TSTP Solution File: NLP211-1 by iProverMo---2.5-0.1
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%------------------------------------------------------------------------------
% File : iProverMo---2.5-0.1
% Problem : NLP211-1 : TPTP v8.1.0. Released v2.4.0.
% Transfm : none
% Format : tptp:raw
% Command : iprover_modulo %s %d
% Computer : n005.cluster.edu
% Model : x86_64 x86_64
% CPU : Intel(R) Xeon(R) CPU E5-2620 v4 2.10GHz
% Memory : 8042.1875MB
% OS : Linux 3.10.0-693.el7.x86_64
% CPULimit : 300s
% WCLimit : 600s
% DateTime : Mon Jul 18 02:42:25 EDT 2022
% Result : Unknown 194.46s 194.64s
% Output : None
% Verified :
% SZS Type : -
% Comments :
%------------------------------------------------------------------------------
%----No solution output by system
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.07/0.12 % Problem : NLP211-1 : TPTP v8.1.0. Released v2.4.0.
% 0.07/0.13 % Command : iprover_modulo %s %d
% 0.13/0.34 % Computer : n005.cluster.edu
% 0.13/0.34 % Model : x86_64 x86_64
% 0.13/0.34 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.13/0.34 % Memory : 8042.1875MB
% 0.13/0.34 % OS : Linux 3.10.0-693.el7.x86_64
% 0.13/0.34 % CPULimit : 300
% 0.13/0.34 % WCLimit : 600
% 0.13/0.34 % DateTime : Thu Jun 30 23:51:53 EDT 2022
% 0.13/0.34 % CPUTime :
% 0.13/0.35 % Running in mono-core mode
% 0.20/0.42 % Orienting using strategy Equiv(ClausalAll)
% 0.20/0.42 % Orientation found
% 0.20/0.42 % Executing iprover_moduloopt --modulo true --schedule none --sub_typing false --res_to_prop_solver none --res_prop_simpl_given false --res_lit_sel kbo_max --large_theory_mode false --res_time_limit 1000 --res_orphan_elimination false --prep_sem_filter none --prep_unflatten false --comb_res_mult 1000 --comb_inst_mult 300 --clausifier .//eprover --clausifier_options "--tstp-format " --proof_out_file /export/starexec/sandbox/tmp/iprover_proof_697ee1.s --tptp_safe_out true --time_out_real 150 /export/starexec/sandbox/tmp/iprover_modulo_132725.p | tee /export/starexec/sandbox/tmp/iprover_modulo_out_9b89f2 | grep -v "SZS"
% 0.20/0.44
% 0.20/0.44 %---------------- iProver v2.5 (CASC-J8 2016) ----------------%
% 0.20/0.44
% 0.20/0.44 %
% 0.20/0.44 % ------ iProver source info
% 0.20/0.44
% 0.20/0.44 % git: sha1: 57accf6c58032223c7708532cf852a99fa48c1b3
% 0.20/0.44 % git: non_committed_changes: true
% 0.20/0.44 % git: last_make_outside_of_git: true
% 0.20/0.44
% 0.20/0.44 %
% 0.20/0.44 % ------ Input Options
% 0.20/0.44
% 0.20/0.44 % --out_options all
% 0.20/0.44 % --tptp_safe_out true
% 0.20/0.44 % --problem_path ""
% 0.20/0.44 % --include_path ""
% 0.20/0.44 % --clausifier .//eprover
% 0.20/0.44 % --clausifier_options --tstp-format
% 0.20/0.44 % --stdin false
% 0.20/0.44 % --dbg_backtrace false
% 0.20/0.44 % --dbg_dump_prop_clauses false
% 0.20/0.44 % --dbg_dump_prop_clauses_file -
% 0.20/0.44 % --dbg_out_stat false
% 0.20/0.44
% 0.20/0.44 % ------ General Options
% 0.20/0.44
% 0.20/0.44 % --fof false
% 0.20/0.44 % --time_out_real 150.
% 0.20/0.44 % --time_out_prep_mult 0.2
% 0.20/0.44 % --time_out_virtual -1.
% 0.20/0.44 % --schedule none
% 0.20/0.44 % --ground_splitting input
% 0.20/0.44 % --splitting_nvd 16
% 0.20/0.44 % --non_eq_to_eq false
% 0.20/0.44 % --prep_gs_sim true
% 0.20/0.44 % --prep_unflatten false
% 0.20/0.44 % --prep_res_sim true
% 0.20/0.44 % --prep_upred true
% 0.20/0.44 % --res_sim_input true
% 0.20/0.44 % --clause_weak_htbl true
% 0.20/0.44 % --gc_record_bc_elim false
% 0.20/0.44 % --symbol_type_check false
% 0.20/0.44 % --clausify_out false
% 0.20/0.44 % --large_theory_mode false
% 0.20/0.44 % --prep_sem_filter none
% 0.20/0.44 % --prep_sem_filter_out false
% 0.20/0.44 % --preprocessed_out false
% 0.20/0.44 % --sub_typing false
% 0.20/0.44 % --brand_transform false
% 0.20/0.44 % --pure_diseq_elim true
% 0.20/0.44 % --min_unsat_core false
% 0.20/0.44 % --pred_elim true
% 0.20/0.44 % --add_important_lit false
% 0.20/0.44 % --soft_assumptions false
% 0.20/0.44 % --reset_solvers false
% 0.20/0.44 % --bc_imp_inh []
% 0.20/0.44 % --conj_cone_tolerance 1.5
% 0.20/0.44 % --prolific_symb_bound 500
% 0.20/0.44 % --lt_threshold 2000
% 0.20/0.44
% 0.20/0.44 % ------ SAT Options
% 0.20/0.44
% 0.20/0.44 % --sat_mode false
% 0.20/0.44 % --sat_fm_restart_options ""
% 0.20/0.44 % --sat_gr_def false
% 0.20/0.44 % --sat_epr_types true
% 0.20/0.44 % --sat_non_cyclic_types false
% 0.20/0.44 % --sat_finite_models false
% 0.20/0.44 % --sat_fm_lemmas false
% 0.20/0.44 % --sat_fm_prep false
% 0.20/0.44 % --sat_fm_uc_incr true
% 0.20/0.44 % --sat_out_model small
% 0.20/0.44 % --sat_out_clauses false
% 0.20/0.44
% 0.20/0.44 % ------ QBF Options
% 0.20/0.44
% 0.20/0.44 % --qbf_mode false
% 0.20/0.44 % --qbf_elim_univ true
% 0.20/0.44 % --qbf_sk_in true
% 0.20/0.44 % --qbf_pred_elim true
% 0.20/0.44 % --qbf_split 32
% 0.20/0.44
% 0.20/0.44 % ------ BMC1 Options
% 0.20/0.44
% 0.20/0.44 % --bmc1_incremental false
% 0.20/0.44 % --bmc1_axioms reachable_all
% 0.20/0.44 % --bmc1_min_bound 0
% 0.20/0.44 % --bmc1_max_bound -1
% 0.20/0.44 % --bmc1_max_bound_default -1
% 0.20/0.44 % --bmc1_symbol_reachability true
% 0.20/0.44 % --bmc1_property_lemmas false
% 0.20/0.44 % --bmc1_k_induction false
% 0.20/0.44 % --bmc1_non_equiv_states false
% 0.20/0.44 % --bmc1_deadlock false
% 0.20/0.44 % --bmc1_ucm false
% 0.20/0.44 % --bmc1_add_unsat_core none
% 0.20/0.44 % --bmc1_unsat_core_children false
% 0.20/0.44 % --bmc1_unsat_core_extrapolate_axioms false
% 0.20/0.44 % --bmc1_out_stat full
% 0.20/0.44 % --bmc1_ground_init false
% 0.20/0.44 % --bmc1_pre_inst_next_state false
% 0.20/0.44 % --bmc1_pre_inst_state false
% 0.20/0.44 % --bmc1_pre_inst_reach_state false
% 0.20/0.44 % --bmc1_out_unsat_core false
% 0.20/0.44 % --bmc1_aig_witness_out false
% 0.20/0.44 % --bmc1_verbose false
% 0.20/0.44 % --bmc1_dump_clauses_tptp false
% 0.20/0.52 % --bmc1_dump_unsat_core_tptp false
% 0.20/0.52 % --bmc1_dump_file -
% 0.20/0.52 % --bmc1_ucm_expand_uc_limit 128
% 0.20/0.52 % --bmc1_ucm_n_expand_iterations 6
% 0.20/0.52 % --bmc1_ucm_extend_mode 1
% 0.20/0.52 % --bmc1_ucm_init_mode 2
% 0.20/0.52 % --bmc1_ucm_cone_mode none
% 0.20/0.52 % --bmc1_ucm_reduced_relation_type 0
% 0.20/0.52 % --bmc1_ucm_relax_model 4
% 0.20/0.52 % --bmc1_ucm_full_tr_after_sat true
% 0.20/0.52 % --bmc1_ucm_expand_neg_assumptions false
% 0.20/0.52 % --bmc1_ucm_layered_model none
% 0.20/0.52 % --bmc1_ucm_max_lemma_size 10
% 0.20/0.52
% 0.20/0.52 % ------ AIG Options
% 0.20/0.52
% 0.20/0.52 % --aig_mode false
% 0.20/0.52
% 0.20/0.52 % ------ Instantiation Options
% 0.20/0.52
% 0.20/0.52 % --instantiation_flag true
% 0.20/0.52 % --inst_lit_sel [+prop;+sign;+ground;-num_var;-num_symb]
% 0.20/0.52 % --inst_solver_per_active 750
% 0.20/0.52 % --inst_solver_calls_frac 0.5
% 0.20/0.52 % --inst_passive_queue_type priority_queues
% 0.20/0.52 % --inst_passive_queues [[-conj_dist;+conj_symb;-num_var];[+age;-num_symb]]
% 0.20/0.52 % --inst_passive_queues_freq [25;2]
% 0.20/0.52 % --inst_dismatching true
% 0.20/0.52 % --inst_eager_unprocessed_to_passive true
% 0.20/0.52 % --inst_prop_sim_given true
% 0.20/0.52 % --inst_prop_sim_new false
% 0.20/0.52 % --inst_orphan_elimination true
% 0.20/0.52 % --inst_learning_loop_flag true
% 0.20/0.52 % --inst_learning_start 3000
% 0.20/0.52 % --inst_learning_factor 2
% 0.20/0.52 % --inst_start_prop_sim_after_learn 3
% 0.20/0.52 % --inst_sel_renew solver
% 0.20/0.52 % --inst_lit_activity_flag true
% 0.20/0.52 % --inst_out_proof true
% 0.20/0.52
% 0.20/0.52 % ------ Resolution Options
% 0.20/0.52
% 0.20/0.52 % --resolution_flag true
% 0.20/0.52 % --res_lit_sel kbo_max
% 0.20/0.52 % --res_to_prop_solver none
% 0.20/0.52 % --res_prop_simpl_new false
% 0.20/0.52 % --res_prop_simpl_given false
% 0.20/0.52 % --res_passive_queue_type priority_queues
% 0.20/0.52 % --res_passive_queues [[-conj_dist;+conj_symb;-num_symb];[+age;-num_symb]]
% 0.20/0.52 % --res_passive_queues_freq [15;5]
% 0.20/0.52 % --res_forward_subs full
% 0.20/0.52 % --res_backward_subs full
% 0.20/0.52 % --res_forward_subs_resolution true
% 0.20/0.52 % --res_backward_subs_resolution true
% 0.20/0.52 % --res_orphan_elimination false
% 0.20/0.52 % --res_time_limit 1000.
% 0.20/0.52 % --res_out_proof true
% 0.20/0.52 % --proof_out_file /export/starexec/sandbox/tmp/iprover_proof_697ee1.s
% 0.20/0.52 % --modulo true
% 0.20/0.52
% 0.20/0.52 % ------ Combination Options
% 0.20/0.52
% 0.20/0.52 % --comb_res_mult 1000
% 0.20/0.52 % --comb_inst_mult 300
% 0.20/0.52 % ------
% 0.20/0.52
% 0.20/0.52 % ------ Parsing...% successful
% 0.20/0.52
% 0.20/0.52 % ------ Preprocessing... gs_s sp: 0 0s gs_e snvd_s sp: 12 0s snvd_e pe_s pe:1:0s pe:2:0s pe:4:0s pe:8:0s pe_e snvd_s sp: 4 0s snvd_e %
% 0.20/0.52
% 0.20/0.52 % ------ Proving...
