c4)). [resolve(606,a,580,a)].
% 1.52/1.78 Derived: -net_str(A,c4) | relation_of2(the_mapping(c4,A),the_carrier(A),the_carrier(c4)). [resolve(613,b,608,a)].
% 1.52/1.78 Derived: -net_str(A,c4) | element(the_mapping(c4,A),powerset(cartesian_product2(the_carrier(A),the_carrier(c4)))). [resolve(613,b,611,a)].
% 1.52/1.78 614 -net_str(A,c5) | relation_of2_as_subset(the_mapping(c5,A),the_carrier(A),the_carrier(c5)). [resolve(607,a,606,a)].
% 1.52/1.78 Derived: -net_str(A,c5) | relation_of2(the_mapping(c5,A),the_carrier(A),the_carrier(c5)). [resolve(614,b,608,a)].
% 1.52/1.78 Derived: -net_str(A,c5) | element(the_mapping(c5,A),powerset(cartesian_product2(the_carrier(A),the_carrier(c5)))). [resolve(614,b,611,a)].
% 1.52/1.78 615 empty(A) | -relation(A) | -empty(relation_rng(A)) # label(fc6_relat_1) # label(axiom). [clausify(33)].
% 1.52/1.78 616 relation(c2) # label(rc1_relat_1) # label(axiom). [clausify(30)].
% 1.52/1.78 617 -empty(A) | relation(A) # label(cc1_relat_1) # label(axiom). [clausify(31)].
% 1.52/1.78 618 relation(c3) # label(rc2_relat_1) # label(axiom). [clausify(32)].
% 1.52/1.78 Derived: empty(c2) | -empty(relation_rng(c2)). [resolve(615,b,616,a)].
% 1.52/1.78 Derived: empty(c3) | -empty(relation_rng(c3)). [resolve(615,b,618,a)].
% 1.52/1.78 619 -empty(A) | relation(relation_rng(A)) # label(fc8_relat_1) # label(axiom). [clausify(34)].
% 1.52/1.78 Derived: -empty(A) | empty(relation_rng(A)) | -empty(relation_rng(relation_rng(A))). [resolve(619,b,615,b)].
% 1.52/1.78 620 -element(A,powerset(cartesian_product2(B,C))) | relation(A) # label(cc1_relset_1) # label(axiom). [clausify(49)].
% 1.52/1.78 Derived: -element(A,powerset(cartesian_product2(B,C))) | empty(A) | -empty(relation_rng(A)). [resolve(620,b,615,b)].
% 1.52/1.78 621 empty_carrier(A) | empty_carrier(B) | -net_str(B,A) | relation(the_mapping(A,B)) | -rel_str(A). [resolve(596,b,559,b)].
% 1.52/1.78 Derived: empty_carrier(A) | empty_carrier(B) | -net_str(B,A) | -rel_str(A) | empty(the_mapping(A,B)) | -empty(relation_rng(the_mapping(A,B))). [resolve(621,d,615,b)].
% 1.87/2.13 622 empty_carrier(c4) | empty_carrier(A) | -net_str(A,c4) | relation(the_mapping(c4,A)). [resolve(596,b,580,a)].
% 1.87/2.13 Derived: empty_carrier(c4) | empty_carrier(A) | -net_str(A,c4) | empty(the_mapping(c4,A)) | -empty(relation_rng(the_mapping(c4,A))). [resolve(622,d,615,b)].
% 1.87/2.13 623 empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | relation(the_mapping(c5,A)). [resolve(607,a,596,b)].
% 1.87/2.13 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | empty(the_mapping(c5,A)) | -empty(relation_rng(the_mapping(c5,A))). [resolve(623,d,615,b)].
% 1.87/2.13 624 empty_carrier(A) | empty_carrier(B) | -net_str(B,A) | function(the_mapping(A,B)) | -rel_str(A). [resolve(597,b,559,b)].
% 1.87/2.13 625 -rel_str(A) | -relation_of2(B,C,C) | -function(D) | -quasi_total(D,C,the_carrier(A)) | -relation_of2(D,C,the_carrier(A)) | net_str_of(E,F,V6,V7) != net_str_of(A,C,B,D) | E = A. [resolve(559,b,563,a)].
% 1.87/2.13 626 -rel_str(A) | -relation_of2(B,C,C) | -function(D) | -quasi_total(D,C,the_carrier(A)) | -relation_of2(D,C,the_carrier(A)) | net_str_of(E,F,V6,V7) != net_str_of(A,C,B,D) | F = C. [resolve(559,b,564,a)].
% 1.87/2.13 627 -rel_str(A) | -relation_of2(B,C,C) | -function(D) | -quasi_total(D,C,the_carrier(A)) | -relation_of2(D,C,the_carrier(A)) | net_str_of(E,F,V6,V7) != net_str_of(A,C,B,D) | V6 = B. [resolve(559,b,565,a)].
% 1.87/2.13 628 -rel_str(A) | -relation_of2(B,C,C) | -function(D) | -quasi_total(D,C,the_carrier(A)) | -relation_of2(D,C,the_carrier(A)) | net_str_of(E,F,V6,V7) != net_str_of(A,C,B,D) | V7 = D. [resolve(559,b,566,a)].
% 1.87/2.13 629 -rel_str(A) | -relation_of2(B,C,C) | -function(D) | -quasi_total(D,C,the_carrier(A)) | -relation_of2(D,C,the_carrier(A)) | strict_net_str(net_str_of(A,C,B,D),A). [resolve(559,b,567,a)].
% 1.87/2.13 630 -rel_str(A) | -relation_of2(B,C,C) | -function(D) | -quasi_total(D,C,the_carrier(A)) | -relation_of2(D,C,the_carrier(A)) | net_str(net_str_of(A,C,B,D),A). [resolve(559,b,568,a)].
% 1.87/2.13 631 -rel_str(A) | empty(B) | -relation_of2(C,B,B) | -function(D) | -quasi_total(D,B,the_carrier(A)) | -relation_of2(D,B,the_carrier(A)) | -empty_carrier(net_str_of(A,B,C,D)). [resolve(559,b,571,a)].
% 1.87/2.13 632 -relation_of2(A,B,B) | -function(C) | -quasi_total(C,B,the_carrier(c4)) | -relation_of2(C,B,the_carrier(c4)) | net_str_of(D,E,F,V6) != net_str_of(c4,B,A,C) | D = c4. [resolve(580,a,563,a)].
% 1.87/2.13 633 -relation_of2(A,B,B) | -function(C) | -quasi_total(C,B,the_carrier(c4)) | -relation_of2(C,B,the_carrier(c4)) | net_str_of(D,E,F,V6) != net_str_of(c4,B,A,C) | E = B. [resolve(580,a,564,a)].
% 1.87/2.13 634 -relation_of2(A,B,B) | -function(C) | -quasi_total(C,B,the_carrier(c4)) | -relation_of2(C,B,the_carrier(c4)) | net_str_of(D,E,F,V6) != net_str_of(c4,B,A,C) | F = A. [resolve(580,a,565,a)].
% 1.87/2.13 635 -relation_of2(A,B,B) | -function(C) | -quasi_total(C,B,the_carrier(c4)) | -relation_of2(C,B,the_carrier(c4)) | net_str_of(D,E,F,V6) != net_str_of(c4,B,A,C) | V6 = C. [resolve(580,a,566,a)].
% 1.87/2.13 636 -relation_of2(A,B,B) | -function(C) | -quasi_total(C,B,the_carrier(c4)) | -relation_of2(C,B,the_carrier(c4)) | strict_net_str(net_str_of(c4,B,A,C),c4). [resolve(580,a,567,a)].
% 1.87/2.13 637 -relation_of2(A,B,B) | -function(C) | -quasi_total(C,B,the_carrier(c4)) | -relation_of2(C,B,the_carrier(c4)) | net_str(net_str_of(c4,B,A,C),c4). [resolve(580,a,568,a)].
