TSTP Solution File: ITP397_10 by iProver-SAT---3.9
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%------------------------------------------------------------------------------
% File : iProver-SAT---3.9
% Problem : ITP397_10 : TPTP v8.2.0. Released v8.2.0.
% Transfm : none
% Format : tptp:raw
% Command : run_iprover %s %d SAT
% Computer : n017.cluster.edu
% Model : x86_64 x86_64
% CPU : Intel(R) Xeon(R) CPU E5-2620 v4 2.10GHz
% Memory : 8042.1875MB
% OS : Linux 3.10.0-693.el7.x86_64
% CPULimit : 300s
% WCLimit : 300s
% DateTime : Fri May 3 02:32:31 EDT 2024
% Result : Satisfiable 3.50s 1.14s
% Output : Model 3.50s
% Verified :
% SZS Type : -
% Comments :
%------------------------------------------------------------------------------
%----WARNING: Could not form TPTP format derivation
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.00/0.11 % Problem : ITP397_10 : TPTP v8.2.0. Released v8.2.0.
% 0.11/0.12 % Command : run_iprover %s %d SAT
% 0.11/0.33 % Computer : n017.cluster.edu
% 0.11/0.33 % Model : x86_64 x86_64
% 0.11/0.33 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.11/0.33 % Memory : 8042.1875MB
% 0.11/0.33 % OS : Linux 3.10.0-693.el7.x86_64
% 0.11/0.33 % CPULimit : 300
% 0.11/0.33 % WCLimit : 300
% 0.11/0.33 % DateTime : Thu May 2 21:27:51 EDT 2024
% 0.11/0.33 % CPUTime :
% 0.18/0.45 Running model finding
% 0.18/0.45 Running: /export/starexec/sandbox/solver/bin/run_problem --no_cores 8 --heuristic_context fnt --schedule fnt_schedule /export/starexec/sandbox/benchmark/theBenchmark.p 300
% 3.50/1.14 % SZS status Started for theBenchmark.p
% 3.50/1.14 % SZS status Satisfiable for theBenchmark.p
% 3.50/1.14
% 3.50/1.14 %---------------- iProver v3.9 (pre CASC 2024/SMT-COMP 2024) ----------------%
% 3.50/1.14
% 3.50/1.14 ------ iProver source info
% 3.50/1.14
% 3.50/1.14 git: date: 2024-05-02 19:28:25 +0000
% 3.50/1.14 git: sha1: a33b5eb135c74074ba803943bb12f2ebd971352f
% 3.50/1.14 git: non_committed_changes: false
% 3.50/1.14
% 3.50/1.14 ------ Parsing...
% 3.50/1.14 ------ Clausification by vclausify_rel & Parsing by iProver...
% 3.50/1.14 ------ Proving...
% 3.50/1.14 ------ Problem Properties
% 3.50/1.14
% 3.50/1.14
% 3.50/1.14 clauses 846
% 3.50/1.14 conjectures 0
% 3.50/1.14 EPR 54
% 3.50/1.14 Horn 775
% 3.50/1.14 unary 165
% 3.50/1.14 binary 370
% 3.50/1.14 lits 1942
% 3.50/1.14 lits eq 948
% 3.50/1.14 fd_pure 0
% 3.50/1.14 fd_pseudo 0
% 3.50/1.14 fd_cond 5
% 3.50/1.14 fd_pseudo_cond 68
% 3.50/1.14 AC symbols 0
% 3.50/1.14
% 3.50/1.14 ------ Input Options Time Limit: Unbounded
% 3.50/1.14
% 3.50/1.14
% 3.50/1.14 ------ Finite Models:
% 3.50/1.14
% 3.50/1.14 ------ lit_activity_flag true
% 3.50/1.14
% 3.50/1.14
% 3.50/1.14 ------ Trying domains of size >= : 1
% 3.50/1.14 ------
% 3.50/1.14 Current options:
% 3.50/1.14 ------
% 3.50/1.14
% 3.50/1.14 ------ Input Options
% 3.50/1.14
% 3.50/1.14 --out_options all
% 3.50/1.14 --tptp_safe_out true
% 3.50/1.14 --problem_path ""
% 3.50/1.14 --include_path ""
% 3.50/1.14 --clausifier res/vclausify_rel
% 3.50/1.14 --clausifier_options --mode tclausify -t 300.00 --show_fool true -updr off
% 3.50/1.14 --stdin false
% 3.50/1.14 --proof_out true
% 3.50/1.14 --proof_dot_file ""
% 3.50/1.14 --proof_reduce_dot []
% 3.50/1.14 --suppress_sat_res false
% 3.50/1.14 --suppress_unsat_res true
% 3.50/1.14 --stats_out none
% 3.50/1.14 --stats_mem false
% 3.50/1.14 --theory_stats_out false
% 3.50/1.14
% 3.50/1.14 ------ General Options
% 3.50/1.14
% 3.50/1.14 --fof false
% 3.50/1.14 --time_out_real 300.