% 0.20/0.52 % ------ Problem Properties
% 0.20/0.52
% 0.20/0.52 %
% 0.20/0.52 % EPR false
% 0.20/0.52 % Horn false
% 0.20/0.52 % Has equality true
% 0.20/0.52
% 0.20/0.52 % % ------ Input Options Time Limit: Unbounded
% 0.20/0.52
% 0.20/0.52
% 0.20/0.52 % % ------ Current options:
% 0.20/0.52
% 0.20/0.52 % ------ Input Options
% 0.20/0.52
% 0.20/0.52 % --out_options all
% 0.20/0.52 % --tptp_safe_out true
% 0.20/0.52 % --problem_path ""
% 0.20/0.52 % --include_path ""
% 0.20/0.52 % --clausifier .//eprover
% 0.20/0.52 % --clausifier_options --tstp-format
% 0.20/0.52 % --stdin false
% 0.20/0.52 % --dbg_backtrace false
% 0.20/0.52 % --dbg_dump_prop_clauses false
% 0.20/0.52 % --dbg_dump_prop_clauses_file -
% 0.20/0.52 % --dbg_out_stat false
% 0.20/0.52
% 0.20/0.52 % ------ General Options
% 0.20/0.52
% 0.20/0.52 % --fof false
% 0.20/0.52 % --time_out_real 150.
% 0.20/0.52 % --time_out_prep_mult 0.2
% 0.20/0.52 % --time_out_virtual -1.
% 0.20/0.52 % --schedule none
% 0.20/0.52 % --ground_splitting input
% 0.20/0.52 % --splitting_nvd 16
% 0.20/0.52 % --non_eq_to_eq false
% 0.20/0.52 % --prep_gs_sim true
% 0.20/0.52 % --prep_unflatten false
% 0.20/0.52 % --prep_res_sim true
% 0.20/0.52 % --prep_upred true
% 0.20/0.52 % --res_sim_input true
% 0.20/0.52 % --clause_weak_htbl true
% 0.20/0.52 % --gc_record_bc_elim false
% 0.20/0.52 % --symbol_type_check false
% 0.20/0.52 % --clausify_out false
% 0.20/0.52 % --large_theory_mode false
% 0.20/0.52 % --prep_sem_filter none
% 0.20/0.52 % --prep_sem_filter_out false
% 0.20/0.52 % --preprocessed_out false
% 0.20/0.52 % --sub_typing false
% 0.20/0.52 % --brand_transform false
% 0.20/0.52 % --pure_diseq_elim true
% 0.20/0.52 % --min_unsat_core false
% 0.20/0.52 % --pred_elim true
% 0.20/0.52 % --add_important_lit false
% 0.20/0.52 % --soft_assumptions false
% 0.20/0.52 % --reset_solvers false
% 0.20/0.52 % --bc_imp_inh []
% 0.20/0.52 % --conj_cone_tolerance 1.5
% 0.20/0.52 % --prolific_symb_bound 500
% 0.20/0.52 % --lt_threshold 2000
% 0.20/0.52
% 0.20/0.52 % ------ SAT Options
% 0.20/0.52
% 0.20/0.52 % --sat_mode false
% 0.20/0.52 % --sat_fm_restart_options ""
% 0.20/0.52 % --sat_gr_def false
% 0.20/0.52 % --sat_epr_types true
% 0.20/0.52 % --sat_non_cyclic_types false
% 0.20/0.52 % --sat_finite_models false
% 0.20/0.52 % --sat_fm_lemmas false
% 0.20/0.52 % --sat_fm_prep false
% 0.20/0.52 % --sat_fm_uc_incr true
% 0.20/0.52 % --sat_out_model small
% 0.20/0.52 % --sat_out_clauses false
% 0.20/0.52
% 0.20/0.52 % ------ QBF Options
% 0.20/0.52
% 0.20/0.52 % --qbf_mode false
% 0.20/0.52 % --qbf_elim_univ true
% 0.20/0.52 % --qbf_sk_in true
% 0.20/0.52 % --qbf_pred_elim true
% 0.20/0.52 % --qbf_split 32
% 0.20/0.52
% 0.20/0.52 % ------ BMC1 Options
% 0.20/0.52
% 0.20/0.52 % --bmc1_incremental false
% 0.20/0.52 % --bmc1_axioms reachable_all
% 0.20/0.52 % --bmc1_min_bound 0
% 0.20/0.52 % --bmc1_max_bound -1
% 0.20/0.52 % --bmc1_max_bound_default -1
% 0.20/0.52 % --bmc1_symbol_reachability true
% 0.20/0.52 % --bmc1_property_lemmas false
% 0.20/0.52 % --bmc1_k_induction false
% 0.20/0.52 % --bmc1_non_equiv_states false
% 0.20/0.52 % --bmc1_deadlock false
% 0.20/0.52 % --bmc1_ucm false
% 0.20/0.52 % --bmc1_add_unsat_core none
% 0.20/0.52 % --bmc1_unsat_core_children false
% 0.20/0.52 % --bmc1_unsat_core_extrapolate_axioms false
% 0.20/0.52 % --bmc1_out_stat full
% 0.20/0.52 % --bmc1_ground_init false
% 0.20/0.52 % --bmc1_pre_inst_next_state false
% 0.20/0.52 % --bmc1_pre_inst_state false
% 0.20/0.52 % --bmc1_pre_inst_reach_state false
% 0.20/0.52 % --bmc1_out_unsat_core false
% 0.20/0.52 % --bmc1_aig_witness_out false
% 0.20/0.52 % --bmc1_verbose false
% 0.20/0.52 % --bmc1_dump_clauses_tptp false
% 0.20/0.52 % --bmc1_dump_unsat_core_tptp false
% 0.20/0.52 % --bmc1_dump_file -
% 0.20/0.52 % --bmc1_ucm_expand_uc_limit 128
% 0.20/0.52 % --bmc1_ucm_n_expand_iterations 6
% 0.20/0.52 % --bmc1_ucm_extend_mode 1
% 0.20/0.52 % --bmc1_ucm_init_mode 2
% 0.20/0.52 % --bmc1_ucm_cone_mode none
% 0.20/0.52 % --bmc1_ucm_reduced_relation_type 0
% 0.20/0.52 % --bmc1_ucm_relax_model 4
% 0.20/0.52 % --bmc1_ucm_full_tr_after_sat true
% 0.20/0.52 % --bmc1_ucm_expand_neg_assumptions false
% 0.20/0.52 % --bmc1_ucm_layered_model none
% 0.20/0.52 % --bmc1_ucm_max_lemma_size 10
% 0.20/0.52
% 0.20/0.52 % ------ AIG Options
% 0.20/0.52
% 0.20/0.52 % --aig_mode false
% 0.20/0.52
% 0.20/0.52 % ------ Instantiation Options
% 0.20/0.52
% 0.20/0.52 % --instantiation_flag true
% 0.20/0.52 % --inst_lit_sel [+prop;+sign;+ground;-num_var;-num_symb]
% 0.20/0.52 % --inst_solver_per_active 750
% 0.20/0.52 % --inst_solver_calls_frac 0.5
% 0.20/0.52 % --inst_passive_queue_type priority_queues
% 0.20/0.52 % --inst_passive_queues [[-conj_dist;+conj_symb;-num_var];[+age;-num_symb]]
% 0.20/0.52 % --inst_passive_queues_freq [25;2]
% 0.20/0.52 % --inst_dismatching true
% 0.20/0.52 % --inst_eager_unprocessed_to_passive true
% 109.32/109.56 % --inst_prop_sim_given true
% 109.32/109.56 % --inst_prop_sim_new false
% 109.32/109.56 % --inst_orphan_elimination true
% 109.32/109.56 % --inst_learning_loop_flag true
% 109.32/109.56 % --inst_learning_start 3000
% 109.32/109.56 % --inst_learning_factor 2
% 109.32/109.56 % --inst_start_prop_sim_after_learn 3
% 109.32/109.56 % --inst_sel_renew solver
% 109.32/109.56 % --inst_lit_activity_flag true
% 109.32/109.56 % --inst_out_proof true
% 109.32/109.56
% 109.32/109.56 % ------ Resolution Options
% 109.32/109.56
% 109.32/109.56 % --resolution_flag true
% 109.32/109.56 % --res_lit_sel kbo_max
% 109.32/109.56 % --res_to_prop_solver none
% 109.32/109.56 % --res_prop_simpl_new false
% 109.32/109.56 % --res_prop_simpl_given false
% 109.32/109.56 % --res_passive_queue_type priority_queues
% 109.32/109.56 % --res_passive_queues [[-conj_dist;+conj_symb;-num_symb];[+age;-num_symb]]
% 109.32/109.56 % --res_passive_queues_freq [15;5]
% 109.32/109.56 % --res_forward_subs full
% 109.32/109.56 % --res_backward_subs full
% 109.32/109.56 % --res_forward_subs_resolution true
% 109.32/109.56 % --res_backward_subs_resolution true
% 109.32/109.56 % --res_orphan_elimination false
% 109.32/109.56 % --res_time_limit 1000.
% 109.32/109.56 % --res_out_proof true
% 109.32/109.56 % --proof_out_file /export/starexec/sandbox/tmp/iprover_proof_697ee1.s
% 109.32/109.56 % --modulo true
% 109.32/109.56
% 109.32/109.56 % ------ Combination Options
% 109.32/109.56
% 109.32/109.56 % --comb_res_mult 1000
% 109.32/109.56 % --comb_inst_mult 300
% 109.32/109.56 % ------
% 109.32/109.56
% 109.32/109.56
% 109.32/109.56
% 109.32/109.56 % ------ Proving...
% 109.32/109.56 % warning: shown sat in sat incomplete mode
% 109.32/109.56 %
% 109.32/109.56
% 109.32/109.56
% 109.32/109.56 ------ Building Model...Done
% 109.32/109.56
% 109.32/109.56 %------ The model is defined over ground terms (initial term algebra).
% 109.32/109.56 %------ Predicates are defined as (\forall x_1,..,x_n ((~)P(x_1,..,x_n) <=> (\phi(x_1,..,x_n))))
% 109.32/109.56 %------ where \phi is a formula over the term algebra.
% 109.32/109.56 %------ If we have equality in the problem then it is also defined as a predicate above,
% 109.32/109.56 %------ with "=" on the right-hand-side of the definition interpreted over the term algebra term_algebra_type
% 109.32/109.56 %------ See help for --sat_out_model for different model outputs.