% 1.87/2.13 638 empty(A) | -relation_of2(B,A,A) | -function(C) | -quasi_total(C,A,the_carrier(c4)) | -relation_of2(C,A,the_carrier(c4)) | -empty_carrier(net_str_of(c4,A,B,C)). [resolve(580,a,571,a)].
% 1.87/2.13 Derived: empty_carrier(A) | empty_carrier(B) | -net_str(B,A) | -rel_str(A) | -rel_str(C) | -relation_of2(D,E,E) | -quasi_total(the_mapping(A,B),E,the_carrier(C)) | -relation_of2(the_mapping(A,B),E,the_carrier(C)) | net_str_of(F,V6,V7,V8) != net_str_of(C,E,D,the_mapping(A,B)) | F = C. [resolve(624,d,625,c)].
% 1.87/2.13 Derived: empty_carrier(A) | empty_carrier(B) | -net_str(B,A) | -rel_str(A) | -rel_str(C) | -relation_of2(D,E,E) | -quasi_total(the_mapping(A,B),E,the_carrier(C)) | -relation_of2(the_mapping(A,B),E,the_carrier(C)) | net_str_of(F,V6,V7,V8) != net_str_of(C,E,D,the_mapping(A,B)) | V6 = E. [resolve(624,d,626,c)].
% 1.87/2.13 Derived: empty_carrier(A) | empty_carrier(B) | -net_str(B,A) | -rel_str(A) | -rel_str(C) | -relation_of2(D,E,E) | -quasi_total(the_mapping(A,B),E,the_carrier(C)) | -relation_of2(the_mapping(A,B),E,the_carrier(C)) | net_str_of(F,V6,V7,V8) != net_str_of(C,E,D,the_mapping(A,B)) | V7 = D. [resolve(624,d,627,c)].
% 1.87/2.13 Derived: empty_carrier(A) | empty_carrier(B) | -net_str(B,A) | -rel_str(A) | -rel_str(C) | -relation_of2(D,E,E) | -quasi_total(the_mapping(A,B),E,the_carrier(C)) | -relation_of2(the_mapping(A,B),E,the_carrier(C)) | net_str_of(F,V6,V7,V8) != net_str_of(C,E,D,the_mapping(A,B)) | V8 = the_mapping(A,B). [resolve(624,d,628,c)].
% 1.87/2.13 Derived: empty_carrier(A) | empty_carrier(B) | -net_str(B,A) | -rel_str(A) | -rel_str(C) | -relation_of2(D,E,E) | -quasi_total(the_mapping(A,B),E,the_carrier(C)) | -relation_of2(the_mapping(A,B),E,the_carrier(C)) | strict_net_str(net_str_of(C,E,D,the_mapping(A,B)),C). [resolve(624,d,629,c)].
% 1.87/2.13 Derived: empty_carrier(A) | empty_carrier(B) | -net_str(B,A) | -rel_str(A) | -rel_str(C) | -relation_of2(D,E,E) | -quasi_total(the_mapping(A,B),E,the_carrier(C)) | -relation_of2(the_mapping(A,B),E,the_carrier(C)) | net_str(net_str_of(C,E,D,the_mapping(A,B)),C). [resolve(624,d,630,c)].
% 1.87/2.13 Derived: empty_carrier(A) | empty_carrier(B) | -net_str(B,A) | -rel_str(A) | -rel_str(C) | empty(D) | -relation_of2(E,D,D) | -quasi_total(the_mapping(A,B),D,the_carrier(C)) | -relation_of2(the_mapping(A,B),D,the_carrier(C)) | -empty_carrier(net_str_of(C,D,E,the_mapping(A,B))). [resolve(624,d,631,d)].
% 1.87/2.13 Derived: empty_carrier(A) | empty_carrier(B) | -net_str(B,A) | -rel_str(A) | -relation_of2(C,D,D) | -quasi_total(the_mapping(A,B),D,the_carrier(c4)) | -relation_of2(the_mapping(A,B),D,the_carrier(c4)) | net_str_of(E,F,V6,V7) != net_str_of(c4,D,C,the_mapping(A,B)) | E = c4. [resolve(624,d,632,b)].
% 1.87/2.13 Derived: empty_carrier(A) | empty_carrier(B) | -net_str(B,A) | -rel_str(A) | -relation_of2(C,D,D) | -quasi_total(the_mapping(A,B),D,the_carrier(c4)) | -relation_of2(the_mapping(A,B),D,the_carrier(c4)) | net_str_of(E,F,V6,V7) != net_str_of(c4,D,C,the_mapping(A,B)) | F = D. [resolve(624,d,633,b)].
% 1.87/2.13 Derived: empty_carrier(A) | empty_carrier(B) | -net_str(B,A) | -rel_str(A) | -relation_of2(C,D,D) | -quasi_total(the_mapping(A,B),D,the_carrier(c4)) | -relation_of2(the_mapping(A,B),D,the_carrier(c4)) | net_str_of(E,F,V6,V7) != net_str_of(c4,D,C,the_mapping(A,B)) | V6 = C. [resolve(624,d,634,b)].
% 1.87/2.13 Derived: empty_carrier(A) | empty_carrier(B) | -net_str(B,A) | -rel_str(A) | -relation_of2(C,D,D) | -quasi_total(the_mapping(A,B),D,the_carrier(c4)) | -relation_of2(the_mapping(A,B),D,the_carrier(c4)) | net_str_of(E,F,V6,V7) != net_str_of(c4,D,C,the_mapping(A,B)) | V7 = the_mapping(A,B). [resolve(624,d,635,b)].
% 1.87/2.13 Derived: empty_carrier(A) | empty_carrier(B) | -net_str(B,A) | -rel_str(A) | -relation_of2(C,D,D) | -quasi_total(the_mapping(A,B),D,the_carrier(c4)) | -relation_of2(the_mapping(A,B),D,the_carrier(c4)) | strict_net_str(net_str_of(c4,D,C,the_mapping(A,B)),c4). [resolve(624,d,636,b)].
% 1.87/2.13 Derived: empty_carrier(A) | empty_carrier(B) | -net_str(B,A) | -rel_str(A) | -relation_of2(C,D,D) | -quasi_total(the_mapping(A,B),D,the_carrier(c4)) | -relation_of2(the_mapping(A,B),D,the_carrier(c4)) | net_str(net_str_of(c4,D,C,the_mapping(A,B)),c4). [resolve(624,d,637,b)].
% 1.87/2.13 Derived: empty_carrier(A) | empty_carrier(B) | -net_str(B,A) | -rel_str(A) | empty(C) | -relation_of2(D,C,C) | -quasi_total(the_mapping(A,B),C,the_carrier(c4)) | -relation_of2(the_mapping(A,B),C,the_carrier(c4)) | -empty_carrier(net_str_of(c4,C,D,the_mapping(A,B))). [resolve(624,d,638,c)].
% 1.87/2.13 639 empty_carrier(c4) | empty_carrier(A) | -net_str(A,c4) | function(the_mapping(c4,A)). [resolve(597,b,580,a)].
% 1.87/2.13 Derived: empty_carrier(c4) | empty_carrier(A) | -net_str(A,c4) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(c4,A),D,the_carrier(B)) | -relation_of2(the_mapping(c4,A),D,the_carrier(B)) | net_str_of(E,F,V6,V7) != net_str_of(B,D,C,the_mapping(c4,A)) | E = B. [resolve(639,d,625,c)].
% 1.87/2.13 Derived: empty_carrier(c4) | empty_carrier(A) | -net_str(A,c4) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(c4,A),D,the_carrier(B)) | -relation_of2(the_mapping(c4,A),D,the_carrier(B)) | net_str_of(E,F,V6,V7) != net_str_of(B,D,C,the_mapping(c4,A)) | F = D. [resolve(639,d,626,c)].