% 3.50/1.14 --time_out_virtual -1.
% 3.50/1.14 --rnd_seed 13
% 3.50/1.14 --symbol_type_check false
% 3.50/1.14 --clausify_out false
% 3.50/1.14 --sig_cnt_out false
% 3.50/1.14 --trig_cnt_out false
% 3.50/1.14 --trig_cnt_out_tolerance 1.
% 3.50/1.14 --trig_cnt_out_sk_spl false
% 3.50/1.14 --abstr_cl_out false
% 3.50/1.14
% 3.50/1.14 ------ Interactive Mode
% 3.50/1.14
% 3.50/1.14 --interactive_mode false
% 3.50/1.14 --external_ip_address ""
% 3.50/1.14 --external_port 0
% 3.50/1.14
% 3.50/1.14 ------ Global Options
% 3.50/1.14
% 3.50/1.14 --schedule none
% 3.50/1.14 --add_important_lit false
% 3.50/1.14 --prop_solver_per_cl 500
% 3.50/1.14 --subs_bck_mult 8
% 3.50/1.14 --min_unsat_core false
% 3.50/1.14 --soft_assumptions false
% 3.50/1.14 --soft_lemma_size 3
% 3.50/1.14 --prop_impl_unit_size 0
% 3.50/1.14 --prop_impl_unit []
% 3.50/1.14 --share_sel_clauses true
% 3.50/1.14 --reset_solvers false
% 3.50/1.14 --bc_imp_inh []
% 3.50/1.14 --conj_cone_tolerance 3.
% 3.50/1.14 --extra_neg_conj none
% 3.50/1.14 --large_theory_mode true
% 3.50/1.14 --prolific_symb_bound 200
% 3.50/1.14 --lt_threshold 2000
% 3.50/1.14 --clause_weak_htbl true
% 3.50/1.14 --gc_record_bc_elim false
% 3.50/1.14
% 3.50/1.14 ------ Preprocessing Options
% 3.50/1.14
% 3.50/1.14 --preprocessing_flag false
% 3.50/1.14 --time_out_prep_mult 0.1
% 3.50/1.14 --splitting_mode input
% 3.50/1.14 --splitting_grd true
% 3.50/1.14 --splitting_cvd false
% 3.50/1.14 --splitting_cvd_svl false
% 3.50/1.14 --splitting_nvd 32
% 3.50/1.14 --sub_typing false
% 3.50/1.14 --prep_eq_flat_conj false
% 3.50/1.14 --prep_eq_flat_all_gr false
% 3.50/1.14 --prep_gs_sim true
% 3.50/1.14 --prep_unflatten true
% 3.50/1.14 --prep_res_sim true
% 3.50/1.14 --prep_sup_sim_all true
% 3.50/1.14 --prep_sup_sim_sup false
% 3.50/1.14 --prep_upred true
% 3.50/1.14 --prep_well_definedness true
% 3.50/1.14 --prep_sem_filter exhaustive
% 3.50/1.14 --prep_sem_filter_out false
% 3.50/1.14 --pred_elim true
% 3.50/1.14 --res_sim_input true
% 3.50/1.14 --eq_ax_congr_red true
% 3.50/1.14 --pure_diseq_elim true
% 3.50/1.14 --brand_transform false
% 3.50/1.14 --non_eq_to_eq false
% 3.50/1.14 --prep_def_merge true
% 3.50/1.14 --prep_def_merge_prop_impl false
% 3.50/1.14 --prep_def_merge_mbd true
% 3.50/1.14 --prep_def_merge_tr_red false
% 3.50/1.14 --prep_def_merge_tr_cl false
% 3.50/1.14 --smt_preprocessing false
% 3.50/1.14 --smt_ac_axioms fast
% 3.50/1.14 --preprocessed_out false
% 3.50/1.14 --preprocessed_stats false
% 3.50/1.14
% 3.50/1.14 ------ Abstraction refinement Options
% 3.50/1.14
% 3.50/1.14 --abstr_ref []
% 3.50/1.14 --abstr_ref_prep false
% 3.50/1.14 --abstr_ref_until_sat false
% 3.50/1.14 --abstr_ref_sig_restrict funpre
% 3.50/1.14 --abstr_ref_af_restrict_to_split_sk false