% 109.32/109.56 %------ equality_sorted(X0,X1,X2) can be used in the place of usual "="
% 109.32/109.56 %------ where the first argument stands for the sort ($i in the unsorted case)
% 109.32/109.56
% 109.32/109.56
% 109.32/109.56
% 109.32/109.56
% 109.32/109.56 %------ Negative definition of equality_sorted
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X0,X1] :
% 109.32/109.56 ( ~(equality_sorted(X0,X0,X1)) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=$i & X0=skf24(skc10,skc8) & X1=skf26(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of member
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1,X2] :
% 109.32/109.56 ( member(X0,X1,X2) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf26(skc10,skc8) & X2=skc10 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf24(skc10,skc8) & X2=skc10 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) & X2=skc10 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X3] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf22(skc10,skc8,X3) & X2=skc10 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of two
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( two(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc10 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of be
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1,X2,X3] :
% 109.32/109.56 ( be(X0,X1,X2,X3) <=>
% 109.32/109.56 (
% 109.32/109.56 ? [X4,X5] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf14(skc8,X4,skf17(X5,skc8,skc10)) & X2=skf17(X5,skc8,skc10) & X3=skf13(skf17(X5,skc8,skc10),skc8,X4) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X4] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf14(skc8,X4,skf20(skc10,skc8,skc10)) & X2=skf20(skc10,skc8,skc10) & X3=skf13(skf20(skc10,skc8,skc10),skc8,X4) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X4] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf14(skc8,X4,skf26(skc10,skc8)) & X2=skf26(skc10,skc8) & X3=skf13(skf26(skc10,skc8),skc8,X4) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X4] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf14(skc8,X4,skf24(skc10,skc8)) & X2=skf24(skc10,skc8) & X3=skf13(skf24(skc10,skc8),skc8,X4) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X4,X5] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf14(skc8,X4,skf22(skc10,skc8,X5)) & X2=skf22(skc10,skc8,X5) & X3=skf13(skf22(skc10,skc8,X5),skc8,X4) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of entity
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( entity(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc11 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc13 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc15 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf26(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf24(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf22(skc10,skc8,X2) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of of
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1,X2] :
% 109.32/109.56 ( of(X0,X1,X2) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc14 & X2=skc13 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of placename
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( placename(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc14 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of forename
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( forename(X0,X1) <=>
% 109.32/109.56 $false
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of agent
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1,X2] :
% 109.32/109.56 ( agent(X0,X1,X2) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc12 & X2=skc15 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X3] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf18(skc8,skf26(skc10,skc8),X3) & X2=skf26(skc10,skc8) )
% 109.32/109.56 &
% 109.32/109.56 ( X3!=skf26(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X3] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf18(skc8,skf24(skc10,skc8),X3) & X2=skf24(skc10,skc8) )
% 109.32/109.56 &
% 109.32/109.56 ( X3!=skf24(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X3,X4] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf18(skc8,skf17(X3,skc8,skc10),X4) & X2=skf17(X3,skc8,skc10) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Negative definition of patient
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1,X2] :
% 109.32/109.56 ( ~(patient(X0,X1,X2)) <=>
% 109.32/109.56 (
% 109.32/109.56 ? [X3] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf18(skc8,skf26(skc10,skc8),X3) & X2=skf26(skc10,skc8) )
% 109.32/109.56 &
% 109.32/109.56 ( X3!=skf26(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X3] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf18(skc8,skf24(skc10,skc8),X3) & X2=skf24(skc10,skc8) )
% 109.32/109.56 &
% 109.32/109.56 ( X3!=skf24(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X3,X4] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf18(skc8,skf17(X3,skc8,skc10),X4) & X2=skf17(X3,skc8,skc10) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Negative definition of nonreflexive
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( ~(nonreflexive(X0,X1)) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0!=skc8 | X1!=skf18(skc8,X0,X1) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 )
% 109.32/109.56 &
% 109.32/109.56 ( X1!=skf18(skc8,X1,X2) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of young
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( young(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf26(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf24(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf17(X2,skc8,skc10) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf22(skc10,skc8,X2) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of old
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( old(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc15 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of white
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( white(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc15 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of black
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( black(X0,X1) <=>
% 109.32/109.56 $false
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of unisex
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( unisex(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc11 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc12 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc13 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc14 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc15 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2,X3] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf18(skc8,X2,X3) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2,X3] :
% 109.32/109.56 (
% 109.32/109.56 ( X1=skf14(X0,X2,X3) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of male
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( male(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf26(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf24(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf22(skc10,skc8,X2) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of specific
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( specific(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc11 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc12 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc13 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc15 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2,X3] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf18(skc8,X2,X3) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf26(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf24(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf22(skc10,skc8,X2) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2,X3] :
% 109.32/109.56 (
% 109.32/109.56 ( X1=skf14(X0,X2,X3) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of general
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( general(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc14 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of singleton
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( singleton(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc11 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc12 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc13 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc14 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc15 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2,X3] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf18(skc8,X2,X3) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf26(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf24(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf22(skc10,skc8,X2) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2,X3] :
% 109.32/109.56 (
% 109.32/109.56 ( X1=skf14(X0,X2,X3) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of multiple
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( multiple(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc9 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc10 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of nonliving
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( nonliving(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc11 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc13 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc15 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of living
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( living(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf26(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf24(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf22(skc10,skc8,X2) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of nonhuman
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( nonhuman(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc14 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of human
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( human(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf26(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf24(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf22(skc10,skc8,X2) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of existent
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( existent(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc11 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc13 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc15 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf26(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf24(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf22(skc10,skc8,X2) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of nonexistent
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( nonexistent(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc12 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2,X3] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf18(skc8,X2,X3) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2,X3] :
% 109.32/109.56 (
% 109.32/109.56 ( X1=skf14(X0,X2,X3) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of animate
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( animate(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf26(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf24(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf22(skc10,skc8,X2) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of eventuality
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( eventuality(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc12 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2,X3] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf18(skc8,X2,X3) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2,X3] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf14(skc8,X2,X3) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2,X3] :
% 109.32/109.56 (
% 109.32/109.56 ( X1=skf14(X0,X2,X3) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of state
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( state(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 ? [X2,X3] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf14(skc8,X2,X3) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of thing
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( thing(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc11 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc12 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc13 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc14 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc15 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2,X3] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf18(skc8,X2,X3) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf26(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf24(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf22(skc10,skc8,X2) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2,X3] :
% 109.32/109.56 (
% 109.32/109.56 ( X1=skf14(X0,X2,X3) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of event
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( event(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc12 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2,X3] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf18(skc8,X2,X3) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2,X3] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf14(skc8,X2,X3) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2,X3] :
% 109.32/109.56 (
% 109.32/109.56 ( X1=skf14(X0,X2,X3) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of device
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( device(X0,X1) <=>
% 109.32/109.56 $false
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of wheel
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( wheel(X0,X1) <=>
% 109.32/109.56 $false
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of instrumentality
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( instrumentality(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc11 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc15 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of artifact
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( artifact(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc11 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc13 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc15 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of object
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( object(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc11 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc13 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc15 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Negative definition of impartial
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( ~(impartial(X0,X1)) <=>
% 109.32/109.56 $false
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of clothes
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( clothes(X0,X1) <=>
% 109.32/109.56 $false
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of coat
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( coat(X0,X1) <=>
% 109.32/109.56 $false
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of set
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( set(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc9 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc10 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of group
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( group(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc9 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skc10 )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of wear
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( wear(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 ? [X2,X3] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf18(skc8,X2,X3) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of man
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( man(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf26(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf24(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf22(skc10,skc8,X2) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of fellow
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( fellow(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf26(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf24(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf22(skc10,skc8,X2) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of human_person
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( human_person(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf26(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf24(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 ? [X2] :
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf22(skc10,skc8,X2) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 )
% 109.32/109.56 ).
% 109.32/109.56
% 109.32/109.56 %------ Positive definition of organism
% 109.32/109.56 fof(lit_def,axiom,
% 109.32/109.56 (! [X0,X1] :
% 109.32/109.56 ( organism(X0,X1) <=>
% 109.32/109.56 (
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf26(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf24(skc10,skc8) )
% 109.32/109.56 )
% 109.32/109.56
% 109.32/109.56 |
% 109.32/109.56 (
% 109.32/109.56 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) )
% 109.32/109.57 )
% 109.32/109.57
% 109.32/109.57 |
% 109.32/109.57 ? [X2] :
% 109.32/109.57 (
% 109.32/109.57 ( X0=skc8 & X1=skf22(skc10,skc8,X2) )
% 109.32/109.57 )
% 109.32/109.57
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 ).
% 109.32/109.57
% 109.32/109.57 %------ Positive definition of barrel
% 109.32/109.57 fof(lit_def,axiom,
% 109.32/109.57 (! [X0,X1] :
% 109.32/109.57 ( barrel(X0,X1) <=>
% 109.32/109.57 (
% 109.32/109.57 (
% 109.32/109.57 ( X0=skc8 & X1=skc12 )
% 109.32/109.57 )
% 109.32/109.57
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 ).
% 109.32/109.57
% 109.32/109.57 %------ Positive definition of way
% 109.32/109.57 fof(lit_def,axiom,
% 109.32/109.57 (! [X0,X1] :
% 109.32/109.57 ( way(X0,X1) <=>
% 109.32/109.57 (
% 109.32/109.57 (
% 109.32/109.57 ( X0=skc8 & X1=skc13 )
% 109.32/109.57 )
% 109.32/109.57
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 ).
% 109.32/109.57
% 109.32/109.57 %------ Positive definition of street
% 109.32/109.57 fof(lit_def,axiom,
% 109.32/109.57 (! [X0,X1] :
% 109.32/109.57 ( street(X0,X1) <=>
% 109.32/109.57 (
% 109.32/109.57 (
% 109.32/109.57 ( X0=skc8 & X1=skc13 )
% 109.32/109.57 )
% 109.32/109.57
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 ).
% 109.32/109.57
% 109.32/109.57 %------ Positive definition of car
% 109.32/109.57 fof(lit_def,axiom,
% 109.32/109.57 (! [X0,X1] :
% 109.32/109.57 ( car(X0,X1) <=>
% 109.32/109.57 (
% 109.32/109.57 (
% 109.32/109.57 ( X0=skc8 & X1=skc15 )
% 109.32/109.57 )
% 109.32/109.57
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 ).
% 109.32/109.57
% 109.32/109.57 %------ Positive definition of chevy
% 109.32/109.57 fof(lit_def,axiom,
% 109.32/109.57 (! [X0,X1] :
% 109.32/109.57 ( chevy(X0,X1) <=>
% 109.32/109.57 (
% 109.32/109.57 (
% 109.32/109.57 ( X0=skc8 & X1=skc15 )
% 109.32/109.57 )
% 109.32/109.57
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 ).
% 109.32/109.57
% 109.32/109.57 %------ Positive definition of vehicle
% 109.32/109.57 fof(lit_def,axiom,
% 109.32/109.57 (! [X0,X1] :
% 109.32/109.57 ( vehicle(X0,X1) <=>
% 109.32/109.57 (
% 109.32/109.57 (
% 109.32/109.57 ( X0=skc8 & X1=skc15 )
% 109.32/109.57 )
% 109.32/109.57
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 ).
% 109.32/109.57
% 109.32/109.57 %------ Positive definition of transport
% 109.32/109.57 fof(lit_def,axiom,
% 109.32/109.57 (! [X0,X1] :
% 109.32/109.57 ( transport(X0,X1) <=>
% 109.32/109.57 (
% 109.32/109.57 (
% 109.32/109.57 ( X0=skc8 & X1=skc15 )
% 109.32/109.57 )
% 109.32/109.57
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 ).
% 109.32/109.57
% 109.32/109.57 %------ Positive definition of relname
% 109.32/109.57 fof(lit_def,axiom,
% 109.32/109.57 (! [X0,X1] :
% 109.32/109.57 ( relname(X0,X1) <=>
% 109.32/109.57 (
% 109.32/109.57 (
% 109.32/109.57 ( X0=skc8 & X1=skc14 )
% 109.32/109.57 )
% 109.32/109.57
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 ).
% 109.32/109.57
% 109.32/109.57 %------ Positive definition of relation
% 109.32/109.57 fof(lit_def,axiom,
% 109.32/109.57 (! [X0,X1] :
% 109.32/109.57 ( relation(X0,X1) <=>
% 109.32/109.57 (
% 109.32/109.57 (
% 109.32/109.57 ( X0=skc8 & X1=skc14 )
% 109.32/109.57 )
% 109.32/109.57
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 ).
% 109.32/109.57
% 109.32/109.57 %------ Positive definition of abstraction
% 109.32/109.57 fof(lit_def,axiom,
% 109.32/109.57 (! [X0,X1] :
% 109.32/109.57 ( abstraction(X0,X1) <=>
% 109.32/109.57 (
% 109.32/109.57 (
% 109.32/109.57 ( X0=skc8 & X1=skc14 )
% 109.32/109.57 )
% 109.32/109.57
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 ).
% 109.32/109.57
% 109.32/109.57 %------ Positive definition of hollywood_placename
% 109.32/109.57 fof(lit_def,axiom,
% 109.32/109.57 (! [X0,X1] :
% 109.32/109.57 ( hollywood_placename(X0,X1) <=>
% 109.32/109.57 (
% 109.32/109.57 (
% 109.32/109.57 ( X0=skc8 & X1=skc14 )
% 109.32/109.57 )
% 109.32/109.57
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 ).
% 109.32/109.57
% 109.32/109.57 %------ Positive definition of location
% 109.32/109.57 fof(lit_def,axiom,
% 109.32/109.57 (! [X0,X1] :
% 109.32/109.57 ( location(X0,X1) <=>
% 109.32/109.57 (
% 109.32/109.57 (
% 109.32/109.57 ( X0=skc8 & X1=skc13 )
% 109.32/109.57 )
% 109.32/109.57
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 ).
% 109.32/109.57
% 109.32/109.57 %------ Positive definition of city
% 109.32/109.57 fof(lit_def,axiom,
% 109.32/109.57 (! [X0,X1] :
% 109.32/109.57 ( city(X0,X1) <=>
% 109.32/109.57 (
% 109.32/109.57 (
% 109.32/109.57 ( X0=skc8 & X1=skc13 )
% 109.32/109.57 )
% 109.32/109.57
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 ).