% 1.87/2.13 Derived: empty_carrier(c4) | empty_carrier(A) | -net_str(A,c4) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(c4,A),D,the_carrier(B)) | -relation_of2(the_mapping(c4,A),D,the_carrier(B)) | net_str_of(E,F,V6,V7) != net_str_of(B,D,C,the_mapping(c4,A)) | V6 = C. [resolve(639,d,627,c)].
% 1.87/2.13 Derived: empty_carrier(c4) | empty_carrier(A) | -net_str(A,c4) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(c4,A),D,the_carrier(B)) | -relation_of2(the_mapping(c4,A),D,the_carrier(B)) | net_str_of(E,F,V6,V7) != net_str_of(B,D,C,the_mapping(c4,A)) | V7 = the_mapping(c4,A). [resolve(639,d,628,c)].
% 1.87/2.13 Derived: empty_carrier(c4) | empty_carrier(A) | -net_str(A,c4) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(c4,A),D,the_carrier(B)) | -relation_of2(the_mapping(c4,A),D,the_carrier(B)) | strict_net_str(net_str_of(B,D,C,the_mapping(c4,A)),B). [resolve(639,d,629,c)].
% 1.87/2.13 Derived: empty_carrier(c4) | empty_carrier(A) | -net_str(A,c4) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(c4,A),D,the_carrier(B)) | -relation_of2(the_mapping(c4,A),D,the_carrier(B)) | net_str(net_str_of(B,D,C,the_mapping(c4,A)),B). [resolve(639,d,630,c)].
% 1.87/2.13 Derived: empty_carrier(c4) | empty_carrier(A) | -net_str(A,c4) | -rel_str(B) | empty(C) | -relation_of2(D,C,C) | -quasi_total(the_mapping(c4,A),C,the_carrier(B)) | -relation_of2(the_mapping(c4,A),C,the_carrier(B)) | -empty_carrier(net_str_of(B,C,D,the_mapping(c4,A))). [resolve(639,d,631,d)].
% 1.87/2.13 Derived: empty_carrier(c4) | empty_carrier(A) | -net_str(A,c4) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c4,A),C,the_carrier(c4)) | -relation_of2(the_mapping(c4,A),C,the_carrier(c4)) | net_str_of(D,E,F,V6) != net_str_of(c4,C,B,the_mapping(c4,A)) | D = c4. [resolve(639,d,632,b)].
% 1.87/2.13 Derived: empty_carrier(c4) | empty_carrier(A) | -net_str(A,c4) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c4,A),C,the_carrier(c4)) | -relation_of2(the_mapping(c4,A),C,the_carrier(c4)) | net_str_of(D,E,F,V6) != net_str_of(c4,C,B,the_mapping(c4,A)) | E = C. [resolve(639,d,633,b)].
% 1.87/2.13 Derived: empty_carrier(c4) | empty_carrier(A) | -net_str(A,c4) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c4,A),C,the_carrier(c4)) | -relation_of2(the_mapping(c4,A),C,the_carrier(c4)) | net_str_of(D,E,F,V6) != net_str_of(c4,C,B,the_mapping(c4,A)) | F = B. [resolve(639,d,634,b)].
% 1.87/2.13 Derived: empty_carrier(c4) | empty_carrier(A) | -net_str(A,c4) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c4,A),C,the_carrier(c4)) | -relation_of2(the_mapping(c4,A),C,the_carrier(c4)) | net_str_of(D,E,F,V6) != net_str_of(c4,C,B,the_mapping(c4,A)) | V6 = the_mapping(c4,A). [resolve(639,d,635,b)].
% 1.87/2.13 Derived: empty_carrier(c4) | empty_carrier(A) | -net_str(A,c4) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c4,A),C,the_carrier(c4)) | -relation_of2(the_mapping(c4,A),C,the_carrier(c4)) | strict_net_str(net_str_of(c4,C,B,the_mapping(c4,A)),c4). [resolve(639,d,636,b)].
% 1.87/2.13 Derived: empty_carrier(c4) | empty_carrier(A) | -net_str(A,c4) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c4,A),C,the_carrier(c4)) | -relation_of2(the_mapping(c4,A),C,the_carrier(c4)) | net_str(net_str_of(c4,C,B,the_mapping(c4,A)),c4). [resolve(639,d,637,b)].
% 1.87/2.13 Derived: empty_carrier(c4) | empty_carrier(A) | -net_str(A,c4) | empty(B) | -relation_of2(C,B,B) | -quasi_total(the_mapping(c4,A),B,the_carrier(c4)) | -relation_of2(the_mapping(c4,A),B,the_carrier(c4)) | -empty_carrier(net_str_of(c4,B,C,the_mapping(c4,A))). [resolve(639,d,638,c)].
% 1.87/2.13 640 -net_str(A,B) | function(the_mapping(B,A)) | -rel_str(B). [resolve(604,a,559,b)].
% 1.87/2.13 Derived: -net_str(A,B) | -rel_str(B) | -rel_str(C) | -relation_of2(D,E,E) | -quasi_total(the_mapping(B,A),E,the_carrier(C)) | -relation_of2(the_mapping(B,A),E,the_carrier(C)) | net_str_of(F,V6,V7,V8) != net_str_of(C,E,D,the_mapping(B,A)) | F = C. [resolve(640,b,625,c)].
% 1.87/2.13 Derived: -net_str(A,B) | -rel_str(B) | -rel_str(C) | -relation_of2(D,E,E) | -quasi_total(the_mapping(B,A),E,the_carrier(C)) | -relation_of2(the_mapping(B,A),E,the_carrier(C)) | net_str_of(F,V6,V7,V8) != net_str_of(C,E,D,the_mapping(B,A)) | V6 = E. [resolve(640,b,626,c)].
% 1.87/2.13 Derived: -net_str(A,B) | -rel_str(B) | -rel_str(C) | -relation_of2(D,E,E) | -quasi_total(the_mapping(B,A),E,the_carrier(C)) | -relation_of2(the_mapping(B,A),E,the_carrier(C)) | net_str_of(F,V6,V7,V8) != net_str_of(C,E,D,the_mapping(B,A)) | V7 = D. [resolve(640,b,627,c)].
% 1.87/2.13 Derived: -net_str(A,B) | -rel_str(B) | -rel_str(C) | -relation_of2(D,E,E) | -quasi_total(the_mapping(B,A),E,the_carrier(C)) | -relation_of2(the_mapping(B,A),E,the_carrier(C)) | net_str_of(F,V6,V7,V8) != net_str_of(C,E,D,the_mapping(B,A)) | V8 = the_mapping(B,A). [resolve(640,b,628,c)].
% 1.87/2.13 Derived: -net_str(A,B) | -rel_str(B) | -rel_str(C) | -relation_of2(D,E,E) | -quasi_total(the_mapping(B,A),E,the_carrier(C)) | -relation_of2(the_mapping(B,A),E,the_carrier(C)) | strict_net_str(net_str_of(C,E,D,the_mapping(B,A)),C). [resolve(640,b,629,c)].
% 1.87/2.13 Derived: -net_str(A,B) | -rel_str(B) | -rel_str(C) | -relation_of2(D,E,E) | -quasi_total(the_mapping(B,A),E,the_carrier(C)) | -relation_of2(the_mapping(B,A),E,the_carrier(C)) | net_str(net_str_of(C,E,D,the_mapping(B,A)),C). [resolve(640,b,630,c)].
% 1.87/2.13 Derived: -net_str(A,B) | -rel_str(B) | -rel_str(C) | empty(D) | -relation_of2(E,D,D) | -quasi_total(the_mapping(B,A),D,the_carrier(C)) | -relation_of2(the_mapping(B,A),D,the_carrier(C)) | -empty_carrier(net_str_of(C,D,E,the_mapping(B,A))). [resolve(640,b,631,d)].
