0.00/0.04 % Problem : theBenchmark.p : TPTP v0.0.0. Released v0.0.0. 0.00/0.04 % Command : tptp2X_and_run_prover9 %d %s 0.03/0.24 % Computer : n059.star.cs.uiowa.edu 0.03/0.24 % Model : x86_64 x86_64 0.03/0.24 % CPU : Intel(R) Xeon(R) CPU E5-2609 0 @ 2.40GHz 0.03/0.24 % Memory : 32218.625MB 0.03/0.24 % OS : Linux 3.10.0-693.2.2.el7.x86_64 0.03/0.24 % CPULimit : 300 0.03/0.24 % DateTime : Sat Jul 14 06:24:54 CDT 2018 0.03/0.24 % CPUTime : 0.43/0.72 ============================== Prover9 =============================== 0.43/0.72 Prover9 (32) version 2009-11A, November 2009. 0.43/0.72 Process 54568 was started by sandbox on n059.star.cs.uiowa.edu, 0.43/0.72 Sat Jul 14 06:24:55 2018 0.43/0.72 The command was "/export/starexec/sandbox/solver/bin/prover9 -t 300 -f /tmp/Prover9_54536_n059.star.cs.uiowa.edu". 0.43/0.72 ============================== end of head =========================== 0.43/0.72 0.43/0.72 ============================== INPUT ================================= 0.43/0.72 0.43/0.72 % Reading from file /tmp/Prover9_54536_n059.star.cs.uiowa.edu 0.43/0.72 0.43/0.72 set(prolog_style_variables). 0.43/0.72 set(auto2). 0.43/0.72 % set(auto2) -> set(auto). 0.43/0.72 % set(auto) -> set(auto_inference). 0.43/0.72 % set(auto) -> set(auto_setup). 0.43/0.72 % set(auto_setup) -> set(predicate_elim). 0.43/0.72 % set(auto_setup) -> assign(eq_defs, unfold). 0.43/0.72 % set(auto) -> set(auto_limits). 0.43/0.72 % set(auto_limits) -> assign(max_weight, "100.000"). 0.43/0.72 % set(auto_limits) -> assign(sos_limit, 20000). 0.43/0.72 % set(auto) -> set(auto_denials). 0.43/0.72 % set(auto) -> set(auto_process). 0.43/0.72 % set(auto2) -> assign(new_constants, 1). 0.43/0.72 % set(auto2) -> assign(fold_denial_max, 3). 0.43/0.72 % set(auto2) -> assign(max_weight, "200.000"). 0.43/0.72 % set(auto2) -> assign(max_hours, 1). 0.43/0.72 % assign(max_hours, 1) -> assign(max_seconds, 3600). 0.43/0.72 % set(auto2) -> assign(max_seconds, 0). 0.43/0.72 % set(auto2) -> assign(max_minutes, 5). 0.43/0.72 % assign(max_minutes, 5) -> assign(max_seconds, 300). 0.43/0.72 % set(auto2) -> set(sort_initial_sos). 0.43/0.72 % set(auto2) -> assign(sos_limit, -1). 0.43/0.72 % set(auto2) -> assign(lrs_ticks, 3000). 0.43/0.72 % set(auto2) -> assign(max_megs, 400). 0.43/0.72 % set(auto2) -> assign(stats, some). 0.43/0.72 % set(auto2) -> clear(echo_input). 0.43/0.72 % set(auto2) -> set(quiet). 0.43/0.72 % set(auto2) -> clear(print_initial_clauses). 0.43/0.72 % set(auto2) -> clear(print_given). 0.43/0.72 assign(lrs_ticks,-1). 0.43/0.72 assign(sos_limit,10000). 0.43/0.72 assign(order,kbo). 0.43/0.72 set(lex_order_vars). 0.43/0.72 clear(print_given). 0.43/0.72 0.43/0.72 % formulas(sos). % not echoed (322 formulas) 0.43/0.72 0.43/0.72 ============================== end of input ========================== 0.43/0.72 0.43/0.72 % From the command line: assign(max_seconds, 300). 0.43/0.72 0.43/0.72 ============================== PROCESS NON-CLAUSAL FORMULAS ========== 0.43/0.72 0.43/0.72 % Formulas that are not ordinary clauses: 0.43/0.72 1 (all A all B (function(A) & relation(A) -> relation(relation_dom_restriction(A,B)) & function(relation_dom_restriction(A,B)))) # label(fc4_funct_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 2 (all A all B all C (element(B,powerset(C)) & in(A,B) -> element(A,C))) # label(t4_subset) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 3 (all A all B all C all D (subset(C,D) & subset(A,B) -> subset(cartesian_product2(A,C),cartesian_product2(B,D)))) # label(t119_zfmisc_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 4 (all A all B (-in(A,B) -> disjoint(singleton(A),B))) # label(l28_zfmisc_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 5 (all A all B (A = singleton(B) | empty_set = A <-> subset(A,singleton(B)))) # label(t39_zfmisc_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 6 (all A all B unordered_pair(B,A) = unordered_pair(A,B)) # label(commutativity_k2_tarski) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 7 (all A (relation(A) & function(A) -> (one_to_one(A) -> one_to_one(function_inverse(A))))) # label(t62_funct_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 8 (all A (empty(A) -> A = empty_set)) # label(t6_boole) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 9 (all A all B (relation(B) -> subset(relation_rng_restriction(A,B),B))) # label(t117_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 10 (all A all B all C (cartesian_product2(A,B) = C <-> (all D (in(D,C) <-> (exists E exists F (in(F,B) & ordered_pair(E,F) = D & in(E,A))))))) # label(d2_zfmisc_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 11 (all A (epsilon_transitive(A) -> (all B (ordinal(B) -> (proper_subset(A,B) -> in(A,B)))))) # label(t21_ordinal1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 12 (all A (relation(A) -> (is_connected_in(A,relation_field(A)) <-> connected(A)))) # label(d14_relat_2) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 13 (all A all B (element(B,powerset(powerset(A))) -> element(meet_of_subsets(A,B),powerset(A)))) # label(dt_k6_setfam_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 14 $T # label(dt_k3_xboole_0) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 15 (all A (relation(A) -> (all B (relation(B) -> (all C (relation(C) -> ((all D all E (in(ordered_pair(D,E),C) <-> (exists F (in(ordered_pair(D,F),A) & in(ordered_pair(F,E),B))))) <-> C = relation_composition(A,B)))))))) # label(d8_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 16 (all A (relation(A) -> (is_antisymmetric_in(A,relation_field(A)) <-> antisymmetric(A)))) # label(d12_relat_2) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 17 (all A (relation(A) & empty(A) & function(A) -> function(A) & one_to_one(A) & relation(A))) # label(cc2_funct_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 18 (all A all B (relation(B) -> relation_rng(relation_rng_restriction(A,B)) = set_intersection2(relation_rng(B),A))) # label(t119_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 19 (all A all B -(proper_subset(B,A) & subset(A,B))) # label(t60_xboole_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 20 (all A (relation(A) & function(A) -> (one_to_one(A) <-> (all B all C (in(B,relation_dom(A)) & in(C,relation_dom(A)) & apply(A,C) = apply(A,B) -> C = B))))) # label(d8_funct_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 21 (all A all B (-empty(A) -> -empty(set_union2(A,B)))) # label(fc2_xboole_0) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 22 (all A (relation(A) -> (all B (relation(B) -> ((all C all D (in(ordered_pair(C,D),A) <-> in(ordered_pair(C,D),B))) <-> B = A))))) # label(d2_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 23 (all A (function(A) & relation(A) -> (one_to_one(A) -> function_inverse(A) = relation_inverse(A)))) # label(d9_funct_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 24 (all A all B all C all D (in(ordered_pair(A,B),cartesian_product2(C,D)) <-> in(A,C) & in(B,D))) # label(t106_zfmisc_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 25 (all A all B all C (function(C) & relation(C) -> (in(B,A) & in(B,relation_dom(C)) <-> in(B,relation_dom(relation_dom_restriction(C,A)))))) # label(l82_funct_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 26 (all A all B all C (element(B,powerset(A)) & element(C,powerset(A)) -> element(subset_difference(A,B,C),powerset(A)))) # label(dt_k6_subset_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 27 (all A all B (proper_subset(A,B) -> -proper_subset(B,A))) # label(antisymmetry_r2_xboole_0) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 28 (all A (relation(A) -> (all B (relation(B) -> ((all C all D (in(ordered_pair(C,D),B) <-> in(ordered_pair(D,C),A))) <-> B = relation_inverse(A)))))) # label(d7_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 29 (all A all B (element(A,powerset(B)) <-> subset(A,B))) # label(t3_subset) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 30 (all A all B all C (set_difference(A,B) = C <-> (all D (in(D,A) & -in(D,B) <-> in(D,C))))) # label(d4_xboole_0) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 31 (all A (function(A) & relation(A) -> (all B ((all C ((exists D (in(D,relation_dom(A)) & C = apply(A,D))) <-> in(C,B))) <-> relation_rng(A) = B)))) # label(d5_funct_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 32 (all A (relation(A) -> (reflexive(A) <-> is_reflexive_in(A,relation_field(A))))) # label(d9_relat_2) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 33 (all A all B (element(B,powerset(powerset(A))) -> union(B) = union_of_subsets(A,B))) # label(redefinition_k5_setfam_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 34 (all A all B (element(B,powerset(powerset(A))) -> (empty_set != B -> subset_difference(A,cast_to_subset(A),union_of_subsets(A,B)) = meet_of_subsets(A,complements_of_subsets(A,B))))) # label(t47_setfam_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 35 (all A (empty_set != A -> (all B (element(B,powerset(A)) -> (all C (element(C,A) -> (-in(C,B) -> in(C,subset_complement(A,B))))))))) # label(t50_subset_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 36 (all A all B (element(B,powerset(A)) -> (all C (in(C,B) -> in(C,A))))) # label(l3_subset_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 37 (all A all B (in(A,B) -> set_union2(singleton(A),B) = B)) # label(l23_zfmisc_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 38 (all A ((all B (in(B,A) -> subset(B,A))) <-> epsilon_transitive(A))) # label(d2_ordinal1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 39 (all A all B (set_difference(A,B) = A <-> disjoint(A,B))) # label(t83_xboole_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 40 (all A all B all C (relation(C) -> (in(A,relation_dom(C)) & in(A,B) <-> in(A,relation_dom(relation_dom_restriction(C,B)))))) # label(t86_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 41 (all A (ordinal(A) -> (all B (ordinal(B) -> (in(A,B) <-> ordinal_subset(succ(A),B)))))) # label(t33_ordinal1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 42 (all A all B subset(set_difference(A,B),A)) # label(t36_xboole_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 43 (all A (relation(A) & function(A) -> (one_to_one(A) -> (all B (function(B) & relation(B) -> (relation_dom(B) = relation_rng(A) & (all C all D ((apply(B,C) = D & in(C,relation_rng(A)) -> in(D,relation_dom(A)) & apply(A,D) = C) & (in(D,relation_dom(A)) & apply(A,D) = C -> apply(B,C) = D & in(C,relation_rng(A))))) <-> B = function_inverse(A))))))) # label(t54_funct_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 44 (all A (empty(A) -> empty(relation_dom(A)) & relation(relation_dom(A)))) # label(fc7_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 45 (all A cast_to_subset(A) = A) # label(d4_subset_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 46 (all A all B all C (subset(B,C) & subset(A,B) -> subset(A,C))) # label(t1_xboole_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 47 (exists A (epsilon_transitive(A) & ordinal(A) & epsilon_connected(A))) # label(rc1_ordinal1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 48 (all A all B (in(A,B) -> subset(A,union(B)))) # label(l50_zfmisc_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 49 (all A all B all C (subset(A,B) -> subset(set_difference(A,C),set_difference(B,C)))) # label(t33_xboole_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 50 (all A all B all C -(element(B,powerset(C)) & empty(C) & in(A,B))) # label(t5_subset) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 51 (all A (empty(A) -> relation(relation_rng(A)) & empty(relation_rng(A)))) # label(fc8_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 52 (all A all B all C (unordered_pair(B,C) = singleton(A) -> B = A)) # label(t8_zfmisc_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 53 $T # label(dt_k1_xboole_0) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 54 (exists A (one_to_one(A) & function(A) & relation(A))) # label(rc3_funct_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 55 (all A all B (relation(B) -> relation_restriction(B,A) = relation_dom_restriction(relation_rng_restriction(A,B),A))) # label(t17_wellord1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 56 (all A (ordinal(A) -> -((all B (ordinal(B) -> succ(B) != A)) & -being_limit_ordinal(A)) & -((exists B (A = succ(B) & ordinal(B))) & being_limit_ordinal(A)))) # label(t42_ordinal1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 57 (all A all B ordered_pair(A,B) = unordered_pair(unordered_pair(A,B),singleton(A))) # label(d5_tarski) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 58 (all A (empty(A) -> function(A))) # label(cc1_funct_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 59 (all A all B (relation(B) & function(B) -> (one_to_one(B) & in(A,relation_rng(B)) -> A = apply(relation_composition(function_inverse(B),B),A) & apply(B,apply(function_inverse(B),A)) = A))) # label(t57_funct_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 60 (all A all B (relation(A) -> relation(relation_dom_restriction(A,B)))) # label(dt_k7_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 61 (all A all B (subset(singleton(A),B) <-> in(A,B))) # label(l2_zfmisc_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 62 (all A all B (empty_set = set_difference(A,B) <-> subset(A,B))) # label(t37_xboole_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 63 (all A (relation(A) -> (all B all C (C = fiber(A,B) <-> (all D (B != D & in(ordered_pair(D,B),A) <-> in(D,C))))))) # label(d1_wellord1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 64 (all A all B (relation(B) & function(B) -> (all C (function(C) & relation(C) -> (in(A,relation_dom(relation_composition(C,B))) -> apply(relation_composition(C,B),A) = apply(B,apply(C,A))))))) # label(t22_funct_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 65 (all A all B (element(B,powerset(A)) -> subset_complement(A,B) = set_difference(A,B))) # label(d5_subset_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 66 (all A all B (relation(B) & function(B) -> (all C (relation(C) & function(C) -> (relation_dom(B) = set_intersection2(relation_dom(C),A) & (all D (in(D,relation_dom(B)) -> apply(C,D) = apply(B,D))) <-> relation_dom_restriction(C,A) = B))))) # label(t68_funct_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 67 (all A (relation(A) -> (reflexive(A) <-> (all B (in(B,relation_field(A)) -> in(ordered_pair(B,B),A)))))) # label(l1_wellord1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 68 (all A (function(A) & relation(A) -> (all B all C (C = relation_inverse_image(A,B) <-> (all D (in(apply(A,D),B) & in(D,relation_dom(A)) <-> in(D,C))))))) # label(d13_funct_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 69 (all A all B all C (relation(C) -> (in(ordered_pair(A,B),C) -> in(B,relation_rng(C)) & in(A,relation_dom(C))))) # label(t20_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 70 $T # label(dt_k1_tarski) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 71 (all A all B (relation(A) -> relation(relation_restriction(A,B)))) # label(dt_k2_wellord1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 72 $T # label(dt_k2_xboole_0) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 73 (all A (ordinal(A) -> (all B (ordinal(B) -> -(A != B & -in(B,A) & -in(A,B)))))) # label(t24_ordinal1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 74 (all A all B (relation(B) -> (subset(A,relation_dom(B)) -> subset(A,relation_inverse_image(B,relation_image(B,A)))))) # label(t146_funct_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 75 (all A subset(empty_set,A)) # label(t2_xboole_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 76 (all A all B ((empty(A) -> (element(B,A) <-> empty(B))) & (-empty(A) -> (element(B,A) <-> in(B,A))))) # label(d2_subset_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 77 (all A -empty(singleton(A))) # label(fc2_subset_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 78 (all A set_union2(A,singleton(A)) = succ(A)) # label(d1_ordinal1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 79 (all A all B set_union2(B,A) = set_union2(A,B)) # label(commutativity_k2_xboole_0) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 80 (exists A (-empty(A) & epsilon_connected(A) & ordinal(A) & epsilon_transitive(A))) # label(rc3_ordinal1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 81 (all A (relation(A) -> relation_inverse(relation_inverse(A)) = A)) # label(involutiveness_k4_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 82 (all A (relation(A) -> (connected(A) & well_founded_relation(A) & antisymmetric(A) & transitive(A) & reflexive(A) <-> well_ordering(A)))) # label(d4_wellord1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 83 (all A all B (subset(A,B) <-> (all C (in(C,A) -> in(C,B))))) # label(d3_tarski) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 84 (all A all B (relation(B) -> subset(relation_rng(relation_rng_restriction(A,B)),relation_rng(B)))) # label(t118_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 85 (all A (relation(A) -> (all B (relation(B) -> (subset(relation_dom(A),relation_rng(B)) -> relation_rng(relation_composition(B,A)) = relation_rng(A)))))) # label(t47_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 86 (all A (relation(A) -> ((all B -(B != empty_set & (all C -(disjoint(fiber(A,C),B) & in(C,B))) & subset(B,relation_field(A)))) <-> well_founded_relation(A)))) # label(d2_wellord1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 87 (all A all B all C (subset(C,B) & subset(A,B) -> subset(set_union2(A,C),B))) # label(t8_xboole_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 88 (all A (-empty(A) -> (exists B (element(B,powerset(A)) & -empty(B))))) # label(rc1_subset_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 89 (all A all B (relation(B) & function(B) -> relation(relation_rng_restriction(A,B)) & function(relation_rng_restriction(A,B)))) # label(fc5_funct_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 90 (all A exists B element(B,A)) # label(existence_m1_subset_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 91 (all A all B all C ((all D (in(D,C) <-> in(D,A) & in(D,B))) <-> set_intersection2(A,B) = C)) # label(d3_xboole_0) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 92 (all A all B (element(B,powerset(powerset(A))) -> (all C (element(C,powerset(powerset(A))) -> (complements_of_subsets(A,B) = C <-> (all D (element(D,powerset(A)) -> (in(subset_complement(A,D),B) <-> in(D,C))))))))) # label(d8_setfam_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 93 (all A all B all C -(in(B,C) & in(C,A) & in(A,B))) # label(t3_ordinal1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 94 (all A all B (relation(B) & function(B) & function(A) & relation(A) -> function(relation_composition(A,B)) & relation(relation_composition(A,B)))) # label(fc1_funct_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 95 (all A all B all C (subset(A,B) -> subset(A,set_difference(B,singleton(C))) | in(C,A))) # label(l3_zfmisc_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 96 (all A all B (function(B) & relation(B) -> (all C (relation(C) & function(C) -> (in(A,relation_dom(relation_composition(C,B))) <-> in(A,relation_dom(C)) & in(apply(C,A),relation_dom(B))))))) # label(t21_funct_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 97 (all A (relation(A) -> (all B (is_well_founded_in(A,B) <-> (all C -(subset(C,B) & C != empty_set & (all D -(in(D,C) & disjoint(fiber(A,D),C))))))))) # label(d3_wellord1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 98 (all A all B (relation(B) -> subset(relation_dom(relation_rng_restriction(A,B)),relation_dom(B)))) # label(l29_wellord1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 99 (all A all B (relation(B) -> relation(relation_rng_restriction(A,B)))) # label(dt_k8_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 100 (all A all B (B = A <-> subset(A,B) & subset(B,A))) # label(d10_xboole_0) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 101 (all A all B (subset(A,B) -> set_intersection2(A,B) = A)) # label(t28_xboole_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 102 (all A (empty(A) -> empty(relation_inverse(A)) & relation(relation_inverse(A)))) # label(fc11_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 103 (all A exists B ((all C (in(C,B) -> in(powerset(C),B))) & (all C -(-are_equipotent(C,B) & -in(C,B) & subset(C,B))) & (all C all D (in(C,B) & subset(D,C) -> in(D,B))) & in(A,B))) # label(t136_zfmisc_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 104 (all A (empty(A) -> epsilon_transitive(A) & ordinal(A) & epsilon_connected(A))) # label(cc3_ordinal1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 105 (exists A (relation_empty_yielding(A) & relation(A))) # label(rc3_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 106 (all A all B (relation(B) -> relation_rng_restriction(A,relation_dom_restriction(B,A)) = relation_restriction(B,A))) # label(t18_wellord1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 107 $T # label(dt_k2_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 108 (all A (relation(A) -> (all B (relation(B) -> (subset(A,B) -> subset(relation_rng(A),relation_rng(B)) & subset(relation_dom(A),relation_dom(B))))))) # label(t25_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 109 (all A all B all C all D (unordered_triple(A,B,C) = D <-> (all E (in(E,D) <-> -(E != A & B != E & C != E))))) # label(d1_enumset1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 110 (all A (relation(A) -> ((all B all C all D (in(ordered_pair(B,C),A) & in(ordered_pair(C,D),A) -> in(ordered_pair(B,D),A))) <-> transitive(A)))) # label(l2_wellord1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 111 (all A all B (relation(A) & relation(B) -> relation(set_intersection2(A,B)))) # label(fc1_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 112 (all A ((all B (in(B,A) -> subset(B,A) & ordinal(B))) -> ordinal(A))) # label(t31_ordinal1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 113 (all A all B all C (C = set_union2(A,B) <-> (all D (in(D,C) <-> in(D,B) | in(D,A))))) # label(d2_xboole_0) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 114 (all A all B -(empty(B) & in(A,B))) # label(t7_boole) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 115 (all A in(A,succ(A))) # label(t10_ordinal1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 116 (all A union(powerset(A)) = A) # label(t99_zfmisc_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 117 (all A (function(A) & relation(A) -> (all B all C ((-in(B,relation_dom(A)) -> (C = apply(A,B) <-> C = empty_set)) & (in(B,relation_dom(A)) -> (in(ordered_pair(B,C),A) <-> C = apply(A,B))))))) # label(d4_funct_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 118 (all A (relation(A) -> (all B all C ((all D ((exists E (in(E,B) & in(ordered_pair(E,D),A))) <-> in(D,C))) <-> relation_image(A,B) = C)))) # label(d13_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 119 $T # label(dt_k1_ordinal1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 120 (all A all B (-((all C -in(C,set_intersection2(A,B))) & -disjoint(A,B)) & -(disjoint(A,B) & (exists C in(C,set_intersection2(A,B)))))) # label(t4_xboole_0) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 121 (all A all B (element(B,powerset(powerset(A))) -> element(union_of_subsets(A,B),powerset(A)))) # label(dt_k5_setfam_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 122 (all A all B (relation(B) & relation(A) -> relation(set_difference(A,B)))) # label(fc3_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 123 (all A (relation(A) & -empty(A) -> -empty(relation_rng(A)))) # label(fc6_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 124 (exists A (-empty(A) & relation(A))) # label(rc2_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 125 (all A empty_set = set_intersection2(A,empty_set)) # label(t2_boole) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 126 (all A (ordinal(A) -> ordinal(union(A)) & epsilon_connected(union(A)) & epsilon_transitive(union(A)))) # label(fc4_ordinal1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 127 (all A all B -((all C -(in(C,B) & (all D -(in(D,B) & in(D,C))))) & in(A,B))) # label(t7_tarski) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 128 (all A all B (relation(B) -> ((all C all D (in(ordered_pair(C,D),B) <-> C = D & in(C,A))) <-> identity_relation(A) = B))) # label(d10_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 129 (all A -empty(succ(A))) # label(fc1_ordinal1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 130 (all A all B (ordinal(B) -> (in(A,B) -> ordinal(A)))) # label(t23_ordinal1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 131 (all A all B all C all D (in(ordered_pair(A,B),cartesian_product2(C,D)) <-> in(B,D) & in(A,C))) # label(l55_zfmisc_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 132 $T # label(dt_k9_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 133 (all A all B (relation(B) -> -(A != empty_set & relation_inverse_image(B,A) = empty_set & subset(A,relation_rng(B))))) # label(t174_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 134 (all A all B (relation(B) -> relation_composition(identity_relation(A),B) = relation_dom_restriction(B,A))) # label(t94_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 135 (all A all B all C (relation(C) -> (in(A,relation_inverse_image(C,B)) <-> (exists D (in(ordered_pair(A,D),C) & in(D,B) & in(D,relation_rng(C))))))) # label(t166_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 136 (all A (relation(A) -> (well_orders(A,relation_field(A)) <-> well_ordering(A)))) # label(t8_wellord1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 137 (all A all B all C (subset(A,B) -> subset(cartesian_product2(C,A),cartesian_product2(C,B)) & subset(cartesian_product2(A,C),cartesian_product2(B,C)))) # label(t118_zfmisc_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 138 (all A all B ((all C (A = C <-> in(C,B))) <-> B = singleton(A))) # label(d1_tarski) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 139 (all A (relation(A) -> (all B (relation(B) -> (subset(A,B) <-> (all C all D (in(ordered_pair(C,D),A) -> in(ordered_pair(C,D),B)))))))) # label(d3_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 140 (all A (function(A) & relation(A) -> (all B all C (relation_image(A,B) = C <-> (all D ((exists E (in(E,relation_dom(A)) & D = apply(A,E) & in(E,B))) <-> in(D,C))))))) # label(d12_funct_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 141 (all A (relation(A) -> (all B (is_reflexive_in(A,B) <-> (all C (in(C,B) -> in(ordered_pair(C,C),A))))))) # label(d1_relat_2) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 142 (all A (ordinal(A) <-> epsilon_connected(A) & epsilon_transitive(A))) # label(d4_ordinal1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 143 (all A (relation(A) -> (all B (is_antisymmetric_in(A,B) <-> (all C all D (in(C,B) & in(ordered_pair(D,C),A) & in(ordered_pair(C,D),A) & in(D,B) -> D = C)))))) # label(d4_relat_2) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 144 $T # label(dt_m1_subset_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 145 (all A all B (subset(singleton(A),singleton(B)) -> A = B)) # label(t6_zfmisc_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 146 (all A all B (relation(B) & relation(A) -> relation(relation_composition(A,B)))) # label(dt_k5_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 147 (all A (relation(A) -> set_union2(relation_dom(A),relation_rng(A)) = relation_field(A))) # label(d6_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 148 (exists A -empty(A)) # label(rc2_xboole_0) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 149 (all A all B all C all D (ordered_pair(A,B) = ordered_pair(C,D) -> A = C & B = D)) # label(t33_zfmisc_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 150 (all A A = set_difference(A,empty_set)) # label(t3_boole) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 151 $T # label(dt_k1_enumset1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 152 (all A all B all C (element(C,powerset(A)) & element(B,powerset(A)) -> subset_difference(A,B,C) = set_difference(B,C))) # label(redefinition_k6_subset_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 153 (all A ((all B -in(B,A)) <-> A = empty_set)) # label(d1_xboole_0) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 154 (all A (relation(A) -> relation_rng(A) = relation_dom(relation_inverse(A)) & relation_rng(relation_inverse(A)) = relation_dom(A))) # label(t37_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 155 (all A (ordinal(A) -> ((all B (ordinal(B) -> (in(B,A) -> in(succ(B),A)))) <-> being_limit_ordinal(A)))) # label(t41_ordinal1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 156 (all A relation(identity_relation(A))) # label(dt_k6_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 157 (all A all B (B = union(A) <-> (all C (in(C,B) <-> (exists D (in(D,A) & in(C,D))))))) # label(d4_tarski) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 158 (all A all B subset(A,set_union2(A,B))) # label(t7_xboole_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 159 (all A all B all C (relation(C) -> (in(A,C) & in(A,cartesian_product2(B,B)) <-> in(A,relation_restriction(C,B))))) # label(t16_wellord1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 160 (all A all B (-empty(A) & -empty(B) -> -empty(cartesian_product2(A,B)))) # label(fc4_subset_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 161 (all A all B (element(A,B) -> in(A,B) | empty(B))) # label(t2_subset) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 162 (all A all B (ordinal(B) -> -((all C (ordinal(C) -> -((all D (ordinal(D) -> (in(D,A) -> ordinal_subset(C,D)))) & in(C,A)))) & empty_set != A & subset(A,B)))) # label(t32_ordinal1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 163 $T # label(dt_k1_zfmisc_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 164 (all A all B (subset(A,B) -> set_union2(A,set_difference(B,A)) = B)) # label(t45_xboole_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 165 (all A all B (in(A,B) -> subset(A,union(B)))) # label(t92_zfmisc_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 166 (all A element(cast_to_subset(A),powerset(A))) # label(dt_k2_subset_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 167 (all A ((all B all C -(in(C,A) & -in(B,C) & B != C & -in(C,B) & in(B,A))) <-> epsilon_connected(A))) # label(d3_ordinal1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 168 (all A (being_limit_ordinal(A) <-> union(A) = A)) # label(d6_ordinal1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 169 (all A all B (relation(B) -> subset(relation_field(relation_restriction(B,A)),relation_field(B)) & subset(relation_field(relation_restriction(B,A)),A))) # label(t20_wellord1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 170 (all A (relation(A) -> (all B (is_transitive_in(A,B) <-> (all C all D all E (in(E,B) & in(ordered_pair(D,E),A) & in(ordered_pair(C,D),A) & in(D,B) & in(C,B) -> in(ordered_pair(C,E),A))))))) # label(d8_relat_2) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 171 $T # label(dt_k4_xboole_0) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 172 (all A (relation(A) -> relation(relation_inverse(A)))) # label(dt_k4_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 173 (all A all B all C (unordered_pair(B,C) = singleton(A) -> C = B)) # label(t9_zfmisc_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 174 (all A all B -(empty(A) & A != B & empty(B))) # label(t8_boole) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 175 (all A all B (in(B,A) -> B = apply(identity_relation(A),B))) # label(t35_funct_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 176 (all A all B (function(B) & relation(B) -> subset(relation_image(B,relation_inverse_image(B,A)),A))) # label(t145_funct_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 177 (all A all B set_intersection2(A,A) = A) # label(idempotence_k3_xboole_0) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 178 (exists A (function(A) & relation(A))) # label(rc1_funct_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 179 $T # label(dt_k3_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 180 $T # label(dt_k10_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 181 (all A all B (relation(B) -> (all C (relation(C) -> (C = relation_rng_restriction(A,B) <-> (all D all E (in(ordered_pair(D,E),C) <-> in(ordered_pair(D,E),B) & in(E,A)))))))) # label(d12_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 182 (all A all B set_union2(A,set_difference(B,A)) = set_union2(A,B)) # label(t39_xboole_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 183 (all A all B (subset(singleton(A),B) <-> in(A,B))) # label(t37_zfmisc_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 184 (all A all B all C (relation(C) -> (in(A,B) & in(A,relation_rng(C)) <-> in(A,relation_rng(relation_rng_restriction(B,C)))))) # label(t115_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 185 (all A all B (in(A,B) -> -in(B,A))) # label(antisymmetry_r2_hidden) # label(axiom) # label(non_clause). [assumption]. 