% 3.50/1.14 --abstr_ref_under []
% 3.50/1.14
% 3.50/1.14 ------ SAT Options
% 3.50/1.14
% 3.50/1.14 --sat_mode true
% 3.50/1.14 --sat_fm_restart_options ""
% 3.50/1.14 --sat_gr_def false
% 3.50/1.14 --sat_epr_types true
% 3.50/1.14 --sat_non_cyclic_types false
% 3.50/1.14 --sat_finite_models true
% 3.50/1.14 --sat_fm_lemmas false
% 3.50/1.14 --sat_fm_prep false
% 3.50/1.14 --sat_fm_uc_incr true
% 3.50/1.14 --sat_out_model pos
% 3.50/1.14 --sat_out_clauses false
% 3.50/1.14
% 3.50/1.14 ------ QBF Options
% 3.50/1.14
% 3.50/1.14 --qbf_mode false
% 3.50/1.14 --qbf_elim_univ false
% 3.50/1.14 --qbf_dom_inst none
% 3.50/1.14 --qbf_dom_pre_inst false
% 3.50/1.14 --qbf_sk_in false
% 3.50/1.14 --qbf_pred_elim true
% 3.50/1.14 --qbf_split 512
% 3.50/1.14
% 3.50/1.14 ------ BMC1 Options
% 3.50/1.14
% 3.50/1.14 --bmc1_incremental false
% 3.50/1.14 --bmc1_axioms reachable_all
% 3.50/1.14 --bmc1_min_bound 0
% 3.50/1.14 --bmc1_max_bound -1
% 3.50/1.14 --bmc1_max_bound_default -1
% 3.50/1.14 --bmc1_symbol_reachability true
% 3.50/1.14 --bmc1_property_lemmas false
% 3.50/1.14 --bmc1_k_induction false
% 3.50/1.14 --bmc1_non_equiv_states false
% 3.50/1.14 --bmc1_deadlock false
% 3.50/1.14 --bmc1_ucm false
% 3.50/1.14 --bmc1_add_unsat_core none
% 3.50/1.14 --bmc1_unsat_core_children false
% 3.50/1.14 --bmc1_unsat_core_extrapolate_axioms false
% 3.50/1.14 --bmc1_out_stat full
% 3.50/1.14 --bmc1_ground_init false
% 3.50/1.14 --bmc1_pre_inst_next_state false
% 3.50/1.14 --bmc1_pre_inst_state false
% 3.50/1.14 --bmc1_pre_inst_reach_state false
% 3.50/1.14 --bmc1_out_unsat_core false
% 3.50/1.14 --bmc1_aig_witness_out false
% 3.50/1.14 --bmc1_verbose false
% 3.50/1.14 --bmc1_dump_clauses_tptp false
% 3.50/1.14 --bmc1_dump_unsat_core_tptp false
% 3.50/1.14 --bmc1_dump_file -
% 3.50/1.14 --bmc1_ucm_expand_uc_limit 128
% 3.50/1.14 --bmc1_ucm_n_expand_iterations 6
% 3.50/1.14 --bmc1_ucm_extend_mode 1
% 3.50/1.14 --bmc1_ucm_init_mode 2
% 3.50/1.14 --bmc1_ucm_cone_mode none
% 3.50/1.14 --bmc1_ucm_reduced_relation_type 0
% 3.50/1.14 --bmc1_ucm_relax_model 4
% 3.50/1.14 --bmc1_ucm_full_tr_after_sat true
% 3.50/1.14 --bmc1_ucm_expand_neg_assumptions false
% 3.50/1.14 --bmc1_ucm_layered_model none
% 3.50/1.14 --bmc1_ucm_max_lemma_size 10
% 3.50/1.14
% 3.50/1.14 ------ AIG Options
% 3.50/1.14
% 3.50/1.14 --aig_mode false
% 3.50/1.14
% 3.50/1.14 ------ Instantiation Options
% 3.50/1.14
% 3.50/1.14 --instantiation_flag true
% 3.50/1.14 --inst_sos_flag false
% 3.50/1.14 --inst_sos_phase true
% 3.50/1.14 --inst_sos_sth_lit_sel [+prop;+non_prol_conj_symb;-eq;+ground;-num_var;-num_symb]
% 3.50/1.14 --inst_lit_sel [+prop;+sign;+ground;-num_var;-num_symb]
% 3.50/1.14 --inst_lit_sel_side num_symb
% 3.50/1.14 --inst_solver_per_active 1400
% 3.50/1.14 --inst_solver_calls_frac 1.