% 1.87/2.13 Derived: -net_str(A,B) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(B,A),D,the_carrier(c4)) | -relation_of2(the_mapping(B,A),D,the_carrier(c4)) | net_str_of(E,F,V6,V7) != net_str_of(c4,D,C,the_mapping(B,A)) | E = c4. [resolve(640,b,632,b)].
% 1.87/2.13 Derived: -net_str(A,B) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(B,A),D,the_carrier(c4)) | -relation_of2(the_mapping(B,A),D,the_carrier(c4)) | net_str_of(E,F,V6,V7) != net_str_of(c4,D,C,the_mapping(B,A)) | F = D. [resolve(640,b,633,b)].
% 1.87/2.13 Derived: -net_str(A,B) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(B,A),D,the_carrier(c4)) | -relation_of2(the_mapping(B,A),D,the_carrier(c4)) | net_str_of(E,F,V6,V7) != net_str_of(c4,D,C,the_mapping(B,A)) | V6 = C. [resolve(640,b,634,b)].
% 1.87/2.13 Derived: -net_str(A,B) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(B,A),D,the_carrier(c4)) | -relation_of2(the_mapping(B,A),D,the_carrier(c4)) | net_str_of(E,F,V6,V7) != net_str_of(c4,D,C,the_mapping(B,A)) | V7 = the_mapping(B,A). [resolve(640,b,635,b)].
% 1.87/2.13 Derived: -net_str(A,B) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(B,A),D,the_carrier(c4)) | -relation_of2(the_mapping(B,A),D,the_carrier(c4)) | strict_net_str(net_str_of(c4,D,C,the_mapping(B,A)),c4). [resolve(640,b,636,b)].
% 1.87/2.13 Derived: -net_str(A,B) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(B,A),D,the_carrier(c4)) | -relation_of2(the_mapping(B,A),D,the_carrier(c4)) | net_str(net_str_of(c4,D,C,the_mapping(B,A)),c4). [resolve(640,b,637,b)].
% 1.87/2.13 Derived: -net_str(A,B) | -rel_str(B) | empty(C) | -relation_of2(D,C,C) | -quasi_total(the_mapping(B,A),C,the_carrier(c4)) | -relation_of2(the_mapping(B,A),C,the_carrier(c4)) | -empty_carrier(net_str_of(c4,C,D,the_mapping(B,A))). [resolve(640,b,638,c)].
% 1.87/2.13 641 -net_str(A,c4) | function(the_mapping(c4,A)). [resolve(604,a,580,a)].
% 1.87/2.13 Derived: -net_str(A,c4) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(c4,A),D,the_carrier(B)) | -relation_of2(the_mapping(c4,A),D,the_carrier(B)) | net_str_of(E,F,V6,V7) != net_str_of(B,D,C,the_mapping(c4,A)) | E = B. [resolve(641,b,625,c)].
% 1.87/2.13 Derived: -net_str(A,c4) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(c4,A),D,the_carrier(B)) | -relation_of2(the_mapping(c4,A),D,the_carrier(B)) | net_str_of(E,F,V6,V7) != net_str_of(B,D,C,the_mapping(c4,A)) | F = D. [resolve(641,b,626,c)].
% 1.87/2.13 Derived: -net_str(A,c4) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(c4,A),D,the_carrier(B)) | -relation_of2(the_mapping(c4,A),D,the_carrier(B)) | net_str_of(E,F,V6,V7) != net_str_of(B,D,C,the_mapping(c4,A)) | V6 = C. [resolve(641,b,627,c)].
% 1.87/2.13 Derived: -net_str(A,c4) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(c4,A),D,the_carrier(B)) | -relation_of2(the_mapping(c4,A),D,the_carrier(B)) | net_str_of(E,F,V6,V7) != net_str_of(B,D,C,the_mapping(c4,A)) | V7 = the_mapping(c4,A). [resolve(641,b,628,c)].
% 1.87/2.13 Derived: -net_str(A,c4) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(c4,A),D,the_carrier(B)) | -relation_of2(the_mapping(c4,A),D,the_carrier(B)) | strict_net_str(net_str_of(B,D,C,the_mapping(c4,A)),B). [resolve(641,b,629,c)].
% 1.87/2.13 Derived: -net_str(A,c4) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(c4,A),D,the_carrier(B)) | -relation_of2(the_mapping(c4,A),D,the_carrier(B)) | net_str(net_str_of(B,D,C,the_mapping(c4,A)),B). [resolve(641,b,630,c)].
% 1.87/2.13 Derived: -net_str(A,c4) | -rel_str(B) | empty(C) | -relation_of2(D,C,C) | -quasi_total(the_mapping(c4,A),C,the_carrier(B)) | -relation_of2(the_mapping(c4,A),C,the_carrier(B)) | -empty_carrier(net_str_of(B,C,D,the_mapping(c4,A))). [resolve(641,b,631,d)].
% 1.87/2.13 Derived: -net_str(A,c4) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c4,A),C,the_carrier(c4)) | -relation_of2(the_mapping(c4,A),C,the_carrier(c4)) | net_str_of(D,E,F,V6) != net_str_of(c4,C,B,the_mapping(c4,A)) | D = c4. [resolve(641,b,632,b)].
% 1.87/2.13 Derived: -net_str(A,c4) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c4,A),C,the_carrier(c4)) | -relation_of2(the_mapping(c4,A),C,the_carrier(c4)) | net_str_of(D,E,F,V6) != net_str_of(c4,C,B,the_mapping(c4,A)) | E = C. [resolve(641,b,633,b)].
% 1.87/2.13 Derived: -net_str(A,c4) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c4,A),C,the_carrier(c4)) | -relation_of2(the_mapping(c4,A),C,the_carrier(c4)) | net_str_of(D,E,F,V6) != net_str_of(c4,C,B,the_mapping(c4,A)) | F = B. [resolve(641,b,634,b)].
% 1.87/2.13 Derived: -net_str(A,c4) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c4,A),C,the_carrier(c4)) | -relation_of2(the_mapping(c4,A),C,the_carrier(c4)) | net_str_of(D,E,F,V6) != net_str_of(c4,C,B,the_mapping(c4,A)) | V6 = the_mapping(c4,A). [resolve(641,b,635,b)].
% 1.87/2.13 Derived: -net_str(A,c4) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c4,A),C,the_carrier(c4)) | -relation_of2(the_mapping(c4,A),C,the_carrier(c4)) | strict_net_str(net_str_of(c4,C,B,the_mapping(c4,A)),c4). [resolve(641,b,636,b)].
% 1.87/2.13 Derived: -net_str(A,c4) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c4,A),C,the_carrier(c4)) | -relation_of2(the_mapping(c4,A),C,the_carrier(c4)) | net_str(net_str_of(c4,C,B,the_mapping(c4,A)),c4). [resolve(641,b,637,b)].
% 1.87/2.13 Derived: -net_str(A,c4) | empty(B) | -relation_of2(C,B,B) | -quasi_total(the_mapping(c4,A),B,the_carrier(c4)) | -relation_of2(the_mapping(c4,A),B,the_carrier(c4)) | -empty_carrier(net_str_of(c4,B,C,the_mapping(c4,A))). [resolve(641,b,638,c)].
% 1.87/2.13 642 -relation_of2(A,B,B) | -function(C) | -quasi_total(C,B,the_carrier(c5)) | -relation_of2(C,B,the_carrier(c5)) | net_str_of(D,E,F,V6) != net_str_of(c5,B,A,C) | D = c5. [resolve(607,a,563,a)].