0.43/0.72 186 (all A all B (element(B,powerset(A)) -> (all C (element(C,powerset(A)) -> (subset(B,subset_complement(A,C)) <-> disjoint(B,C)))))) # label(t43_subset_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.72 187 (all A all B (-empty(A) -> -empty(set_union2(B,A)))) # label(fc3_xboole_0) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 188 (all A (relation(A) -> (all B (relation(B) -> subset(relation_rng(relation_composition(A,B)),relation_rng(B)))))) # label(t45_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 189 (all A all B subset(A,A)) # label(reflexivity_r1_tarski) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 190 (all A all B all C (relation(C) -> relation_rng_restriction(A,relation_dom_restriction(C,B)) = relation_dom_restriction(relation_rng_restriction(A,C),B))) # label(t140_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 191 $T # label(dt_k1_setfam_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 192 (all A (ordinal(A) -> epsilon_transitive(succ(A)) & ordinal(succ(A)) & epsilon_connected(succ(A)) & -empty(succ(A)))) # label(fc3_ordinal1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 193 (all A all B all C (subset(A,B) & subset(A,C) -> subset(A,set_intersection2(B,C)))) # label(t19_xboole_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 194 (all A all B all C (element(C,powerset(A)) -> -(in(B,C) & in(B,subset_complement(A,C))))) # label(t54_subset_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 195 (all A (relation(A) -> (all B ((all C all D -(in(D,B) & -in(ordered_pair(C,D),A) & -in(ordered_pair(D,C),A) & D != C & in(C,B))) <-> is_connected_in(A,B))))) # label(d6_relat_2) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 196 $T # label(dt_k1_wellord1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 197 (all A all B -empty(unordered_pair(A,B))) # label(fc3_subset_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 198 (all A all B all C (relation(C) -> (subset(A,B) -> subset(relation_inverse_image(C,A),relation_inverse_image(C,B))))) # label(t178_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 199 (all A all B all C (relation(C) & function(C) -> (in(B,A) -> apply(relation_dom_restriction(C,A),B) = apply(C,B)))) # label(t72_funct_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 200 (all A all B (relation(B) -> set_intersection2(relation_dom(B),A) = relation_dom(relation_dom_restriction(B,A)))) # label(t90_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 201 (all A all B (subset(A,B) -> set_union2(A,B) = B)) # label(t12_xboole_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 202 (exists A (relation(A) & relation_empty_yielding(A) & function(A))) # label(rc4_funct_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 203 (all A all B (in(A,B) -> B = set_union2(singleton(A),B))) # label(t46_zfmisc_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 204 (all A all B all C (subset(unordered_pair(A,B),C) <-> in(B,C) & in(A,C))) # label(t38_zfmisc_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 205 (all A all B ((all C (subset(C,A) <-> in(C,B))) <-> powerset(A) = B)) # label(d1_zfmisc_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 206 (all A all B (element(B,powerset(powerset(A))) -> element(complements_of_subsets(A,B),powerset(powerset(A))))) # label(dt_k7_setfam_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 207 (all A A = set_union2(A,empty_set)) # label(t1_boole) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 208 (all A (-empty(A) & relation(A) -> -empty(relation_dom(A)))) # label(fc5_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 209 (all A all B (element(B,powerset(A)) -> element(subset_complement(A,B),powerset(A)))) # label(dt_k3_subset_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 210 (all A (relation(A) -> (antisymmetric(A) <-> (all B all C (in(ordered_pair(B,C),A) & in(ordered_pair(C,B),A) -> B = C))))) # label(l3_wellord1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 211 $T # label(dt_k3_tarski) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 212 (all A all B (A = singleton(B) | empty_set = A <-> subset(A,singleton(B)))) # label(l4_zfmisc_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 213 (all A all B all C (subset(A,B) -> subset(set_intersection2(A,C),set_intersection2(B,C)))) # label(t26_xboole_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 214 (all A (function(A) & relation(A) -> (one_to_one(A) -> relation_dom(function_inverse(A)) = relation_rng(A) & relation_dom(A) = relation_rng(function_inverse(A))))) # label(t55_funct_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 215 $T # label(dt_k1_funct_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 216 (all A (epsilon_connected(A) & epsilon_transitive(A) -> ordinal(A))) # label(cc2_ordinal1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 217 (all A all B all C (subset(A,B) & disjoint(B,C) -> disjoint(A,C))) # label(t63_xboole_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 218 (all A all B (relation_empty_yielding(A) & relation(A) -> relation_empty_yielding(relation_dom_restriction(A,B)) & relation(relation_dom_restriction(A,B)))) # label(fc13_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 219 (all A all B (ordinal(B) & ordinal(A) -> ordinal_subset(A,B) | ordinal_subset(B,A))) # label(connectedness_r1_ordinal1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 220 (all A all B -(disjoint(singleton(A),B) & in(A,B))) # label(l25_zfmisc_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 221 (all A (relation(A) -> (all B (relation_dom(A) = B <-> (all C (in(C,B) <-> (exists D in(ordered_pair(C,D),A)))))))) # label(d4_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 222 (all A (relation(identity_relation(A)) & function(identity_relation(A)))) # label(fc2_funct_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 223 (all A all B all C all D -(unordered_pair(C,D) = unordered_pair(A,B) & C != A & A != D)) # label(t10_zfmisc_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 224 (all A all B (element(B,powerset(powerset(A))) -> -(empty_set = complements_of_subsets(A,B) & B != empty_set))) # label(t46_setfam_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 225 (all A all B set_intersection2(A,B) = set_intersection2(B,A)) # label(commutativity_k3_xboole_0) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 226 (all A all B subset(set_intersection2(A,B),A)) # label(t17_xboole_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 227 (all A (relation(A) -> (relation_dom(A) = empty_set <-> relation_rng(A) = empty_set))) # label(t65_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 228 (all A all B set_difference(A,B) = set_difference(set_union2(A,B),B)) # label(t40_xboole_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 229 (all A (relation(A) -> (all B (relation(B) -> (subset(relation_rng(A),relation_dom(B)) -> relation_dom(A) = relation_dom(relation_composition(A,B))))))) # label(t46_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 230 (all A all B (subset(A,B) <-> empty_set = set_difference(A,B))) # label(l32_xboole_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 231 (all A (relation(A) -> (is_well_founded_in(A,relation_field(A)) <-> well_founded_relation(A)))) # label(t5_wellord1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 232 $T # label(dt_k4_tarski) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 233 (all A (relation(A) -> (is_transitive_in(A,relation_field(A)) <-> transitive(A)))) # label(d16_relat_2) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 234 (all A all B ((all C (in(C,A) -> in(C,B))) -> element(A,powerset(B)))) # label(l71_subset_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 235 (all A (relation(A) -> (all B (relation(B) -> relation_image(B,relation_rng(A)) = relation_rng(relation_composition(A,B)))))) # label(t160_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 236 (all A all B all C (relation(C) -> (in(ordered_pair(A,B),C) -> in(B,relation_field(C)) & in(A,relation_field(C))))) # label(t30_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 237 (all A (relation(A) -> (relation_rng(A) = empty_set | empty_set = relation_dom(A) -> empty_set = A))) # label(t64_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 238 (all A all B (relation(B) & relation(A) -> relation(set_union2(A,B)))) # label(fc2_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 239 (all A all B (A = set_difference(A,singleton(B)) <-> -in(B,A))) # label(t65_zfmisc_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 240 (all A exists B (empty(B) & element(B,powerset(A)))) # label(rc2_subset_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 241 (all A (relation(A) -> relation_image(A,relation_dom(A)) = relation_rng(A))) # label(t146_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 242 (all A all B (empty(A) & relation(B) -> empty(relation_composition(B,A)) & relation(relation_composition(B,A)))) # label(fc10_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 243 (all A all B (ordinal(A) & ordinal(B) -> ordinal_subset(A,A))) # label(reflexivity_r1_ordinal1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 244 $T # label(dt_k1_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 245 (all A all B set_intersection2(A,B) = set_difference(A,set_difference(A,B))) # label(t48_xboole_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 246 (all A (relation(A) -> subset(A,cartesian_product2(relation_dom(A),relation_rng(A))))) # label(t21_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 247 (all A all B (relation(B) -> subset(relation_inverse_image(B,A),relation_dom(B)))) # label(t167_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 248 (all A all B ((all C (in(C,B) <-> in(C,A))) -> A = B)) # label(t2_tarski) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 249 (all A all B (ordinal(A) & ordinal(B) -> (subset(A,B) <-> ordinal_subset(A,B)))) # label(redefinition_r1_ordinal1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 250 (all A empty_set = set_difference(empty_set,A)) # label(t4_boole) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 251 (all A (subset(A,empty_set) -> A = empty_set)) # label(t3_xboole_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 252 (all A all B (empty_set = set_intersection2(A,B) <-> disjoint(A,B))) # label(d7_xboole_0) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 253 (all A all B (in(A,B) -> element(A,B))) # label(t1_subset) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 254 (all A all B all C all D (relation(D) -> (in(ordered_pair(A,B),relation_composition(identity_relation(C),D)) <-> in(A,C) & in(ordered_pair(A,B),D)))) # label(t74_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 255 (all A all B (relation(B) -> relation_image(B,set_intersection2(relation_dom(B),A)) = relation_image(B,A))) # label(t145_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 256 (all A all B all C (relation(C) -> (in(A,relation_field(relation_restriction(C,B))) -> in(A,relation_field(C)) & in(A,B)))) # label(t19_wellord1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 257 (all A all B (element(B,powerset(powerset(A))) -> (empty_set != B -> union_of_subsets(A,complements_of_subsets(A,B)) = subset_difference(A,cast_to_subset(A),meet_of_subsets(A,B))))) # label(t48_setfam_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 258 (all A exists B (in(A,B) & (all C all D (in(C,B) & subset(D,C) -> in(D,B))) & (all C -((all D -((all E (subset(E,C) -> in(E,D))) & in(D,B))) & in(C,B))) & (all C -(-in(C,B) & -are_equipotent(C,B) & subset(C,B))))) # label(t9_tarski) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 259 (all A all B (-((all C -(in(C,A) & in(C,B))) & -disjoint(A,B)) & -(disjoint(A,B) & (exists C (in(C,B) & in(C,A)))))) # label(t3_xboole_0) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 260 (all A (relation(A) -> (all B (is_antisymmetric_in(A,B) & is_well_founded_in(A,B) & is_connected_in(A,B) & is_transitive_in(A,B) & is_reflexive_in(A,B) <-> well_orders(A,B))))) # label(d5_wellord1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 261 $T # label(dt_k2_tarski) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 262 (all A all B (disjoint(A,B) -> disjoint(B,A))) # label(symmetry_r1_xboole_0) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 263 (all A (relation(A) -> (all B relation_restriction(A,B) = set_intersection2(A,cartesian_product2(B,B))))) # label(d6_wellord1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 264 (all A (relation(A) -> ((all B all C -in(ordered_pair(B,C),A)) -> empty_set = A))) # label(t56_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 265 (all A all B (relation(B) -> subset(relation_image(B,A),relation_rng(B)))) # label(t144_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 266 (all A all B all C (relation(C) & function(C) -> (in(ordered_pair(A,B),C) <-> apply(C,A) = B & in(A,relation_dom(C))))) # label(t8_funct_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 267 (all A -empty(powerset(A))) # label(fc1_subset_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 268 (all A singleton(A) = unordered_pair(A,A)) # label(t69_enumset1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 269 (all A empty_set != singleton(A)) # label(l1_zfmisc_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 270 (all A all B ((empty_set = A -> (B = set_meet(A) <-> B = empty_set)) & (empty_set != A -> (B = set_meet(A) <-> (all C ((all D (in(D,A) -> in(C,D))) <-> in(C,B))))))) # label(d1_setfam_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 271 (all A all B all C (function(C) & relation(C) -> (in(B,relation_dom(relation_dom_restriction(C,A))) -> apply(C,B) = apply(relation_dom_restriction(C,A),B)))) # label(t70_funct_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 272 (all A (relation(A) -> (all B (relation(B) -> subset(relation_dom(relation_composition(A,B)),relation_dom(A)))))) # label(t44_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 273 (all A (A = relation_rng(identity_relation(A)) & relation_dom(identity_relation(A)) = A)) # label(t71_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 274 (all A all B (element(B,powerset(A)) -> subset_complement(A,subset_complement(A,B)) = B)) # label(involutiveness_k3_subset_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 275 (all A (ordinal(A) -> epsilon_transitive(A) & epsilon_connected(A))) # label(cc1_ordinal1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 276 (all A (relation(A) <-> (all B -((all C all D B != ordered_pair(C,D)) & in(B,A))))) # label(d1_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 277 $T # label(dt_k2_zfmisc_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 278 (all A all B (element(B,powerset(powerset(A))) -> set_meet(B) = meet_of_subsets(A,B))) # label(redefinition_k6_setfam_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 279 (all A all B (relation(B) -> subset(relation_rng(relation_rng_restriction(A,B)),A))) # label(t116_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 280 (exists A empty(A)) # label(rc1_xboole_0) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 281 (all A all B (relation(B) & function(B) -> (all C (relation(C) & function(C) -> (in(A,relation_dom(B)) -> apply(relation_composition(B,C),A) = apply(C,apply(B,A))))))) # label(t23_funct_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 282 (all A (relation(A) -> ((all B all C -(in(C,relation_field(A)) & C != B & -in(ordered_pair(C,B),A) & -in(ordered_pair(B,C),A) & in(B,relation_field(A)))) <-> connected(A)))) # label(l4_wellord1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 283 (all A (relation(A) -> (all B all C (relation(C) -> (C = relation_dom_restriction(A,B) <-> (all D all E (in(D,B) & in(ordered_pair(D,E),A) <-> in(ordered_pair(D,E),C)))))))) # label(d11_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 284 (all A (relation(A) & one_to_one(A) & function(A) -> function(relation_inverse(A)) & relation(relation_inverse(A)))) # label(fc3_funct_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 285 (exists A (empty(A) & relation(A))) # label(rc1_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 286 (all A all B (relation(B) -> subset(relation_dom_restriction(B,A),B))) # label(t88_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 287 (all A (function(A) & relation(A) -> function(function_inverse(A)) & relation(function_inverse(A)))) # label(dt_k2_funct_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 288 (exists A (empty(A) & function(A) & relation(A))) # label(rc2_funct_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 289 (all A all B all C (relation(C) -> subset(fiber(relation_restriction(C,A),B),fiber(C,B)))) # label(t21_wellord1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 290 (all A all B A = set_union2(A,A)) # label(idempotence_k2_xboole_0) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 291 (all A all B (element(B,powerset(powerset(A))) -> complements_of_subsets(A,complements_of_subsets(A,B)) = B)) # label(involutiveness_k7_setfam_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 292 (all A all B (relation(B) -> subset(relation_rng(relation_dom_restriction(B,A)),relation_rng(B)))) # label(t99_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 293 (all A all B all C (unordered_pair(A,B) = C <-> (all D (in(D,C) <-> D = A | D = B)))) # label(d2_tarski) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 294 (all A all B (relation(B) & empty(A) -> empty(relation_composition(A,B)) & relation(relation_composition(A,B)))) # label(fc9_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 295 (all A all B -empty(ordered_pair(A,B))) # label(fc1_zfmisc_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 296 (all A all B -proper_subset(A,A)) # label(irreflexivity_r2_xboole_0) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 297 (all A (relation(A) -> (all B all C ((all D (in(D,C) <-> (exists E (in(ordered_pair(D,E),A) & in(E,B))))) <-> relation_inverse_image(A,B) = C)))) # label(d14_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 298 (all A (relation(A) -> (all B (relation_rng(A) = B <-> (all C ((exists D in(ordered_pair(D,C),A)) <-> in(C,B))))))) # label(d5_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 299 (all A all B (relation(B) & function(B) -> (subset(A,relation_rng(B)) -> relation_image(B,relation_inverse_image(B,A)) = A))) # label(t147_funct_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 300 (all A all B (relation(B) & function(B) -> ((all C (in(C,A) -> C = apply(B,C))) & relation_dom(B) = A <-> B = identity_relation(A)))) # label(t34_funct_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 301 (all A (empty(A) -> relation(A))) # label(cc1_relat_1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 302 (all A all B all C (relation(C) -> (in(A,relation_image(C,B)) <-> (exists D (in(D,relation_dom(C)) & in(ordered_pair(D,A),C) & in(D,B)))))) # label(t143_relat_1) # label(lemma) # label(non_clause). [assumption]. 0.43/0.73 303 (exists A (function(A) & ordinal(A) & epsilon_connected(A) & epsilon_transitive(A) & empty(A) & one_to_one(A) & relation(A))) # label(rc2_ordinal1) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 304 (all A all B (proper_subset(A,B) <-> subset(A,B) & B != A)) # label(d8_xboole_0) # label(axiom) # label(non_clause). [assumption]. 0.43/0.73 305 -(all A all B (relation(B) -> (reflexive(B) -> reflexive(relation_restriction(B,A))))) # label(t22_wellord1) # label(negated_conjecture) # label(non_clause). [assumption]. 0.43/0.73 0.43/0.73 ============================== end of process non-clausal formulas === 0.43/0.73 0.43/0.73 ============================== PROCESS INITIAL CLAUSES =============== 0.43/0.73 0.43/0.73 ============================== PREDICATE ELIMINATION ================= 0.43/0.73 306 in(f20(A),A) | epsilon_transitive(A) # label(d2_ordinal1) # label(axiom). [clausify(38)]. 0.43/0.73 307 -epsilon_transitive(A) | -ordinal(B) | -proper_subset(A,B) | in(A,B) # label(t21_ordinal1) # label(lemma). [clausify(11)]. 0.43/0.73 Derived: in(f20(A),A) | -ordinal(B) | -proper_subset(A,B) | in(A,B). [resolve(306,b,307,a)]. 0.43/0.73 308 -subset(f20(A),A) | epsilon_transitive(A) # label(d2_ordinal1) # label(axiom). [clausify(38)]. 0.43/0.73 Derived: -subset(f20(A),A) | -ordinal(B) | -proper_subset(A,B) | in(A,B). [resolve(308,b,307,a)]. 0.43/0.73 309 -in(A,B) | subset(A,B) | -epsilon_transitive(B) # label(d2_ordinal1) # label(axiom). [clausify(38)]. 0.43/0.73 Derived: -in(A,B) | subset(A,B) | in(f20(B),B). [resolve(309,c,306,b)]. 0.43/0.73 Derived: -in(A,B) | subset(A,B) | -subset(f20(B),B). [resolve(309,c,308,b)]. 0.43/0.73 310 epsilon_transitive(c1) # label(rc1_ordinal1) # label(axiom). [clausify(47)]. 0.43/0.73 Derived: -ordinal(A) | -proper_subset(c1,A) | in(c1,A). [resolve(310,a,307,a)]. 0.52/0.77 Derived: -in(A,c1) | subset(A,c1). [resolve(310,a,309,c)]. 0.52/0.77 311 epsilon_transitive(c3) # label(rc3_ordinal1) # label(axiom). [clausify(80)]. 0.52/0.77 Derived: -ordinal(A) | -proper_subset(c3,A) | in(c3,A). [resolve(311,a,307,a)]. 0.52/0.77 Derived: -in(A,c3) | subset(A,c3). [resolve(311,a,309,c)]. 0.52/0.77 312 epsilon_transitive(empty_set) # label(fc2_ordinal1_AndRHS_AndRHS_AndRHS_AndLHS) # label(axiom). [assumption]. 0.52/0.77 Derived: -ordinal(A) | -proper_subset(empty_set,A) | in(empty_set,A). [resolve(312,a,307,a)]. 0.52/0.77 Derived: -in(A,empty_set) | subset(A,empty_set). [resolve(312,a,309,c)]. 0.52/0.77 313 -empty(A) | epsilon_transitive(A) # label(cc3_ordinal1) # label(axiom). [clausify(104)]. 0.52/0.77 Derived: -empty(A) | -ordinal(B) | -proper_subset(A,B) | in(A,B). [resolve(313,b,307,a)]. 0.52/0.77 314 -ordinal(A) | epsilon_transitive(union(A)) # label(fc4_ordinal1) # label(axiom). [clausify(126)]. 0.52/0.77 Derived: -ordinal(A) | -ordinal(B) | -proper_subset(union(A),B) | in(union(A),B). [resolve(314,b,307,a)]. 0.52/0.77 Derived: -ordinal(A) | -in(B,union(A)) | subset(B,union(A)). [resolve(314,b,309,c)]. 0.52/0.77 315 -ordinal(A) | epsilon_transitive(A) # label(d4_ordinal1) # label(axiom). [clausify(142)]. 0.52/0.77 Derived: -ordinal(A) | -ordinal(B) | -proper_subset(A,B) | in(A,B). [resolve(315,b,307,a)]. 0.52/0.77 Derived: -ordinal(A) | -in(B,A) | subset(B,A). [resolve(315,b,309,c)]. 0.52/0.77 316 ordinal(A) | -epsilon_connected(A) | -epsilon_transitive(A) # label(d4_ordinal1) # label(axiom). [clausify(142)]. 0.52/0.77 Derived: ordinal(A) | -epsilon_connected(A) | in(f20(A),A). [resolve(316,c,306,b)]. 0.52/0.77 Derived: ordinal(A) | -epsilon_connected(A) | -subset(f20(A),A). [resolve(316,c,308,b)]. 0.52/0.77 Derived: ordinal(c1) | -epsilon_connected(c1). [resolve(316,c,310,a)]. 0.52/0.77 Derived: ordinal(c3) | -epsilon_connected(c3). [resolve(316,c,311,a)]. 0.52/0.77 Derived: ordinal(empty_set) | -epsilon_connected(empty_set). [resolve(316,c,312,a)]. 0.52/0.77 Derived: ordinal(A) | -epsilon_connected(A) | -empty(A). [resolve(316,c,313,b)]. 0.52/0.77 Derived: ordinal(union(A)) | -epsilon_connected(union(A)) | -ordinal(A). [resolve(316,c,314,b)]. 0.52/0.77 317 -ordinal(A) | epsilon_transitive(succ(A)) # label(fc3_ordinal1) # label(axiom). [clausify(192)]. 0.52/0.77 Derived: -ordinal(A) | -ordinal(B) | -proper_subset(succ(A),B) | in(succ(A),B). [resolve(317,b,307,a)]. 0.52/0.77 Derived: -ordinal(A) | -in(B,succ(A)) | subset(B,succ(A)). [resolve(317,b,309,c)]. 0.52/0.77 318 -epsilon_connected(A) | -epsilon_transitive(A) | ordinal(A) # label(cc2_ordinal1) # label(axiom). [clausify(216)]. 0.52/0.77 Derived: -epsilon_connected(succ(A)) | ordinal(succ(A)) | -ordinal(A). [resolve(318,b,317,b)]. 0.52/0.77 319 -ordinal(A) | epsilon_transitive(A) # label(cc1_ordinal1) # label(axiom). [clausify(275)]. 0.52/0.77 320 epsilon_transitive(c12) # label(rc2_ordinal1) # label(axiom). [clausify(303)]. 0.52/0.77 Derived: -ordinal(A) | -proper_subset(c12,A) | in(c12,A). [resolve(320,a,307,a)]. 0.52/0.77 Derived: -in(A,c12) | subset(A,c12). [resolve(320,a,309,c)]. 0.52/0.77 Derived: ordinal(c12) | -epsilon_connected(c12). [resolve(320,a,316,c)]. 0.52/0.77 321 -relation(A) | is_connected_in(A,relation_field(A)) | -connected(A) # label(d14_relat_2) # label(axiom). [clausify(12)]. 0.52/0.77 322 -relation(A) | -is_connected_in(A,relation_field(A)) | connected(A) # label(d14_relat_2) # label(axiom). [clausify(12)]. 0.52/0.77 323 -relation(A) | -connected(A) | -well_founded_relation(A) | -antisymmetric(A) | -transitive(A) | -reflexive(A) | well_ordering(A) # label(d4_wellord1) # label(axiom). [clausify(82)]. 0.52/0.77 Derived: -relation(A) | -well_founded_relation(A) | -antisymmetric(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)). [resolve(323,b,322,c)]. 0.52/0.77 324 -relation(A) | connected(A) | -well_ordering(A) # label(d4_wellord1) # label(axiom). [clausify(82)]. 0.52/0.77 Derived: -relation(A) | -well_ordering(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(324,b,321,c)]. 0.52/0.77 325 -relation(A) | in(f97(A),relation_field(A)) | connected(A) # label(l4_wellord1) # label(lemma). [clausify(282)]. 0.52/0.77 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(325,c,321,c)]. 0.52/0.79 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -well_founded_relation(A) | -antisymmetric(A) | -transitive(A) | -reflexive(A) | well_ordering(A). [resolve(325,c,323,b)]. 0.52/0.79 326 -relation(A) | f97(A) != f96(A) | connected(A) # label(l4_wellord1) # label(lemma). [clausify(282)]. 0.52/0.79 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(326,c,321,c)]. 0.52/0.79 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -well_founded_relation(A) | -antisymmetric(A) | -transitive(A) | -reflexive(A) | well_ordering(A). [resolve(326,c,323,b)]. 0.52/0.79 327 -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | connected(A) # label(l4_wellord1) # label(lemma). [clausify(282)]. 0.52/0.79 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(327,c,321,c)]. 0.52/0.79 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -well_founded_relation(A) | -antisymmetric(A) | -transitive(A) | -reflexive(A) | well_ordering(A). [resolve(327,c,323,b)]. 0.52/0.79 328 -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | connected(A) # label(l4_wellord1) # label(lemma). [clausify(282)]. 0.52/0.79 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(328,c,321,c)]. 0.52/0.79 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -well_founded_relation(A) | -antisymmetric(A) | -transitive(A) | -reflexive(A) | well_ordering(A). [resolve(328,c,323,b)]. 0.52/0.79 329 -relation(A) | in(f96(A),relation_field(A)) | connected(A) # label(l4_wellord1) # label(lemma). [clausify(282)]. 0.52/0.79 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(329,c,321,c)]. 0.52/0.79 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -well_founded_relation(A) | -antisymmetric(A) | -transitive(A) | -reflexive(A) | well_ordering(A). [resolve(329,c,323,b)]. 0.52/0.79 330 -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -connected(A) # label(l4_wellord1) # label(lemma). [clausify(282)]. 0.52/0.79 Derived: -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A) | -is_connected_in(A,relation_field(A)). [resolve(330,g,322,c)]. 0.52/0.79 Derived: -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A) | -well_ordering(A). [resolve(330,g,324,b)]. 0.52/0.79 Derived: -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A) | in(f97(A),relation_field(A)). [resolve(330,g,325,c)]. 0.52/0.79 Derived: -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A) | f97(A) != f96(A). [resolve(330,g,326,c)]. 0.52/0.79 Derived: -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A) | -in(ordered_pair(f97(A),f96(A)),A). [resolve(330,g,327,c)]. 0.52/0.79 Derived: -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A) | -in(ordered_pair(f96(A),f97(A)),A). [resolve(330,g,328,c)]. 0.52/0.79 Derived: -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A) | in(f96(A),relation_field(A)). [resolve(330,g,329,c)]. 0.52/0.79 331 -relation(A) | is_antisymmetric_in(A,relation_field(A)) | -antisymmetric(A) # label(d12_relat_2) # label(axiom). [clausify(16)]. 0.52/0.79 332 -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | antisymmetric(A) # label(d12_relat_2) # label(axiom). [clausify(16)]. 0.52/0.79 333 -relation(A) | antisymmetric(A) | -well_ordering(A) # label(d4_wellord1) # label(axiom). [clausify(82)]. 0.52/0.79 Derived: -relation(A) | -well_ordering(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(333,b,331,c)]. 0.52/0.80 334 -relation(A) | -antisymmetric(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B # label(l3_wellord1) # label(lemma). [clausify(210)]. 0.52/0.80 Derived: -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A) | -is_antisymmetric_in(A,relation_field(A)). [resolve(334,b,332,c)]. 0.52/0.80 Derived: -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A) | -well_ordering(A). [resolve(334,b,333,b)]. 0.52/0.80 335 -relation(A) | antisymmetric(A) | in(ordered_pair(f77(A),f78(A)),A) # label(l3_wellord1) # label(lemma). [clausify(210)]. 0.52/0.80 Derived: -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(335,b,331,c)]. 0.52/0.80 Derived: -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B. [resolve(335,b,334,b)]. 0.52/0.80 336 -relation(A) | antisymmetric(A) | in(ordered_pair(f78(A),f77(A)),A) # label(l3_wellord1) # label(lemma). [clausify(210)]. 0.52/0.80 Derived: -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(336,b,331,c)]. 0.52/0.80 Derived: -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B. [resolve(336,b,334,b)]. 0.52/0.80 337 -relation(A) | antisymmetric(A) | f78(A) != f77(A) # label(l3_wellord1) # label(lemma). [clausify(210)]. 0.52/0.80 Derived: -relation(A) | f78(A) != f77(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(337,b,331,c)]. 0.52/0.80 Derived: -relation(A) | f78(A) != f77(A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B. [resolve(337,b,334,b)]. 0.52/0.80 338 -relation(A) | -well_founded_relation(A) | -antisymmetric(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)). [resolve(323,b,322,c)]. 0.52/0.80 Derived: -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)). [resolve(338,c,332,c)]. 0.52/0.80 Derived: -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A). [resolve(338,c,335,b)]. 0.52/0.80 Derived: -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A). [resolve(338,c,336,b)]. 0.52/0.80 Derived: -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A). [resolve(338,c,337,b)]. 0.52/0.80 339 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -well_founded_relation(A) | -antisymmetric(A) | -transitive(A) | -reflexive(A) | well_ordering(A). [resolve(325,c,323,b)]. 0.52/0.80 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)). [resolve(339,e,332,c)]. 0.52/0.80 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A). [resolve(339,e,335,b)]. 0.52/0.80 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A). [resolve(339,e,336,b)]. 0.52/0.80 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A). [resolve(339,e,337,b)]. 0.52/0.80 340 -relation(A) | f97(A) != f96(A) | -relation(A) | -well_founded_relation(A) | -antisymmetric(A) | -transitive(A) | -reflexive(A) | well_ordering(A). [resolve(326,c,323,b)]. 0.52/0.81 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)). [resolve(340,e,332,c)]. 0.52/0.81 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A). [resolve(340,e,335,b)]. 0.52/0.81 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A). [resolve(340,e,336,b)]. 0.52/0.81 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A). [resolve(340,e,337,b)]. 0.52/0.81 341 -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -well_founded_relation(A) | -antisymmetric(A) | -transitive(A) | -reflexive(A) | well_ordering(A). [resolve(327,c,323,b)]. 0.52/0.81 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)). [resolve(341,e,332,c)]. 0.52/0.81 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A). [resolve(341,e,335,b)]. 0.52/0.81 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A). [resolve(341,e,336,b)]. 0.52/0.81 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A). [resolve(341,e,337,b)]. 0.52/0.81 342 -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -well_founded_relation(A) | -antisymmetric(A) | -transitive(A) | -reflexive(A) | well_ordering(A). [resolve(328,c,323,b)]. 0.52/0.81 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)). [resolve(342,e,332,c)]. 0.52/0.81 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A). [resolve(342,e,335,b)]. 0.52/0.81 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A). [resolve(342,e,336,b)]. 0.52/0.81 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A). [resolve(342,e,337,b)]. 0.52/0.81 343 -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -well_founded_relation(A) | -antisymmetric(A) | -transitive(A) | -reflexive(A) | well_ordering(A). [resolve(329,c,323,b)]. 0.52/0.81 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)). [resolve(343,e,332,c)]. 0.52/0.81 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A). [resolve(343,e,335,b)]. 0.52/0.81 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A). [resolve(343,e,336,b)]. 0.52/0.81 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A). [resolve(343,e,337,b)]. 0.52/0.85 344 -ordinal(A) | succ(B) != A | -ordinal(B) | -being_limit_ordinal(A) # label(t42_ordinal1) # label(lemma). [clausify(56)]. 0.52/0.85 345 -ordinal(A) | ordinal(f23(A)) | being_limit_ordinal(A) # label(t42_ordinal1) # label(lemma). [clausify(56)]. 0.52/0.85 346 -ordinal(A) | succ(f23(A)) = A | being_limit_ordinal(A) # label(t42_ordinal1) # label(lemma). [clausify(56)]. 0.52/0.85 Derived: -ordinal(A) | succ(B) != A | -ordinal(B) | -ordinal(A) | ordinal(f23(A)). [resolve(344,d,345,c)]. 0.52/0.85 Derived: -ordinal(A) | succ(B) != A | -ordinal(B) | -ordinal(A) | succ(f23(A)) = A. [resolve(344,d,346,c)]. 