% 109.32/109.57
% 109.32/109.57 %------ Positive definition of seat
% 109.32/109.57 fof(lit_def,axiom,
% 109.32/109.57 (! [X0,X1] :
% 109.32/109.57 ( seat(X0,X1) <=>
% 109.32/109.57 (
% 109.32/109.57 (
% 109.32/109.57 ( X0=skc8 & X1=skc11 )
% 109.32/109.57 )
% 109.32/109.57
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 ).
% 109.32/109.57
% 109.32/109.57 %------ Positive definition of frontseat
% 109.32/109.57 fof(lit_def,axiom,
% 109.32/109.57 (! [X0,X1] :
% 109.32/109.57 ( frontseat(X0,X1) <=>
% 109.32/109.57 (
% 109.32/109.57 (
% 109.32/109.57 ( X0=skc8 & X1=skc11 )
% 109.32/109.57 )
% 109.32/109.57
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 ).
% 109.32/109.57
% 109.32/109.57 %------ Positive definition of furniture
% 109.32/109.57 fof(lit_def,axiom,
% 109.32/109.57 (! [X0,X1] :
% 109.32/109.57 ( furniture(X0,X1) <=>
% 109.32/109.57 (
% 109.32/109.57 (
% 109.32/109.57 ( X0=skc8 & X1=skc11 )
% 109.32/109.57 )
% 109.32/109.57
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 ).
% 109.32/109.57
% 109.32/109.57 %------ Positive definition of jules_forename
% 109.32/109.57 fof(lit_def,axiom,
% 109.32/109.57 (! [X0,X1] :
% 109.32/109.57 ( jules_forename(X0,X1) <=>
% 109.32/109.57 $false
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 ).
% 109.32/109.57
% 109.32/109.57 %------ Negative definition of actual_world
% 109.32/109.57 fof(lit_def,axiom,
% 109.32/109.57 (! [X0] :
% 109.32/109.57 ( ~(actual_world(X0)) <=>
% 109.32/109.57 $false
% 109.32/109.57 )
% 109.32/109.57 )
% 109.32/109.57 ).
% 109.32/109.57
% 109.32/109.57 %------ Negative definition of in
% 109.40/109.57 fof(lit_def,axiom,
% 109.40/109.57 (! [X0,X1,X2] :
% 109.40/109.57 ( ~(in(X0,X1,X2)) <=>
% 109.40/109.57 (
% 109.40/109.57 (
% 109.40/109.57 ( X0=skc8 )
% 109.40/109.57 &
% 109.40/109.57 ( X1!=skc12 | X2!=skc13 )
% 109.40/109.57 &
% 109.40/109.57 ( X1!=skf13(skf26(skc10,skc8),skc8,X2) | X2!=X2 )
% 109.40/109.57 &
% 109.40/109.57 ( X1!=skf13(skf24(skc10,skc8),skc8,X2) | X2!=X2 )
% 109.40/109.57 &
% 109.40/109.57 ( X1!=skf13(skf20(skc10,skc8,skc10),skc8,X2) | X2!=X2 )
% 109.40/109.57 &
% 109.40/109.57 ( X1!=skf13(skf22(skc10,skc8,X1),skc8,X2) | X2!=X2 )
% 109.40/109.57 &
% 109.40/109.57 ( X1!=skf13(skf17(X5,skc8,skc10),skc8,skc11) | X2!=skc11 )
% 109.40/109.57 )
% 109.40/109.57
% 109.40/109.57 )
% 109.40/109.57 )
% 109.40/109.57 )
% 109.40/109.57 ).
% 109.40/109.57
% 109.40/109.57 %------ Negative definition of down
% 109.40/109.57 fof(lit_def,axiom,
% 109.40/109.57 (! [X0,X1,X2] :
% 109.40/109.57 ( ~(down(X0,X1,X2)) <=>
% 109.40/109.57 $false
% 109.40/109.57 )
% 109.40/109.57 )
% 109.40/109.57 ).
% 109.40/109.57
% 109.40/109.57 %------ Negative definition of lonely
% 109.40/109.57 fof(lit_def,axiom,
% 109.40/109.57 (! [X0,X1] :
% 109.40/109.57 ( ~(lonely(X0,X1)) <=>
% 109.40/109.57 $false
% 109.40/109.57 )
% 109.40/109.57 )
% 109.40/109.57 ).
% 109.40/109.57
% 109.40/109.57 %------ Negative definition of dirty
% 109.40/109.57 fof(lit_def,axiom,
% 109.40/109.57 (! [X0,X1] :
% 109.40/109.57 ( ~(dirty(X0,X1)) <=>
% 109.40/109.57 $false
% 109.40/109.57 )
% 109.40/109.57 )
% 109.40/109.57 ).
% 109.40/109.57
% 109.40/109.57 %------ Negative definition of present
% 109.40/109.57 fof(lit_def,axiom,
% 109.40/109.57 (! [X0,X1] :
% 109.40/109.57 ( ~(present(X0,X1)) <=>
% 109.40/109.57 $false
% 109.40/109.57 )
% 109.40/109.57 )
% 109.40/109.57 ).
% 109.40/109.57
% 109.40/109.57 %------ Negative definition of ssSkP1
% 109.40/109.57 fof(lit_def,axiom,
% 109.40/109.57 (! [X0,X1,X2] :
% 109.40/109.57 ( ~(ssSkP1(X0,X1,X2)) <=>
% 109.40/109.57 $false
% 109.40/109.57 )
% 109.40/109.57 )
% 109.40/109.57 ).
% 109.40/109.57
% 109.40/109.57 %------ Negative definition of ssSkP2
% 109.40/109.57 fof(lit_def,axiom,
% 109.40/109.57 (! [X0,X1,X2] :
% 109.40/109.57 ( ~(ssSkP2(X0,X1,X2)) <=>
% 109.40/109.57 (
% 109.40/109.57 (
% 109.40/109.57 ( X0=skc10 & X1=skc10 & X2=skc8 )
% 109.40/109.57 )
% 109.40/109.57
% 109.40/109.57 )
% 109.40/109.57 )
% 109.40/109.57 )
% 109.40/109.57 ).
% 109.40/109.57
% 109.40/109.57 %------ Negative definition of ssSkP0
% 109.40/109.57 fof(lit_def,axiom,
% 109.40/109.57 (! [X0,X1] :
% 109.40/109.57 ( ~(ssSkP0(X0,X1)) <=>
% 109.40/109.57 $false
% 109.40/109.57 )
% 109.40/109.57 )
% 109.40/109.57 ).
% 109.40/109.57
% 109.40/109.57 %------ Positive definition of cheap
% 109.40/109.57 fof(lit_def,axiom,
% 109.40/109.57 (! [X0,X1] :
% 109.40/109.57 ( cheap(X0,X1) <=>
% 109.40/109.57 $false
% 109.40/109.57 )
% 109.40/109.57 )
% 109.40/109.57 ).
% 109.40/109.57
% 109.40/109.57 %------ Positive definition of sP3_iProver_split
% 109.40/109.57 fof(lit_def,axiom,
% 109.40/109.57 (! [X0,X1,X2,X3,X4,X5,X6,X7,X8,X9,X10] :
% 109.40/109.57 ( sP3_iProver_split(X0,X1,X2,X3,X4,X5,X6,X7,X8,X9,X10) <=>
% 109.40/109.57 $true
% 109.40/109.57 )
% 109.40/109.57 )
% 109.40/109.57 ).
% 109.40/109.57
% 109.40/109.57 %------ Positive definition of sP9_iProver_split
% 109.40/109.57 fof(lit_def,axiom,
% 109.40/109.57 (! [X0,X1,X2,X3,X4,X5,X6,X7,X8,X9,X10] :
% 109.40/109.57 ( sP9_iProver_split(X0,X1,X2,X3,X4,X5,X6,X7,X8,X9,X10) <=>
% 109.40/109.57 $true
% 109.40/109.57 )
% 109.40/109.57 )
% 109.40/109.57 ).
% 109.40/109.57
% 109.40/109.57 %------ Positive definition of sP12_iProver_split
% 109.40/109.57 fof(lit_def,axiom,
% 109.40/109.57 (! [X0,X1,X2,X3,X4,X5,X6,X7,X8,X9,X10,X11] :
% 109.40/109.57 ( sP12_iProver_split(X0,X1,X2,X3,X4,X5,X6,X7,X8,X9,X10,X11) <=>
% 109.40/109.57 $true
% 109.40/109.57 )
% 109.40/109.57 )
% 109.40/109.57 ).
% 109.40/109.57
% 109.40/109.57 %------ Positive definition of sP14_iProver_split
% 109.40/109.57 fof(lit_def,axiom,
% 109.40/109.57 (! [X0,X1,X2,X3,X4,X5,X6,X7,X8,X9,X10,X11] :
% 109.40/109.57 ( sP14_iProver_split(X0,X1,X2,X3,X4,X5,X6,X7,X8,X9,X10,X11) <=>
% 109.40/109.57 $true
% 109.40/109.57 )
% 109.40/109.57 )
% 109.40/109.57 ).
% 109.40/109.57
% 109.40/109.57
% 109.40/109.57
% 109.40/109.57 % ------ Statistics
% 109.40/109.57
% 109.40/109.57 % ------ General
% 109.40/109.57
% 109.40/109.57 % num_of_input_clauses: 220
% 109.40/109.57 % num_of_input_neg_conjectures: 47
% 109.40/109.57 % num_of_splits: 16
% 109.40/109.57 % num_of_split_atoms: 16
% 109.40/109.57 % num_of_sem_filtered_clauses: 0
% 109.40/109.57 % num_of_subtypes: 0
% 109.40/109.57 % monotx_restored_types: 0
% 109.40/109.57 % sat_num_of_epr_types: 0
% 109.40/109.57 % sat_num_of_non_cyclic_types: 0
% 109.40/109.57 % sat_guarded_non_collapsed_types: 0
% 109.40/109.57 % is_epr: 0
% 109.40/109.57 % is_horn: 0
% 109.40/109.57 % has_eq: 1
% 109.40/109.57 % num_pure_diseq_elim: 0
% 109.40/109.57 % simp_replaced_by: 0
% 109.40/109.57 % res_preprocessed: 106
% 109.40/109.57 % prep_upred: 0
% 109.40/109.57 % prep_unflattend: 138
% 109.40/109.57 % pred_elim_cands: 12
% 109.40/109.57 % pred_elim: 8
% 109.40/109.57 % pred_elim_cl: 10
% 109.40/109.57 % pred_elim_cycles: 16
% 109.40/109.57 % forced_gc_time: 0
% 109.40/109.57 % gc_basic_clause_elim: 0
% 109.40/109.57 % parsing_time: 0.008
% 109.40/109.57 % sem_filter_time: 0.
% 109.40/109.57 % pred_elim_time: 0.042
% 109.40/109.57 % out_proof_time: 0.
% 109.40/109.57 % monotx_time: 0.
% 109.40/109.57 % subtype_inf_time: 0.
% 109.40/109.57 % unif_index_cands_time: 0.062
% 109.40/109.57 % unif_index_add_time: 0.023
% 109.40/109.57 % total_time: 109.12
% 109.40/109.57 % num_of_symbols: 134
% 109.40/109.57 % num_of_terms: 115303
% 109.40/109.57
% 109.40/109.57 % ------ Propositional Solver
% 109.40/109.57
% 109.40/109.57 % prop_solver_calls: 18
% 109.40/109.57 % prop_fast_solver_calls: 960
% 109.40/109.57 % prop_num_of_clauses: 1725
% 109.40/109.57 % prop_preprocess_simplified: 3739
% 109.40/109.57 % prop_fo_subsumed: 4
% 109.40/109.57 % prop_solver_time: 0.001
% 109.40/109.57 % prop_fast_solver_time: 0.002
% 109.40/109.57 % prop_unsat_core_time: 0.
% 109.40/109.57
% 109.40/109.57 % ------ QBF
% 109.40/109.57
% 109.40/109.57 % qbf_q_res: 0
% 109.40/109.57 % qbf_num_tautologies: 0
% 109.40/109.57 % qbf_prep_cycles: 0
% 109.40/109.57
% 109.40/109.57 % ------ BMC1
% 109.40/109.57
% 109.40/109.57 % bmc1_current_bound: -1
% 109.40/109.57 % bmc1_last_solved_bound: -1
% 109.40/109.57 % bmc1_unsat_core_size: -1
% 109.40/109.57 % bmc1_unsat_core_parents_size: -1
% 109.40/109.57 % bmc1_merge_next_fun: 0
% 109.40/109.57 % bmc1_unsat_core_clauses_time: 0.