% 1.87/2.13 Derived: -relation_of2(A,B,B) | -quasi_total(the_mapping(C,D),B,the_carrier(c5)) | -relation_of2(the_mapping(C,D),B,the_carrier(c5)) | net_str_of(E,F,V6,V7) != net_str_of(c5,B,A,the_mapping(C,D)) | E = c5 | empty_carrier(C) | empty_carrier(D) | -net_str(D,C) | -rel_str(C). [resolve(642,b,624,d)].
% 1.87/2.13 Derived: -relation_of2(A,B,B) | -quasi_total(the_mapping(c4,C),B,the_carrier(c5)) | -relation_of2(the_mapping(c4,C),B,the_carrier(c5)) | net_str_of(D,E,F,V6) != net_str_of(c5,B,A,the_mapping(c4,C)) | D = c5 | empty_carrier(c4) | empty_carrier(C) | -net_str(C,c4). [resolve(642,b,639,d)].
% 1.87/2.13 Derived: -relation_of2(A,B,B) | -quasi_total(the_mapping(C,D),B,the_carrier(c5)) | -relation_of2(the_mapping(C,D),B,the_carrier(c5)) | net_str_of(E,F,V6,V7) != net_str_of(c5,B,A,the_mapping(C,D)) | E = c5 | -net_str(D,C) | -rel_str(C). [resolve(642,b,640,b)].
% 1.87/2.13 Derived: -relation_of2(A,B,B) | -quasi_total(the_mapping(c4,C),B,the_carrier(c5)) | -relation_of2(the_mapping(c4,C),B,the_carrier(c5)) | net_str_of(D,E,F,V6) != net_str_of(c5,B,A,the_mapping(c4,C)) | D = c5 | -net_str(C,c4). [resolve(642,b,641,b)].
% 1.87/2.14 643 -relation_of2(A,B,B) | -function(C) | -quasi_total(C,B,the_carrier(c5)) | -relation_of2(C,B,the_carrier(c5)) | net_str_of(D,E,F,V6) != net_str_of(c5,B,A,C) | E = B. [resolve(607,a,564,a)].
% 1.87/2.14 Derived: -relation_of2(A,B,B) | -quasi_total(the_mapping(C,D),B,the_carrier(c5)) | -relation_of2(the_mapping(C,D),B,the_carrier(c5)) | net_str_of(E,F,V6,V7) != net_str_of(c5,B,A,the_mapping(C,D)) | F = B | empty_carrier(C) | empty_carrier(D) | -net_str(D,C) | -rel_str(C). [resolve(643,b,624,d)].
% 1.87/2.14 Derived: -relation_of2(A,B,B) | -quasi_total(the_mapping(c4,C),B,the_carrier(c5)) | -relation_of2(the_mapping(c4,C),B,the_carrier(c5)) | net_str_of(D,E,F,V6) != net_str_of(c5,B,A,the_mapping(c4,C)) | E = B | empty_carrier(c4) | empty_carrier(C) | -net_str(C,c4). [resolve(643,b,639,d)].
% 1.87/2.14 Derived: -relation_of2(A,B,B) | -quasi_total(the_mapping(C,D),B,the_carrier(c5)) | -relation_of2(the_mapping(C,D),B,the_carrier(c5)) | net_str_of(E,F,V6,V7) != net_str_of(c5,B,A,the_mapping(C,D)) | F = B | -net_str(D,C) | -rel_str(C). [resolve(643,b,640,b)].
% 1.87/2.14 Derived: -relation_of2(A,B,B) | -quasi_total(the_mapping(c4,C),B,the_carrier(c5)) | -relation_of2(the_mapping(c4,C),B,the_carrier(c5)) | net_str_of(D,E,F,V6) != net_str_of(c5,B,A,the_mapping(c4,C)) | E = B | -net_str(C,c4). [resolve(643,b,641,b)].
% 1.87/2.14 644 -relation_of2(A,B,B) | -function(C) | -quasi_total(C,B,the_carrier(c5)) | -relation_of2(C,B,the_carrier(c5)) | net_str_of(D,E,F,V6) != net_str_of(c5,B,A,C) | F = A. [resolve(607,a,565,a)].
% 1.87/2.14 Derived: -relation_of2(A,B,B) | -quasi_total(the_mapping(C,D),B,the_carrier(c5)) | -relation_of2(the_mapping(C,D),B,the_carrier(c5)) | net_str_of(E,F,V6,V7) != net_str_of(c5,B,A,the_mapping(C,D)) | V6 = A | empty_carrier(C) | empty_carrier(D) | -net_str(D,C) | -rel_str(C). [resolve(644,b,624,d)].
% 1.87/2.14 Derived: -relation_of2(A,B,B) | -quasi_total(the_mapping(c4,C),B,the_carrier(c5)) | -relation_of2(the_mapping(c4,C),B,the_carrier(c5)) | net_str_of(D,E,F,V6) != net_str_of(c5,B,A,the_mapping(c4,C)) | F = A | empty_carrier(c4) | empty_carrier(C) | -net_str(C,c4). [resolve(644,b,639,d)].
% 1.87/2.14 Derived: -relation_of2(A,B,B) | -quasi_total(the_mapping(C,D),B,the_carrier(c5)) | -relation_of2(the_mapping(C,D),B,the_carrier(c5)) | net_str_of(E,F,V6,V7) != net_str_of(c5,B,A,the_mapping(C,D)) | V6 = A | -net_str(D,C) | -rel_str(C). [resolve(644,b,640,b)].
% 1.87/2.14 Derived: -relation_of2(A,B,B) | -quasi_total(the_mapping(c4,C),B,the_carrier(c5)) | -relation_of2(the_mapping(c4,C),B,the_carrier(c5)) | net_str_of(D,E,F,V6) != net_str_of(c5,B,A,the_mapping(c4,C)) | F = A | -net_str(C,c4). [resolve(644,b,641,b)].
% 1.87/2.14 645 -relation_of2(A,B,B) | -function(C) | -quasi_total(C,B,the_carrier(c5)) | -relation_of2(C,B,the_carrier(c5)) | net_str_of(D,E,F,V6) != net_str_of(c5,B,A,C) | V6 = C. [resolve(607,a,566,a)].
% 1.87/2.14 Derived: -relation_of2(A,B,B) | -quasi_total(the_mapping(C,D),B,the_carrier(c5)) | -relation_of2(the_mapping(C,D),B,the_carrier(c5)) | net_str_of(E,F,V6,V7) != net_str_of(c5,B,A,the_mapping(C,D)) | V7 = the_mapping(C,D) | empty_carrier(C) | empty_carrier(D) | -net_str(D,C) | -rel_str(C). [resolve(645,b,624,d)].
% 1.87/2.14 Derived: -relation_of2(A,B,B) | -quasi_total(the_mapping(c4,C),B,the_carrier(c5)) | -relation_of2(the_mapping(c4,C),B,the_carrier(c5)) | net_str_of(D,E,F,V6) != net_str_of(c5,B,A,the_mapping(c4,C)) | V6 = the_mapping(c4,C) | empty_carrier(c4) | empty_carrier(C) | -net_str(C,c4). [resolve(645,b,639,d)].
% 1.87/2.14 Derived: -relation_of2(A,B,B) | -quasi_total(the_mapping(C,D),B,the_carrier(c5)) | -relation_of2(the_mapping(C,D),B,the_carrier(c5)) | net_str_of(E,F,V6,V7) != net_str_of(c5,B,A,the_mapping(C,D)) | V7 = the_mapping(C,D) | -net_str(D,C) | -rel_str(C). [resolve(645,b,640,b)].
% 1.87/2.14 Derived: -relation_of2(A,B,B) | -quasi_total(the_mapping(c4,C),B,the_carrier(c5)) | -relation_of2(the_mapping(c4,C),B,the_carrier(c5)) | net_str_of(D,E,F,V6) != net_str_of(c5,B,A,the_mapping(c4,C)) | V6 = the_mapping(c4,C) | -net_str(C,c4). [resolve(645,b,641,b)].