0.52/0.85 347 -ordinal(A) | ordinal(f62(A)) | being_limit_ordinal(A) # label(t41_ordinal1) # label(lemma). [clausify(155)]. 0.52/0.85 Derived: -ordinal(A) | ordinal(f62(A)) | -ordinal(A) | succ(B) != A | -ordinal(B). [resolve(347,c,344,d)]. 0.52/0.85 348 -ordinal(A) | in(f62(A),A) | being_limit_ordinal(A) # label(t41_ordinal1) # label(lemma). [clausify(155)]. 0.52/0.85 Derived: -ordinal(A) | in(f62(A),A) | -ordinal(A) | succ(B) != A | -ordinal(B). [resolve(348,c,344,d)]. 0.52/0.85 349 -ordinal(A) | -in(succ(f62(A)),A) | being_limit_ordinal(A) # label(t41_ordinal1) # label(lemma). [clausify(155)]. 0.52/0.85 Derived: -ordinal(A) | -in(succ(f62(A)),A) | -ordinal(A) | succ(B) != A | -ordinal(B). [resolve(349,c,344,d)]. 0.52/0.85 350 -ordinal(A) | -ordinal(B) | -in(B,A) | in(succ(B),A) | -being_limit_ordinal(A) # label(t41_ordinal1) # label(lemma). [clausify(155)]. 0.52/0.85 Derived: -ordinal(A) | -ordinal(B) | -in(B,A) | in(succ(B),A) | -ordinal(A) | ordinal(f23(A)). [resolve(350,e,345,c)]. 0.52/0.85 Derived: -ordinal(A) | -ordinal(B) | -in(B,A) | in(succ(B),A) | -ordinal(A) | succ(f23(A)) = A. [resolve(350,e,346,c)]. 0.52/0.85 Derived: -ordinal(A) | -ordinal(B) | -in(B,A) | in(succ(B),A) | -ordinal(A) | ordinal(f62(A)). [resolve(350,e,347,c)]. 0.52/0.85 Derived: -ordinal(A) | -ordinal(B) | -in(B,A) | in(succ(B),A) | -ordinal(A) | in(f62(A),A). [resolve(350,e,348,c)]. 0.52/0.85 Derived: -ordinal(A) | -ordinal(B) | -in(B,A) | in(succ(B),A) | -ordinal(A) | -in(succ(f62(A)),A). [resolve(350,e,349,c)]. 0.52/0.85 351 -being_limit_ordinal(A) | union(A) = A # label(d6_ordinal1) # label(axiom). [clausify(168)]. 0.52/0.85 Derived: union(A) = A | -ordinal(A) | ordinal(f23(A)). [resolve(351,a,345,c)]. 0.52/0.85 Derived: union(A) = A | -ordinal(A) | succ(f23(A)) = A. [resolve(351,a,346,c)]. 0.52/0.85 Derived: union(A) = A | -ordinal(A) | ordinal(f62(A)). [resolve(351,a,347,c)]. 0.52/0.85 Derived: union(A) = A | -ordinal(A) | in(f62(A),A). [resolve(351,a,348,c)]. 0.52/0.85 Derived: union(A) = A | -ordinal(A) | -in(succ(f62(A)),A). [resolve(351,a,349,c)]. 0.52/0.85 352 being_limit_ordinal(A) | union(A) != A # label(d6_ordinal1) # label(axiom). [clausify(168)]. 0.52/0.85 Derived: union(A) != A | -ordinal(A) | succ(B) != A | -ordinal(B). [resolve(352,a,344,d)]. 0.52/0.85 Derived: union(A) != A | -ordinal(A) | -ordinal(B) | -in(B,A) | in(succ(B),A). [resolve(352,a,350,e)]. 0.52/0.85 353 -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -well_founded_relation(A) # label(d2_wellord1) # label(axiom). [clausify(86)]. 0.52/0.85 354 -relation(A) | well_founded_relation(A) | -well_ordering(A) # label(d4_wellord1) # label(axiom). [clausify(82)]. 0.52/0.85 355 -relation(A) | empty_set != f29(A) | well_founded_relation(A) # label(d2_wellord1) # label(axiom). [clausify(86)]. 0.52/0.85 356 -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | well_founded_relation(A) # label(d2_wellord1) # label(axiom). [clausify(86)]. 0.52/0.85 357 -relation(A) | subset(f29(A),relation_field(A)) | well_founded_relation(A) # label(d2_wellord1) # label(axiom). [clausify(86)]. 0.52/0.85 Derived: -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A) | -well_ordering(A). [resolve(353,e,354,b)]. 0.52/0.85 Derived: -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A) | empty_set != f29(A). [resolve(353,e,355,c)]. 0.52/0.85 Derived: -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A) | -disjoint(fiber(A,C),f29(A)) | -in(C,f29(A)). [resolve(353,e,356,d)]. 0.52/0.85 Derived: -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(353,e,357,c)]. 0.52/0.87 358 -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -well_founded_relation(A) # label(d2_wellord1) # label(axiom). [clausify(86)]. 0.52/0.87 Derived: -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A) | -well_ordering(A). [resolve(358,e,354,b)]. 0.52/0.87 Derived: -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A) | empty_set != f29(A). [resolve(358,e,355,c)]. 0.52/0.87 Derived: -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A) | -disjoint(fiber(A,C),f29(A)) | -in(C,f29(A)). [resolve(358,e,356,d)]. 0.52/0.87 Derived: -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(358,e,357,c)]. 0.52/0.87 359 -relation(A) | -is_well_founded_in(A,relation_field(A)) | well_founded_relation(A) # label(t5_wellord1) # label(lemma). [clausify(231)]. 0.52/0.87 Derived: -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)). [resolve(359,c,353,e)]. 0.52/0.87 Derived: -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)). [resolve(359,c,358,e)]. 0.52/0.87 360 -relation(A) | is_well_founded_in(A,relation_field(A)) | -well_founded_relation(A) # label(t5_wellord1) # label(lemma). [clausify(231)]. 0.52/0.87 Derived: -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A) | -well_ordering(A). [resolve(360,c,354,b)]. 0.52/0.87 Derived: -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A). [resolve(360,c,355,c)]. 0.52/0.87 Derived: -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(360,c,356,d)]. 0.52/0.87 Derived: -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(360,c,357,c)]. 0.52/0.87 361 -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)). [resolve(338,c,332,c)]. 0.52/0.87 Derived: -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A). [resolve(361,b,355,c)]. 0.52/0.87 Derived: -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(361,b,356,d)]. 0.52/0.87 Derived: -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(361,b,357,c)]. 0.52/0.87 Derived: -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(361,b,359,c)]. 0.52/0.87 362 -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A). [resolve(338,c,335,b)]. 0.52/0.87 Derived: -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A). [resolve(362,b,355,c)]. 0.52/0.87 Derived: -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(362,b,356,d)]. 0.52/0.87 Derived: -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(362,b,357,c)]. 0.52/0.87 Derived: -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(362,b,359,c)]. 0.52/0.87 363 -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A). [resolve(338,c,336,b)]. 0.52/0.87 Derived: -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A). [resolve(363,b,355,c)]. 0.52/0.87 Derived: -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(363,b,356,d)]. 0.52/0.87 Derived: -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(363,b,357,c)]. 0.52/0.87 Derived: -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(363,b,359,c)]. 0.52/0.87 364 -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A). [resolve(338,c,337,b)]. 0.52/0.87 Derived: -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A). [resolve(364,b,355,c)]. 0.52/0.87 Derived: -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(364,b,356,d)]. 0.52/0.87 Derived: -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(364,b,357,c)]. 0.52/0.87 Derived: -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(364,b,359,c)]. 0.52/0.87 365 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)). [resolve(339,e,332,c)]. 0.52/0.87 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A). [resolve(365,d,355,c)]. 0.52/0.87 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(365,d,356,d)]. 0.52/0.87 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(365,d,357,c)]. 0.52/0.87 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(365,d,359,c)]. 0.52/0.87 366 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A). [resolve(339,e,335,b)]. 0.52/0.87 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A). [resolve(366,d,355,c)]. 0.52/0.87 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(366,d,356,d)]. 0.52/0.87 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(366,d,357,c)]. 0.52/0.87 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(366,d,359,c)]. 0.52/0.87 367 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A). [resolve(339,e,336,b)]. 0.52/0.87 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A). [resolve(367,d,355,c)]. 0.52/0.87 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(367,d,356,d)]. 0.52/0.87 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(367,d,357,c)]. 0.52/0.87 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(367,d,359,c)]. 0.52/0.87 368 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A). [resolve(339,e,337,b)]. 0.52/0.87 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A). [resolve(368,d,355,c)]. 0.52/0.87 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(368,d,356,d)]. 0.52/0.87 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(368,d,357,c)]. 0.52/0.87 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(368,d,359,c)]. 0.52/0.87 369 -relation(A) | f97(A) != f96(A) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)). [resolve(340,e,332,c)]. 0.52/0.87 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A). [resolve(369,d,355,c)]. 0.52/0.88 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(369,d,356,d)]. 0.52/0.88 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(369,d,357,c)]. 0.52/0.88 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(369,d,359,c)]. 0.52/0.88 370 -relation(A) | f97(A) != f96(A) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A). [resolve(340,e,335,b)]. 0.52/0.88 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A). [resolve(370,d,355,c)]. 0.52/0.88 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(370,d,356,d)]. 0.52/0.88 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(370,d,357,c)]. 0.52/0.88 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(370,d,359,c)]. 0.52/0.88 371 -relation(A) | f97(A) != f96(A) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A). [resolve(340,e,336,b)]. 0.52/0.88 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A). [resolve(371,d,355,c)]. 0.52/0.88 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(371,d,356,d)]. 0.52/0.88 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(371,d,357,c)]. 0.52/0.88 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(371,d,359,c)]. 0.52/0.88 372 -relation(A) | f97(A) != f96(A) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A). [resolve(340,e,337,b)]. 0.52/0.88 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A). [resolve(372,d,355,c)]. 0.52/0.88 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(372,d,356,d)]. 0.52/0.88 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(372,d,357,c)]. 0.52/0.88 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(372,d,359,c)]. 0.52/0.88 373 -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)). [resolve(341,e,332,c)]. 0.52/0.88 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A). [resolve(373,d,355,c)]. 0.52/0.88 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(373,d,356,d)]. 0.52/0.88 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(373,d,357,c)]. 0.52/0.88 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(373,d,359,c)]. 0.52/0.88 374 -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A). [resolve(341,e,335,b)]. 0.52/0.88 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A). [resolve(374,d,355,c)]. 0.52/0.88 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(374,d,356,d)]. 0.52/0.88 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(374,d,357,c)]. 0.52/0.88 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(374,d,359,c)]. 0.52/0.88 375 -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A). [resolve(341,e,336,b)]. 0.52/0.88 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A). [resolve(375,d,355,c)]. 0.52/0.88 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(375,d,356,d)]. 0.52/0.88 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(375,d,357,c)]. 0.52/0.88 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(375,d,359,c)]. 0.52/0.88 376 -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A). [resolve(341,e,337,b)]. 0.52/0.89 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A). [resolve(376,d,355,c)]. 0.52/0.89 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(376,d,356,d)]. 0.52/0.89 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(376,d,357,c)]. 0.52/0.89 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(376,d,359,c)]. 0.52/0.89 377 -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)). [resolve(342,e,332,c)]. 0.52/0.89 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A). [resolve(377,d,355,c)]. 0.52/0.89 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(377,d,356,d)]. 0.52/0.89 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(377,d,357,c)]. 0.52/0.89 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(377,d,359,c)]. 0.52/0.89 378 -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A). [resolve(342,e,335,b)]. 0.52/0.89 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A). [resolve(378,d,355,c)]. 0.52/0.89 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(378,d,356,d)]. 0.52/0.89 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(378,d,357,c)]. 0.52/0.89 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(378,d,359,c)]. 0.52/0.89 379 -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A). [resolve(342,e,336,b)]. 0.52/0.89 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A). [resolve(379,d,355,c)]. 0.52/0.89 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(379,d,356,d)]. 0.52/0.89 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(379,d,357,c)]. 0.52/0.89 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(379,d,359,c)]. 0.52/0.89 380 -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A). [resolve(342,e,337,b)]. 0.52/0.89 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A). [resolve(380,d,355,c)]. 0.52/0.89 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(380,d,356,d)]. 0.52/0.89 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(380,d,357,c)]. 0.52/0.89 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(380,d,359,c)]. 0.52/0.89 381 -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)). [resolve(343,e,332,c)]. 0.52/0.89 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A). [resolve(381,d,355,c)]. 0.52/0.89 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(381,d,356,d)]. 0.52/0.89 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(381,d,357,c)]. 0.52/0.89 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(381,d,359,c)]. 0.52/0.89 382 -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A). [resolve(343,e,335,b)]. 0.52/0.89 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A). [resolve(382,d,355,c)]. 0.52/0.89 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(382,d,356,d)]. 0.52/0.89 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(382,d,357,c)]. 0.52/0.89 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(382,d,359,c)]. 0.52/0.93 383 -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A). [resolve(343,e,336,b)]. 0.52/0.93 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A). [resolve(383,d,355,c)]. 0.52/0.93 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(383,d,356,d)]. 0.52/0.93 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(383,d,357,c)]. 0.52/0.93 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(383,d,359,c)]. 0.52/0.93 384 -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -well_founded_relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A). [resolve(343,e,337,b)]. 0.52/0.93 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A). [resolve(384,d,355,c)]. 0.52/0.93 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(384,d,356,d)]. 0.52/0.93 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(384,d,357,c)]. 0.52/0.93 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(384,d,359,c)]. 0.52/0.93 385 -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -transitive(A) # label(l2_wellord1) # label(lemma). [clausify(110)]. 0.52/0.93 386 -relation(A) | transitive(A) | -well_ordering(A) # label(d4_wellord1) # label(axiom). [clausify(82)]. 0.52/0.93 387 -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | transitive(A) # label(l2_wellord1) # label(lemma). [clausify(110)]. 0.52/0.93 388 -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | transitive(A) # label(l2_wellord1) # label(lemma). [clausify(110)]. 0.52/0.93 389 -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | transitive(A) # label(l2_wellord1) # label(lemma). [clausify(110)]. 0.52/0.93 Derived: -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A) | -well_ordering(A). [resolve(385,e,386,b)]. 0.52/0.93 Derived: -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(385,e,387,c)]. 0.52/0.93 Derived: -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(385,e,388,c)]. 0.52/0.93 Derived: -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(385,e,389,c)]. 0.52/0.93 390 -relation(A) | -is_transitive_in(A,relation_field(A)) | transitive(A) # label(d16_relat_2) # label(axiom). [clausify(233)]. 0.52/0.93 Derived: -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A). [resolve(390,c,385,e)]. 0.52/0.95 391 -relation(A) | is_transitive_in(A,relation_field(A)) | -transitive(A) # label(d16_relat_2) # label(axiom). [clausify(233)]. 0.52/0.95 Derived: -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A) | -well_ordering(A). [resolve(391,c,386,b)]. 0.52/0.95 Derived: -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(391,c,387,c)]. 0.52/0.95 Derived: -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(391,c,388,c)]. 0.52/0.95 Derived: -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(391,c,389,c)]. 0.52/0.95 392 -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A). [resolve(361,b,355,c)]. 0.52/0.95 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(392,b,387,c)]. 0.52/0.95 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(392,b,388,c)]. 0.52/0.95 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(392,b,389,c)]. 0.52/0.95 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(392,b,390,c)]. 0.52/0.95 393 -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(361,b,356,d)]. 0.52/0.95 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(393,b,387,c)]. 0.52/0.95 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(393,b,388,c)]. 0.52/0.95 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(393,b,389,c)]. 0.52/0.95 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(393,b,390,c)]. 0.52/0.95 394 -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(361,b,357,c)]. 0.52/0.95 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(394,b,387,c)]. 0.52/0.96 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(394,b,388,c)]. 0.52/0.96 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(394,b,389,c)]. 0.52/0.96 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(394,b,390,c)]. 0.52/0.96 395 -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(361,b,359,c)]. 0.52/0.96 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(395,b,387,c)]. 0.52/0.96 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(395,b,388,c)]. 0.52/0.96 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(395,b,389,c)]. 0.52/0.96 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(395,b,390,c)]. 0.52/0.96 396 -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A). [resolve(362,b,355,c)]. 0.52/0.96 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(396,b,387,c)]. 0.52/0.96 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(396,b,388,c)]. 0.52/0.96 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(396,b,389,c)]. 0.52/0.96 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(396,b,390,c)]. 0.52/0.96 397 -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(362,b,356,d)]. 0.52/0.99 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(397,b,387,c)]. 0.52/0.99 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(397,b,388,c)]. 0.52/0.99 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(397,b,389,c)]. 0.52/0.99 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(397,b,390,c)]. 0.52/0.99 398 -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(362,b,357,c)]. 0.52/0.99 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(398,b,387,c)]. 0.52/0.99 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(398,b,388,c)]. 0.52/0.99 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(398,b,389,c)]. 0.52/0.99 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(398,b,390,c)]. 0.52/0.99 399 -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(362,b,359,c)]. 0.52/0.99 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(399,b,387,c)]. 0.52/0.99 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(399,b,388,c)]. 0.52/0.99 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(399,b,389,c)]. 0.52/0.99 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(399,b,390,c)]. 0.52/1.01 400 -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A). [resolve(363,b,355,c)]. 0.52/1.01 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(400,b,387,c)]. 0.52/1.01 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(400,b,388,c)]. 0.52/1.01 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(400,b,389,c)]. 0.52/1.01 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(400,b,390,c)]. 0.52/1.01 401 -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(363,b,356,d)]. 0.52/1.01 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(401,b,387,c)]. 0.52/1.01 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(401,b,388,c)]. 0.52/1.01 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(401,b,389,c)]. 0.52/1.01 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(401,b,390,c)]. 0.52/1.01 402 -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(363,b,357,c)]. 0.52/1.01 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(402,b,387,c)]. 0.52/1.01 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(402,b,388,c)]. 0.52/1.01 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(402,b,389,c)]. 0.52/1.01 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(402,b,390,c)]. 0.52/1.03 403 -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(363,b,359,c)]. 0.52/1.03 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(403,b,387,c)]. 0.52/1.03 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(403,b,388,c)]. 0.52/1.03 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(403,b,389,c)]. 0.52/1.03 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(403,b,390,c)]. 0.52/1.03 404 -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A). [resolve(364,b,355,c)]. 0.52/1.03 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(404,b,387,c)]. 0.52/1.03 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(404,b,388,c)]. 0.52/1.03 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(404,b,389,c)]. 0.52/1.03 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(404,b,390,c)]. 0.52/1.03 405 -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(364,b,356,d)]. 0.52/1.03 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(405,b,387,c)]. 0.52/1.03 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(405,b,388,c)]. 0.52/1.03 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(405,b,389,c)]. 0.52/1.03 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(405,b,390,c)]. 0.52/1.05 406 -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(364,b,357,c)]. 0.52/1.05 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(406,b,387,c)]. 0.52/1.05 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(406,b,388,c)]. 0.52/1.05 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(406,b,389,c)]. 0.52/1.05 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(406,b,390,c)]. 0.52/1.05 407 -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(364,b,359,c)]. 0.52/1.05 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(407,b,387,c)]. 0.52/1.05 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(407,b,388,c)]. 0.52/1.05 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(407,b,389,c)]. 0.52/1.05 Derived: -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(407,b,390,c)]. 0.52/1.05 408 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A). [resolve(365,d,355,c)]. 0.52/1.05 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(408,d,387,c)]. 0.52/1.05 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(408,d,388,c)]. 0.52/1.05 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(408,d,389,c)]. 0.52/1.05 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(408,d,390,c)]. 0.52/1.07 409 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(365,d,356,d)]. 0.52/1.07 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(409,d,387,c)]. 0.52/1.07 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(409,d,388,c)]. 0.52/1.07 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(409,d,389,c)]. 0.52/1.07 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(409,d,390,c)]. 0.52/1.07 410 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(365,d,357,c)]. 0.52/1.07 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(410,d,387,c)]. 0.52/1.07 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(410,d,388,c)]. 0.52/1.07 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(410,d,389,c)]. 0.52/1.07 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(410,d,390,c)]. 0.52/1.07 411 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(365,d,359,c)]. 0.52/1.07 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(411,d,387,c)]. 0.52/1.07 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(411,d,388,c)]. 0.52/1.07 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(411,d,389,c)]. 0.90/1.09 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(411,d,390,c)]. 0.90/1.09 412 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A). [resolve(366,d,355,c)]. 0.90/1.09 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(412,d,387,c)]. 0.90/1.09 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(412,d,388,c)]. 0.90/1.09 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(412,d,389,c)]. 0.90/1.09 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(412,d,390,c)]. 0.90/1.09 413 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(366,d,356,d)]. 0.90/1.09 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(413,d,387,c)]. 0.90/1.09 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(413,d,388,c)]. 0.90/1.09 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(413,d,389,c)]. 0.90/1.09 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(413,d,390,c)]. 0.90/1.09 414 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(366,d,357,c)]. 0.90/1.09 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(414,d,387,c)]. 0.90/1.09 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(414,d,388,c)]. 0.90/1.09 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(414,d,389,c)]. 0.90/1.12 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(414,d,390,c)]. 0.90/1.12 415 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(366,d,359,c)]. 0.90/1.12 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(415,d,387,c)]. 0.90/1.12 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(415,d,388,c)]. 0.90/1.12 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(415,d,389,c)]. 0.90/1.12 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(415,d,390,c)]. 0.90/1.12 416 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A). [resolve(367,d,355,c)]. 0.90/1.12 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(416,d,387,c)]. 0.90/1.12 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(416,d,388,c)]. 0.90/1.12 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(416,d,389,c)]. 0.90/1.12 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(416,d,390,c)]. 0.90/1.12 417 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(367,d,356,d)]. 0.90/1.12 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(417,d,387,c)]. 0.90/1.12 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(417,d,388,c)]. 0.90/1.12 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(417,d,389,c)]. 0.90/1.15 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(417,d,390,c)]. 0.90/1.15 418 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(367,d,357,c)]. 0.90/1.15 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(418,d,387,c)]. 0.90/1.15 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(418,d,388,c)]. 0.90/1.15 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(418,d,389,c)]. 0.90/1.15 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(418,d,390,c)]. 0.90/1.15 419 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(367,d,359,c)]. 0.90/1.15 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(419,d,387,c)]. 0.90/1.15 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(419,d,388,c)]. 0.90/1.15 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(419,d,389,c)]. 0.90/1.15 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(419,d,390,c)]. 0.90/1.15 420 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A). [resolve(368,d,355,c)]. 0.90/1.15 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(420,d,387,c)]. 0.90/1.15 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(420,d,388,c)]. 0.90/1.15 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(420,d,389,c)]. 0.98/1.18 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(420,d,390,c)]. 0.98/1.18 421 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(368,d,356,d)]. 0.98/1.18 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(421,d,387,c)]. 0.98/1.18 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(421,d,388,c)]. 0.98/1.18 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(421,d,389,c)]. 0.98/1.18 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(421,d,390,c)]. 0.98/1.18 422 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(368,d,357,c)]. 0.98/1.18 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(422,d,387,c)]. 0.98/1.18 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(422,d,388,c)]. 0.98/1.18 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(422,d,389,c)]. 0.98/1.18 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(422,d,390,c)]. 0.98/1.18 423 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(368,d,359,c)]. 0.98/1.18 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(423,d,387,c)]. 0.98/1.18 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(423,d,388,c)]. 0.98/1.18 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(423,d,389,c)]. 0.98/1.18 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(423,d,390,c)]. 0.98/1.20 424 -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A). [resolve(369,d,355,c)]. 0.98/1.20 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(424,d,387,c)]. 0.98/1.20 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(424,d,388,c)]. 0.98/1.20 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(424,d,389,c)]. 0.98/1.20 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(424,d,390,c)]. 0.98/1.20 425 -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(369,d,356,d)]. 0.98/1.20 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(425,d,387,c)]. 0.98/1.20 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(425,d,388,c)]. 0.98/1.20 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(425,d,389,c)]. 0.98/1.20 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(425,d,390,c)]. 0.98/1.20 426 -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(369,d,357,c)]. 0.98/1.20 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(426,d,387,c)]. 0.98/1.20 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(426,d,388,c)]. 0.98/1.20 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(426,d,389,c)]. 0.98/1.20 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(426,d,390,c)]. 1.03/1.22 427 -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(369,d,359,c)]. 1.03/1.22 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(427,d,387,c)]. 1.03/1.22 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(427,d,388,c)]. 1.03/1.22 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(427,d,389,c)]. 1.03/1.22 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(427,d,390,c)]. 1.03/1.22 428 -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A). [resolve(370,d,355,c)]. 1.03/1.22 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(428,d,387,c)]. 1.03/1.22 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(428,d,388,c)]. 1.03/1.22 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(428,d,389,c)]. 1.03/1.22 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(428,d,390,c)]. 1.03/1.22 429 -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(370,d,356,d)]. 1.03/1.22 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(429,d,387,c)]. 1.03/1.22 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(429,d,388,c)]. 1.03/1.22 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(429,d,389,c)]. 1.03/1.22 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(429,d,390,c)]. 1.06/1.25 430 -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(370,d,357,c)]. 1.06/1.25 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(430,d,387,c)]. 1.06/1.25 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(430,d,388,c)]. 1.06/1.25 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(430,d,389,c)]. 1.06/1.25 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(430,d,390,c)]. 1.06/1.25 431 -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(370,d,359,c)]. 1.06/1.25 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(431,d,387,c)]. 1.06/1.25 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(431,d,388,c)]. 1.06/1.25 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(431,d,389,c)]. 1.06/1.25 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(431,d,390,c)]. 