% 3.50/1.14 --inst_to_smt_solver true
% 3.50/1.14 --inst_passive_queue_type priority_queues
% 3.50/1.14 --inst_passive_queues [[-conj_dist;+conj_symb;-num_var];[+age;-num_symb]]
% 3.50/1.14 --inst_passive_queues_freq [25;2]
% 3.50/1.14 --inst_dismatching true
% 3.50/1.14 --inst_eager_unprocessed_to_passive true
% 3.50/1.14 --inst_unprocessed_bound 1000
% 3.50/1.14 --inst_prop_sim_given false
% 3.50/1.14 --inst_prop_sim_new false
% 3.50/1.14 --inst_subs_new false
% 3.50/1.14 --inst_eq_res_simp false
% 3.50/1.14 --inst_subs_given false
% 3.50/1.14 --inst_orphan_elimination true
% 3.50/1.14 --inst_learning_loop_flag true
% 3.50/1.14 --inst_learning_start 3000
% 3.50/1.14 --inst_learning_factor 2
% 3.50/1.14 --inst_start_prop_sim_after_learn 3
% 3.50/1.14 --inst_sel_renew solver
% 3.50/1.14 --inst_lit_activity_flag false
% 3.50/1.14 --inst_restr_to_given false
% 3.50/1.14 --inst_activity_threshold 500
% 3.50/1.14
% 3.50/1.14 ------ Resolution Options
% 3.50/1.14
% 3.50/1.14 --resolution_flag false
% 3.50/1.14 --res_lit_sel adaptive
% 3.50/1.14 --res_lit_sel_side none
% 3.50/1.14 --res_ordering kbo
% 3.50/1.14 --res_to_prop_solver active
% 3.50/1.14 --res_prop_simpl_new false
% 3.50/1.14 --res_prop_simpl_given true
% 3.50/1.14 --res_to_smt_solver true
% 3.50/1.14 --res_passive_queue_type priority_queues
% 3.50/1.14 --res_passive_queues [[-conj_dist;+conj_symb;-num_symb];[+age;-num_symb]]
% 3.50/1.14 --res_passive_queues_freq [15;5]
% 3.50/1.14 --res_forward_subs full
% 3.50/1.14 --res_backward_subs full
% 3.50/1.14 --res_forward_subs_resolution true
% 3.50/1.14 --res_backward_subs_resolution true
% 3.50/1.14 --res_orphan_elimination true
% 3.50/1.14 --res_time_limit 300.
% 3.50/1.14
% 3.50/1.14 ------ Superposition Options
% 3.50/1.14
% 3.50/1.14 --superposition_flag false
% 3.50/1.14 --sup_passive_queue_type priority_queues
% 3.50/1.14 --sup_passive_queues [[-conj_dist;-num_symb];[+score;+min_def_symb;-max_atom_input_occur;+conj_non_prolific_symb];[+age;-num_symb];[+score;-num_symb]]
% 3.50/1.14 --sup_passive_queues_freq [8;1;4;4]
% 3.50/1.14 --demod_completeness_check fast
% 3.50/1.14 --demod_use_ground true
% 3.50/1.14 --sup_unprocessed_bound 0
% 3.50/1.14 --sup_to_prop_solver passive
% 3.50/1.14 --sup_prop_simpl_new true
% 3.50/1.14 --sup_prop_simpl_given true
% 3.50/1.14 --sup_fun_splitting false
% 3.50/1.14 --sup_iter_deepening 2
% 3.50/1.14 --sup_restarts_mult 12
% 3.50/1.14 --sup_score sim_d_gen
% 3.50/1.14 --sup_share_score_frac 0.2
% 3.50/1.14 --sup_share_max_num_cl 500
% 3.50/1.14 --sup_ordering kbo
% 3.50/1.14 --sup_symb_ordering invfreq
% 3.50/1.14 --sup_term_weight default
% 3.50/1.14
% 3.50/1.14 ------ Superposition Simplification Setup
% 3.50/1.14
% 3.50/1.14 --sup_indices_passive [LightNormIndex;FwDemodIndex]
% 3.50/1.14 --sup_full_triv [SMTSimplify;PropSubs]
% 3.50/1.14 --sup_full_fw [ACNormalisation;FwLightNorm;FwDemod;FwUnitSubsAndRes;FwSubsumption;FwSubsumptionRes;FwGroundJoinability]
% 3.50/1.14 --sup_full_bw [BwDemod;BwUnitSubsAndRes;BwSubsumption;BwSubsumptionRes]
% 3.50/1.14 --sup_immed_triv []
% 3.50/1.14 --sup_immed_fw_main [ACNormalisation;FwLightNorm;FwUnitSubsAndRes]
% 3.50/1.14 --sup_immed_fw_immed [ACNormalisation;FwUnitSubsAndRes]
% 3.50/1.14 --sup_immed_bw_main [BwUnitSubsAndRes;BwDemod]
% 3.50/1.14 --sup_immed_bw_immed [BwUnitSubsAndRes;BwSubsumption;BwSubsumptionRes]
% 3.50/1.14 --sup_input_triv [Unflattening;SMTSimplify]
% 3.50/1.14 --sup_input_fw [FwACDemod;ACNormalisation;FwLightNorm;FwDemod;FwUnitSubsAndRes;FwSubsumption;FwSubsumptionRes;FwGroundJoinability]
% 3.50/1.14 --sup_input_bw [BwACDemod;BwDemod;BwUnitSubsAndRes;BwSubsumption;BwSubsumptionRes]
% 3.50/1.14 --sup_full_fixpoint true
% 3.50/1.14 --sup_main_fixpoint true
% 3.50/1.14 --sup_immed_fixpoint false
% 3.50/1.14 --sup_input_fixpoint true
% 3.50/1.14 --sup_cache_sim none
% 3.50/1.14 --sup_smt_interval 500
% 3.50/1.14 --sup_bw_gjoin_interval 0
% 3.50/1.14
% 3.50/1.14 ------ Combination Options
% 3.50/1.14
% 3.50/1.14 --comb_mode clause_based
% 3.50/1.14 --comb_inst_mult 5
% 3.50/1.14 --comb_res_mult 1
% 3.50/1.14 --comb_sup_mult 8
% 3.50/1.14 --comb_sup_deep_mult 2
% 3.50/1.14
% 3.50/1.14 ------ Debug Options
% 3.50/1.14
% 3.50/1.14 --dbg_backtrace false
% 3.50/1.14 --dbg_dump_prop_clauses false
% 3.50/1.14 --dbg_dump_prop_clauses_file -
% 3.50/1.14 --dbg_out_stat false
% 3.50/1.14 --dbg_just_parse false
% 3.50/1.14
% 3.50/1.14
% 3.50/1.14
% 3.50/1.14
% 3.50/1.14 ------ Proving...