% 1.87/2.14 646 -relation_of2(A,B,B) | -function(C) | -quasi_total(C,B,the_carrier(c5)) | -relation_of2(C,B,the_carrier(c5)) | strict_net_str(net_str_of(c5,B,A,C),c5). [resolve(607,a,567,a)].
% 1.89/2.14 Derived: -relation_of2(A,B,B) | -quasi_total(the_mapping(C,D),B,the_carrier(c5)) | -relation_of2(the_mapping(C,D),B,the_carrier(c5)) | strict_net_str(net_str_of(c5,B,A,the_mapping(C,D)),c5) | empty_carrier(C) | empty_carrier(D) | -net_str(D,C) | -rel_str(C). [resolve(646,b,624,d)].
% 1.89/2.14 Derived: -relation_of2(A,B,B) | -quasi_total(the_mapping(c4,C),B,the_carrier(c5)) | -relation_of2(the_mapping(c4,C),B,the_carrier(c5)) | strict_net_str(net_str_of(c5,B,A,the_mapping(c4,C)),c5) | empty_carrier(c4) | empty_carrier(C) | -net_str(C,c4). [resolve(646,b,639,d)].
% 1.89/2.14 Derived: -relation_of2(A,B,B) | -quasi_total(the_mapping(C,D),B,the_carrier(c5)) | -relation_of2(the_mapping(C,D),B,the_carrier(c5)) | strict_net_str(net_str_of(c5,B,A,the_mapping(C,D)),c5) | -net_str(D,C) | -rel_str(C). [resolve(646,b,640,b)].
% 1.89/2.14 Derived: -relation_of2(A,B,B) | -quasi_total(the_mapping(c4,C),B,the_carrier(c5)) | -relation_of2(the_mapping(c4,C),B,the_carrier(c5)) | strict_net_str(net_str_of(c5,B,A,the_mapping(c4,C)),c5) | -net_str(C,c4). [resolve(646,b,641,b)].
% 1.89/2.14 647 -relation_of2(A,B,B) | -function(C) | -quasi_total(C,B,the_carrier(c5)) | -relation_of2(C,B,the_carrier(c5)) | net_str(net_str_of(c5,B,A,C),c5). [resolve(607,a,568,a)].
% 1.89/2.14 Derived: -relation_of2(A,B,B) | -quasi_total(the_mapping(C,D),B,the_carrier(c5)) | -relation_of2(the_mapping(C,D),B,the_carrier(c5)) | net_str(net_str_of(c5,B,A,the_mapping(C,D)),c5) | empty_carrier(C) | empty_carrier(D) | -net_str(D,C) | -rel_str(C). [resolve(647,b,624,d)].
% 1.89/2.14 Derived: -relation_of2(A,B,B) | -quasi_total(the_mapping(c4,C),B,the_carrier(c5)) | -relation_of2(the_mapping(c4,C),B,the_carrier(c5)) | net_str(net_str_of(c5,B,A,the_mapping(c4,C)),c5) | empty_carrier(c4) | empty_carrier(C) | -net_str(C,c4). [resolve(647,b,639,d)].
% 1.89/2.14 Derived: -relation_of2(A,B,B) | -quasi_total(the_mapping(C,D),B,the_carrier(c5)) | -relation_of2(the_mapping(C,D),B,the_carrier(c5)) | net_str(net_str_of(c5,B,A,the_mapping(C,D)),c5) | -net_str(D,C) | -rel_str(C). [resolve(647,b,640,b)].
% 1.89/2.14 Derived: -relation_of2(A,B,B) | -quasi_total(the_mapping(c4,C),B,the_carrier(c5)) | -relation_of2(the_mapping(c4,C),B,the_carrier(c5)) | net_str(net_str_of(c5,B,A,the_mapping(c4,C)),c5) | -net_str(C,c4). [resolve(647,b,641,b)].
% 1.89/2.14 648 empty(A) | -relation_of2(B,A,A) | -function(C) | -quasi_total(C,A,the_carrier(c5)) | -relation_of2(C,A,the_carrier(c5)) | -empty_carrier(net_str_of(c5,A,B,C)). [resolve(607,a,571,a)].
% 1.89/2.14 Derived: empty(A) | -relation_of2(B,A,A) | -quasi_total(the_mapping(C,D),A,the_carrier(c5)) | -relation_of2(the_mapping(C,D),A,the_carrier(c5)) | -empty_carrier(net_str_of(c5,A,B,the_mapping(C,D))) | empty_carrier(C) | empty_carrier(D) | -net_str(D,C) | -rel_str(C). [resolve(648,c,624,d)].
% 1.89/2.14 Derived: empty(A) | -relation_of2(B,A,A) | -quasi_total(the_mapping(c4,C),A,the_carrier(c5)) | -relation_of2(the_mapping(c4,C),A,the_carrier(c5)) | -empty_carrier(net_str_of(c5,A,B,the_mapping(c4,C))) | empty_carrier(c4) | empty_carrier(C) | -net_str(C,c4). [resolve(648,c,639,d)].
% 1.89/2.14 Derived: empty(A) | -relation_of2(B,A,A) | -quasi_total(the_mapping(C,D),A,the_carrier(c5)) | -relation_of2(the_mapping(C,D),A,the_carrier(c5)) | -empty_carrier(net_str_of(c5,A,B,the_mapping(C,D))) | -net_str(D,C) | -rel_str(C). [resolve(648,c,640,b)].
% 1.89/2.14 Derived: empty(A) | -relation_of2(B,A,A) | -quasi_total(the_mapping(c4,C),A,the_carrier(c5)) | -relation_of2(the_mapping(c4,C),A,the_carrier(c5)) | -empty_carrier(net_str_of(c5,A,B,the_mapping(c4,C))) | -net_str(C,c4). [resolve(648,c,641,b)].
% 1.89/2.14 649 empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | function(the_mapping(c5,A)). [resolve(607,a,597,b)].
% 1.89/2.14 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(c5,A),D,the_carrier(B)) | -relation_of2(the_mapping(c5,A),D,the_carrier(B)) | net_str_of(E,F,V6,V7) != net_str_of(B,D,C,the_mapping(c5,A)) | E = B. [resolve(649,d,625,c)].
% 1.89/2.14 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(c5,A),D,the_carrier(B)) | -relation_of2(the_mapping(c5,A),D,the_carrier(B)) | net_str_of(E,F,V6,V7) != net_str_of(B,D,C,the_mapping(c5,A)) | F = D. [resolve(649,d,626,c)].
% 1.89/2.14 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(c5,A),D,the_carrier(B)) | -relation_of2(the_mapping(c5,A),D,the_carrier(B)) | net_str_of(E,F,V6,V7) != net_str_of(B,D,C,the_mapping(c5,A)) | V6 = C. [resolve(649,d,627,c)].
% 1.89/2.14 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(c5,A),D,the_carrier(B)) | -relation_of2(the_mapping(c5,A),D,the_carrier(B)) | net_str_of(E,F,V6,V7) != net_str_of(B,D,C,the_mapping(c5,A)) | V7 = the_mapping(c5,A). [resolve(649,d,628,c)].
% 1.89/2.14 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(c5,A),D,the_carrier(B)) | -relation_of2(the_mapping(c5,A),D,the_carrier(B)) | strict_net_str(net_str_of(B,D,C,the_mapping(c5,A)),B). [resolve(649,d,629,c)].
% 1.89/2.14 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(c5,A),D,the_carrier(B)) | -relation_of2(the_mapping(c5,A),D,the_carrier(B)) | net_str(net_str_of(B,D,C,the_mapping(c5,A)),B). [resolve(649,d,630,c)].