1.06/1.25 432 -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A). [resolve(371,d,355,c)]. 1.06/1.25 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(432,d,387,c)]. 1.06/1.25 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(432,d,388,c)]. 1.06/1.25 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(432,d,389,c)]. 1.06/1.25 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(432,d,390,c)]. 1.06/1.25 433 -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(371,d,356,d)]. 1.06/1.28 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(433,d,387,c)]. 1.06/1.28 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(433,d,388,c)]. 1.06/1.28 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(433,d,389,c)]. 1.06/1.28 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(433,d,390,c)]. 1.06/1.28 434 -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(371,d,357,c)]. 1.06/1.28 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(434,d,387,c)]. 1.06/1.28 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(434,d,388,c)]. 1.06/1.28 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(434,d,389,c)]. 1.06/1.28 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(434,d,390,c)]. 1.06/1.28 435 -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(371,d,359,c)]. 1.06/1.28 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(435,d,387,c)]. 1.06/1.28 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(435,d,388,c)]. 1.06/1.28 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(435,d,389,c)]. 1.06/1.28 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(435,d,390,c)]. 1.06/1.28 436 -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A). [resolve(372,d,355,c)]. 1.06/1.31 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(436,d,387,c)]. 1.06/1.31 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(436,d,388,c)]. 1.06/1.31 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(436,d,389,c)]. 1.06/1.31 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(436,d,390,c)]. 1.06/1.31 437 -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(372,d,356,d)]. 1.06/1.31 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(437,d,387,c)]. 1.06/1.31 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(437,d,388,c)]. 1.06/1.31 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(437,d,389,c)]. 1.06/1.31 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(437,d,390,c)]. 1.06/1.31 438 -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(372,d,357,c)]. 1.06/1.31 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(438,d,387,c)]. 1.06/1.31 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(438,d,388,c)]. 1.06/1.31 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(438,d,389,c)]. 1.06/1.31 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(438,d,390,c)]. 1.06/1.31 439 -relation(A) | f97(A) != f96(A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(372,d,359,c)]. 1.06/1.31 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(439,d,387,c)]. 1.06/1.31 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(439,d,388,c)]. 1.14/1.33 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(439,d,389,c)]. 1.14/1.33 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(439,d,390,c)]. 1.14/1.33 440 -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A). [resolve(373,d,355,c)]. 1.14/1.33 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(440,d,387,c)]. 1.14/1.33 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(440,d,388,c)]. 1.14/1.33 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(440,d,389,c)]. 1.14/1.33 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(440,d,390,c)]. 1.14/1.33 441 -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(373,d,356,d)]. 1.14/1.33 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(441,d,387,c)]. 1.14/1.33 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(441,d,388,c)]. 1.14/1.33 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(441,d,389,c)]. 1.14/1.33 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(441,d,390,c)]. 1.14/1.33 442 -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(373,d,357,c)]. 1.14/1.33 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(442,d,387,c)]. 1.14/1.35 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(442,d,388,c)]. 1.14/1.35 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(442,d,389,c)]. 1.14/1.35 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(442,d,390,c)]. 1.14/1.35 443 -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(373,d,359,c)]. 1.14/1.35 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(443,d,387,c)]. 1.14/1.35 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(443,d,388,c)]. 1.14/1.35 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(443,d,389,c)]. 1.14/1.35 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(443,d,390,c)]. 1.14/1.35 444 -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A). [resolve(374,d,355,c)]. 1.14/1.35 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(444,d,387,c)]. 1.14/1.35 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(444,d,388,c)]. 1.14/1.35 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(444,d,389,c)]. 1.14/1.35 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(444,d,390,c)]. 1.14/1.35 445 -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(374,d,356,d)]. 1.14/1.35 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(445,d,387,c)]. 1.14/1.37 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(445,d,388,c)]. 1.14/1.37 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(445,d,389,c)]. 1.14/1.37 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(445,d,390,c)]. 1.14/1.37 446 -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(374,d,357,c)]. 1.14/1.37 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(446,d,387,c)]. 1.14/1.37 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(446,d,388,c)]. 1.14/1.37 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(446,d,389,c)]. 1.14/1.37 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(446,d,390,c)]. 1.14/1.37 447 -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(374,d,359,c)]. 1.14/1.37 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(447,d,387,c)]. 1.14/1.37 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(447,d,388,c)]. 1.14/1.37 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(447,d,389,c)]. 1.14/1.37 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(447,d,390,c)]. 1.14/1.37 448 -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A). [resolve(375,d,355,c)]. 1.19/1.40 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(448,d,387,c)]. 1.19/1.40 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(448,d,388,c)]. 1.19/1.40 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(448,d,389,c)]. 1.19/1.40 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(448,d,390,c)]. 1.19/1.40 449 -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(375,d,356,d)]. 1.19/1.40 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(449,d,387,c)]. 1.19/1.40 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(449,d,388,c)]. 1.19/1.40 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(449,d,389,c)]. 1.19/1.40 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(449,d,390,c)]. 1.19/1.40 450 -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(375,d,357,c)]. 1.19/1.40 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(450,d,387,c)]. 1.19/1.40 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(450,d,388,c)]. 1.19/1.40 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(450,d,389,c)]. 1.19/1.40 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(450,d,390,c)]. 1.19/1.43 451 -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(375,d,359,c)]. 1.19/1.43 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(451,d,387,c)]. 1.19/1.43 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(451,d,388,c)]. 1.19/1.43 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(451,d,389,c)]. 1.19/1.43 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(451,d,390,c)]. 1.19/1.43 452 -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A). [resolve(376,d,355,c)]. 1.19/1.43 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(452,d,387,c)]. 1.19/1.43 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(452,d,388,c)]. 1.19/1.43 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(452,d,389,c)]. 1.19/1.43 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(452,d,390,c)]. 1.19/1.43 453 -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(376,d,356,d)]. 1.19/1.43 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(453,d,387,c)]. 1.19/1.43 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(453,d,388,c)]. 1.19/1.43 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(453,d,389,c)]. 1.19/1.43 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(453,d,390,c)]. 1.19/1.43 454 -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(376,d,357,c)]. 1.26/1.46 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(454,d,387,c)]. 1.26/1.46 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(454,d,388,c)]. 1.26/1.46 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(454,d,389,c)]. 1.26/1.46 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(454,d,390,c)]. 1.26/1.46 455 -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(376,d,359,c)]. 1.26/1.46 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(455,d,387,c)]. 1.26/1.46 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(455,d,388,c)]. 1.26/1.46 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(455,d,389,c)]. 1.26/1.46 Derived: -relation(A) | -in(ordered_pair(f97(A),f96(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(455,d,390,c)]. 1.26/1.46 456 -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A). [resolve(377,d,355,c)]. 1.26/1.46 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(456,d,387,c)]. 1.26/1.46 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(456,d,388,c)]. 1.26/1.46 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(456,d,389,c)]. 1.26/1.46 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(456,d,390,c)]. 1.26/1.46 457 -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(377,d,356,d)]. 1.28/1.48 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(457,d,387,c)]. 1.28/1.48 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(457,d,388,c)]. 1.28/1.48 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(457,d,389,c)]. 1.28/1.48 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(457,d,390,c)]. 1.28/1.48 458 -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(377,d,357,c)]. 1.28/1.48 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(458,d,387,c)]. 1.28/1.48 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(458,d,388,c)]. 1.28/1.48 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(458,d,389,c)]. 1.28/1.48 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(458,d,390,c)]. 1.28/1.48 459 -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(377,d,359,c)]. 1.28/1.48 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(459,d,387,c)]. 1.28/1.48 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(459,d,388,c)]. 1.28/1.48 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(459,d,389,c)]. 1.28/1.48 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(459,d,390,c)]. 1.28/1.50 460 -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A). [resolve(378,d,355,c)]. 1.28/1.50 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(460,d,387,c)]. 1.28/1.50 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(460,d,388,c)]. 1.28/1.50 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(460,d,389,c)]. 1.28/1.50 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(460,d,390,c)]. 1.28/1.50 461 -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(378,d,356,d)]. 1.28/1.50 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(461,d,387,c)]. 1.28/1.50 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(461,d,388,c)]. 1.28/1.50 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(461,d,389,c)]. 1.28/1.50 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(461,d,390,c)]. 1.28/1.50 462 -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(378,d,357,c)]. 1.28/1.50 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(462,d,387,c)]. 1.28/1.50 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(462,d,388,c)]. 1.28/1.50 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(462,d,389,c)]. 1.33/1.53 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(462,d,390,c)]. 1.33/1.53 463 -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(378,d,359,c)]. 1.33/1.53 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(463,d,387,c)]. 1.33/1.53 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(463,d,388,c)]. 1.33/1.53 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(463,d,389,c)]. 1.33/1.53 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(463,d,390,c)]. 1.33/1.53 464 -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A). [resolve(379,d,355,c)]. 1.33/1.53 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(464,d,387,c)]. 1.33/1.53 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(464,d,388,c)]. 1.33/1.53 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(464,d,389,c)]. 1.33/1.53 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(464,d,390,c)]. 1.33/1.53 465 -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(379,d,356,d)]. 1.33/1.53 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(465,d,387,c)]. 1.33/1.53 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(465,d,388,c)]. 1.33/1.53 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(465,d,389,c)]. 1.37/1.55 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(465,d,390,c)]. 1.37/1.55 466 -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(379,d,357,c)]. 1.37/1.55 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(466,d,387,c)]. 1.37/1.55 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(466,d,388,c)]. 1.37/1.55 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(466,d,389,c)]. 1.37/1.55 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(466,d,390,c)]. 1.37/1.55 467 -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(379,d,359,c)]. 1.37/1.55 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(467,d,387,c)]. 1.37/1.55 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(467,d,388,c)]. 1.37/1.55 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(467,d,389,c)]. 1.37/1.55 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(467,d,390,c)]. 1.37/1.55 468 -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A). [resolve(380,d,355,c)]. 1.37/1.55 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(468,d,387,c)]. 1.37/1.55 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(468,d,388,c)]. 1.37/1.55 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(468,d,389,c)]. 1.37/1.59 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(468,d,390,c)]. 1.37/1.59 469 -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(380,d,356,d)]. 1.37/1.59 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(469,d,387,c)]. 1.37/1.59 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(469,d,388,c)]. 1.37/1.59 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(469,d,389,c)]. 1.37/1.59 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(469,d,390,c)]. 1.37/1.59 470 -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(380,d,357,c)]. 1.37/1.59 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(470,d,387,c)]. 1.37/1.59 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(470,d,388,c)]. 1.37/1.59 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(470,d,389,c)]. 1.37/1.59 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(470,d,390,c)]. 1.37/1.59 471 -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(380,d,359,c)]. 1.37/1.59 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(471,d,387,c)]. 1.37/1.59 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(471,d,388,c)]. 1.37/1.59 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(471,d,389,c)]. 1.37/1.60 Derived: -relation(A) | -in(ordered_pair(f96(A),f97(A)),A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(471,d,390,c)]. 1.37/1.60 472 -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A). [resolve(381,d,355,c)]. 1.37/1.60 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(472,d,387,c)]. 1.37/1.60 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(472,d,388,c)]. 1.37/1.60 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(472,d,389,c)]. 1.37/1.60 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(472,d,390,c)]. 1.37/1.60 473 -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(381,d,356,d)]. 1.37/1.60 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(473,d,387,c)]. 1.37/1.60 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(473,d,388,c)]. 1.37/1.60 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(473,d,389,c)]. 1.37/1.60 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(473,d,390,c)]. 1.37/1.60 474 -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(381,d,357,c)]. 1.37/1.60 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(474,d,387,c)]. 1.37/1.60 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(474,d,388,c)]. 1.37/1.63 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(474,d,389,c)]. 1.37/1.63 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(474,d,390,c)]. 1.37/1.63 475 -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(381,d,359,c)]. 1.37/1.63 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(475,d,387,c)]. 1.37/1.63 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(475,d,388,c)]. 1.37/1.63 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(475,d,389,c)]. 1.37/1.63 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(475,d,390,c)]. 1.37/1.63 476 -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A). [resolve(382,d,355,c)]. 1.37/1.63 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(476,d,387,c)]. 1.37/1.63 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(476,d,388,c)]. 1.37/1.63 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(476,d,389,c)]. 1.37/1.63 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(476,d,390,c)]. 1.37/1.63 477 -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(382,d,356,d)]. 1.37/1.63 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(477,d,387,c)]. 1.37/1.63 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(477,d,388,c)]. 1.46/1.65 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(477,d,389,c)]. 1.46/1.65 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(477,d,390,c)]. 1.46/1.65 478 -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(382,d,357,c)]. 1.46/1.65 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(478,d,387,c)]. 1.46/1.65 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(478,d,388,c)]. 1.46/1.65 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(478,d,389,c)]. 1.46/1.65 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(478,d,390,c)]. 1.46/1.65 479 -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(382,d,359,c)]. 1.46/1.65 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(479,d,387,c)]. 1.46/1.65 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(479,d,388,c)]. 1.46/1.65 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(479,d,389,c)]. 1.46/1.65 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(479,d,390,c)]. 1.46/1.65 480 -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A). [resolve(383,d,355,c)]. 1.46/1.65 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(480,d,387,c)]. 1.46/1.65 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(480,d,388,c)]. 1.46/1.68 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(480,d,389,c)]. 1.46/1.68 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(480,d,390,c)]. 1.46/1.68 481 -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(383,d,356,d)]. 1.46/1.68 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(481,d,387,c)]. 1.46/1.68 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(481,d,388,c)]. 1.46/1.68 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(481,d,389,c)]. 1.46/1.68 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(481,d,390,c)]. 1.46/1.68 482 -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(383,d,357,c)]. 1.46/1.68 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(482,d,387,c)]. 1.46/1.68 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(482,d,388,c)]. 1.46/1.68 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(482,d,389,c)]. 1.46/1.68 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(482,d,390,c)]. 1.46/1.68 483 -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(383,d,359,c)]. 1.46/1.68 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(483,d,387,c)]. 1.46/1.68 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(483,d,388,c)]. 1.51/1.71 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(483,d,389,c)]. 1.51/1.71 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(483,d,390,c)]. 1.51/1.71 484 -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A). [resolve(384,d,355,c)]. 1.51/1.71 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(484,d,387,c)]. 1.51/1.71 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(484,d,388,c)]. 1.51/1.71 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(484,d,389,c)]. 1.51/1.71 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(484,d,390,c)]. 1.51/1.71 485 -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)). [resolve(384,d,356,d)]. 1.51/1.71 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(485,d,387,c)]. 1.51/1.71 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(485,d,388,c)]. 1.51/1.71 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(485,d,389,c)]. 1.51/1.71 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(485,d,390,c)]. 1.51/1.71 486 -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)). [resolve(384,d,357,c)]. 1.51/1.71 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(486,d,387,c)]. 1.51/1.71 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(486,d,388,c)]. 1.66/1.87 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(486,d,389,c)]. 1.66/1.87 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(486,d,390,c)]. 1.66/1.87 487 -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -transitive(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)). [resolve(384,d,359,c)]. 1.66/1.87 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(487,d,387,c)]. 1.66/1.87 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(487,d,388,c)]. 1.66/1.87 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(487,d,389,c)]. 1.66/1.87 Derived: -relation(A) | in(f96(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(487,d,390,c)]. 1.66/1.87 488 -relation(A) | -well_orders(A,relation_field(A)) | well_ordering(A) # label(t8_wellord1) # label(lemma). [clausify(136)]. 1.66/1.87 489 -relation(A) | reflexive(A) | -well_ordering(A) # label(d4_wellord1) # label(axiom). [clausify(82)]. 1.66/1.87 Derived: -relation(A) | -well_orders(A,relation_field(A)) | -relation(A) | reflexive(A). [resolve(488,c,489,c)]. 1.66/1.87 490 -relation(A) | well_orders(A,relation_field(A)) | -well_ordering(A) # label(t8_wellord1) # label(lemma). [clausify(136)]. 1.66/1.87 491 -relation(A) | -well_ordering(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(324,b,321,c)]. 1.66/1.87 Derived: -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)) | -relation(A) | -well_orders(A,relation_field(A)). [resolve(491,b,488,c)]. 1.66/1.87 492 -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A) | -well_ordering(A). [resolve(330,g,324,b)]. 1.66/1.87 Derived: -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A) | -relation(A) | -well_orders(A,relation_field(A)). [resolve(492,h,488,c)]. 1.66/1.87 493 -relation(A) | -well_ordering(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(333,b,331,c)]. 1.66/1.87 Derived: -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -well_orders(A,relation_field(A)). [resolve(493,b,488,c)]. 1.66/1.87 494 -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A) | -well_ordering(A). [resolve(334,b,333,b)]. 1.66/1.87 Derived: -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A) | -relation(A) | -well_orders(A,relation_field(A)). [resolve(494,f,488,c)]. 1.66/1.87 495 -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A) | -well_ordering(A). [resolve(353,e,354,b)]. 1.66/1.87 Derived: -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A) | -relation(A) | -well_orders(A,relation_field(A)). [resolve(495,f,488,c)]. 1.66/1.87 496 -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A) | -well_ordering(A). [resolve(358,e,354,b)]. 2.18/2.36 Derived: -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A) | -relation(A) | -well_orders(A,relation_field(A)). [resolve(496,f,488,c)]. 2.18/2.36 497 -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A) | -well_ordering(A). [resolve(360,c,354,b)]. 2.18/2.36 Derived: -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A) | -relation(A) | -well_orders(A,relation_field(A)). [resolve(497,d,488,c)]. 2.18/2.36 498 -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A) | -well_ordering(A). [resolve(385,e,386,b)]. 2.18/2.36 Derived: -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A) | -relation(A) | -well_orders(A,relation_field(A)). [resolve(498,f,488,c)]. 2.18/2.36 499 -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A) | -well_ordering(A). [resolve(391,c,386,b)]. 2.18/2.36 Derived: -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | -well_orders(A,relation_field(A)). [resolve(499,d,488,c)]. 2.18/2.36 500 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(392,b,387,c)]. 2.18/2.36 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(500,c,490,c)]. 2.18/2.36 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(500,c,492,h)]. 2.18/2.36 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(500,c,494,f)]. 2.18/2.36 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(500,c,495,f)]. 2.18/2.36 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(500,c,496,f)]. 2.18/2.36 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(500,c,497,d)]. 2.18/2.36 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(500,c,498,f)]. 2.18/2.36 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(500,c,499,d)]. 2.87/3.05 501 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(392,b,388,c)]. 2.87/3.05 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(501,c,490,c)]. 2.87/3.05 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(501,c,492,h)]. 2.87/3.05 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(501,c,494,f)]. 2.87/3.05 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(501,c,495,f)]. 2.87/3.05 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(501,c,496,f)]. 2.87/3.05 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(501,c,497,d)]. 2.87/3.05 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(501,c,498,f)]. 2.87/3.05 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(501,c,499,d)]. 2.87/3.05 502 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(392,b,389,c)]. 2.87/3.05 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(502,c,490,c)]. 2.87/3.05 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(502,c,492,h)]. 3.98/4.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(502,c,494,f)]. 3.98/4.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(502,c,495,f)]. 3.98/4.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(502,c,496,f)]. 3.98/4.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(502,c,497,d)]. 3.98/4.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(502,c,498,f)]. 3.98/4.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(502,c,499,d)]. 3.98/4.20 503 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(392,b,390,c)]. 3.98/4.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(503,c,490,c)]. 3.98/4.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(503,c,492,h)]. 3.98/4.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(503,c,494,f)]. 3.98/4.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(503,c,495,f)]. 4.96/5.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(503,c,496,f)]. 4.96/5.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(503,c,497,d)]. 4.96/5.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(503,c,498,f)]. 4.96/5.20 504 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(393,b,387,c)]. 4.96/5.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(504,c,490,c)]. 4.96/5.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(504,c,492,h)]. 4.96/5.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(504,c,494,f)]. 4.96/5.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(504,c,495,f)]. 4.96/5.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(504,c,496,f)]. 4.96/5.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(504,c,497,d)]. 4.96/5.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(504,c,498,f)]. 5.96/6.15 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(504,c,499,d)]. 5.96/6.15 505 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(393,b,388,c)]. 5.96/6.15 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(505,c,490,c)]. 5.96/6.15 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(505,c,492,h)]. 5.96/6.15 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(505,c,494,f)]. 5.96/6.15 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(505,c,495,f)]. 5.96/6.15 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(505,c,496,f)]. 5.96/6.15 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(505,c,497,d)]. 5.96/6.15 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(505,c,498,f)]. 5.96/6.15 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(505,c,499,d)]. 5.96/6.15 506 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(393,b,389,c)]. 7.28/7.50 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(506,c,490,c)]. 7.28/7.50 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(506,c,492,h)]. 7.28/7.50 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(506,c,494,f)]. 7.28/7.50 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(506,c,495,f)]. 7.28/7.50 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(506,c,496,f)]. 7.28/7.50 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(506,c,497,d)]. 7.28/7.50 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(506,c,498,f)]. 7.28/7.50 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(506,c,499,d)]. 7.28/7.50 507 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(393,b,390,c)]. 7.28/7.50 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(507,c,490,c)]. 7.28/7.50 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(507,c,492,h)]. 8.48/8.66 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(507,c,494,f)]. 8.48/8.66 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(507,c,495,f)]. 8.48/8.66 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(507,c,496,f)]. 8.48/8.66 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(507,c,497,d)]. 8.48/8.66 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(507,c,498,f)]. 8.48/8.66 508 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(394,b,387,c)]. 8.48/8.66 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(508,c,490,c)]. 8.48/8.66 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(508,c,492,h)]. 8.48/8.66 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(508,c,494,f)]. 8.48/8.66 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(508,c,495,f)]. 8.48/8.66 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(508,c,496,f)]. 9.47/9.72 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(508,c,497,d)]. 9.47/9.72 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(508,c,498,f)]. 9.47/9.72 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(508,c,499,d)]. 9.47/9.72 509 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(394,b,388,c)]. 9.47/9.72 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(509,c,490,c)]. 9.47/9.72 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(509,c,492,h)]. 9.47/9.72 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(509,c,494,f)]. 9.47/9.72 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(509,c,495,f)]. 9.47/9.72 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(509,c,496,f)]. 9.47/9.72 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(509,c,497,d)]. 9.47/9.72 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(509,c,498,f)]. 10.76/10.98 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(509,c,499,d)]. 10.76/10.98 510 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(394,b,389,c)]. 10.76/10.98 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(510,c,490,c)]. 10.76/10.98 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(510,c,492,h)]. 10.76/10.98 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(510,c,494,f)]. 10.76/10.98 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(510,c,495,f)]. 10.76/10.98 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(510,c,496,f)]. 10.76/10.98 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(510,c,497,d)]. 10.76/10.98 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(510,c,498,f)]. 10.76/10.98 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(510,c,499,d)]. 10.76/10.98 511 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(394,b,390,c)]. 10.76/10.98 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(511,c,490,c)]. 