% 3.50/1.14
% 3.50/1.14
% 3.50/1.14 % SZS status Satisfiable for theBenchmark.p
% 3.50/1.14
% 3.50/1.14 ------ Building Model...Done
% 3.50/1.14
% 3.50/1.14 %------ The model is defined over ground terms (initial term algebra).
% 3.50/1.14 %------ Predicates are defined as (\forall x_1,..,x_n ((~)P(x_1,..,x_n) <=> (\phi(x_1,..,x_n))))
% 3.50/1.14 %------ where \phi is a formula over the term algebra.
% 3.50/1.14 %------ If we have equality in the problem then it is also defined as a predicate above,
% 3.50/1.14 %------ with "=" on the right-hand-side of the definition interpreted over the term algebra term_algebra_type
% 3.50/1.14 %------ See help for --sat_out_model for different model outputs.
% 3.50/1.14 %------ equality_sorted(X0,X1,X2) can be used in the place of usual "="
% 3.50/1.14 %------ where the first argument stands for the sort ($i in the unsorted case)
% 3.50/1.14 % SZS output start Model for theBenchmark.p
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of equality_sorted
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_12,X0_35,X1_35] :
% 3.50/1.14 ( equality_sorted(X0_12,X0_35,X1_35) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='B_ell2_b_ell2_cblinfun_c_ell2_c_ell2_cblinfun_fun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='A_ell2_a_ell2_cblinfun_b_ell2_b_ell2_cblinfun_fun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='C_ell2_c_ell2_cblinfun_c_ell2_c_ell2_cblinfun_fun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='C_ell2_c_ell2_cblinfun_set$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='A_a_prod_ell2_a_a_prod_ell2_cblinfun_c_c_prod_ell2_c_c_prod_ell2_cblinfun_fun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='B_b_prod_ell2_b_b_prod_ell2_cblinfun_c_c_prod_ell2_c_c_prod_ell2_cblinfun_fun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='Nat_set$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='Nat_nat_fun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='A_ell2_a_ell2_cblinfun_c_ell2_c_ell2_cblinfun_fun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='A_ell2_a_ell2_cblinfun_set$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='C_ell2_c_ell2_cblinfun_a_ell2_a_ell2_cblinfun_fun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='A_ell2_a_ell2_cblinfun_set_a_ell2_a_ell2_cblinfun_set_fun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='Nat_nat_fun_nat_nat_fun_fun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='B_ell2_b_ell2_cblinfun_a_ell2_a_ell2_cblinfun_fun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='B_ell2_b_ell2_cblinfun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='C_ell2_c_ell2_cblinfun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='C_ell2_c_ell2_cblinfun$' & X1_30=X0_30 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='B_ell2_b_ell2_cblinfun_b_ell2_b_ell2_cblinfun_fun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='A_ell2_a_ell2_cblinfun_a_ell2_a_ell2_cblinfun_fun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='B_ell2_b_ell2_cblinfun_set$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='C_ell2_c_ell2_cblinfun_b_ell2_b_ell2_cblinfun_fun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='B_a_prod_ell2_b_a_prod_ell2_cblinfun_c_c_prod_ell2_c_c_prod_ell2_cblinfun_fun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='A_b_prod_ell2_a_b_prod_ell2_cblinfun_c_c_prod_ell2_c_c_prod_ell2_cblinfun_fun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='A_ell2_a_ell2_cblinfun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='A_a_prod_ell2_a_a_prod_ell2_cblinfun_a_a_prod_ell2_a_a_prod_ell2_cblinfun_fun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='A_b_prod_ell2_a_b_prod_ell2_cblinfun_a_b_prod_ell2_a_b_prod_ell2_cblinfun_fun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='A_a_prod_ell2_a_a_prod_ell2_cblinfun_b_b_prod_ell2_b_b_prod_ell2_cblinfun_fun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='A_a_prod_ell2_a_a_prod_ell2_cblinfun_a_c_prod_ell2_a_c_prod_ell2_cblinfun_fun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='B_a_prod_ell2_b_a_prod_ell2_cblinfun_b_a_prod_ell2_b_a_prod_ell2_cblinfun_fun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='B_a_prod_ell2_b_a_prod_ell2_cblinfun_c_a_prod_ell2_c_a_prod_ell2_cblinfun_fun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='A_b_prod_ell2_a_b_prod_ell2_cblinfun_c_b_prod_ell2_c_b_prod_ell2_cblinfun_fun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='B_b_prod_ell2_b_b_prod_ell2_cblinfun_b_b_prod_ell2_b_b_prod_ell2_cblinfun_fun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='Nat$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='A_b_prod_ell2_a_b_prod_ell2_cblinfun_a_c_prod_ell2_a_c_prod_ell2_cblinfun_fun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='B_ell2_b_ell2_cblinfun_set_b_ell2_b_ell2_cblinfun_set_fun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='A_a_prod_ell2_a_a_prod_ell2_cblinfun_c_a_prod_ell2_c_a_prod_ell2_cblinfun_fun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 |
% 3.50/1.14 (
% 3.50/1.14 ( X0_12='B_b_prod_ell2_b_b_prod_ell2_cblinfun_c_b_prod_ell2_c_b_prod_ell2_cblinfun_fun$' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'register$k'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_15] :
% 3.50/1.14 ( 'register$k'(X0_15) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'register$j'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_47] :
% 3.50/1.14 ( 'register$j'(X0_47) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'clinear$g'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_82] :