% 1.89/2.14 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | -rel_str(B) | empty(C) | -relation_of2(D,C,C) | -quasi_total(the_mapping(c5,A),C,the_carrier(B)) | -relation_of2(the_mapping(c5,A),C,the_carrier(B)) | -empty_carrier(net_str_of(B,C,D,the_mapping(c5,A))). [resolve(649,d,631,d)].
% 1.89/2.14 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c5,A),C,the_carrier(c4)) | -relation_of2(the_mapping(c5,A),C,the_carrier(c4)) | net_str_of(D,E,F,V6) != net_str_of(c4,C,B,the_mapping(c5,A)) | D = c4. [resolve(649,d,632,b)].
% 1.89/2.14 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c5,A),C,the_carrier(c4)) | -relation_of2(the_mapping(c5,A),C,the_carrier(c4)) | net_str_of(D,E,F,V6) != net_str_of(c4,C,B,the_mapping(c5,A)) | E = C. [resolve(649,d,633,b)].
% 1.89/2.14 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c5,A),C,the_carrier(c4)) | -relation_of2(the_mapping(c5,A),C,the_carrier(c4)) | net_str_of(D,E,F,V6) != net_str_of(c4,C,B,the_mapping(c5,A)) | F = B. [resolve(649,d,634,b)].
% 1.89/2.14 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c5,A),C,the_carrier(c4)) | -relation_of2(the_mapping(c5,A),C,the_carrier(c4)) | net_str_of(D,E,F,V6) != net_str_of(c4,C,B,the_mapping(c5,A)) | V6 = the_mapping(c5,A). [resolve(649,d,635,b)].
% 1.89/2.14 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c5,A),C,the_carrier(c4)) | -relation_of2(the_mapping(c5,A),C,the_carrier(c4)) | strict_net_str(net_str_of(c4,C,B,the_mapping(c5,A)),c4). [resolve(649,d,636,b)].
% 1.89/2.14 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c5,A),C,the_carrier(c4)) | -relation_of2(the_mapping(c5,A),C,the_carrier(c4)) | net_str(net_str_of(c4,C,B,the_mapping(c5,A)),c4). [resolve(649,d,637,b)].
% 1.89/2.14 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | empty(B) | -relation_of2(C,B,B) | -quasi_total(the_mapping(c5,A),B,the_carrier(c4)) | -relation_of2(the_mapping(c5,A),B,the_carrier(c4)) | -empty_carrier(net_str_of(c4,B,C,the_mapping(c5,A))). [resolve(649,d,638,c)].
% 1.89/2.14 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c5,A),C,the_carrier(c5)) | -relation_of2(the_mapping(c5,A),C,the_carrier(c5)) | net_str_of(D,E,F,V6) != net_str_of(c5,C,B,the_mapping(c5,A)) | D = c5. [resolve(649,d,642,b)].
% 1.89/2.14 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c5,A),C,the_carrier(c5)) | -relation_of2(the_mapping(c5,A),C,the_carrier(c5)) | net_str_of(D,E,F,V6) != net_str_of(c5,C,B,the_mapping(c5,A)) | E = C. [resolve(649,d,643,b)].
% 1.89/2.14 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c5,A),C,the_carrier(c5)) | -relation_of2(the_mapping(c5,A),C,the_carrier(c5)) | net_str_of(D,E,F,V6) != net_str_of(c5,C,B,the_mapping(c5,A)) | F = B. [resolve(649,d,644,b)].
% 1.89/2.14 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c5,A),C,the_carrier(c5)) | -relation_of2(the_mapping(c5,A),C,the_carrier(c5)) | net_str_of(D,E,F,V6) != net_str_of(c5,C,B,the_mapping(c5,A)) | V6 = the_mapping(c5,A). [resolve(649,d,645,b)].
% 1.89/2.14 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c5,A),C,the_carrier(c5)) | -relation_of2(the_mapping(c5,A),C,the_carrier(c5)) | strict_net_str(net_str_of(c5,C,B,the_mapping(c5,A)),c5). [resolve(649,d,646,b)].
% 1.89/2.14 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c5,A),C,the_carrier(c5)) | -relation_of2(the_mapping(c5,A),C,the_carrier(c5)) | net_str(net_str_of(c5,C,B,the_mapping(c5,A)),c5). [resolve(649,d,647,b)].
% 1.89/2.14 Derived: empty_carrier(c5) | empty_carrier(A) | -net_str(A,c5) | empty(B) | -relation_of2(C,B,B) | -quasi_total(the_mapping(c5,A),B,the_carrier(c5)) | -relation_of2(the_mapping(c5,A),B,the_carrier(c5)) | -empty_carrier(net_str_of(c5,B,C,the_mapping(c5,A))). [resolve(649,d,648,c)].
% 1.89/2.14 650 -net_str(A,c5) | function(the_mapping(c5,A)). [resolve(607,a,604,a)].
% 1.89/2.14 Derived: -net_str(A,c5) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(c5,A),D,the_carrier(B)) | -relation_of2(the_mapping(c5,A),D,the_carrier(B)) | net_str_of(E,F,V6,V7) != net_str_of(B,D,C,the_mapping(c5,A)) | E = B. [resolve(650,b,625,c)].
% 1.89/2.14 Derived: -net_str(A,c5) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(c5,A),D,the_carrier(B)) | -relation_of2(the_mapping(c5,A),D,the_carrier(B)) | net_str_of(E,F,V6,V7) != net_str_of(B,D,C,the_mapping(c5,A)) | F = D. [resolve(650,b,626,c)].
% 1.89/2.14 Derived: -net_str(A,c5) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(c5,A),D,the_carrier(B)) | -relation_of2(the_mapping(c5,A),D,the_carrier(B)) | net_str_of(E,F,V6,V7) != net_str_of(B,D,C,the_mapping(c5,A)) | V6 = C. [resolve(650,b,627,c)].
% 1.89/2.14 Derived: -net_str(A,c5) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(c5,A),D,the_carrier(B)) | -relation_of2(the_mapping(c5,A),D,the_carrier(B)) | net_str_of(E,F,V6,V7) != net_str_of(B,D,C,the_mapping(c5,A)) | V7 = the_mapping(c5,A). [resolve(650,b,628,c)].
% 1.89/2.14 Derived: -net_str(A,c5) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(c5,A),D,the_carrier(B)) | -relation_of2(the_mapping(c5,A),D,the_carrier(B)) | strict_net_str(net_str_of(B,D,C,the_mapping(c5,A)),B). [resolve(650,b,629,c)].
% 1.89/2.14 Derived: -net_str(A,c5) | -rel_str(B) | -relation_of2(C,D,D) | -quasi_total(the_mapping(c5,A),D,the_carrier(B)) | -relation_of2(the_mapping(c5,A),D,the_carrier(B)) | net_str(net_str_of(B,D,C,the_mapping(c5,A)),B). [resolve(650,b,630,c)].
% 1.89/2.14 Derived: -net_str(A,c5) | -rel_str(B) | empty(C) | -relation_of2(D,C,C) | -quasi_total(the_mapping(c5,A),C,the_carrier(B)) | -relation_of2(the_mapping(c5,A),C,the_carrier(B)) | -empty_carrier(net_str_of(B,C,D,the_mapping(c5,A))). [resolve(650,b,631,d)].
% 1.89/2.14 Derived: -net_str(A,c5) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c5,A),C,the_carrier(c4)) | -relation_of2(the_mapping(c5,A),C,the_carrier(c4)) | net_str_of(D,E,F,V6) != net_str_of(c4,C,B,the_mapping(c5,A)) | D = c4. [resolve(650,b,632,b)].