11.87/12.07 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(511,c,492,h)]. 11.87/12.07 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(511,c,494,f)]. 11.87/12.07 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(511,c,495,f)]. 11.87/12.07 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(511,c,496,f)]. 11.87/12.07 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(511,c,497,d)]. 11.87/12.07 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(511,c,498,f)]. 11.87/12.07 512 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(395,b,387,c)]. 11.87/12.07 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(512,c,490,c)]. 11.87/12.07 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(512,c,492,h)]. 11.87/12.07 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(512,c,494,f)]. 11.87/12.07 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(512,c,495,f)]. 12.98/13.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(512,c,496,f)]. 12.98/13.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(512,c,498,f)]. 12.98/13.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(512,c,499,d)]. 12.98/13.17 513 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(395,b,388,c)]. 12.98/13.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(513,c,490,c)]. 12.98/13.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(513,c,492,h)]. 12.98/13.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(513,c,494,f)]. 12.98/13.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(513,c,495,f)]. 12.98/13.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(513,c,496,f)]. 12.98/13.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(513,c,498,f)]. 12.98/13.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(513,c,499,d)]. 14.06/14.28 514 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(395,b,389,c)]. 14.06/14.28 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(514,c,490,c)]. 14.06/14.28 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(514,c,492,h)]. 14.06/14.28 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(514,c,494,f)]. 14.06/14.28 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(514,c,495,f)]. 14.06/14.28 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(514,c,496,f)]. 14.06/14.28 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(514,c,498,f)]. 14.06/14.28 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(514,c,499,d)]. 14.06/14.28 515 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(395,b,390,c)]. 14.06/14.28 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(515,c,490,c)]. 14.06/14.28 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(515,c,492,h)]. 15.16/15.39 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(515,c,494,f)]. 15.16/15.39 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(515,c,495,f)]. 15.16/15.39 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(515,c,496,f)]. 15.16/15.39 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(515,c,498,f)]. 15.16/15.39 516 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(396,b,387,c)]. 15.16/15.39 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(516,c,490,c)]. 15.16/15.39 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(516,c,492,h)]. 15.16/15.39 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(516,c,493,b)]. 15.16/15.39 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(516,c,494,f)]. 15.16/15.39 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(516,c,495,f)]. 15.16/15.39 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(516,c,496,f)]. 16.76/16.97 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(516,c,497,d)]. 16.76/16.97 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(516,c,498,f)]. 16.76/16.97 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(516,c,499,d)]. 16.76/16.97 517 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(396,b,388,c)]. 16.76/16.97 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(517,c,490,c)]. 16.76/16.97 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(517,c,492,h)]. 16.76/16.97 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(517,c,493,b)]. 16.76/16.97 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(517,c,494,f)]. 16.76/16.97 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(517,c,495,f)]. 16.76/16.97 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(517,c,496,f)]. 16.76/16.97 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(517,c,497,d)]. 16.76/16.97 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(517,c,498,f)]. 18.46/18.69 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(517,c,499,d)]. 18.46/18.69 518 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(396,b,389,c)]. 18.46/18.69 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(518,c,490,c)]. 18.46/18.69 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(518,c,492,h)]. 18.46/18.69 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(518,c,493,b)]. 18.46/18.69 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(518,c,494,f)]. 18.46/18.69 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(518,c,495,f)]. 18.46/18.69 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(518,c,496,f)]. 18.46/18.69 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(518,c,497,d)]. 18.46/18.69 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(518,c,498,f)]. 18.46/18.69 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(518,c,499,d)]. 18.46/18.69 519 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(396,b,390,c)]. 19.93/20.12 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(519,c,490,c)]. 19.93/20.12 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(519,c,492,h)]. 19.93/20.12 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(519,c,493,b)]. 19.93/20.12 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(519,c,494,f)]. 19.93/20.12 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(519,c,495,f)]. 19.93/20.12 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(519,c,496,f)]. 19.93/20.12 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(519,c,497,d)]. 19.93/20.12 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(519,c,498,f)]. 19.93/20.12 520 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(397,b,387,c)]. 19.93/20.12 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(520,c,490,c)]. 19.93/20.12 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(520,c,492,h)]. 19.93/20.12 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(520,c,493,b)]. 21.43/21.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(520,c,494,f)]. 21.43/21.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(520,c,495,f)]. 21.43/21.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(520,c,496,f)]. 21.43/21.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(520,c,497,d)]. 21.43/21.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(520,c,498,f)]. 21.43/21.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(520,c,499,d)]. 21.43/21.61 521 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(397,b,388,c)]. 21.43/21.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(521,c,490,c)]. 21.43/21.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(521,c,492,h)]. 21.43/21.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(521,c,493,b)]. 21.43/21.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(521,c,494,f)]. 23.23/23.43 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(521,c,495,f)]. 23.23/23.43 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(521,c,496,f)]. 23.23/23.43 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(521,c,497,d)]. 23.23/23.43 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(521,c,498,f)]. 23.23/23.43 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(521,c,499,d)]. 23.23/23.43 522 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(397,b,389,c)]. 23.23/23.43 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(522,c,490,c)]. 23.23/23.43 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(522,c,492,h)]. 23.23/23.43 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(522,c,493,b)]. 23.23/23.43 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(522,c,494,f)]. 23.23/23.43 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(522,c,495,f)]. 25.45/25.66 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(522,c,496,f)]. 25.45/25.66 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(522,c,497,d)]. 25.45/25.66 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(522,c,498,f)]. 25.45/25.66 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(522,c,499,d)]. 25.45/25.66 523 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(397,b,390,c)]. 25.45/25.66 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(523,c,490,c)]. 25.45/25.66 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(523,c,492,h)]. 25.45/25.66 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(523,c,493,b)]. 25.45/25.66 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(523,c,494,f)]. 25.45/25.66 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(523,c,495,f)]. 25.45/25.66 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(523,c,496,f)]. 27.31/27.51 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(523,c,497,d)]. 27.31/27.51 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(523,c,498,f)]. 27.31/27.51 524 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(398,b,387,c)]. 27.31/27.51 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(524,c,490,c)]. 27.31/27.51 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(524,c,492,h)]. 27.31/27.51 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(524,c,493,b)]. 27.31/27.51 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(524,c,494,f)]. 27.31/27.51 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(524,c,495,f)]. 27.31/27.51 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(524,c,496,f)]. 27.31/27.51 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(524,c,497,d)]. 27.31/27.51 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(524,c,498,f)]. 27.31/27.51 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(524,c,499,d)]. 28.75/28.96 525 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(398,b,388,c)]. 28.75/28.96 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(525,c,490,c)]. 28.75/28.96 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(525,c,492,h)]. 28.75/28.96 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(525,c,493,b)]. 28.75/28.96 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(525,c,494,f)]. 28.75/28.96 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(525,c,495,f)]. 28.75/28.96 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(525,c,496,f)]. 28.75/28.96 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(525,c,497,d)]. 28.75/28.96 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(525,c,498,f)]. 28.75/28.96 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(525,c,499,d)]. 28.75/28.96 526 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(398,b,389,c)]. 30.73/30.92 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(526,c,490,c)]. 30.73/30.92 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(526,c,492,h)]. 30.73/30.92 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(526,c,493,b)]. 30.73/30.92 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(526,c,494,f)]. 30.73/30.92 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(526,c,495,f)]. 30.73/30.92 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(526,c,496,f)]. 30.73/30.92 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(526,c,497,d)]. 30.73/30.92 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(526,c,498,f)]. 30.73/30.92 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(526,c,499,d)]. 30.73/30.92 527 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(398,b,390,c)]. 30.73/30.92 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(527,c,490,c)]. 30.73/30.92 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(527,c,492,h)]. 32.36/32.58 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(527,c,493,b)]. 32.36/32.58 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(527,c,494,f)]. 32.36/32.58 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(527,c,495,f)]. 32.36/32.58 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(527,c,496,f)]. 32.36/32.58 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(527,c,497,d)]. 32.36/32.58 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(527,c,498,f)]. 32.36/32.58 528 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(399,b,387,c)]. 32.36/32.58 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(528,c,490,c)]. 32.36/32.58 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(528,c,492,h)]. 32.36/32.58 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(528,c,493,b)]. 32.36/32.58 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(528,c,494,f)]. 33.98/34.19 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(528,c,495,f)]. 33.98/34.19 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(528,c,496,f)]. 33.98/34.19 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(528,c,498,f)]. 33.98/34.19 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(528,c,499,d)]. 33.98/34.19 529 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(399,b,388,c)]. 33.98/34.19 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(529,c,490,c)]. 33.98/34.19 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(529,c,492,h)]. 33.98/34.19 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(529,c,493,b)]. 33.98/34.19 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(529,c,494,f)]. 33.98/34.19 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(529,c,495,f)]. 33.98/34.19 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(529,c,496,f)]. 36.01/36.23 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(529,c,498,f)]. 36.01/36.23 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(529,c,499,d)]. 36.01/36.23 530 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(399,b,389,c)]. 36.01/36.23 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(530,c,490,c)]. 36.01/36.23 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(530,c,492,h)]. 36.01/36.23 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(530,c,493,b)]. 36.01/36.23 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(530,c,494,f)]. 36.01/36.23 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(530,c,495,f)]. 36.01/36.23 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(530,c,496,f)]. 36.01/36.23 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(530,c,498,f)]. 36.01/36.23 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(530,c,499,d)]. 36.01/36.23 531 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(399,b,390,c)]. 37.36/37.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(531,c,490,c)]. 37.36/37.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(531,c,492,h)]. 37.36/37.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(531,c,493,b)]. 37.36/37.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(531,c,494,f)]. 37.36/37.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(531,c,495,f)]. 37.36/37.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(531,c,496,f)]. 37.36/37.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(531,c,498,f)]. 37.36/37.61 532 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(400,b,387,c)]. 37.36/37.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(532,c,490,c)]. 37.36/37.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(532,c,492,h)]. 37.36/37.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(532,c,493,b)]. 38.86/39.07 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(532,c,494,f)]. 38.86/39.07 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(532,c,495,f)]. 38.86/39.07 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(532,c,496,f)]. 38.86/39.07 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(532,c,497,d)]. 38.86/39.07 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(532,c,498,f)]. 38.86/39.07 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(532,c,499,d)]. 38.86/39.07 533 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(400,b,388,c)]. 38.86/39.07 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(533,c,490,c)]. 38.86/39.07 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(533,c,492,h)]. 38.86/39.07 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(533,c,493,b)]. 38.86/39.07 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(533,c,494,f)]. 38.86/39.07 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(533,c,495,f)]. 40.66/40.90 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(533,c,496,f)]. 40.66/40.90 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(533,c,497,d)]. 40.66/40.90 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(533,c,498,f)]. 40.66/40.90 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(533,c,499,d)]. 40.66/40.90 534 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(400,b,389,c)]. 40.66/40.90 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(534,c,490,c)]. 40.66/40.90 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(534,c,492,h)]. 40.66/40.90 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(534,c,493,b)]. 40.66/40.90 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(534,c,494,f)]. 40.66/40.90 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(534,c,495,f)]. 40.66/40.90 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(534,c,496,f)]. 40.66/40.90 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(534,c,497,d)]. 42.68/42.86 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(534,c,498,f)]. 42.68/42.86 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(534,c,499,d)]. 42.68/42.86 535 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(400,b,390,c)]. 42.68/42.86 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(535,c,490,c)]. 42.68/42.86 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(535,c,492,h)]. 42.68/42.86 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(535,c,493,b)]. 42.68/42.86 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(535,c,494,f)]. 42.68/42.86 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(535,c,495,f)]. 42.68/42.86 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(535,c,496,f)]. 42.68/42.86 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(535,c,497,d)]. 42.68/42.86 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(535,c,498,f)]. 42.68/42.86 536 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(401,b,387,c)]. 43.96/44.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(536,c,490,c)]. 43.96/44.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(536,c,492,h)]. 43.96/44.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(536,c,493,b)]. 43.96/44.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(536,c,494,f)]. 43.96/44.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(536,c,495,f)]. 43.96/44.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(536,c,496,f)]. 43.96/44.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(536,c,497,d)]. 43.96/44.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(536,c,498,f)]. 43.96/44.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(536,c,499,d)]. 43.96/44.20 537 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(401,b,388,c)]. 43.96/44.20 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(537,c,490,c)]. 45.67/45.87 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(537,c,492,h)]. 45.67/45.87 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(537,c,493,b)]. 45.67/45.87 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(537,c,494,f)]. 45.67/45.87 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(537,c,495,f)]. 45.67/45.87 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(537,c,496,f)]. 45.67/45.87 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(537,c,497,d)]. 45.67/45.87 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(537,c,498,f)]. 45.67/45.87 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(537,c,499,d)]. 45.67/45.87 538 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(401,b,389,c)]. 45.67/45.87 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(538,c,490,c)]. 45.67/45.87 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(538,c,492,h)]. 47.79/47.98 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(538,c,493,b)]. 47.79/47.98 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(538,c,494,f)]. 47.79/47.98 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(538,c,495,f)]. 47.79/47.98 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(538,c,496,f)]. 47.79/47.98 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(538,c,497,d)]. 47.79/47.98 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(538,c,498,f)]. 47.79/47.98 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(538,c,499,d)]. 47.79/47.98 539 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(401,b,390,c)]. 47.79/47.98 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(539,c,490,c)]. 47.79/47.98 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(539,c,492,h)]. 47.79/47.98 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(539,c,493,b)]. 49.80/50.01 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(539,c,494,f)]. 49.80/50.01 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(539,c,495,f)]. 49.80/50.01 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(539,c,496,f)]. 49.80/50.01 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(539,c,497,d)]. 49.80/50.01 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(539,c,498,f)]. 49.80/50.01 540 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(402,b,387,c)]. 49.80/50.01 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(540,c,490,c)]. 49.80/50.01 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(540,c,492,h)]. 49.80/50.01 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(540,c,493,b)]. 49.80/50.01 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(540,c,494,f)]. 49.80/50.01 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(540,c,495,f)]. 49.80/50.01 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(540,c,496,f)]. 51.46/51.65 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(540,c,497,d)]. 51.46/51.65 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(540,c,498,f)]. 51.46/51.65 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(540,c,499,d)]. 51.46/51.65 541 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(402,b,388,c)]. 51.46/51.65 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(541,c,490,c)]. 51.46/51.65 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(541,c,492,h)]. 51.46/51.65 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(541,c,493,b)]. 51.46/51.65 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(541,c,494,f)]. 51.46/51.65 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(541,c,495,f)]. 51.46/51.65 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(541,c,496,f)]. 51.46/51.65 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(541,c,497,d)]. 53.79/54.00 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(541,c,498,f)]. 53.79/54.00 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(541,c,499,d)]. 53.79/54.00 542 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(402,b,389,c)]. 53.79/54.00 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(542,c,490,c)]. 53.79/54.00 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(542,c,492,h)]. 53.79/54.00 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(542,c,493,b)]. 53.79/54.00 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(542,c,494,f)]. 53.79/54.00 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(542,c,495,f)]. 53.79/54.00 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(542,c,496,f)]. 53.79/54.00 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(542,c,497,d)]. 53.79/54.00 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(542,c,498,f)]. 53.79/54.00 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(542,c,499,d)]. 55.36/55.61 543 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(402,b,390,c)]. 55.36/55.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(543,c,490,c)]. 55.36/55.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(543,c,492,h)]. 55.36/55.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(543,c,493,b)]. 55.36/55.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(543,c,494,f)]. 55.36/55.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(543,c,495,f)]. 55.36/55.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(543,c,496,f)]. 55.36/55.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(543,c,497,d)]. 55.36/55.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(543,c,498,f)]. 55.36/55.61 544 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(403,b,387,c)]. 55.36/55.61 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(544,c,490,c)]. 56.96/57.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(544,c,492,h)]. 56.96/57.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(544,c,493,b)]. 56.96/57.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(544,c,494,f)]. 56.96/57.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(544,c,495,f)]. 56.96/57.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(544,c,496,f)]. 56.96/57.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(544,c,498,f)]. 56.96/57.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(544,c,499,d)]. 56.96/57.17 545 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(403,b,388,c)]. 56.96/57.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(545,c,490,c)]. 56.96/57.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(545,c,492,h)]. 56.96/57.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(545,c,493,b)]. 56.96/57.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(545,c,494,f)]. 58.88/59.07 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(545,c,495,f)]. 58.88/59.07 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(545,c,496,f)]. 58.88/59.07 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(545,c,498,f)]. 58.88/59.07 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(545,c,499,d)]. 58.88/59.07 546 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(403,b,389,c)]. 58.88/59.08 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(546,c,490,c)]. 58.88/59.08 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(546,c,492,h)]. 58.88/59.08 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(546,c,493,b)]. 58.88/59.08 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(546,c,494,f)]. 58.88/59.08 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(546,c,495,f)]. 58.88/59.08 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(546,c,496,f)]. 60.85/61.03 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(546,c,498,f)]. 60.85/61.03 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(546,c,499,d)]. 60.85/61.03 547 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(403,b,390,c)]. 60.85/61.03 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(547,c,490,c)]. 60.85/61.03 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(547,c,492,h)]. 60.85/61.03 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(547,c,493,b)]. 60.85/61.03 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(547,c,494,f)]. 60.85/61.03 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(547,c,495,f)]. 60.85/61.03 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(547,c,496,f)]. 60.85/61.03 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(547,c,498,f)]. 60.85/61.03 548 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(404,b,387,c)]. 62.07/62.25 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(548,c,490,c)]. 62.07/62.25 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(548,c,492,h)]. 62.07/62.25 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(548,c,493,b)]. 62.07/62.25 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(548,c,494,f)]. 62.07/62.25 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(548,c,495,f)]. 62.07/62.25 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(548,c,496,f)]. 62.07/62.25 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(548,c,497,d)]. 62.07/62.25 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(548,c,498,f)]. 62.07/62.25 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(548,c,499,d)]. 62.07/62.25 549 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(404,b,388,c)]. 62.07/62.25 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(549,c,490,c)]. 62.07/62.25 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(549,c,492,h)]. 62.07/62.25 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(549,c,493,b)]. 63.70/63.87 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(549,c,494,f)]. 63.70/63.87 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(549,c,495,f)]. 63.70/63.87 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(549,c,496,f)]. 63.70/63.87 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(549,c,497,d)]. 63.70/63.87 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(549,c,498,f)]. 63.70/63.87 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(549,c,499,d)]. 63.70/63.87 550 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(404,b,389,c)]. 63.70/63.87 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(550,c,490,c)]. 63.70/63.87 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(550,c,492,h)]. 63.70/63.87 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(550,c,493,b)]. 63.70/63.87 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(550,c,494,f)]. 63.70/63.87 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(550,c,495,f)]. 66.02/66.18 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(550,c,496,f)]. 66.02/66.18 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(550,c,497,d)]. 66.02/66.18 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(550,c,498,f)]. 66.02/66.18 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(550,c,499,d)]. 66.02/66.18 551 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(404,b,390,c)]. 66.02/66.18 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(551,c,490,c)]. 66.02/66.18 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(551,c,492,h)]. 66.02/66.18 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(551,c,493,b)]. 66.02/66.18 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(551,c,494,f)]. 66.02/66.18 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(551,c,495,f)]. 66.02/66.18 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(551,c,496,f)]. 66.02/66.18 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(551,c,497,d)]. 66.02/66.18 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(551,c,498,f)]. 67.35/67.53 552 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(405,b,387,c)]. 67.35/67.53 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(552,c,490,c)]. 67.35/67.53 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(552,c,492,h)]. 67.35/67.53 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(552,c,493,b)]. 67.35/67.53 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(552,c,494,f)]. 67.35/67.53 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(552,c,495,f)]. 67.35/67.53 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(552,c,496,f)]. 67.35/67.53 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(552,c,497,d)]. 67.35/67.53 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(552,c,498,f)]. 67.35/67.53 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(552,c,499,d)]. 67.35/67.53 553 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(405,b,388,c)]. 67.35/67.53 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(553,c,490,c)]. 68.97/69.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(553,c,492,h)]. 68.97/69.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(553,c,493,b)]. 68.97/69.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(553,c,494,f)]. 68.97/69.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(553,c,495,f)]. 68.97/69.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(553,c,496,f)]. 68.97/69.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(553,c,497,d)]. 68.97/69.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(553,c,498,f)]. 68.97/69.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(553,c,499,d)]. 68.97/69.17 554 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(405,b,389,c)]. 68.97/69.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(554,c,490,c)]. 68.97/69.17 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(554,c,492,h)]. 71.28/71.51 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(554,c,493,b)]. 71.28/71.51 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(554,c,494,f)]. 71.28/71.51 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(554,c,495,f)]. 71.28/71.51 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(554,c,496,f)]. 71.28/71.51 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(554,c,497,d)]. 71.28/71.51 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(554,c,498,f)]. 71.28/71.51 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(554,c,499,d)]. 71.28/71.51 555 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(405,b,390,c)]. 71.28/71.51 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(555,c,490,c)]. 71.28/71.51 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(555,c,492,h)]. 71.28/71.51 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(555,c,493,b)]. 71.28/71.51 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(555,c,494,f)]. 