% 3.50/1.14 ( 'clinear$g'(X0_82) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'fun_app$q'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_44,X0_14] :
% 3.50/1.14 ( 'fun_app$q'(X0_44,X0_14) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'inj_on$'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_13,X0_54] :
% 3.50/1.14 ( 'inj_on$'(X0_13,X0_54) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'register$n'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_49] :
% 3.50/1.14 ( 'register$n'(X0_49) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'inj_on$d'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_77,X0_78] :
% 3.50/1.14 ( 'inj_on$d'(X0_77,X0_78) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'member$a'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_14,X0_54] :
% 3.50/1.14 ( 'member$a'(X0_14,X0_54) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'iso_register$h'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_60] :
% 3.50/1.14 ( 'iso_register$h'(X0_60) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'clinear$b'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_64] :
% 3.50/1.14 ( 'clinear$b'(X0_64) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'iso_register$d'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_16] :
% 3.50/1.14 ( 'iso_register$d'(X0_16) <=>
% 3.50/1.14 $false
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'iso_register$'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_64] :
% 3.50/1.14 ( 'iso_register$'(X0_64) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'inj_on$a'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_51,X0_52] :
% 3.50/1.14 ( 'inj_on$a'(X0_51,X0_52) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'inj_on$m'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_16,X0_78] :
% 3.50/1.14 ( 'inj_on$m'(X0_16,X0_78) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'inj_on$j'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_65,X0_24] :
% 3.50/1.14 ( 'inj_on$j'(X0_65,X0_24) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_24='top$g' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'member$b'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_18,X0_52] :
% 3.50/1.14 ( 'member$b'(X0_18,X0_52) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'register$q'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_72] :
% 3.50/1.14 ( 'register$q'(X0_72) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'inj_on$e'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_64,X0_52] :
% 3.50/1.14 ( 'inj_on$e'(X0_64,X0_52) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'iso_register$f'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_38] :
% 3.50/1.14 ( 'iso_register$f'(X0_38) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'clinear$d'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_38] :
% 3.50/1.14 ( 'clinear$d'(X0_38) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'iso_register$c'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_51] :
% 3.50/1.14 ( 'iso_register$c'(X0_51) <=>
% 3.50/1.14 $false
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'iso_register$e'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_48] :
% 3.50/1.14 ( 'iso_register$e'(X0_48) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'register$b'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_64] :
% 3.50/1.14 ( 'register$b'(X0_64) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'clinear$a'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_51] :
% 3.50/1.14 ( 'clinear$a'(X0_51) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'register$p'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_53] :
% 3.50/1.14 ( 'register$p'(X0_53) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'inj_on$b'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_71,X0_54] :
% 3.50/1.14 ( 'inj_on$b'(X0_71,X0_54) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'iso_register$b'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_82] :
% 3.50/1.14 ( 'iso_register$b'(X0_82) <=>
% 3.50/1.14 $false
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'register$r'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_39] :
% 3.50/1.14 ( 'register$r'(X0_39) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'register$h'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_16] :
% 3.50/1.14 ( 'register$h'(X0_16) <=>
% 3.50/1.14 $false
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'iso_register$a'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_13] :
% 3.50/1.14 ( 'iso_register$a'(X0_13) <=>
% 3.50/1.14 $false
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'register$c'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_48] :
% 3.50/1.14 ( 'register$c'(X0_48) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'inj_on$k'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_59,X0_28] :
% 3.50/1.14 ( 'inj_on$k'(X0_59,X0_28) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_28='top$h' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'register$'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_51] :
% 3.50/1.14 ( 'register$'(X0_51) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'register$l'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_32] :
% 3.50/1.14 ( 'register$l'(X0_32) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'clinear$c'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_48] :
% 3.50/1.14 ( 'clinear$c'(X0_48) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'register$m'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_20] :