% 1.89/2.14 Derived: -net_str(A,c5) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c5,A),C,the_carrier(c4)) | -relation_of2(the_mapping(c5,A),C,the_carrier(c4)) | net_str_of(D,E,F,V6) != net_str_of(c4,C,B,the_mapping(c5,A)) | E = C. [resolve(650,b,633,b)].
% 1.89/2.14 Derived: -net_str(A,c5) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c5,A),C,the_carrier(c4)) | -relation_of2(the_mapping(c5,A),C,the_carrier(c4)) | net_str_of(D,E,F,V6) != net_str_of(c4,C,B,the_mapping(c5,A)) | F = B. [resolve(650,b,634,b)].
% 7.20/7.46 Derived: -net_str(A,c5) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c5,A),C,the_carrier(c4)) | -relation_of2(the_mapping(c5,A),C,the_carrier(c4)) | net_str_of(D,E,F,V6) != net_str_of(c4,C,B,the_mapping(c5,A)) | V6 = the_mapping(c5,A). [resolve(650,b,635,b)].
% 7.20/7.46 Derived: -net_str(A,c5) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c5,A),C,the_carrier(c4)) | -relation_of2(the_mapping(c5,A),C,the_carrier(c4)) | strict_net_str(net_str_of(c4,C,B,the_mapping(c5,A)),c4). [resolve(650,b,636,b)].
% 7.20/7.46 Derived: -net_str(A,c5) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c5,A),C,the_carrier(c4)) | -relation_of2(the_mapping(c5,A),C,the_carrier(c4)) | net_str(net_str_of(c4,C,B,the_mapping(c5,A)),c4). [resolve(650,b,637,b)].
% 7.20/7.46 Derived: -net_str(A,c5) | empty(B) | -relation_of2(C,B,B) | -quasi_total(the_mapping(c5,A),B,the_carrier(c4)) | -relation_of2(the_mapping(c5,A),B,the_carrier(c4)) | -empty_carrier(net_str_of(c4,B,C,the_mapping(c5,A))). [resolve(650,b,638,c)].
% 7.20/7.46 Derived: -net_str(A,c5) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c5,A),C,the_carrier(c5)) | -relation_of2(the_mapping(c5,A),C,the_carrier(c5)) | net_str_of(D,E,F,V6) != net_str_of(c5,C,B,the_mapping(c5,A)) | D = c5. [resolve(650,b,642,b)].
% 7.20/7.46 Derived: -net_str(A,c5) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c5,A),C,the_carrier(c5)) | -relation_of2(the_mapping(c5,A),C,the_carrier(c5)) | net_str_of(D,E,F,V6) != net_str_of(c5,C,B,the_mapping(c5,A)) | E = C. [resolve(650,b,643,b)].
% 7.20/7.46 Derived: -net_str(A,c5) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c5,A),C,the_carrier(c5)) | -relation_of2(the_mapping(c5,A),C,the_carrier(c5)) | net_str_of(D,E,F,V6) != net_str_of(c5,C,B,the_mapping(c5,A)) | F = B. [resolve(650,b,644,b)].
% 7.20/7.46 Derived: -net_str(A,c5) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c5,A),C,the_carrier(c5)) | -relation_of2(the_mapping(c5,A),C,the_carrier(c5)) | net_str_of(D,E,F,V6) != net_str_of(c5,C,B,the_mapping(c5,A)) | V6 = the_mapping(c5,A). [resolve(650,b,645,b)].
% 7.20/7.46 Derived: -net_str(A,c5) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c5,A),C,the_carrier(c5)) | -relation_of2(the_mapping(c5,A),C,the_carrier(c5)) | strict_net_str(net_str_of(c5,C,B,the_mapping(c5,A)),c5). [resolve(650,b,646,b)].
% 7.20/7.46 Derived: -net_str(A,c5) | -relation_of2(B,C,C) | -quasi_total(the_mapping(c5,A),C,the_carrier(c5)) | -relation_of2(the_mapping(c5,A),C,the_carrier(c5)) | net_str(net_str_of(c5,C,B,the_mapping(c5,A)),c5). [resolve(650,b,647,b)].
% 7.20/7.46 Derived: -net_str(A,c5) | empty(B) | -relation_of2(C,B,B) | -quasi_total(the_mapping(c5,A),B,the_carrier(c5)) | -relation_of2(the_mapping(c5,A),B,the_carrier(c5)) | -empty_carrier(net_str_of(c5,B,C,the_mapping(c5,A))). [resolve(650,b,648,c)].
% 7.20/7.46
% 7.20/7.46 ============================== end predicate elimination =============
% 7.20/7.46
% 7.20/7.46 Auto_denials: (non-Horn, no changes).
% 7.20/7.46
% 7.20/7.46 Term ordering decisions:
% 7.20/7.46 Function symbol KB weights: c1=1. c2=1. c3=1. c4=1. c5=1. c6=1. c7=1. c8=1. the_mapping=1. ordered_pair=1. cartesian_product2=1. topstr_closure=1. f16=1. f44=1. f45=1. the_carrier=1. powerset=1. relation_rng=1. the_InternalRel=1. f1=1. f2=1. f3=1. f4=1. f5=1. f6=1. f7=1. f8=1. f9=1. f10=1. f11=1. f12=1. f13=1. f14=1. f15=1. f40=1. f41=1. f42=1. f43=1. subnetstr_of_element=1. relation_rng_as_subset=1. netstr_restr_to_element=1. net_str_of=1. f17=1. f18=1. f19=1. f20=1. f21=1. f22=1. f25=1. f26=1. f27=1. f30=1. f46=1. f47=1. f48=1. f23=1. f24=1. f28=1. f29=1. f31=1. f32=1. f33=1. f34=1. f35=1. f36=1. f37=1. f38=1. f39=1.
% 7.20/7.46
% 7.20/7.46 ============================== end of process initial clauses ========
% 7.20/7.46
% 7.20/7.46 ============================== CLAUSES FOR SEARCH ====================
% 7.20/7.46
% 7.20/7.46 ============================== end of clauses for search =============
% 7.20/7.46
% 7.20/7.46 ============================== SEARCH ================================
% 7.20/7.46
% 7.20/7.46 % Starting search at 6.41 seconds.
% 7.20/7.46
% 7.20/7.46 Low Water (keep): wt=7.000, iters=2147483647
% 7.20/7.46
% 7.20/7.46 Low Water (keep): wt=6.000, iters=2147483647
% 7.20/7.46
% 7.20/7.46 Low Water (keep): wt=5.000, iters=2147483647
% 7.20/7.46
% 7.20/7.46 Low Water (keep): wt=3.000, iters=2147483647
% 7.20/7.46
% 7.20/7.46 Low Water (keep): wt=2.000, iters=2147483647
% 17.35/17.58
% 17.35/17.58 NOTE: Back_subsumption disabled, ratio of kept to back_subsumed is 48 (0.00 of 6.44 sec).
% 17.35/17.58
% 17.35/17.58 ============================== STATISTICS ============================
% 17.35/17.58
% 17.35/17.58 Given=7505. Generated=29744. Kept=7662. proofs=0.
% 17.35/17.58 Usable=7505. Sos=0. Demods=0. Limbo=0, Disabled=1508. Hints=0.
% 17.35/17.58 Megabytes=46.33.
% 17.35/17.58 User_CPU=16.53, System_CPU=0.04, Wall_clock=16.
% 17.35/17.58
% 17.35/17.58 ============================== end of statistics =====================
% 17.35/17.58
% 17.35/17.58 ============================== end of search =========================
% 17.35/17.58
% 17.35/17.58 SEARCH FAILED
% 17.35/17.58
% 17.35/17.58 Exiting with failure.
% 17.35/17.58
% 17.35/17.58 Process 18842 exit (sos_empty) Sun Jun 19 16:36:02 2022
% 17.35/17.58 Prover9 interrupted
%------------------------------------------------------------------------------