73.30/73.49 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(555,c,495,f)]. 73.30/73.49 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(555,c,496,f)]. 73.30/73.49 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(555,c,497,d)]. 73.30/73.49 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(555,c,498,f)]. 73.30/73.49 556 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(406,b,387,c)]. 73.30/73.49 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(556,c,490,c)]. 73.30/73.49 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(556,c,492,h)]. 73.30/73.49 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(556,c,493,b)]. 73.30/73.49 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(556,c,494,f)]. 73.30/73.49 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(556,c,495,f)]. 73.30/73.49 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(556,c,496,f)]. 73.30/73.49 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(556,c,497,d)]. 75.27/75.47 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(556,c,498,f)]. 75.27/75.47 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(556,c,499,d)]. 75.27/75.47 557 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(406,b,388,c)]. 75.27/75.47 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(557,c,490,c)]. 75.27/75.47 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(557,c,492,h)]. 75.27/75.47 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(557,c,493,b)]. 75.27/75.47 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(557,c,494,f)]. 75.27/75.47 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(557,c,495,f)]. 75.27/75.47 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(557,c,496,f)]. 75.27/75.47 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(557,c,497,d)]. 75.27/75.47 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(557,c,498,f)]. 75.27/75.47 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(557,c,499,d)]. 77.11/77.31 558 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(406,b,389,c)]. 77.11/77.31 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(558,c,490,c)]. 77.11/77.31 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(558,c,492,h)]. 77.11/77.31 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(558,c,493,b)]. 77.11/77.31 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(558,c,494,f)]. 77.11/77.31 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(558,c,495,f)]. 77.11/77.31 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(558,c,496,f)]. 77.11/77.31 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(558,c,497,d)]. 77.11/77.31 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(558,c,498,f)]. 77.11/77.31 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(558,c,499,d)]. 77.11/77.31 559 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(406,b,390,c)]. 77.11/77.31 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(559,c,490,c)]. 78.98/79.16 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(559,c,492,h)]. 78.98/79.16 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(559,c,493,b)]. 78.98/79.16 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(559,c,494,f)]. 78.98/79.16 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(559,c,495,f)]. 78.98/79.16 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(559,c,496,f)]. 78.98/79.16 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(559,c,497,d)]. 78.98/79.16 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(559,c,498,f)]. 78.98/79.16 560 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(407,b,387,c)]. 78.98/79.16 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(560,c,490,c)]. 78.98/79.16 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(560,c,492,h)]. 78.98/79.16 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(560,c,493,b)]. 78.98/79.16 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(560,c,494,f)]. 80.87/81.09 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(560,c,495,f)]. 80.87/81.09 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(560,c,496,f)]. 80.87/81.09 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(560,c,498,f)]. 80.87/81.09 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(560,c,499,d)]. 80.87/81.09 561 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(407,b,388,c)]. 80.87/81.09 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(561,c,490,c)]. 80.87/81.09 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(561,c,492,h)]. 80.87/81.09 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(561,c,493,b)]. 80.87/81.09 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(561,c,494,f)]. 80.87/81.09 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(561,c,495,f)]. 80.87/81.09 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(561,c,496,f)]. 80.87/81.09 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(561,c,498,f)]. 82.68/82.91 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(561,c,499,d)]. 82.68/82.91 562 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(407,b,389,c)]. 82.68/82.91 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(562,c,490,c)]. 82.68/82.91 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(562,c,492,h)]. 82.68/82.91 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(562,c,493,b)]. 82.68/82.91 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(562,c,494,f)]. 82.68/82.91 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(562,c,495,f)]. 82.68/82.91 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(562,c,496,f)]. 82.68/82.91 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(562,c,498,f)]. 82.68/82.91 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(562,c,499,d)]. 82.68/82.91 563 -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(407,b,390,c)]. 82.68/82.91 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(563,c,490,c)]. 84.26/84.42 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(563,c,492,h)]. 84.26/84.42 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(563,c,493,b)]. 84.26/84.42 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(563,c,494,f)]. 84.26/84.42 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(563,c,495,f)]. 84.26/84.42 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(563,c,496,f)]. 84.26/84.42 Derived: -relation(A) | -reflexive(A) | -relation(A) | -is_connected_in(A,relation_field(A)) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(563,c,498,f)]. 84.26/84.42 564 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(408,d,387,c)]. 84.26/84.42 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(564,e,490,c)]. 84.26/84.42 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(564,e,491,b)]. 84.26/84.42 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(564,e,492,h)]. 84.26/84.42 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(564,e,494,f)]. 85.68/85.91 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(564,e,495,f)]. 85.68/85.91 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(564,e,496,f)]. 85.68/85.91 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(564,e,497,d)]. 85.68/85.91 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(564,e,498,f)]. 85.68/85.91 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(564,e,499,d)]. 85.68/85.91 565 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(408,d,388,c)]. 85.68/85.91 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(565,e,490,c)]. 85.68/85.91 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(565,e,491,b)]. 85.68/85.91 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(565,e,492,h)]. 85.68/85.91 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(565,e,494,f)]. 85.68/85.91 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(565,e,495,f)]. 85.68/85.91 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(565,e,496,f)]. 87.62/87.83 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(565,e,497,d)]. 87.62/87.83 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(565,e,498,f)]. 87.62/87.83 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(565,e,499,d)]. 87.62/87.83 566 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(408,d,389,c)]. 87.62/87.83 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(566,e,490,c)]. 87.62/87.83 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(566,e,491,b)]. 87.62/87.83 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(566,e,492,h)]. 87.62/87.83 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(566,e,494,f)]. 87.62/87.83 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(566,e,495,f)]. 87.62/87.83 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(566,e,496,f)]. 87.62/87.83 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(566,e,497,d)]. 87.62/87.83 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(566,e,498,f)]. 89.24/89.44 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(566,e,499,d)]. 89.24/89.44 567 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(408,d,390,c)]. 89.24/89.44 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(567,e,490,c)]. 89.24/89.44 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(567,e,491,b)]. 89.24/89.44 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(567,e,492,h)]. 89.24/89.44 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(567,e,494,f)]. 89.24/89.44 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(567,e,495,f)]. 89.24/89.44 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(567,e,496,f)]. 89.24/89.44 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(567,e,497,d)]. 89.24/89.44 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(567,e,498,f)]. 89.24/89.44 568 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(409,d,387,c)]. 89.24/89.44 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(568,e,490,c)]. 90.77/90.97 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(568,e,491,b)]. 90.77/90.97 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(568,e,492,h)]. 90.77/90.97 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(568,e,494,f)]. 90.77/90.97 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(568,e,495,f)]. 90.77/90.97 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(568,e,496,f)]. 90.77/90.97 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(568,e,497,d)]. 90.77/90.97 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(568,e,498,f)]. 90.77/90.97 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(568,e,499,d)]. 90.77/90.97 569 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(409,d,388,c)]. 90.77/90.97 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(569,e,490,c)]. 90.77/90.97 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(569,e,491,b)]. 90.77/90.97 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(569,e,492,h)]. 92.58/92.75 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(569,e,494,f)]. 92.58/92.75 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(569,e,495,f)]. 92.58/92.75 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(569,e,496,f)]. 92.58/92.75 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(569,e,497,d)]. 92.58/92.75 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(569,e,498,f)]. 92.58/92.75 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(569,e,499,d)]. 92.58/92.75 570 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(409,d,389,c)]. 92.58/92.75 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(570,e,490,c)]. 92.58/92.75 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(570,e,491,b)]. 92.58/92.75 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(570,e,492,h)]. 92.58/92.75 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(570,e,494,f)]. 94.82/95.00 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(570,e,495,f)]. 94.82/95.00 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(570,e,496,f)]. 94.82/95.00 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(570,e,497,d)]. 94.82/95.00 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(570,e,498,f)]. 94.82/95.00 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(570,e,499,d)]. 94.82/95.00 571 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(409,d,390,c)]. 94.82/95.00 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(571,e,490,c)]. 94.82/95.00 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(571,e,491,b)]. 94.82/95.00 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(571,e,492,h)]. 94.82/95.00 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(571,e,494,f)]. 94.82/95.00 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(571,e,495,f)]. 96.48/96.73 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(571,e,496,f)]. 96.48/96.73 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(571,e,497,d)]. 96.48/96.73 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(571,e,498,f)]. 96.48/96.73 572 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(410,d,387,c)]. 96.48/96.73 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(572,e,490,c)]. 96.48/96.73 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(572,e,491,b)]. 96.48/96.73 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(572,e,492,h)]. 96.48/96.73 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(572,e,494,f)]. 96.48/96.73 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(572,e,495,f)]. 96.48/96.73 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(572,e,496,f)]. 96.48/96.73 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(572,e,497,d)]. 98.53/98.71 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(572,e,498,f)]. 98.53/98.71 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(572,e,499,d)]. 98.53/98.71 573 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(410,d,388,c)]. 98.53/98.71 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(573,e,490,c)]. 98.53/98.71 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(573,e,491,b)]. 98.53/98.71 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(573,e,492,h)]. 98.53/98.71 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(573,e,494,f)]. 98.53/98.71 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(573,e,495,f)]. 98.53/98.71 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(573,e,496,f)]. 98.53/98.71 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(573,e,497,d)]. 98.53/98.71 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(573,e,498,f)]. 98.53/98.71 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(573,e,499,d)]. 100.37/100.56 574 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(410,d,389,c)]. 100.37/100.56 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(574,e,490,c)]. 100.37/100.56 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(574,e,491,b)]. 100.37/100.56 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(574,e,492,h)]. 100.37/100.56 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(574,e,494,f)]. 100.37/100.56 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(574,e,495,f)]. 100.37/100.56 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(574,e,496,f)]. 100.37/100.56 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(574,e,497,d)]. 100.37/100.56 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(574,e,498,f)]. 100.37/100.56 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(574,e,499,d)]. 100.37/100.56 575 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(410,d,390,c)]. 100.37/100.56 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(575,e,490,c)]. 102.09/102.29 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(575,e,491,b)]. 102.09/102.29 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(575,e,492,h)]. 102.09/102.29 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(575,e,494,f)]. 102.09/102.29 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(575,e,495,f)]. 102.09/102.29 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(575,e,496,f)]. 102.09/102.29 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(575,e,497,d)]. 102.09/102.29 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(575,e,498,f)]. 102.09/102.29 576 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(411,d,387,c)]. 102.09/102.29 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(576,e,490,c)]. 102.09/102.29 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(576,e,491,b)]. 102.09/102.29 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(576,e,492,h)]. 103.67/103.88 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(576,e,494,f)]. 103.67/103.88 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(576,e,495,f)]. 103.67/103.88 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(576,e,496,f)]. 103.67/103.88 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(576,e,498,f)]. 103.67/103.88 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(576,e,499,d)]. 103.67/103.88 577 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(411,d,388,c)]. 103.67/103.88 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(577,e,490,c)]. 103.67/103.88 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(577,e,491,b)]. 103.67/103.88 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(577,e,492,h)]. 103.67/103.88 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(577,e,494,f)]. 103.67/103.88 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(577,e,495,f)]. 105.69/105.89 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(577,e,496,f)]. 105.69/105.89 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(577,e,498,f)]. 105.69/105.89 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(577,e,499,d)]. 105.69/105.89 578 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(411,d,389,c)]. 105.69/105.89 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(578,e,490,c)]. 105.69/105.89 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(578,e,491,b)]. 105.69/105.89 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(578,e,492,h)]. 105.69/105.89 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(578,e,494,f)]. 105.69/105.89 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(578,e,495,f)]. 105.69/105.89 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(578,e,496,f)]. 105.69/105.89 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(578,e,498,f)]. 107.34/107.52 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(578,e,499,d)]. 107.34/107.52 579 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(411,d,390,c)]. 107.34/107.52 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(579,e,490,c)]. 107.34/107.52 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(579,e,491,b)]. 107.34/107.52 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(579,e,492,h)]. 107.34/107.52 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(579,e,494,f)]. 107.34/107.52 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(579,e,495,f)]. 107.34/107.52 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(579,e,496,f)]. 107.34/107.52 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(579,e,498,f)]. 107.34/107.52 580 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(412,d,387,c)]. 107.34/107.52 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(580,e,490,c)]. 107.34/107.52 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(580,e,491,b)]. 109.24/109.45 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(580,e,492,h)]. 109.24/109.45 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(580,e,493,b)]. 109.24/109.45 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(580,e,494,f)]. 109.24/109.45 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(580,e,495,f)]. 109.24/109.45 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(580,e,496,f)]. 109.24/109.45 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(580,e,497,d)]. 109.24/109.45 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(580,e,498,f)]. 109.24/109.45 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(580,e,499,d)]. 109.24/109.45 581 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(412,d,388,c)]. 109.24/109.45 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(581,e,490,c)]. 109.24/109.45 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(581,e,491,b)]. 109.24/109.45 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(581,e,492,h)]. 111.71/111.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(581,e,493,b)]. 111.71/111.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(581,e,494,f)]. 111.71/111.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(581,e,495,f)]. 111.71/111.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(581,e,496,f)]. 111.71/111.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(581,e,497,d)]. 111.71/111.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(581,e,498,f)]. 111.71/111.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(581,e,499,d)]. 111.71/111.92 582 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(412,d,389,c)]. 111.71/111.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(582,e,490,c)]. 111.71/111.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(582,e,491,b)]. 111.71/111.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(582,e,492,h)]. 111.71/111.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(582,e,493,b)]. 111.71/111.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(582,e,494,f)]. 114.42/114.66 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(582,e,495,f)]. 114.42/114.66 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(582,e,496,f)]. 114.42/114.66 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(582,e,497,d)]. 114.42/114.66 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(582,e,498,f)]. 114.42/114.66 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(582,e,499,d)]. 114.42/114.66 583 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(412,d,390,c)]. 114.42/114.66 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(583,e,490,c)]. 114.42/114.66 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(583,e,491,b)]. 114.42/114.66 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(583,e,492,h)]. 114.42/114.66 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(583,e,493,b)]. 114.42/114.66 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(583,e,494,f)]. 114.42/114.66 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(583,e,495,f)]. 116.81/117.03 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(583,e,496,f)]. 116.81/117.03 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(583,e,497,d)]. 116.81/117.03 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(583,e,498,f)]. 116.81/117.03 584 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(413,d,387,c)]. 116.81/117.03 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(584,e,490,c)]. 116.81/117.03 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(584,e,491,b)]. 116.81/117.03 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(584,e,492,h)]. 116.81/117.03 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(584,e,493,b)]. 116.81/117.03 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(584,e,494,f)]. 116.81/117.03 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(584,e,495,f)]. 116.81/117.03 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(584,e,496,f)]. 119.14/119.31 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(584,e,497,d)]. 119.14/119.31 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(584,e,498,f)]. 119.14/119.31 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(584,e,499,d)]. 119.14/119.31 585 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(413,d,388,c)]. 119.14/119.31 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(585,e,490,c)]. 119.14/119.31 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(585,e,491,b)]. 119.14/119.31 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(585,e,492,h)]. 119.14/119.31 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(585,e,493,b)]. 119.14/119.31 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(585,e,494,f)]. 119.14/119.31 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(585,e,495,f)]. 119.14/119.31 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(585,e,496,f)]. 119.14/119.31 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(585,e,497,d)]. 122.21/122.41 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(585,e,498,f)]. 122.21/122.41 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(585,e,499,d)]. 122.21/122.41 586 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(413,d,389,c)]. 122.21/122.41 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(586,e,490,c)]. 122.21/122.41 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(586,e,491,b)]. 122.21/122.41 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(586,e,492,h)]. 122.21/122.41 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(586,e,493,b)]. 122.21/122.41 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(586,e,494,f)]. 122.21/122.41 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(586,e,495,f)]. 122.21/122.41 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(586,e,496,f)]. 122.21/122.41 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(586,e,497,d)]. 122.21/122.41 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(586,e,498,f)]. 125.05/125.31 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(586,e,499,d)]. 125.05/125.31 587 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(413,d,390,c)]. 125.05/125.31 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(587,e,490,c)]. 125.05/125.31 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(587,e,491,b)]. 125.05/125.31 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(587,e,492,h)]. 125.05/125.31 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(587,e,493,b)]. 125.05/125.31 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(587,e,494,f)]. 125.05/125.31 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(587,e,495,f)]. 125.05/125.31 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(587,e,496,f)]. 125.05/125.31 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(587,e,497,d)]. 125.05/125.31 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(587,e,498,f)]. 127.14/127.36 588 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(414,d,387,c)]. 127.14/127.36 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(588,e,490,c)]. 127.14/127.36 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(588,e,491,b)]. 127.14/127.36 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(588,e,492,h)]. 127.14/127.36 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(588,e,493,b)]. 127.14/127.36 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(588,e,494,f)]. 127.14/127.36 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(588,e,495,f)]. 127.14/127.36 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(588,e,496,f)]. 127.14/127.36 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(588,e,497,d)]. 127.14/127.36 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(588,e,498,f)]. 127.14/127.36 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(588,e,499,d)]. 127.14/127.36 589 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(414,d,388,c)]. 129.55/129.72 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(589,e,490,c)]. 129.55/129.72 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(589,e,491,b)]. 129.55/129.72 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(589,e,492,h)]. 129.55/129.72 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(589,e,493,b)]. 129.55/129.72 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(589,e,494,f)]. 129.55/129.72 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(589,e,495,f)]. 129.55/129.72 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(589,e,496,f)]. 129.55/129.72 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(589,e,497,d)]. 129.55/129.72 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(589,e,498,f)]. 129.55/129.72 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(589,e,499,d)]. 129.55/129.72 590 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(414,d,389,c)]. 129.55/129.72 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(590,e,490,c)]. 132.25/132.49 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(590,e,491,b)]. 132.25/132.49 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(590,e,492,h)]. 132.25/132.49 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(590,e,493,b)]. 132.25/132.49 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(590,e,494,f)]. 132.25/132.49 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(590,e,495,f)]. 132.25/132.49 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(590,e,496,f)]. 132.25/132.49 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(590,e,497,d)]. 132.25/132.49 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(590,e,498,f)]. 132.25/132.49 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(590,e,499,d)]. 132.25/132.49 591 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(414,d,390,c)]. 132.25/132.49 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(591,e,490,c)]. 132.25/132.49 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(591,e,491,b)]. 134.74/134.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(591,e,492,h)]. 134.74/134.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(591,e,493,b)]. 134.74/134.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(591,e,494,f)]. 134.74/134.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(591,e,495,f)]. 134.74/134.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(591,e,496,f)]. 134.74/134.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(591,e,497,d)]. 134.74/134.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(591,e,498,f)]. 134.74/134.92 592 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(415,d,387,c)]. 134.74/134.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(592,e,490,c)]. 134.74/134.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(592,e,491,b)]. 134.74/134.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(592,e,492,h)]. 137.04/137.26 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(592,e,493,b)]. 137.04/137.26 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(592,e,494,f)]. 137.04/137.26 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(592,e,495,f)]. 137.04/137.26 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(592,e,496,f)]. 137.04/137.26 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(592,e,498,f)]. 137.04/137.26 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(592,e,499,d)]. 137.04/137.26 593 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(415,d,388,c)]. 137.04/137.26 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(593,e,490,c)]. 137.04/137.26 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(593,e,491,b)]. 137.04/137.26 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(593,e,492,h)]. 137.04/137.26 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(593,e,493,b)]. 137.04/137.26 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(593,e,494,f)]. 139.53/139.71 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(593,e,495,f)]. 139.53/139.71 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(593,e,496,f)]. 139.53/139.71 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(593,e,498,f)]. 139.53/139.71 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(593,e,499,d)]. 139.53/139.71 594 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(415,d,389,c)]. 139.53/139.71 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(594,e,490,c)]. 139.53/139.71 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(594,e,491,b)]. 139.53/139.71 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(594,e,492,h)]. 139.53/139.71 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(594,e,493,b)]. 139.53/139.71 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(594,e,494,f)]. 139.53/139.71 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(594,e,495,f)]. 142.73/142.89 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(594,e,496,f)]. 142.73/142.89 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(594,e,498,f)]. 142.73/142.89 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(594,e,499,d)]. 142.73/142.89 595 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(415,d,390,c)]. 142.73/142.89 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(595,e,490,c)]. 142.73/142.89 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(595,e,491,b)]. 142.73/142.89 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(595,e,492,h)]. 142.73/142.89 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(595,e,493,b)]. 142.73/142.89 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(595,e,494,f)]. 142.73/142.89 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(595,e,495,f)]. 142.73/142.89 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(595,e,496,f)]. 142.73/142.89 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(595,e,498,f)]. 144.54/144.72 596 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(416,d,387,c)]. 144.54/144.72 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(596,e,490,c)]. 144.54/144.72 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(596,e,491,b)]. 144.54/144.72 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(596,e,492,h)]. 144.54/144.72 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(596,e,493,b)]. 144.54/144.72 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(596,e,494,f)]. 144.54/144.72 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(596,e,495,f)]. 144.54/144.72 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(596,e,496,f)]. 