% 109.40/109.57
% 109.40/109.57 % ------ Instantiation
% 109.40/109.57
% 109.40/109.57 % inst_num_of_clauses: 1181
% 109.40/109.57 % inst_num_in_passive: 0
% 109.40/109.57 % inst_num_in_active: 1181
% 109.40/109.57 % inst_num_in_unprocessed: 0
% 109.40/109.57 % inst_num_of_loops: 1626
% 109.40/109.57 % inst_num_of_learning_restarts: 0
% 109.40/109.57 % inst_num_moves_active_passive: 430
% 109.40/109.57 % inst_lit_activity: 213
% 109.40/109.57 % inst_lit_activity_moves: 0
% 109.40/109.57 % inst_num_tautologies: 0
% 109.40/109.57 % inst_num_prop_implied: 0
% 109.40/109.57 % inst_num_existing_simplified: 0
% 109.40/109.57 % inst_num_eq_res_simplified: 0
% 109.40/109.57 % inst_num_child_elim: 0
% 109.40/109.57 % inst_num_of_dismatching_blockings: 236
% 109.40/109.57 % inst_num_of_non_proper_insts: 4545
% 109.40/109.57 % inst_num_of_duplicates: 1027
% 109.40/109.57 % inst_inst_num_from_inst_to_res: 0
% 109.40/109.57 % inst_dismatching_checking_time: 0.
% 109.40/109.57
% 109.40/109.57 % ------ Resolution
% 109.40/109.57
% 109.40/109.57 % res_num_of_clauses: 903044
% 109.40/109.57 % res_num_in_passive: 912099
% 109.40/109.57 % res_num_in_active: 4380
% 109.40/109.57 % res_num_of_loops: 6000
% 109.40/109.57 % res_forward_subset_subsumed: 195086
% 109.40/109.57 % res_backward_subset_subsumed: 14014
% 109.40/109.57 % res_forward_subsumed: 1435
% 109.40/109.57 % res_backward_subsumed: 132
% 109.40/109.57 % res_forward_subsumption_resolution: 147
% 109.40/109.57 % res_backward_subsumption_resolution: 0
% 109.40/109.57 % res_clause_to_clause_subsumption: 53910
% 109.40/109.57 % res_orphan_elimination: 0
% 109.40/109.57 % res_tautology_del: 117452
% 109.40/109.57 % res_num_eq_res_simplified: 0
% 109.40/109.57 % res_num_sel_changes: 0
% 109.40/109.57 % res_moves_from_active_to_pass: 0
% 109.40/109.57
% 109.40/109.57 % Status Unknown
% 109.41/109.62 % Orienting using strategy ClausalAll
% 109.41/109.62 % Orientation found
% 109.41/109.62 % Executing iprover_moduloopt --modulo true --schedule none --sub_typing false --res_to_prop_solver none --res_prop_simpl_given false --res_lit_sel kbo_max --large_theory_mode false --res_time_limit 1000 --res_orphan_elimination false --prep_sem_filter none --prep_unflatten false --comb_res_mult 1000 --comb_inst_mult 300 --clausifier .//eprover --clausifier_options "--tstp-format " --proof_out_file /export/starexec/sandbox/tmp/iprover_proof_697ee1.s --tptp_safe_out true --time_out_real 150 /export/starexec/sandbox/tmp/iprover_modulo_132725.p | tee /export/starexec/sandbox/tmp/iprover_modulo_out_e8327d | grep -v "SZS"
% 109.47/109.63
% 109.47/109.63 %---------------- iProver v2.5 (CASC-J8 2016) ----------------%
% 109.47/109.63
% 109.47/109.63 %
% 109.47/109.63 % ------ iProver source info
% 109.47/109.63
% 109.47/109.63 % git: sha1: 57accf6c58032223c7708532cf852a99fa48c1b3
% 109.47/109.63 % git: non_committed_changes: true
% 109.47/109.63 % git: last_make_outside_of_git: true
% 109.47/109.63
% 109.47/109.63 %
% 109.47/109.63 % ------ Input Options
% 109.47/109.63
% 109.47/109.63 % --out_options all
% 109.47/109.63 % --tptp_safe_out true
% 109.47/109.63 % --problem_path ""
% 109.47/109.63 % --include_path ""
% 109.47/109.63 % --clausifier .//eprover
% 109.47/109.63 % --clausifier_options --tstp-format
% 109.47/109.63 % --stdin false
% 109.47/109.63 % --dbg_backtrace false
% 109.47/109.63 % --dbg_dump_prop_clauses false
% 109.47/109.63 % --dbg_dump_prop_clauses_file -
% 109.47/109.63 % --dbg_out_stat false
% 109.47/109.63
% 109.47/109.63 % ------ General Options
% 109.47/109.63
% 109.47/109.63 % --fof false
% 109.47/109.63 % --time_out_real 150.
% 109.47/109.63 % --time_out_prep_mult 0.2
% 109.47/109.63 % --time_out_virtual -1.
% 109.47/109.63 % --schedule none
% 109.47/109.63 % --ground_splitting input
% 109.47/109.63 % --splitting_nvd 16
% 109.47/109.63 % --non_eq_to_eq false
% 109.47/109.63 % --prep_gs_sim true
% 109.47/109.63 % --prep_unflatten false
% 109.47/109.63 % --prep_res_sim true
% 109.47/109.63 % --prep_upred true
% 109.47/109.63 % --res_sim_input true
% 109.47/109.63 % --clause_weak_htbl true
% 109.47/109.63 % --gc_record_bc_elim false
% 109.47/109.63 % --symbol_type_check false
% 109.47/109.63 % --clausify_out false
% 109.47/109.63 % --large_theory_mode false
% 109.47/109.63 % --prep_sem_filter none
% 109.47/109.63 % --prep_sem_filter_out false
% 109.47/109.63 % --preprocessed_out false
% 109.47/109.63 % --sub_typing false
% 109.47/109.63 % --brand_transform false
% 109.47/109.63 % --pure_diseq_elim true
% 109.47/109.63 % --min_unsat_core false
% 109.47/109.63 % --pred_elim true
% 109.47/109.63 % --add_important_lit false
% 109.47/109.63 % --soft_assumptions false
% 109.47/109.63 % --reset_solvers false
% 109.47/109.63 % --bc_imp_inh []
% 109.47/109.63 % --conj_cone_tolerance 1.5
% 109.47/109.63 % --prolific_symb_bound 500
% 109.47/109.63 % --lt_threshold 2000
% 109.47/109.63
% 109.47/109.63 % ------ SAT Options
% 109.47/109.63
% 109.47/109.63 % --sat_mode false
% 109.47/109.63 % --sat_fm_restart_options ""
% 109.47/109.63 % --sat_gr_def false
% 109.47/109.63 % --sat_epr_types true
% 109.47/109.63 % --sat_non_cyclic_types false
% 109.47/109.63 % --sat_finite_models false
% 109.47/109.63 % --sat_fm_lemmas false
% 109.47/109.63 % --sat_fm_prep false
% 109.47/109.63 % --sat_fm_uc_incr true
% 109.47/109.63 % --sat_out_model small
% 109.47/109.63 % --sat_out_clauses false
% 109.47/109.63
% 109.47/109.63 % ------ QBF Options
% 109.47/109.63
% 109.47/109.63 % --qbf_mode false
% 109.47/109.63 % --qbf_elim_univ true
% 109.47/109.63 % --qbf_sk_in true
% 109.47/109.63 % --qbf_pred_elim true
% 109.47/109.63 % --qbf_split 32
% 109.47/109.63
% 109.47/109.63 % ------ BMC1 Options
% 109.47/109.63
% 109.47/109.63 % --bmc1_incremental false
% 109.47/109.63 % --bmc1_axioms reachable_all
% 109.47/109.63 % --bmc1_min_bound 0
% 109.47/109.63 % --bmc1_max_bound -1
% 109.47/109.63 % --bmc1_max_bound_default -1
% 109.47/109.63 % --bmc1_symbol_reachability true
% 109.47/109.63 % --bmc1_property_lemmas false
% 109.47/109.63 % --bmc1_k_induction false
% 109.47/109.63 % --bmc1_non_equiv_states false
% 109.47/109.63 % --bmc1_deadlock false
% 109.47/109.63 % --bmc1_ucm false
% 109.47/109.63 % --bmc1_add_unsat_core none
% 109.47/109.63 % --bmc1_unsat_core_children false
% 109.47/109.63 % --bmc1_unsat_core_extrapolate_axioms false
% 109.47/109.63 % --bmc1_out_stat full
% 109.47/109.63 % --bmc1_ground_init false
% 109.47/109.63 % --bmc1_pre_inst_next_state false
% 109.47/109.63 % --bmc1_pre_inst_state false
% 109.47/109.63 % --bmc1_pre_inst_reach_state false
% 109.47/109.63 % --bmc1_out_unsat_core false
% 109.47/109.63 % --bmc1_aig_witness_out false
% 109.47/109.63 % --bmc1_verbose false
% 109.47/109.63 % --bmc1_dump_clauses_tptp false
% 109.47/109.67 % --bmc1_dump_unsat_core_tptp false
% 109.47/109.67 % --bmc1_dump_file -
% 109.47/109.67 % --bmc1_ucm_expand_uc_limit 128
% 109.47/109.67 % --bmc1_ucm_n_expand_iterations 6
% 109.47/109.67 % --bmc1_ucm_extend_mode 1
% 109.47/109.67 % --bmc1_ucm_init_mode 2
% 109.47/109.67 % --bmc1_ucm_cone_mode none
% 109.47/109.67 % --bmc1_ucm_reduced_relation_type 0
% 109.47/109.67 % --bmc1_ucm_relax_model 4
% 109.47/109.67 % --bmc1_ucm_full_tr_after_sat true
% 109.47/109.67 % --bmc1_ucm_expand_neg_assumptions false
% 109.47/109.67 % --bmc1_ucm_layered_model none
% 109.47/109.67 % --bmc1_ucm_max_lemma_size 10
% 109.47/109.67
% 109.47/109.67 % ------ AIG Options
% 109.47/109.67
% 109.47/109.67 % --aig_mode false
% 109.47/109.67
% 109.47/109.67 % ------ Instantiation Options
% 109.47/109.67
% 109.47/109.67 % --instantiation_flag true
% 109.47/109.67 % --inst_lit_sel [+prop;+sign;+ground;-num_var;-num_symb]
% 109.47/109.67 % --inst_solver_per_active 750
% 109.47/109.67 % --inst_solver_calls_frac 0.5
% 109.47/109.67 % --inst_passive_queue_type priority_queues
% 109.47/109.67 % --inst_passive_queues [[-conj_dist;+conj_symb;-num_var];[+age;-num_symb]]
% 109.47/109.67 % --inst_passive_queues_freq [25;2]
% 109.47/109.67 % --inst_dismatching true
% 109.47/109.67 % --inst_eager_unprocessed_to_passive true
% 109.47/109.67 % --inst_prop_sim_given true
% 109.47/109.67 % --inst_prop_sim_new false
% 109.47/109.67 % --inst_orphan_elimination true
% 109.47/109.67 % --inst_learning_loop_flag true
% 109.47/109.67 % --inst_learning_start 3000
% 109.47/109.67 % --inst_learning_factor 2
% 109.47/109.67 % --inst_start_prop_sim_after_learn 3
% 109.47/109.67 % --inst_sel_renew solver
% 109.47/109.67 % --inst_lit_activity_flag true
% 109.47/109.67 % --inst_out_proof true
% 109.47/109.67
% 109.47/109.67 % ------ Resolution Options
% 109.47/109.67
% 109.47/109.67 % --resolution_flag true
% 109.47/109.67 % --res_lit_sel kbo_max
% 109.47/109.67 % --res_to_prop_solver none
% 109.47/109.67 % --res_prop_simpl_new false
% 109.47/109.67 % --res_prop_simpl_given false
% 109.47/109.67 % --res_passive_queue_type priority_queues
% 109.47/109.67 % --res_passive_queues [[-conj_dist;+conj_symb;-num_symb];[+age;-num_symb]]
% 109.47/109.67 % --res_passive_queues_freq [15;5]
% 109.47/109.67 % --res_forward_subs full
% 109.47/109.67 % --res_backward_subs full
% 109.47/109.67 % --res_forward_subs_resolution true
% 109.47/109.67 % --res_backward_subs_resolution true
% 109.47/109.67 % --res_orphan_elimination false
% 109.47/109.67 % --res_time_limit 1000.