% 3.50/1.14 ( 'register$m'(X0_20) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'inj_on$h'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_35,X0_27] :
% 3.50/1.14 ( 'inj_on$h'(X0_35,X0_27) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_27='top$f' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'iso_register$g'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_71] :
% 3.50/1.14 ( 'iso_register$g'(X0_71) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'register$d'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_38] :
% 3.50/1.14 ( 'register$d'(X0_38) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'clinear$'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_13] :
% 3.50/1.14 ( 'clinear$'(X0_13) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'member$'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_30,X0_78] :
% 3.50/1.14 ( 'member$'(X0_30,X0_78) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'inj_on$c'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_38,X0_52] :
% 3.50/1.14 ( 'inj_on$c'(X0_38,X0_52) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'inj_on$f'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_48,X0_54] :
% 3.50/1.14 ( 'inj_on$f'(X0_48,X0_54) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'register$o'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_17] :
% 3.50/1.14 ( 'register$o'(X0_17) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'fun_app$r'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_73,X0_18] :
% 3.50/1.14 ( 'fun_app$r'(X0_73,X0_18) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'register$g'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_82] :
% 3.50/1.14 ( 'register$g'(X0_82) <=>
% 3.50/1.14 $false
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'inj_on$g'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_37,X0_75] :
% 3.50/1.14 ( 'inj_on$g'(X0_37,X0_75) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'inj_on$i'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_50,X0_24] :
% 3.50/1.14 ( 'inj_on$i'(X0_50,X0_24) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_24='top$g' )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'register$i'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_21] :
% 3.50/1.14 ( 'register$i'(X0_21) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'clinear$h'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_16] :
% 3.50/1.14 ( 'clinear$h'(X0_16) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'register$a'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_13] :
% 3.50/1.14 ( 'register$a'(X0_13) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'inj_on$l'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_82,X0_78] :
% 3.50/1.14 ( 'inj_on$l'(X0_82,X0_78) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'clinear$e'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_71] :
% 3.50/1.14 ( 'clinear$e'(X0_71) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'fun_app$'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_31,X0_30] :
% 3.50/1.14 ( 'fun_app$'(X0_31,X0_30) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of 'register$e'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_71] :
% 3.50/1.14 ( 'register$e'(X0_71) <=>
% 3.50/1.14 $true
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'top$i'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_31] :
% 3.50/1.14 ( iProver_Flat_'top$i'(X0_31) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_31=iProver_Domain_'C_ell2_c_ell2_cblinfun_bool_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$v'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_32,X0_51,X0_48] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$v'(X0_32,X0_51,X0_48) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_32=iProver_Domain_'B_a_prod_ell2_b_a_prod_ell2_cblinfun_c_b_prod_ell2_c_b_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'image$b'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_78,X0_77,X1_78] :
% 3.50/1.14 ( iProver_Flat_'image$b'(X0_78,X0_77,X1_78) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_78=iProver_Domain_'C_ell2_c_ell2_cblinfun_set'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'inv_into$n'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_79,X0_25,X0_17] :
% 3.50/1.14 ( iProver_Flat_'inv_into$n'(X0_79,X0_25,X0_17) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_79=iProver_Domain_'C_a_prod_ell2_c_a_prod_ell2_cblinfun_a_b_prod_ell2_a_b_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$af'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_21,X0_49,X0_60] :
% 3.50/1.14 ( iProver_Flat_'comp$af'(X0_21,X0_49,X0_60) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_21=iProver_Domain_'B_b_prod_ell2_b_b_prod_ell2_cblinfun_c_c_prod_ell2_c_c_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'inv_into$d'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_37,X0_75,X1_37] :
% 3.50/1.14 ( iProver_Flat_'inv_into$d'(X0_37,X0_75,X1_37) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_37=iProver_Domain_'Nat_nat_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'image$'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_78,X0_13,X0_54] :
% 3.50/1.14 ( iProver_Flat_'image$'(X0_78,X0_13,X0_54) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_78=iProver_Domain_'C_ell2_c_ell2_cblinfun_set'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$f'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_21,X0_51,X1_51] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$f'(X0_21,X0_51,X1_51) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_21=iProver_Domain_'B_b_prod_ell2_b_b_prod_ell2_cblinfun_c_c_prod_ell2_c_c_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'inv_into$'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_82,X0_54,X0_13] :