144.54/144.72 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(596,e,497,d)]. 144.54/144.72 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(596,e,498,f)]. 144.54/144.72 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(596,e,499,d)]. 144.54/144.72 597 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(416,d,388,c)]. 146.74/146.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(597,e,490,c)]. 146.74/146.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(597,e,491,b)]. 146.74/146.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(597,e,492,h)]. 146.74/146.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(597,e,493,b)]. 146.74/146.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(597,e,494,f)]. 146.74/146.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(597,e,495,f)]. 146.74/146.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(597,e,496,f)]. 146.74/146.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(597,e,497,d)]. 146.74/146.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(597,e,498,f)]. 146.74/146.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(597,e,499,d)]. 146.74/146.92 598 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(416,d,389,c)]. 146.74/146.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(598,e,490,c)]. 146.74/146.92 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(598,e,491,b)]. 149.36/149.59 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(598,e,492,h)]. 149.36/149.59 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(598,e,493,b)]. 149.36/149.59 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(598,e,494,f)]. 149.36/149.59 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(598,e,495,f)]. 149.36/149.59 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(598,e,496,f)]. 149.36/149.59 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(598,e,497,d)]. 149.36/149.59 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(598,e,498,f)]. 149.36/149.59 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(598,e,499,d)]. 149.36/149.59 599 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(416,d,390,c)]. 149.36/149.59 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(599,e,490,c)]. 149.36/149.59 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(599,e,491,b)]. 149.36/149.59 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(599,e,492,h)]. 151.77/151.99 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(599,e,493,b)]. 151.77/151.99 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(599,e,494,f)]. 151.77/151.99 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(599,e,495,f)]. 151.77/151.99 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(599,e,496,f)]. 151.77/151.99 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(599,e,497,d)]. 151.77/151.99 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(599,e,498,f)]. 151.77/151.99 600 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(417,d,387,c)]. 151.77/151.99 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(600,e,490,c)]. 151.77/151.99 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(600,e,491,b)]. 151.77/151.99 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(600,e,492,h)]. 151.77/151.99 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(600,e,493,b)]. 151.77/151.99 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(600,e,494,f)]. 154.04/154.26 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(600,e,495,f)]. 154.04/154.26 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(600,e,496,f)]. 154.04/154.26 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(600,e,497,d)]. 154.04/154.26 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(600,e,498,f)]. 154.04/154.26 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(600,e,499,d)]. 154.04/154.26 601 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(417,d,388,c)]. 154.04/154.26 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(601,e,490,c)]. 154.04/154.26 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(601,e,491,b)]. 154.04/154.26 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(601,e,492,h)]. 154.04/154.26 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(601,e,493,b)]. 154.04/154.26 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(601,e,494,f)]. 156.95/157.16 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(601,e,495,f)]. 156.95/157.16 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(601,e,496,f)]. 156.95/157.16 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(601,e,497,d)]. 156.95/157.16 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(601,e,498,f)]. 156.95/157.16 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(601,e,499,d)]. 156.95/157.16 602 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(417,d,389,c)]. 156.95/157.16 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(602,e,490,c)]. 156.95/157.16 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(602,e,491,b)]. 156.95/157.16 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(602,e,492,h)]. 156.95/157.16 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(602,e,493,b)]. 156.95/157.16 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(602,e,494,f)]. 156.95/157.16 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(602,e,495,f)]. 159.95/160.14 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(602,e,496,f)]. 159.95/160.14 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(602,e,497,d)]. 159.95/160.14 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(602,e,498,f)]. 159.95/160.14 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(602,e,499,d)]. 159.95/160.14 603 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(417,d,390,c)]. 159.95/160.14 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(603,e,490,c)]. 159.95/160.14 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(603,e,491,b)]. 159.95/160.14 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(603,e,492,h)]. 159.95/160.14 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(603,e,493,b)]. 159.95/160.14 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(603,e,494,f)]. 159.95/160.14 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(603,e,495,f)]. 162.65/162.81 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(603,e,496,f)]. 162.65/162.81 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(603,e,497,d)]. 162.65/162.81 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(603,e,498,f)]. 162.65/162.81 604 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(418,d,387,c)]. 162.65/162.81 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(604,e,490,c)]. 162.65/162.81 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(604,e,491,b)]. 162.65/162.81 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(604,e,492,h)]. 162.65/162.81 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(604,e,493,b)]. 162.65/162.81 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(604,e,494,f)]. 162.65/162.81 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(604,e,495,f)]. 162.65/162.81 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(604,e,496,f)]. 162.65/162.81 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(604,e,497,d)]. 165.35/165.56 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(604,e,498,f)]. 165.35/165.56 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(604,e,499,d)]. 165.35/165.56 605 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(418,d,388,c)]. 165.35/165.56 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(605,e,490,c)]. 165.35/165.56 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(605,e,491,b)]. 165.35/165.56 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(605,e,492,h)]. 165.35/165.56 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(605,e,493,b)]. 165.35/165.56 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(605,e,494,f)]. 165.35/165.56 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(605,e,495,f)]. 165.35/165.56 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(605,e,496,f)]. 165.35/165.56 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(605,e,497,d)]. 165.35/165.56 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(605,e,498,f)]. 168.43/168.60 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(605,e,499,d)]. 168.43/168.60 606 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(418,d,389,c)]. 168.43/168.60 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(606,e,490,c)]. 168.43/168.60 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(606,e,491,b)]. 168.43/168.60 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(606,e,492,h)]. 168.43/168.60 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(606,e,493,b)]. 168.43/168.60 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(606,e,494,f)]. 168.43/168.60 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(606,e,495,f)]. 168.43/168.60 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(606,e,496,f)]. 168.43/168.60 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(606,e,497,d)]. 168.43/168.60 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(606,e,498,f)]. 168.43/168.60 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(606,e,499,d)]. 170.86/171.04 607 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(418,d,390,c)]. 170.86/171.04 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(607,e,490,c)]. 170.86/171.04 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(607,e,491,b)]. 170.86/171.04 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(607,e,492,h)]. 170.86/171.04 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(607,e,493,b)]. 170.86/171.04 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(607,e,494,f)]. 170.86/171.04 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(607,e,495,f)]. 170.86/171.04 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(607,e,496,f)]. 170.86/171.04 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(607,e,497,d)]. 170.86/171.04 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(607,e,498,f)]. 170.86/171.04 608 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(419,d,387,c)]. 170.86/171.04 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(608,e,490,c)]. 172.83/173.04 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(608,e,491,b)]. 172.83/173.04 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(608,e,492,h)]. 172.83/173.04 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(608,e,493,b)]. 172.83/173.04 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(608,e,494,f)]. 172.83/173.04 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(608,e,495,f)]. 172.83/173.04 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(608,e,496,f)]. 172.83/173.04 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(608,e,498,f)]. 172.83/173.04 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(608,e,499,d)]. 172.83/173.04 609 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(419,d,388,c)]. 172.83/173.04 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(609,e,490,c)]. 172.83/173.04 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(609,e,491,b)]. 175.37/175.61 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(609,e,492,h)]. 175.37/175.61 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(609,e,493,b)]. 175.37/175.61 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(609,e,494,f)]. 175.37/175.61 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(609,e,495,f)]. 175.37/175.61 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(609,e,496,f)]. 175.37/175.61 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(609,e,498,f)]. 175.37/175.61 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(609,e,499,d)]. 175.37/175.61 610 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(419,d,389,c)]. 175.37/175.61 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(610,e,490,c)]. 175.37/175.61 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(610,e,491,b)]. 175.37/175.61 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(610,e,492,h)]. 175.37/175.61 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(610,e,493,b)]. 178.16/178.38 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(610,e,494,f)]. 178.16/178.38 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(610,e,495,f)]. 178.16/178.38 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(610,e,496,f)]. 178.16/178.38 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(610,e,498,f)]. 178.16/178.38 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(610,e,499,d)]. 178.16/178.38 611 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(419,d,390,c)]. 178.16/178.38 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(611,e,490,c)]. 178.16/178.38 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(611,e,491,b)]. 178.16/178.38 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(611,e,492,h)]. 178.16/178.38 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(611,e,493,b)]. 178.16/178.38 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(611,e,494,f)]. 180.86/181.06 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(611,e,495,f)]. 180.86/181.06 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(611,e,496,f)]. 180.86/181.06 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(611,e,498,f)]. 180.86/181.06 612 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(420,d,387,c)]. 180.86/181.06 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(612,e,490,c)]. 180.86/181.06 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(612,e,491,b)]. 180.86/181.06 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(612,e,492,h)]. 180.86/181.06 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(612,e,493,b)]. 180.86/181.06 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(612,e,494,f)]. 180.86/181.06 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(612,e,495,f)]. 180.86/181.06 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(612,e,496,f)]. 180.86/181.06 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(612,e,497,d)]. 180.86/181.06 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(612,e,498,f)]. 183.16/183.38 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(612,e,499,d)]. 183.16/183.38 613 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(420,d,388,c)]. 183.16/183.38 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(613,e,490,c)]. 183.16/183.38 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(613,e,491,b)]. 183.16/183.38 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(613,e,492,h)]. 183.16/183.38 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(613,e,493,b)]. 183.16/183.38 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(613,e,494,f)]. 183.16/183.38 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(613,e,495,f)]. 183.16/183.38 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(613,e,496,f)]. 183.16/183.38 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(613,e,497,d)]. 183.16/183.38 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(613,e,498,f)]. 183.16/183.38 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(613,e,499,d)]. 183.16/183.38 614 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(420,d,389,c)]. 185.65/185.84 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(614,e,490,c)]. 185.65/185.84 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(614,e,491,b)]. 185.65/185.84 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(614,e,492,h)]. 185.65/185.84 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(614,e,493,b)]. 185.65/185.84 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(614,e,494,f)]. 185.65/185.84 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(614,e,495,f)]. 185.65/185.84 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(614,e,496,f)]. 185.65/185.84 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(614,e,497,d)]. 185.65/185.84 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(614,e,498,f)]. 185.65/185.84 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(614,e,499,d)]. 185.65/185.84 615 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(420,d,390,c)]. 185.65/185.84 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(615,e,490,c)]. 185.65/185.84 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(615,e,491,b)]. 188.22/188.40 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(615,e,492,h)]. 188.22/188.40 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(615,e,493,b)]. 188.22/188.40 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(615,e,494,f)]. 188.22/188.40 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(615,e,495,f)]. 188.22/188.40 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(615,e,496,f)]. 188.22/188.40 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(615,e,497,d)]. 188.22/188.40 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(615,e,498,f)]. 188.22/188.40 616 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(421,d,387,c)]. 188.22/188.40 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(616,e,490,c)]. 188.22/188.40 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(616,e,491,b)]. 188.22/188.40 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(616,e,492,h)]. 188.22/188.40 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(616,e,493,b)]. 188.22/188.40 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(616,e,494,f)]. 190.76/190.96 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(616,e,495,f)]. 190.76/190.96 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(616,e,496,f)]. 190.76/190.96 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(616,e,497,d)]. 190.76/190.96 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(616,e,498,f)]. 190.76/190.96 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(616,e,499,d)]. 190.76/190.96 617 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(421,d,388,c)]. 190.76/190.96 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(617,e,490,c)]. 190.76/190.96 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(617,e,491,b)]. 190.76/190.96 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(617,e,492,h)]. 190.76/190.96 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(617,e,493,b)]. 190.76/190.96 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(617,e,494,f)]. 190.76/190.96 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(617,e,495,f)]. 193.66/193.88 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(617,e,496,f)]. 193.66/193.88 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(617,e,497,d)]. 193.66/193.88 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(617,e,498,f)]. 193.66/193.88 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(617,e,499,d)]. 193.66/193.88 618 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(421,d,389,c)]. 193.66/193.88 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(618,e,490,c)]. 193.66/193.88 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(618,e,491,b)]. 193.66/193.88 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(618,e,492,h)]. 193.66/193.88 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(618,e,493,b)]. 193.66/193.88 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(618,e,494,f)]. 193.66/193.88 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(618,e,495,f)]. 193.66/193.88 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(618,e,496,f)]. 196.96/197.15 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(618,e,497,d)]. 196.96/197.15 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(618,e,498,f)]. 196.96/197.15 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(618,e,499,d)]. 196.96/197.15 619 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(421,d,390,c)]. 196.96/197.15 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(619,e,490,c)]. 196.96/197.15 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(619,e,491,b)]. 196.96/197.15 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(619,e,492,h)]. 196.96/197.15 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(619,e,493,b)]. 196.96/197.15 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(619,e,494,f)]. 196.96/197.15 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(619,e,495,f)]. 196.96/197.15 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(619,e,496,f)]. 196.96/197.15 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(619,e,497,d)]. 199.63/199.79 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(619,e,498,f)]. 199.63/199.79 620 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(422,d,387,c)]. 199.63/199.79 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(620,e,490,c)]. 199.63/199.79 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(620,e,491,b)]. 199.63/199.79 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(620,e,492,h)]. 199.63/199.79 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(620,e,493,b)]. 199.63/199.79 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(620,e,494,f)]. 199.63/199.79 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(620,e,495,f)]. 199.63/199.79 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(620,e,496,f)]. 199.63/199.79 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(620,e,497,d)]. 199.63/199.79 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(620,e,498,f)]. 199.63/199.79 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(620,e,499,d)]. 202.06/202.24 621 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(422,d,388,c)]. 202.06/202.24 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(621,e,490,c)]. 202.06/202.24 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(621,e,491,b)]. 202.06/202.24 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(621,e,492,h)]. 202.06/202.24 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(621,e,493,b)]. 202.06/202.24 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(621,e,494,f)]. 202.06/202.24 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(621,e,495,f)]. 202.06/202.24 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(621,e,496,f)]. 202.06/202.24 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(621,e,497,d)]. 202.06/202.24 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(621,e,498,f)]. 202.06/202.24 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(621,e,499,d)]. 202.06/202.24 622 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(422,d,389,c)]. 202.06/202.24 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(622,e,490,c)]. 204.85/205.05 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(622,e,491,b)]. 204.85/205.05 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(622,e,492,h)]. 204.85/205.05 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(622,e,493,b)]. 204.85/205.05 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(622,e,494,f)]. 204.85/205.05 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(622,e,495,f)]. 204.85/205.05 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(622,e,496,f)]. 204.85/205.05 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(622,e,497,d)]. 204.85/205.05 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(622,e,498,f)]. 204.85/205.05 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(622,e,499,d)]. 204.85/205.05 623 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(422,d,390,c)]. 204.85/205.05 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(623,e,490,c)]. 204.85/205.05 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(623,e,491,b)]. 207.47/207.68 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(623,e,492,h)]. 207.47/207.68 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(623,e,493,b)]. 207.47/207.68 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(623,e,494,f)]. 207.47/207.68 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(623,e,495,f)]. 207.47/207.68 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(623,e,496,f)]. 207.47/207.68 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(623,e,497,d)]. 207.47/207.68 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(623,e,498,f)]. 207.47/207.68 624 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(423,d,387,c)]. 207.47/207.68 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(624,e,490,c)]. 207.47/207.68 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(624,e,491,b)]. 207.47/207.68 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(624,e,492,h)]. 207.47/207.68 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(624,e,493,b)]. 210.04/210.23 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(624,e,494,f)]. 210.04/210.23 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(624,e,495,f)]. 210.04/210.23 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(624,e,496,f)]. 210.04/210.23 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(624,e,498,f)]. 210.04/210.23 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(624,e,499,d)]. 210.04/210.23 625 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(423,d,388,c)]. 210.04/210.23 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(625,e,490,c)]. 210.04/210.23 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(625,e,491,b)]. 210.04/210.23 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(625,e,492,h)]. 210.04/210.23 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(625,e,493,b)]. 210.04/210.23 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(625,e,494,f)]. 210.04/210.23 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(625,e,495,f)]. 213.34/213.57 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(625,e,496,f)]. 213.34/213.57 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(625,e,498,f)]. 213.34/213.57 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(625,e,499,d)]. 213.34/213.57 626 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(423,d,389,c)]. 213.34/213.57 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(626,e,490,c)]. 213.34/213.57 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(626,e,491,b)]. 213.34/213.57 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(626,e,492,h)]. 213.34/213.57 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(626,e,493,b)]. 213.34/213.57 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(626,e,494,f)]. 213.34/213.57 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(626,e,495,f)]. 213.34/213.57 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(626,e,496,f)]. 213.34/213.57 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(626,e,498,f)]. 213.34/213.57 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(626,e,499,d)]. 215.42/215.62 627 -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(423,d,390,c)]. 215.42/215.62 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(627,e,490,c)]. 215.42/215.62 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(627,e,491,b)]. 215.42/215.62 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(627,e,492,h)]. 215.42/215.62 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(627,e,493,b)]. 215.42/215.62 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(627,e,494,f)]. 215.42/215.62 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(627,e,495,f)]. 215.42/215.62 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(627,e,496,f)]. 215.42/215.62 Derived: -relation(A) | in(f97(A),relation_field(A)) | -relation(A) | -reflexive(A) | -relation(A) | f78(A) != f77(A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(627,e,498,f)]. 215.42/215.62 628 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(424,d,387,c)]. 215.42/215.62 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(628,e,490,c)]. 215.42/215.62 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(628,e,491,b)]. 216.74/216.91 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(628,e,492,h)]. 216.74/216.91 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(628,e,494,f)]. 216.74/216.91 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(628,e,495,f)]. 216.74/216.91 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(628,e,496,f)]. 216.74/216.91 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(628,e,497,d)]. 216.74/216.91 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(628,e,498,f)]. 216.74/216.91 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(628,e,499,d)]. 216.74/216.91 629 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(424,d,388,c)]. 216.74/216.91 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(629,e,490,c)]. 216.74/216.91 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(629,e,491,b)]. 216.74/216.91 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(629,e,492,h)]. 216.74/216.91 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(629,e,494,f)]. 218.55/218.72 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(629,e,495,f)]. 218.55/218.72 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(629,e,496,f)]. 218.55/218.72 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(629,e,497,d)]. 218.55/218.72 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(629,e,498,f)]. 218.55/218.72 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(629,e,499,d)]. 218.55/218.72 630 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(424,d,389,c)]. 218.55/218.72 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(630,e,490,c)]. 218.55/218.72 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(630,e,491,b)]. 218.55/218.72 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(630,e,492,h)]. 218.55/218.72 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(630,e,494,f)]. 218.55/218.72 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(630,e,495,f)]. 218.55/218.72 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(630,e,496,f)]. 218.55/218.72 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(630,e,497,d)]. 220.36/220.55 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(630,e,498,f)]. 220.36/220.55 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(630,e,499,d)]. 220.36/220.55 631 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(424,d,390,c)]. 220.36/220.55 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(631,e,490,c)]. 220.36/220.55 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(631,e,491,b)]. 220.36/220.55 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(631,e,492,h)]. 220.36/220.55 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(631,e,494,f)]. 220.36/220.55 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(631,e,495,f)]. 220.36/220.55 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(631,e,496,f)]. 220.36/220.55 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(631,e,497,d)]. 220.36/220.55 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(631,e,498,f)]. 220.36/220.55 632 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(425,d,387,c)]. 221.65/221.87 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(632,e,490,c)]. 221.65/221.87 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(632,e,491,b)]. 221.65/221.87 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(632,e,492,h)]. 221.65/221.87 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(632,e,494,f)]. 221.65/221.87 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(632,e,495,f)]. 221.65/221.87 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(632,e,496,f)]. 221.65/221.87 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(632,e,497,d)]. 221.65/221.87 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(632,e,498,f)]. 221.65/221.87 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(632,e,499,d)]. 221.65/221.87 633 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(425,d,388,c)]. 221.65/221.87 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(633,e,490,c)]. 221.65/221.87 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(633,e,491,b)]. 223.36/223.53 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(633,e,492,h)]. 223.36/223.53 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(633,e,494,f)]. 223.36/223.53 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(633,e,495,f)]. 223.36/223.53 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(633,e,496,f)]. 223.36/223.53 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(633,e,497,d)]. 223.36/223.53 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(633,e,498,f)]. 223.36/223.53 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(633,e,499,d)]. 223.36/223.53 634 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(425,d,389,c)]. 223.36/223.53 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(634,e,490,c)]. 223.36/223.53 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(634,e,491,b)]. 223.36/223.53 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(634,e,492,h)]. 225.75/225.92 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(634,e,494,f)]. 225.75/225.92 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(634,e,495,f)]. 225.75/225.92 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(634,e,496,f)]. 225.75/225.92 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(634,e,497,d)]. 225.75/225.92 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(634,e,498,f)]. 225.75/225.92 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(634,e,499,d)]. 225.75/225.92 635 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(425,d,390,c)]. 225.75/225.92 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(635,e,490,c)]. 225.75/225.92 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(635,e,491,b)]. 225.75/225.92 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(635,e,492,h)]. 225.75/225.92 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(635,e,494,f)]. 