% 109.47/109.67 % --res_out_proof true
% 109.47/109.67 % --proof_out_file /export/starexec/sandbox/tmp/iprover_proof_697ee1.s
% 109.47/109.67 % --modulo true
% 109.47/109.67
% 109.47/109.67 % ------ Combination Options
% 109.47/109.67
% 109.47/109.67 % --comb_res_mult 1000
% 109.47/109.67 % --comb_inst_mult 300
% 109.47/109.67 % ------
% 109.47/109.67
% 109.47/109.67 % ------ Parsing...% successful
% 109.47/109.67
% 109.47/109.67 % ------ Preprocessing... gs_s sp: 0 0s gs_e snvd_s sp: 12 0s snvd_e pe_s pe:1:0s pe:2:0s pe:4:0s pe_e snvd_s sp: 0 0s snvd_e %
% 109.47/109.67
% 109.47/109.67 % ------ Proving...
% 109.47/109.67 % ------ Problem Properties
% 109.47/109.67
% 109.47/109.67 %
% 109.47/109.67 % EPR false
% 109.47/109.67 % Horn false
% 109.47/109.67 % Has equality true
% 109.47/109.67
% 109.47/109.67 % % ------ Input Options Time Limit: Unbounded
% 109.47/109.67
% 109.47/109.67
% 109.47/109.67 % % ------ Current options:
% 109.47/109.67
% 109.47/109.67 % ------ Input Options
% 109.47/109.67
% 109.47/109.67 % --out_options all
% 109.47/109.67 % --tptp_safe_out true
% 109.47/109.67 % --problem_path ""
% 109.47/109.67 % --include_path ""
% 109.47/109.67 % --clausifier .//eprover
% 109.47/109.67 % --clausifier_options --tstp-format
% 109.47/109.67 % --stdin false
% 109.47/109.67 % --dbg_backtrace false
% 109.47/109.67 % --dbg_dump_prop_clauses false
% 109.47/109.67 % --dbg_dump_prop_clauses_file -
% 109.47/109.67 % --dbg_out_stat false
% 109.47/109.67
% 109.47/109.67 % ------ General Options
% 109.47/109.67
% 109.47/109.67 % --fof false
% 109.47/109.67 % --time_out_real 150.
% 109.47/109.67 % --time_out_prep_mult 0.2
% 109.47/109.67 % --time_out_virtual -1.
% 109.47/109.67 % --schedule none
% 109.47/109.67 % --ground_splitting input
% 109.47/109.67 % --splitting_nvd 16
% 109.47/109.67 % --non_eq_to_eq false
% 109.47/109.67 % --prep_gs_sim true
% 109.47/109.67 % --prep_unflatten false
% 109.47/109.67 % --prep_res_sim true
% 109.47/109.67 % --prep_upred true
% 109.47/109.67 % --res_sim_input true
% 109.47/109.67 % --clause_weak_htbl true
% 109.47/109.67 % --gc_record_bc_elim false
% 109.47/109.67 % --symbol_type_check false
% 109.47/109.67 % --clausify_out false
% 109.47/109.67 % --large_theory_mode false
% 109.47/109.67 % --prep_sem_filter none
% 109.47/109.67 % --prep_sem_filter_out false
% 109.47/109.67 % --preprocessed_out false
% 109.47/109.67 % --sub_typing false
% 109.47/109.67 % --brand_transform false
% 109.47/109.67 % --pure_diseq_elim true
% 109.47/109.67 % --min_unsat_core false
% 109.47/109.67 % --pred_elim true
% 109.47/109.67 % --add_important_lit false
% 109.47/109.67 % --soft_assumptions false
% 109.47/109.67 % --reset_solvers false
% 109.47/109.67 % --bc_imp_inh []
% 109.47/109.67 % --conj_cone_tolerance 1.5
% 109.47/109.67 % --prolific_symb_bound 500
% 109.47/109.67 % --lt_threshold 2000
% 109.47/109.67
% 109.47/109.67 % ------ SAT Options
% 109.47/109.67
% 109.47/109.67 % --sat_mode false
% 109.47/109.67 % --sat_fm_restart_options ""
% 109.47/109.67 % --sat_gr_def false
% 109.47/109.67 % --sat_epr_types true
% 109.47/109.67 % --sat_non_cyclic_types false
% 109.47/109.67 % --sat_finite_models false
% 109.47/109.67 % --sat_fm_lemmas false
% 109.47/109.67 % --sat_fm_prep false
% 109.47/109.67 % --sat_fm_uc_incr true
% 109.47/109.67 % --sat_out_model small
% 109.47/109.67 % --sat_out_clauses false
% 109.47/109.67
% 109.47/109.67 % ------ QBF Options
% 109.47/109.67
% 109.47/109.67 % --qbf_mode false
% 109.47/109.67 % --qbf_elim_univ true
% 109.47/109.67 % --qbf_sk_in true
% 109.47/109.67 % --qbf_pred_elim true
% 109.47/109.67 % --qbf_split 32
% 109.47/109.67
% 109.47/109.67 % ------ BMC1 Options
% 109.47/109.67
% 109.47/109.67 % --bmc1_incremental false
% 109.47/109.67 % --bmc1_axioms reachable_all
% 109.47/109.67 % --bmc1_min_bound 0
% 109.47/109.67 % --bmc1_max_bound -1
% 109.47/109.67 % --bmc1_max_bound_default -1
% 109.47/109.67 % --bmc1_symbol_reachability true
% 109.47/109.67 % --bmc1_property_lemmas false
% 109.47/109.67 % --bmc1_k_induction false
% 109.47/109.67 % --bmc1_non_equiv_states false
% 109.47/109.67 % --bmc1_deadlock false
% 109.47/109.67 % --bmc1_ucm false
% 109.47/109.67 % --bmc1_add_unsat_core none
% 109.47/109.67 % --bmc1_unsat_core_children false
% 109.47/109.67 % --bmc1_unsat_core_extrapolate_axioms false
% 109.47/109.67 % --bmc1_out_stat full
% 109.47/109.67 % --bmc1_ground_init false
% 109.47/109.67 % --bmc1_pre_inst_next_state false
% 109.47/109.67 % --bmc1_pre_inst_state false
% 109.47/109.67 % --bmc1_pre_inst_reach_state false
% 109.47/109.67 % --bmc1_out_unsat_core false
% 109.47/109.67 % --bmc1_aig_witness_out false
% 109.47/109.67 % --bmc1_verbose false
% 109.47/109.67 % --bmc1_dump_clauses_tptp false
% 109.47/109.67 % --bmc1_dump_unsat_core_tptp false
% 109.47/109.67 % --bmc1_dump_file -
% 109.47/109.67 % --bmc1_ucm_expand_uc_limit 128
% 109.47/109.67 % --bmc1_ucm_n_expand_iterations 6
% 109.47/109.67 % --bmc1_ucm_extend_mode 1
% 109.47/109.67 % --bmc1_ucm_init_mode 2
% 109.47/109.67 % --bmc1_ucm_cone_mode none
% 109.47/109.67 % --bmc1_ucm_reduced_relation_type 0
% 109.47/109.67 % --bmc1_ucm_relax_model 4
% 109.47/109.67 % --bmc1_ucm_full_tr_after_sat true
% 109.47/109.67 % --bmc1_ucm_expand_neg_assumptions false
% 109.47/109.67 % --bmc1_ucm_layered_model none
% 109.47/109.67 % --bmc1_ucm_max_lemma_size 10
% 109.47/109.67
% 109.47/109.67 % ------ AIG Options
% 109.47/109.67
% 109.47/109.67 % --aig_mode false
% 109.47/109.67
% 109.47/109.67 % ------ Instantiation Options
% 109.47/109.67
% 109.47/109.67 % --instantiation_flag true
% 109.47/109.67 % --inst_lit_sel [+prop;+sign;+ground;-num_var;-num_symb]
% 109.47/109.67 % --inst_solver_per_active 750
% 109.47/109.67 % --inst_solver_calls_frac 0.5
% 109.47/109.67 % --inst_passive_queue_type priority_queues
% 109.47/109.67 % --inst_passive_queues [[-conj_dist;+conj_symb;-num_var];[+age;-num_symb]]
% 109.47/109.67 % --inst_passive_queues_freq [25;2]
% 109.47/109.67 % --inst_dismatching true
% 109.47/109.67 % --inst_eager_unprocessed_to_passive true
% 194.46/194.63 % --inst_prop_sim_given true
% 194.46/194.63 % --inst_prop_sim_new false
% 194.46/194.63 % --inst_orphan_elimination true
% 194.46/194.63 % --inst_learning_loop_flag true
% 194.46/194.63 % --inst_learning_start 3000
% 194.46/194.63 % --inst_learning_factor 2
% 194.46/194.63 % --inst_start_prop_sim_after_learn 3
% 194.46/194.63 % --inst_sel_renew solver
% 194.46/194.63 % --inst_lit_activity_flag true
% 194.46/194.63 % --inst_out_proof true
% 194.46/194.63
% 194.46/194.63 % ------ Resolution Options
% 194.46/194.63
% 194.46/194.63 % --resolution_flag true
% 194.46/194.63 % --res_lit_sel kbo_max
% 194.46/194.63 % --res_to_prop_solver none
% 194.46/194.63 % --res_prop_simpl_new false
% 194.46/194.63 % --res_prop_simpl_given false
% 194.46/194.63 % --res_passive_queue_type priority_queues
% 194.46/194.63 % --res_passive_queues [[-conj_dist;+conj_symb;-num_symb];[+age;-num_symb]]
% 194.46/194.63 % --res_passive_queues_freq [15;5]
% 194.46/194.63 % --res_forward_subs full
% 194.46/194.63 % --res_backward_subs full
% 194.46/194.63 % --res_forward_subs_resolution true
% 194.46/194.63 % --res_backward_subs_resolution true
% 194.46/194.63 % --res_orphan_elimination false
% 194.46/194.63 % --res_time_limit 1000.
% 194.46/194.63 % --res_out_proof true
% 194.46/194.63 % --proof_out_file /export/starexec/sandbox/tmp/iprover_proof_697ee1.s
% 194.46/194.63 % --modulo true
% 194.46/194.63
% 194.46/194.63 % ------ Combination Options
% 194.46/194.63
% 194.46/194.63 % --comb_res_mult 1000
% 194.46/194.63 % --comb_inst_mult 300
% 194.46/194.63 % ------
% 194.46/194.63
% 194.46/194.63
% 194.46/194.63
% 194.46/194.63 % ------ Proving...
% 194.46/194.63 % warning: shown sat in sat incomplete mode
% 194.46/194.63 %
% 194.46/194.63
% 194.46/194.63
% 194.46/194.63 ------ Building Model...Done
% 194.46/194.63
% 194.46/194.63 %------ The model is defined over ground terms (initial term algebra).
% 194.46/194.63 %------ Predicates are defined as (\forall x_1,..,x_n ((~)P(x_1,..,x_n) <=> (\phi(x_1,..,x_n))))
% 194.46/194.63 %------ where \phi is a formula over the term algebra.
% 194.46/194.63 %------ If we have equality in the problem then it is also defined as a predicate above,
% 194.46/194.63 %------ with "=" on the right-hand-side of the definition interpreted over the term algebra term_algebra_type
% 194.46/194.63 %------ See help for --sat_out_model for different model outputs.