225.75/225.92 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(635,e,495,f)]. 227.66/227.85 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(635,e,496,f)]. 227.66/227.85 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(635,e,497,d)]. 227.66/227.85 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(635,e,498,f)]. 227.66/227.85 636 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(426,d,387,c)]. 227.66/227.85 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(636,e,490,c)]. 227.66/227.85 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(636,e,491,b)]. 227.66/227.85 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(636,e,492,h)]. 227.66/227.85 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(636,e,494,f)]. 227.66/227.85 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(636,e,495,f)]. 227.66/227.85 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(636,e,496,f)]. 227.66/227.85 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(636,e,497,d)]. 227.66/227.85 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(636,e,498,f)]. 229.32/229.49 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(636,e,499,d)]. 229.32/229.49 637 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(426,d,388,c)]. 229.32/229.49 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(637,e,490,c)]. 229.32/229.49 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(637,e,491,b)]. 229.32/229.49 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(637,e,492,h)]. 229.32/229.49 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(637,e,494,f)]. 229.32/229.49 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(637,e,495,f)]. 229.32/229.49 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(637,e,496,f)]. 229.32/229.49 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(637,e,497,d)]. 229.32/229.49 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(637,e,498,f)]. 229.32/229.49 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(637,e,499,d)]. 229.32/229.49 638 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(426,d,389,c)]. 231.16/231.38 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(638,e,490,c)]. 231.16/231.38 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(638,e,491,b)]. 231.16/231.38 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(638,e,492,h)]. 231.16/231.38 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(638,e,494,f)]. 231.16/231.38 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(638,e,495,f)]. 231.16/231.38 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(638,e,496,f)]. 231.16/231.38 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(638,e,497,d)]. 231.16/231.38 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(638,e,498,f)]. 231.16/231.38 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(638,e,499,d)]. 231.16/231.38 639 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(426,d,390,c)]. 231.16/231.38 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(639,e,490,c)]. 231.16/231.38 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(639,e,491,b)]. 232.95/233.11 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(639,e,492,h)]. 232.95/233.11 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(639,e,494,f)]. 232.95/233.11 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(639,e,495,f)]. 232.95/233.11 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(639,e,496,f)]. 232.95/233.11 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(639,e,497,d)]. 232.95/233.11 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(639,e,498,f)]. 232.95/233.11 640 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(427,d,387,c)]. 232.95/233.11 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(640,e,490,c)]. 232.95/233.11 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(640,e,491,b)]. 232.95/233.11 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(640,e,492,h)]. 232.95/233.11 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(640,e,494,f)]. 234.77/234.95 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(640,e,495,f)]. 234.77/234.95 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(640,e,496,f)]. 234.77/234.95 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(640,e,498,f)]. 234.77/234.95 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(640,e,499,d)]. 234.77/234.95 641 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(427,d,388,c)]. 234.77/234.95 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(641,e,490,c)]. 234.77/234.95 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(641,e,491,b)]. 234.77/234.95 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(641,e,492,h)]. 234.77/234.95 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(641,e,494,f)]. 234.77/234.95 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(641,e,495,f)]. 234.77/234.95 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(641,e,496,f)]. 234.77/234.95 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(641,e,498,f)]. 236.55/236.71 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(641,e,499,d)]. 236.55/236.71 642 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(427,d,389,c)]. 236.55/236.71 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(642,e,490,c)]. 236.55/236.71 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(642,e,491,b)]. 236.55/236.71 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(642,e,492,h)]. 236.55/236.71 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(642,e,494,f)]. 236.55/236.71 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(642,e,495,f)]. 236.55/236.71 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(642,e,496,f)]. 236.55/236.71 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(642,e,498,f)]. 236.55/236.71 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(642,e,499,d)]. 236.55/236.71 643 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(427,d,390,c)]. 236.55/236.71 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(643,e,490,c)]. 238.24/238.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(643,e,491,b)]. 238.24/238.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(643,e,492,h)]. 238.24/238.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(643,e,494,f)]. 238.24/238.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(643,e,495,f)]. 238.24/238.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(643,e,496,f)]. 238.24/238.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | -is_antisymmetric_in(A,relation_field(A)) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(643,e,498,f)]. 238.24/238.41 644 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(428,d,387,c)]. 238.24/238.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(644,e,490,c)]. 238.24/238.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(644,e,491,b)]. 238.24/238.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(644,e,492,h)]. 238.24/238.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(644,e,493,b)]. 238.24/238.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(644,e,494,f)]. 240.47/240.71 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(644,e,495,f)]. 240.47/240.71 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(644,e,496,f)]. 240.47/240.71 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(644,e,497,d)]. 240.47/240.71 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(644,e,498,f)]. 240.47/240.71 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(644,e,499,d)]. 240.47/240.71 645 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(428,d,388,c)]. 240.47/240.71 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(645,e,490,c)]. 240.47/240.71 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(645,e,491,b)]. 240.47/240.71 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(645,e,492,h)]. 240.47/240.71 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(645,e,493,b)]. 240.47/240.71 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(645,e,494,f)]. 240.47/240.71 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(645,e,495,f)]. 240.47/240.71 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(645,e,496,f)]. 242.86/243.08 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(645,e,497,d)]. 242.86/243.08 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(645,e,498,f)]. 242.86/243.08 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(645,e,499,d)]. 242.86/243.08 646 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(428,d,389,c)]. 242.86/243.08 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(646,e,490,c)]. 242.86/243.08 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(646,e,491,b)]. 242.86/243.08 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(646,e,492,h)]. 242.86/243.08 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(646,e,493,b)]. 242.86/243.08 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(646,e,494,f)]. 242.86/243.08 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(646,e,495,f)]. 242.86/243.08 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(646,e,496,f)]. 242.86/243.08 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(646,e,497,d)]. 245.56/245.80 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(646,e,498,f)]. 245.56/245.80 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(646,e,499,d)]. 245.56/245.80 647 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(428,d,390,c)]. 245.56/245.80 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(647,e,490,c)]. 245.56/245.80 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(647,e,491,b)]. 245.56/245.80 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(647,e,492,h)]. 245.56/245.80 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(647,e,493,b)]. 245.56/245.80 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(647,e,494,f)]. 245.56/245.80 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(647,e,495,f)]. 245.56/245.80 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(647,e,496,f)]. 245.56/245.80 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(647,e,497,d)]. 245.56/245.80 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(647,e,498,f)]. 245.56/245.80 648 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(429,d,387,c)]. 247.64/247.80 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(648,e,490,c)]. 247.64/247.80 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(648,e,491,b)]. 247.64/247.80 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(648,e,492,h)]. 247.64/247.80 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(648,e,493,b)]. 247.64/247.80 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(648,e,494,f)]. 247.64/247.80 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(648,e,495,f)]. 247.64/247.80 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(648,e,496,f)]. 247.64/247.80 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(648,e,497,d)]. 247.64/247.80 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(648,e,498,f)]. 247.64/247.80 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(648,e,499,d)]. 247.64/247.80 649 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(429,d,388,c)]. 247.64/247.80 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(649,e,490,c)]. 249.93/250.16 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(649,e,491,b)]. 249.93/250.16 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(649,e,492,h)]. 249.93/250.16 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(649,e,493,b)]. 249.93/250.16 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(649,e,494,f)]. 249.93/250.16 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(649,e,495,f)]. 249.93/250.16 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(649,e,496,f)]. 249.93/250.16 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(649,e,497,d)]. 249.93/250.16 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(649,e,498,f)]. 249.93/250.16 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(649,e,499,d)]. 249.93/250.16 650 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(429,d,389,c)]. 249.93/250.16 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(650,e,490,c)]. 249.93/250.16 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(650,e,491,b)]. 252.93/253.10 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(650,e,492,h)]. 252.93/253.10 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(650,e,493,b)]. 252.93/253.10 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(650,e,494,f)]. 252.93/253.10 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(650,e,495,f)]. 252.93/253.10 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(650,e,496,f)]. 252.93/253.10 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(650,e,497,d)]. 252.93/253.10 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(650,e,498,f)]. 252.93/253.10 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(650,e,499,d)]. 252.93/253.10 651 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(429,d,390,c)]. 252.93/253.10 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(651,e,490,c)]. 252.93/253.10 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(651,e,491,b)]. 252.93/253.10 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(651,e,492,h)]. 255.46/255.69 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(651,e,493,b)]. 255.46/255.69 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(651,e,494,f)]. 255.46/255.69 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(651,e,495,f)]. 255.46/255.69 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(651,e,496,f)]. 255.46/255.69 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(651,e,497,d)]. 255.46/255.69 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(651,e,498,f)]. 255.46/255.69 652 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(430,d,387,c)]. 255.46/255.69 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(652,e,490,c)]. 255.46/255.69 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(652,e,491,b)]. 255.46/255.69 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(652,e,492,h)]. 255.46/255.69 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(652,e,493,b)]. 255.46/255.69 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(652,e,494,f)]. 257.84/258.07 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(652,e,495,f)]. 257.84/258.07 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(652,e,496,f)]. 257.84/258.07 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(652,e,497,d)]. 257.84/258.07 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(652,e,498,f)]. 257.84/258.07 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(652,e,499,d)]. 257.84/258.07 653 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(430,d,388,c)]. 257.84/258.07 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(653,e,490,c)]. 257.84/258.07 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(653,e,491,b)]. 257.84/258.07 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(653,e,492,h)]. 257.84/258.07 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(653,e,493,b)]. 257.84/258.07 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(653,e,494,f)]. 257.84/258.07 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(653,e,495,f)]. 260.55/260.77 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(653,e,496,f)]. 260.55/260.77 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(653,e,497,d)]. 260.55/260.77 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(653,e,498,f)]. 260.67/260.86 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(653,e,499,d)]. 260.67/260.86 654 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(430,d,389,c)]. 260.67/260.86 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(654,e,490,c)]. 260.67/260.86 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(654,e,491,b)]. 260.67/260.86 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(654,e,492,h)]. 260.67/260.86 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(654,e,493,b)]. 260.67/260.86 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(654,e,494,f)]. 260.67/260.86 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(654,e,495,f)]. 260.67/260.86 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(654,e,496,f)]. 263.97/264.17 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(654,e,497,d)]. 263.97/264.17 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(654,e,498,f)]. 263.97/264.17 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(654,e,499,d)]. 263.97/264.17 655 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(430,d,390,c)]. 263.97/264.17 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(655,e,490,c)]. 263.97/264.17 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(655,e,491,b)]. 263.97/264.17 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(655,e,492,h)]. 263.97/264.17 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(655,e,493,b)]. 263.97/264.17 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(655,e,494,f)]. 263.97/264.17 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(655,e,495,f)]. 263.97/264.17 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(655,e,496,f)]. 263.97/264.17 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(655,e,497,d)]. 263.97/264.17 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(655,e,498,f)]. 265.76/265.98 656 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(431,d,387,c)]. 265.76/265.98 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(656,e,490,c)]. 265.76/265.98 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(656,e,491,b)]. 265.76/265.98 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(656,e,492,h)]. 265.76/265.98 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(656,e,493,b)]. 265.76/265.98 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(656,e,494,f)]. 265.76/265.98 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(656,e,495,f)]. 265.76/265.98 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(656,e,496,f)]. 265.76/265.98 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(656,e,498,f)]. 265.76/265.98 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(656,e,499,d)]. 265.76/265.98 657 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(431,d,388,c)]. 265.76/265.98 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(657,e,490,c)]. 268.04/268.26 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(657,e,491,b)]. 268.04/268.26 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(657,e,492,h)]. 268.04/268.26 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(657,e,493,b)]. 268.04/268.26 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(657,e,494,f)]. 268.04/268.26 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(657,e,495,f)]. 268.04/268.26 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(657,e,496,f)]. 268.04/268.26 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(657,e,498,f)]. 268.04/268.26 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(657,e,499,d)]. 268.04/268.26 658 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(431,d,389,c)]. 268.04/268.26 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(658,e,490,c)]. 268.04/268.26 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(658,e,491,b)]. 268.04/268.26 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(658,e,492,h)]. 270.87/271.04 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(658,e,493,b)]. 270.87/271.04 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(658,e,494,f)]. 270.87/271.04 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(658,e,495,f)]. 271.04/271.24 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(658,e,496,f)]. 271.04/271.24 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(658,e,498,f)]. 271.04/271.24 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(658,e,499,d)]. 271.04/271.24 659 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(431,d,390,c)]. 271.04/271.24 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(659,e,490,c)]. 271.04/271.24 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(659,e,491,b)]. 271.04/271.24 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(659,e,492,h)]. 271.04/271.24 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(659,e,493,b)]. 271.04/271.24 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(659,e,494,f)]. 273.07/273.28 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(659,e,495,f)]. 273.07/273.28 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(659,e,496,f)]. 273.07/273.28 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f77(A),f78(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(659,e,498,f)]. 273.07/273.28 660 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(432,d,387,c)]. 273.07/273.28 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(660,e,490,c)]. 273.07/273.28 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(660,e,491,b)]. 273.07/273.28 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(660,e,492,h)]. 273.07/273.28 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(660,e,493,b)]. 273.07/273.28 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(660,e,494,f)]. 273.07/273.28 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(660,e,495,f)]. 273.07/273.28 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(660,e,496,f)]. 273.07/273.28 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(660,e,497,d)]. 275.65/275.84 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(660,e,498,f)]. 275.65/275.84 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(660,e,499,d)]. 275.65/275.84 661 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(432,d,388,c)]. 275.65/275.84 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(661,e,490,c)]. 275.65/275.84 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(661,e,491,b)]. 275.65/275.84 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(661,e,492,h)]. 275.65/275.84 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(661,e,493,b)]. 275.65/275.84 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(661,e,494,f)]. 275.65/275.84 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(661,e,495,f)]. 275.65/275.84 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(661,e,496,f)]. 275.65/275.84 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(661,e,497,d)]. 275.65/275.84 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(661,e,498,f)]. 275.65/275.84 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(661,e,499,d)]. 277.98/278.19 662 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(432,d,389,c)]. 277.98/278.19 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(662,e,490,c)]. 277.98/278.19 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(662,e,491,b)]. 277.98/278.19 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(662,e,492,h)]. 277.98/278.19 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(662,e,493,b)]. 277.98/278.19 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(662,e,494,f)]. 277.98/278.19 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(662,e,495,f)]. 277.98/278.19 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(662,e,496,f)]. 277.98/278.19 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(662,e,497,d)]. 277.98/278.19 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(662,e,498,f)]. 277.98/278.19 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(662,e,499,d)]. 277.98/278.19 663 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(432,d,390,c)]. 277.98/278.19 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(663,e,490,c)]. 280.26/280.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(663,e,491,b)]. 280.26/280.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(663,e,492,h)]. 280.26/280.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(663,e,493,b)]. 280.26/280.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(663,e,494,f)]. 280.26/280.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(663,e,495,f)]. 280.26/280.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(663,e,496,f)]. 280.26/280.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(663,e,497,d)]. 280.26/280.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | empty_set != f29(A) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(663,e,498,f)]. 280.26/280.41 664 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(433,d,387,c)]. 280.26/280.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(664,e,490,c)]. 280.26/280.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(664,e,491,b)]. 280.26/280.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(664,e,492,h)]. 282.55/282.70 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(664,e,493,b)]. 282.55/282.70 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(664,e,494,f)]. 282.55/282.70 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(664,e,495,f)]. 282.55/282.70 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(664,e,496,f)]. 282.55/282.70 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(664,e,497,d)]. 282.55/282.70 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(664,e,498,f)]. 282.55/282.70 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(664,e,499,d)]. 282.55/282.70 665 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(433,d,388,c)]. 282.55/282.70 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(665,e,490,c)]. 282.55/282.70 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(665,e,491,b)]. 282.55/282.70 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(665,e,492,h)]. 282.55/282.70 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(665,e,493,b)]. 285.25/285.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(665,e,494,f)]. 285.25/285.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(665,e,495,f)]. 285.25/285.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(665,e,496,f)]. 285.25/285.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(665,e,497,d)]. 285.25/285.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(665,e,498,f)]. 285.25/285.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(665,e,499,d)]. 285.25/285.41 666 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(433,d,389,c)]. 285.25/285.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(666,e,490,c)]. 285.25/285.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(666,e,491,b)]. 285.25/285.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(666,e,492,h)]. 285.25/285.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(666,e,493,b)]. 285.25/285.41 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(666,e,494,f)]. 288.47/288.62 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(666,e,495,f)]. 288.47/288.62 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(666,e,496,f)]. 288.47/288.62 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(666,e,497,d)]. 288.47/288.62 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(666,e,498,f)]. 288.47/288.62 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(666,e,499,d)]. 288.47/288.62 667 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(433,d,390,c)]. 288.47/288.62 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(667,e,490,c)]. 288.47/288.62 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(667,e,491,b)]. 288.47/288.62 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(C,relation_field(A)) | C = D | in(ordered_pair(C,D),A) | in(ordered_pair(D,C),A) | -in(D,relation_field(A)) | -relation(A). [resolve(667,e,492,h)]. 288.47/288.62 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(667,e,493,b)]. 288.47/288.62 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,C),A) | D = C | -relation(A). [resolve(667,e,494,f)]. 288.47/288.62 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = C | disjoint(fiber(A,f30(A,C)),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(667,e,495,f)]. 290.97/291.19 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = C | in(f30(A,C),C) | -subset(C,relation_field(A)) | -relation(A). [resolve(667,e,496,f)]. 290.97/291.19 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(667,e,497,d)]. 290.97/291.19 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -disjoint(fiber(A,B),f29(A)) | -in(B,f29(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(C,D),A) | -in(ordered_pair(D,E),A) | in(ordered_pair(C,E),A) | -relation(A). [resolve(667,e,498,f)]. 290.97/291.19 668 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(434,d,387,c)]. 290.97/291.19 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(668,e,490,c)]. 290.97/291.19 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(668,e,491,b)]. 290.97/291.19 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(668,e,492,h)]. 290.97/291.19 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(668,e,493,b)]. 290.97/291.19 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(668,e,494,f)]. 290.97/291.19 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(668,e,495,f)]. 290.97/291.19 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(668,e,496,f)]. 290.97/291.19 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(668,e,497,d)]. 293.66/293.84 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(668,e,498,f)]. 293.66/293.84 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(668,e,499,d)]. 293.66/293.84 669 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A). [resolve(434,d,388,c)]. 293.66/293.84 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(669,e,490,c)]. 293.66/293.84 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(669,e,491,b)]. 293.66/293.84 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(669,e,492,h)]. 293.66/293.84 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(669,e,493,b)]. 293.66/293.84 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(669,e,494,f)]. 293.66/293.84 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(669,e,495,f)]. 293.66/293.84 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(669,e,496,f)]. 293.66/293.84 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(669,e,497,d)]. 293.66/293.84 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(669,e,498,f)]. 296.57/296.78 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | in(ordered_pair(f40(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(669,e,499,d)]. 296.57/296.78 670 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A). [resolve(434,d,389,c)]. 296.57/296.78 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(670,e,490,c)]. 296.57/296.78 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(670,e,491,b)]. 296.57/296.78 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(670,e,492,h)]. 296.57/296.78 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(670,e,493,b)]. 296.57/296.78 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(670,e,494,f)]. 296.57/296.78 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(670,e,495,f)]. 296.57/296.78 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(670,e,496,f)]. 296.57/296.78 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(670,e,497,d)]. 296.57/296.78 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(670,e,498,f)]. 296.57/296.78 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -in(ordered_pair(f39(A),f41(A)),A) | -relation(A) | is_transitive_in(A,relation_field(A)) | -relation(A). [resolve(670,e,499,d)]. 296.57/296.78 671 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)). [resolve(434,d,390,c)]. 299.06/299.22 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | well_orders(A,relation_field(A)). [resolve(671,e,490,c)]. 299.06/299.22 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_connected_in(A,relation_field(A)). [resolve(671,e,491,b)]. 299.06/299.22 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(B,relation_field(A)) | B = C | in(ordered_pair(B,C),A) | in(ordered_pair(C,B),A) | -in(C,relation_field(A)) | -relation(A). [resolve(671,e,492,h)]. 299.06/299.22 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -relation(A) | is_antisymmetric_in(A,relation_field(A)). [resolve(671,e,493,b)]. 299.06/299.22 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,B),A) | C = B | -relation(A). [resolve(671,e,494,f)]. 299.06/299.22 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | disjoint(fiber(A,f30(A,B)),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(671,e,495,f)]. 299.06/299.22 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | empty_set = B | in(f30(A,B),B) | -subset(B,relation_field(A)) | -relation(A). [resolve(671,e,496,f)]. 299.06/299.22 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | is_well_founded_in(A,relation_field(A)) | -relation(A). [resolve(671,e,497,d)]. 299.06/299.22 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | subset(f29(A),relation_field(A)) | -relation(A) | -is_transitive_in(A,relation_field(A)) | -relation(A) | -in(ordered_pair(B,C),A) | -in(ordered_pair(C,D),A) | in(ordered_pair(B,D),A) | -relation(A). [resolve(671,e,498,f)]. 299.06/299.22 672 -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | well_ordering(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A). [resolve(435,d,387,c)]. 299.06/299.22 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_founded_in(A,relation_field(A)) | -relation(A) | in(ordered_pair(f39(A),f40(A)),A) | -relation(A) | well_orders(A,relation_field(A)). [resolve(672,e,490,c)]. 299.06/299.22 Derived: -relation(A) | f97(A) != f96(A) | -relation(A) | -reflexive(A) | -relation(A) | in(ordered_pair(f78(A),f77(A)),A) | -relation(A) | -is_well_foundedCputime limit exceeded (core dumped) 300.07/300.23 EOF