% 194.46/194.63 %------ equality_sorted(X0,X1,X2) can be used in the place of usual "="
% 194.46/194.63 %------ where the first argument stands for the sort ($i in the unsorted case)
% 194.46/194.63
% 194.46/194.63
% 194.46/194.63
% 194.46/194.63
% 194.46/194.63 %------ Negative definition of equality_sorted
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X0,X1] :
% 194.46/194.63 ( ~(equality_sorted(X0,X0,X1)) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=$i & X0=skf24(skc10,skc8) & X1=skf26(skc10,skc8) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of member
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1,X2] :
% 194.46/194.63 ( member(X0,X1,X2) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf24(skc10,skc8) & X2=skc10 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf26(skc10,skc8) & X2=skc10 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 ? [X3] :
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf22(skc10,skc8,X3) & X2=skc10 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) & X2=skc10 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of state
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( state(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 ? [X2,X3] :
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf14(skc8,X2,X3) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 ? [X2,X3] :
% 194.46/194.63 (
% 194.46/194.63 ( X1=skf14(X0,X2,X3) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of eventuality
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( eventuality(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc12 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 ? [X2,X3] :
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf14(skc8,X2,X3) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 ? [X2,X3] :
% 194.46/194.63 (
% 194.46/194.63 ( X1=skf14(X0,X2,X3) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of thing
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( thing(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc11 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc12 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc13 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc14 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc15 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf24(skc10,skc8) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf26(skc10,skc8) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 ? [X2] :
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf22(skc10,skc8,X2) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 ? [X2,X3] :
% 194.46/194.63 (
% 194.46/194.63 ( X1=skf14(X0,X2,X3) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of singleton
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( singleton(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc11 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc12 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc13 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc14 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc15 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf24(skc10,skc8) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf26(skc10,skc8) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 ? [X2] :
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf22(skc10,skc8,X2) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 ? [X2,X3] :
% 194.46/194.63 (
% 194.46/194.63 ( X1=skf14(X0,X2,X3) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of specific
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( specific(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc11 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc12 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc13 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc15 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf24(skc10,skc8) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf26(skc10,skc8) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 ? [X2,X3] :
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf18(skc8,X2,X3) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 ? [X2] :
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf22(skc10,skc8,X2) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 ? [X2,X3] :
% 194.46/194.63 (
% 194.46/194.63 ( X1=skf14(X0,X2,X3) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of nonexistent
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( nonexistent(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc12 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 ? [X2,X3] :
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf18(skc8,X2,X3) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 ? [X2,X3] :
% 194.46/194.63 (
% 194.46/194.63 ( X1=skf14(X0,X2,X3) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of unisex
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( unisex(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc11 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc12 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc13 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc14 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc15 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 ? [X2,X3] :
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf18(skc8,X2,X3) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 ? [X2,X3] :
% 194.46/194.63 (
% 194.46/194.63 ( X1=skf14(X0,X2,X3) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of event
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( event(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc12 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 ? [X2,X3] :
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf14(skc8,X2,X3) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 ? [X2,X3] :
% 194.46/194.63 (
% 194.46/194.63 ( X1=skf14(X0,X2,X3) )
% 194.46/194.63 &
% 194.46/194.63 ( X0!=skc8 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of wheel
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( wheel(X0,X1) <=>
% 194.46/194.63 $false
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of device
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( device(X0,X1) <=>
% 194.46/194.63 $false
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of instrumentality
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( instrumentality(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc11 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc15 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of artifact
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( artifact(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc11 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc13 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc15 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of object
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( object(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc11 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc13 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc15 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of entity
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( entity(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc11 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc13 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc15 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf24(skc10,skc8) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf26(skc10,skc8) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 ? [X2] :
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf22(skc10,skc8,X2) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of existent
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( existent(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc11 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc13 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc15 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf24(skc10,skc8) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf26(skc10,skc8) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 ? [X2] :
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf22(skc10,skc8,X2) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of nonliving
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( nonliving(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc11 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc13 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc15 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Negative definition of impartial
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( ~(impartial(X0,X1)) <=>
% 194.46/194.63 $false
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of coat
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( coat(X0,X1) <=>
% 194.46/194.63 $false
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of clothes
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( clothes(X0,X1) <=>
% 194.46/194.63 $false
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of group
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( group(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc9 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc10 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of set
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( set(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc9 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc10 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of multiple
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( multiple(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc9 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc10 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of wear
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( wear(X0,X1) <=>
% 194.46/194.63 $false
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of fellow
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( fellow(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf24(skc10,skc8) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf26(skc10,skc8) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 ? [X2] :
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf22(skc10,skc8,X2) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of man
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( man(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf24(skc10,skc8) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf26(skc10,skc8) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 ? [X2] :
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf22(skc10,skc8,X2) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of human_person
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( human_person(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf24(skc10,skc8) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf26(skc10,skc8) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 ? [X2] :
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf22(skc10,skc8,X2) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of organism
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( organism(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf24(skc10,skc8) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf26(skc10,skc8) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 ? [X2] :
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf22(skc10,skc8,X2) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of living
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( living(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf24(skc10,skc8) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf26(skc10,skc8) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 ? [X2] :
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf22(skc10,skc8,X2) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of human
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( human(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf24(skc10,skc8) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf26(skc10,skc8) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 ? [X2] :
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf22(skc10,skc8,X2) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of animate
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( animate(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf24(skc10,skc8) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf26(skc10,skc8) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 ? [X2] :
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf22(skc10,skc8,X2) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of male
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( male(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf24(skc10,skc8) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf26(skc10,skc8) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 ? [X2] :
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf22(skc10,skc8,X2) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 |
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of two
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( two(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc10 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of barrel
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( barrel(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc12 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of street
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( street(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc13 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of way
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( way(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc13 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of chevy
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( chevy(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc15 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of car
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( car(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc15 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of vehicle
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( vehicle(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc15 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of transport
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( transport(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc15 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of placename
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( placename(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc14 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of relname
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( relname(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc14 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of relation
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( relation(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc14 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of abstraction
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( abstraction(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc14 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of nonhuman
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( nonhuman(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc14 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of general
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( general(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc14 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of hollywood_placename
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( hollywood_placename(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc14 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of city
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( city(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc13 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of location
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( location(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.63 (
% 194.46/194.63 ( X0=skc8 & X1=skc13 )
% 194.46/194.63 )
% 194.46/194.63
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 )
% 194.46/194.63 ).
% 194.46/194.63
% 194.46/194.63 %------ Positive definition of frontseat
% 194.46/194.63 fof(lit_def,axiom,
% 194.46/194.63 (! [X0,X1] :
% 194.46/194.63 ( frontseat(X0,X1) <=>
% 194.46/194.63 (
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skc11 )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 ).
% 194.46/194.64
% 194.46/194.64 %------ Positive definition of seat
% 194.46/194.64 fof(lit_def,axiom,
% 194.46/194.64 (! [X0,X1] :
% 194.46/194.64 ( seat(X0,X1) <=>
% 194.46/194.64 (
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skc11 )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 ).
% 194.46/194.64
% 194.46/194.64 %------ Positive definition of furniture
% 194.46/194.64 fof(lit_def,axiom,
% 194.46/194.64 (! [X0,X1] :
% 194.46/194.64 ( furniture(X0,X1) <=>
% 194.46/194.64 (
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skc11 )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 ).
% 194.46/194.64
% 194.46/194.64 %------ Positive definition of forename
% 194.46/194.64 fof(lit_def,axiom,
% 194.46/194.64 (! [X0,X1] :
% 194.46/194.64 ( forename(X0,X1) <=>
% 194.46/194.64 $false
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 ).
% 194.46/194.64
% 194.46/194.64 %------ Positive definition of jules_forename
% 194.46/194.64 fof(lit_def,axiom,
% 194.46/194.64 (! [X0,X1] :
% 194.46/194.64 ( jules_forename(X0,X1) <=>
% 194.46/194.64 $false
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 ).
% 194.46/194.64
% 194.46/194.64 %------ Positive definition of old
% 194.46/194.64 fof(lit_def,axiom,
% 194.46/194.64 (! [X0,X1] :
% 194.46/194.64 ( old(X0,X1) <=>
% 194.46/194.64 (
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skc15 )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 ).
% 194.46/194.64
% 194.46/194.64 %------ Positive definition of young
% 194.46/194.64 fof(lit_def,axiom,
% 194.46/194.64 (! [X0,X1] :
% 194.46/194.64 ( young(X0,X1) <=>
% 194.46/194.64 (
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skf24(skc10,skc8) )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 |
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skf26(skc10,skc8) )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 |
% 194.46/194.64 ? [X2] :
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skf22(skc10,skc8,X2) )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 |
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skf20(skc10,skc8,skc10) )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 |
% 194.46/194.64 ? [X2] :
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skf17(X2,skc8,skc10) )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 ).
% 194.46/194.64
% 194.46/194.64 %------ Positive definition of black
% 194.46/194.64 fof(lit_def,axiom,
% 194.46/194.64 (! [X0,X1] :
% 194.46/194.64 ( black(X0,X1) <=>
% 194.46/194.64 $false
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 ).
% 194.46/194.64
% 194.46/194.64 %------ Positive definition of white
% 194.46/194.64 fof(lit_def,axiom,
% 194.46/194.64 (! [X0,X1] :
% 194.46/194.64 ( white(X0,X1) <=>
% 194.46/194.64 (
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skc15 )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 ).
% 194.46/194.64
% 194.46/194.64 %------ Negative definition of nonreflexive
% 194.46/194.64 fof(lit_def,axiom,
% 194.46/194.64 (! [X0,X1] :
% 194.46/194.64 ( ~(nonreflexive(X0,X1)) <=>
% 194.46/194.64 (
% 194.46/194.64 (
% 194.46/194.64 ( X0!=skc8 | X1!=skf18(skc8,X0,X1) )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 ).
% 194.46/194.64
% 194.46/194.64 %------ Positive definition of patient
% 194.46/194.64 fof(lit_def,axiom,
% 194.46/194.64 (! [X0,X1,X2] :
% 194.46/194.64 ( patient(X0,X1,X2) <=>
% 194.46/194.64 (
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skf18(skc8,skf24(skc10,skc8),skf24(skc10,skc8)) & X2=skf24(skc10,skc8) )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 |
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skf18(skc8,skf26(skc10,skc8),skf24(skc10,skc8)) & X2=skf24(skc10,skc8) )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 |
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skf18(skc8,skf24(skc10,skc8),skf26(skc10,skc8)) & X2=skf26(skc10,skc8) )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 |
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skf18(skc8,skf26(skc10,skc8),skf26(skc10,skc8)) & X2=skf26(skc10,skc8) )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 ).
% 194.46/194.64
% 194.46/194.64 %------ Negative definition of agent
% 194.46/194.64 fof(lit_def,axiom,
% 194.46/194.64 (! [X0,X1,X2] :
% 194.46/194.64 ( ~(agent(X0,X1,X2)) <=>
% 194.46/194.64 (
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skf18(skc8,skf24(skc10,skc8),skf24(skc10,skc8)) & X2=skf24(skc10,skc8) )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 |
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skf18(skc8,skf26(skc10,skc8),skf24(skc10,skc8)) & X2=skf24(skc10,skc8) )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 |
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skf18(skc8,skf24(skc10,skc8),skf26(skc10,skc8)) & X2=skf26(skc10,skc8) )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 |
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skf18(skc8,skf26(skc10,skc8),skf26(skc10,skc8)) & X2=skf26(skc10,skc8) )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 ).
% 194.46/194.64
% 194.46/194.64 %------ Positive definition of of
% 194.46/194.64 fof(lit_def,axiom,
% 194.46/194.64 (! [X0,X1,X2] :
% 194.46/194.64 ( of(X0,X1,X2) <=>
% 194.46/194.64 (
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skc14 & X2=skc13 )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 ).
% 194.46/194.64
% 194.46/194.64 %------ Positive definition of be
% 194.46/194.64 fof(lit_def,axiom,
% 194.46/194.64 (! [X0,X1,X2,X3] :
% 194.46/194.64 ( be(X0,X1,X2,X3) <=>
% 194.46/194.64 (
% 194.46/194.64 ? [X4,X5] :
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skf14(skc8,X4,skf22(skc10,skc8,X5)) & X2=skf22(skc10,skc8,X5) & X3=skf13(skf22(skc10,skc8,X5),skc8,X4) )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 |
% 194.46/194.64 ? [X4] :
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skf14(skc8,X4,skf24(skc10,skc8)) & X2=skf24(skc10,skc8) & X3=skf13(skf24(skc10,skc8),skc8,X4) )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 |
% 194.46/194.64 ? [X4] :
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skf14(skc8,X4,skf26(skc10,skc8)) & X2=skf26(skc10,skc8) & X3=skf13(skf26(skc10,skc8),skc8,X4) )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 |
% 194.46/194.64 ? [X4] :
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skf14(skc8,X4,skf20(skc10,skc8,skc10)) & X2=skf20(skc10,skc8,skc10) & X3=skf13(skf20(skc10,skc8,skc10),skc8,X4) )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 |
% 194.46/194.64 ? [X4,X5] :
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skf14(skc8,X4,skf17(X5,skc8,skc10)) & X2=skf17(X5,skc8,skc10) & X3=skf13(skf17(X5,skc8,skc10),skc8,X4) )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 ).
% 194.46/194.64
% 194.46/194.64 %------ Negative definition of actual_world
% 194.46/194.64 fof(lit_def,axiom,
% 194.46/194.64 (! [X0] :
% 194.46/194.64 ( ~(actual_world(X0)) <=>
% 194.46/194.64 $false
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 ).
% 194.46/194.64
% 194.46/194.64 %------ Positive definition of in
% 194.46/194.64 fof(lit_def,axiom,
% 194.46/194.64 (! [X0,X1,X2] :
% 194.46/194.64 ( in(X0,X1,X2) <=>
% 194.46/194.64 (
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skc12 & X2=skc13 )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 |
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skf13(skf24(skc10,skc8),skc8,X2) )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 |
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skf13(skf26(skc10,skc8),skc8,X2) )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 |
% 194.46/194.64 ? [X3] :
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skf13(skf22(skc10,skc8,X3),skc8,X2) )
% 194.46/194.64 &
% 194.46/194.64 ( X2!=skc11 )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 |
% 194.46/194.64 ? [X3] :
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skf13(skf17(X3,skc8,skc10),skc8,skc11) & X2=skc11 )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 |
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skf13(skf20(skc10,skc8,skc10),skc8,X2) )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 |
% 194.46/194.64 ? [X3] :
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc8 & X1=skf13(skf22(skc10,skc8,X3),skc8,skc11) & X2=skc11 )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 ).
% 194.46/194.64
% 194.46/194.64 %------ Negative definition of down
% 194.46/194.64 fof(lit_def,axiom,
% 194.46/194.64 (! [X0,X1,X2] :
% 194.46/194.64 ( ~(down(X0,X1,X2)) <=>
% 194.46/194.64 $false
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 ).
% 194.46/194.64
% 194.46/194.64 %------ Negative definition of lonely
% 194.46/194.64 fof(lit_def,axiom,
% 194.46/194.64 (! [X0,X1] :
% 194.46/194.64 ( ~(lonely(X0,X1)) <=>
% 194.46/194.64 $false
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 ).
% 194.46/194.64
% 194.46/194.64 %------ Negative definition of dirty
% 194.46/194.64 fof(lit_def,axiom,
% 194.46/194.64 (! [X0,X1] :
% 194.46/194.64 ( ~(dirty(X0,X1)) <=>
% 194.46/194.64 $false
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 ).
% 194.46/194.64
% 194.46/194.64 %------ Negative definition of present
% 194.46/194.64 fof(lit_def,axiom,
% 194.46/194.64 (! [X0,X1] :
% 194.46/194.64 ( ~(present(X0,X1)) <=>
% 194.46/194.64 $false
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 ).
% 194.46/194.64
% 194.46/194.64 %------ Negative definition of ssSkP1
% 194.46/194.64 fof(lit_def,axiom,
% 194.46/194.64 (! [X0,X1,X2] :
% 194.46/194.64 ( ~(ssSkP1(X0,X1,X2)) <=>
% 194.46/194.64 $false
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 ).
% 194.46/194.64
% 194.46/194.64 %------ Negative definition of ssSkP2
% 194.46/194.64 fof(lit_def,axiom,
% 194.46/194.64 (! [X0,X1,X2] :
% 194.46/194.64 ( ~(ssSkP2(X0,X1,X2)) <=>
% 194.46/194.64 (
% 194.46/194.64 (
% 194.46/194.64 ( X0=skc10 & X1=skc10 & X2=skc8 )
% 194.46/194.64 )
% 194.46/194.64
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 ).
% 194.46/194.64
% 194.46/194.64 %------ Negative definition of ssSkP0
% 194.46/194.64 fof(lit_def,axiom,
% 194.46/194.64 (! [X0,X1] :
% 194.46/194.64 ( ~(ssSkP0(X0,X1)) <=>
% 194.46/194.64 $false
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 ).
% 194.46/194.64
% 194.46/194.64 %------ Positive definition of cheap
% 194.46/194.64 fof(lit_def,axiom,
% 194.46/194.64 (! [X0,X1] :
% 194.46/194.64 ( cheap(X0,X1) <=>
% 194.46/194.64 $false
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 ).
% 194.46/194.64
% 194.46/194.64 %------ Positive definition of sP0_iProver_split
% 194.46/194.64 fof(lit_def,axiom,
% 194.46/194.64 (! [X0,X1,X2,X3,X4,X5,X6,X7,X8,X9,X10,X11] :
% 194.46/194.64 ( sP0_iProver_split(X0,X1,X2,X3,X4,X5,X6,X7,X8,X9,X10,X11) <=>
% 194.46/194.64 $true
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 ).
% 194.46/194.64
% 194.46/194.64 %------ Positive definition of sP3_iProver_split
% 194.46/194.64 fof(lit_def,axiom,
% 194.46/194.64 (! [X0,X1,X2,X3,X4,X5,X6,X7,X8,X9,X10] :
% 194.46/194.64 ( sP3_iProver_split(X0,X1,X2,X3,X4,X5,X6,X7,X8,X9,X10) <=>
% 194.46/194.64 $true
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 ).
% 194.46/194.64
% 194.46/194.64 %------ Positive definition of sP6_iProver_split
% 194.46/194.64 fof(lit_def,axiom,
% 194.46/194.64 (! [X0,X1,X2,X3,X4,X5,X6,X7,X8,X9,X10,X11] :
% 194.46/194.64 ( sP6_iProver_split(X0,X1,X2,X3,X4,X5,X6,X7,X8,X9,X10,X11) <=>
% 194.46/194.64 $true
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 ).
% 194.46/194.64
% 194.46/194.64 %------ Positive definition of sP9_iProver_split
% 194.46/194.64 fof(lit_def,axiom,
% 194.46/194.64 (! [X0,X1,X2,X3,X4,X5,X6,X7,X8,X9,X10] :
% 194.46/194.64 ( sP9_iProver_split(X0,X1,X2,X3,X4,X5,X6,X7,X8,X9,X10) <=>
% 194.46/194.64 $true
% 194.46/194.64 )
% 194.46/194.64 )
% 194.46/194.64 ).
% 194.46/194.64
% 194.46/194.64
% 194.46/194.64
% 194.46/194.64 % ------ Statistics
% 194.46/194.64
% 194.46/194.64 % ------ General
% 194.46/194.64
% 194.46/194.64 % num_of_input_clauses: 220
% 194.46/194.64 % num_of_input_neg_conjectures: 47
% 194.46/194.64 % num_of_splits: 12
% 194.46/194.64 % num_of_split_atoms: 12
% 194.46/194.64 % num_of_sem_filtered_clauses: 0
% 194.46/194.64 % num_of_subtypes: 0
% 194.46/194.64 % monotx_restored_types: 0
% 194.46/194.64 % sat_num_of_epr_types: 0
% 194.46/194.64 % sat_num_of_non_cyclic_types: 0
% 194.46/194.64 % sat_guarded_non_collapsed_types: 0
% 194.46/194.64 % is_epr: 0
% 194.46/194.64 % is_horn: 0
% 194.46/194.64 % has_eq: 1
% 194.46/194.64 % num_pure_diseq_elim: 0
% 194.46/194.64 % simp_replaced_by: 0
% 194.46/194.64 % res_preprocessed: 106
% 194.46/194.64 % prep_upred: 0
% 194.46/194.64 % prep_unflattend: 114
% 194.46/194.64 % pred_elim_cands: 12
% 194.46/194.64 % pred_elim: 6
% 194.46/194.64 % pred_elim_cl: 6
% 194.46/194.64 % pred_elim_cycles: 14
% 194.46/194.64 % forced_gc_time: 0
% 194.46/194.64 % gc_basic_clause_elim: 0
% 194.46/194.64 % parsing_time: 0.004
% 194.46/194.64 % sem_filter_time: 0.
% 194.46/194.64 % pred_elim_time: 0.014
% 194.46/194.64 % out_proof_time: 0.
% 194.46/194.64 % monotx_time: 0.
% 194.46/194.64 % subtype_inf_time: 0.
% 194.46/194.64 % unif_index_cands_time: 0.083
% 194.46/194.64 % unif_index_add_time: 0.023
% 194.46/194.64 % total_time: 85.005
% 194.46/194.64 % num_of_symbols: 130
% 194.46/194.64 % num_of_terms: 62736
% 194.46/194.64
% 194.46/194.64 % ------ Propositional Solver
% 194.46/194.64
% 194.46/194.64 % prop_solver_calls: 18
% 194.46/194.64 % prop_fast_solver_calls: 864
% 194.46/194.64 % prop_num_of_clauses: 1656
% 194.46/194.64 % prop_preprocess_simplified: 3686
% 194.46/194.64 % prop_fo_subsumed: 2
% 194.46/194.64 % prop_solver_time: 0.001
% 194.46/194.64 % prop_fast_solver_time: 0.
% 194.46/194.64 % prop_unsat_core_time: 0.
% 194.46/194.64
% 194.46/194.64 % ------ QBF
% 194.46/194.64
% 194.46/194.64 % qbf_q_res: 0
% 194.46/194.64 % qbf_num_tautologies: 0
% 194.46/194.64 % qbf_prep_cycles: 0
% 194.46/194.64
% 194.46/194.64 % ------ BMC1
% 194.46/194.64
% 194.46/194.64 % bmc1_current_bound: -1
% 194.46/194.64 % bmc1_last_solved_bound: -1
% 194.46/194.64 % bmc1_unsat_core_size: -1
% 194.46/194.64 % bmc1_unsat_core_parents_size: -1
% 194.46/194.64 % bmc1_merge_next_fun: 0
% 194.46/194.64 % bmc1_unsat_core_clauses_time: 0.
% 194.46/194.64
% 194.46/194.64 % ------ Instantiation
% 194.46/194.64
% 194.46/194.64 % inst_num_of_clauses: 1170
% 194.46/194.64 % inst_num_in_passive: 0
% 194.46/194.64 % inst_num_in_active: 1170
% 194.46/194.64 % inst_num_in_unprocessed: 0
% 194.46/194.64 % inst_num_of_loops: 1542
% 194.46/194.64 % inst_num_of_learning_restarts: 0
% 194.46/194.64 % inst_num_moves_active_passive: 356
% 194.46/194.64 % inst_lit_activity: 217
% 194.46/194.64 % inst_lit_activity_moves: 0
% 194.46/194.64 % inst_num_tautologies: 0
% 194.46/194.64 % inst_num_prop_implied: 0
% 194.46/194.64 % inst_num_existing_simplified: 0
% 194.46/194.64 % inst_num_eq_res_simplified: 0
% 194.46/194.64 % inst_num_child_elim: 0
% 194.46/194.64 % inst_num_of_dismatching_blockings: 128
% 194.46/194.64 % inst_num_of_non_proper_insts: 4879
% 194.46/194.64 % inst_num_of_duplicates: 925
% 194.46/194.64 % inst_inst_num_from_inst_to_res: 0
% 194.46/194.64 % inst_dismatching_checking_time: 0.
% 194.46/194.64
% 194.46/194.64 % ------ Resolution
% 194.46/194.64
% 194.46/194.64 % res_num_of_clauses: 817599
% 194.46/194.64 % res_num_in_passive: 825856
% 194.46/194.64 % res_num_in_active: 4853
% 194.46/194.64 % res_num_of_loops: 6000
% 194.46/194.64 % res_forward_subset_subsumed: 293148
% 194.46/194.64 % res_backward_subset_subsumed: 13593
% 194.46/194.64 % res_forward_subsumed: 1119
% 194.46/194.64 % res_backward_subsumed: 27
% 194.46/194.64 % res_forward_subsumption_resolution: 51
% 194.46/194.64 % res_backward_subsumption_resolution: 2
% 194.46/194.64 % res_clause_to_clause_subsumption: 50539
% 194.46/194.64 % res_orphan_elimination: 0
% 194.46/194.64 % res_tautology_del: 119462
% 194.46/194.64 % res_num_eq_res_simplified: 0
% 194.46/194.64 % res_num_sel_changes: 0
% 194.46/194.64 % res_moves_from_active_to_pass: 0
% 194.46/194.64
% 194.46/194.64 % Status Unknown
% 194.46/194.64 % Last status :
% 194.46/194.64 % SZS status Unknown
%------------------------------------------------------------------------------