% 3.50/1.14 ( iProver_Flat_'inv_into$'(X0_82,X0_54,X0_13) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_82=iProver_Domain_'C_ell2_c_ell2_cblinfun_a_ell2_a_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'fun_app$o'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_54,X0_19,X1_54] :
% 3.50/1.14 ( iProver_Flat_'fun_app$o'(X0_54,X0_19,X1_54) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_54=iProver_Domain_'A_ell2_a_ell2_cblinfun_set'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'fun_app$k'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_37,X0_35,X1_37] :
% 3.50/1.14 ( iProver_Flat_'fun_app$k'(X0_37,X0_35,X1_37) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_37=iProver_Domain_'Nat_nat_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'inv_into$b'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_64,X0_54,X0_48] :
% 3.50/1.14 ( iProver_Flat_'inv_into$b'(X0_64,X0_54,X0_48) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_64=iProver_Domain_'B_ell2_b_ell2_cblinfun_a_ell2_a_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'fun_app$b'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_30,X0_51,X0_18] :
% 3.50/1.14 ( iProver_Flat_'fun_app$b'(X0_30,X0_51,X0_18) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_30=iProver_Domain_'C_ell2_c_ell2_cblinfun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$h'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_17,X0_13,X0_64] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$h'(X0_17,X0_13,X0_64) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_17=iProver_Domain_'A_b_prod_ell2_a_b_prod_ell2_cblinfun_c_a_prod_ell2_c_a_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'image$h'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_54,X0_82,X0_78] :
% 3.50/1.14 ( iProver_Flat_'image$h'(X0_54,X0_82,X0_78) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_54=iProver_Domain_'A_ell2_a_ell2_cblinfun_set'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$h'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_64,X1_64,X0_38] :
% 3.50/1.14 ( iProver_Flat_'comp$h'(X0_64,X1_64,X0_38) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_64=iProver_Domain_'B_ell2_b_ell2_cblinfun_a_ell2_a_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$p'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_71,X1_71,X2_71] :
% 3.50/1.14 ( iProver_Flat_'comp$p'(X0_71,X1_71,X2_71) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_71=iProver_Domain_'A_ell2_a_ell2_cblinfun_a_ell2_a_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'inv_into$g'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_38,X0_52,X1_38] :
% 3.50/1.14 ( iProver_Flat_'inv_into$g'(X0_38,X0_52,X1_38) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_38=iProver_Domain_'B_ell2_b_ell2_cblinfun_b_ell2_b_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'inv_into$f'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_13,X0_78,X0_82] :
% 3.50/1.14 ( iProver_Flat_'inv_into$f'(X0_13,X0_78,X0_82) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_13=iProver_Domain_'A_ell2_a_ell2_cblinfun_c_ell2_c_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'f$'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_13] :
% 3.50/1.14 ( iProver_Flat_'f$'(X0_13) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_13=iProver_Domain_'A_ell2_a_ell2_cblinfun_c_ell2_c_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$e'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_45,X0_16,X0_82] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$e'(X0_45,X0_16,X0_82) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_45=iProver_Domain_'C_c_prod_ell2_c_c_prod_ell2_cblinfun_b_a_prod_ell2_b_a_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$d'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_47,X0_51,X0_13] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$d'(X0_47,X0_51,X0_13) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_47=iProver_Domain_'B_a_prod_ell2_b_a_prod_ell2_cblinfun_c_c_prod_ell2_c_c_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$e'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_13,X0_77,X1_13] :
% 3.50/1.14 ( iProver_Flat_'comp$e'(X0_13,X0_77,X1_13) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_13=iProver_Domain_'A_ell2_a_ell2_cblinfun_c_ell2_c_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'inv_into$e'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_51,X0_78,X0_16] :
% 3.50/1.14 ( iProver_Flat_'inv_into$e'(X0_51,X0_78,X0_16) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_51=iProver_Domain_'B_ell2_b_ell2_cblinfun_c_ell2_c_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$ae'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_47,X0_20,X0_29] :
% 3.50/1.14 ( iProver_Flat_'comp$ae'(X0_47,X0_20,X0_29) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_47=iProver_Domain_'B_a_prod_ell2_b_a_prod_ell2_cblinfun_c_c_prod_ell2_c_c_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'fun_app$l'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_14,X0_82,X0_30] :
% 3.50/1.14 ( iProver_Flat_'fun_app$l'(X0_14,X0_82,X0_30) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'fun_app$t'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_14,X0_43,X0_54] :
% 3.50/1.14 ( iProver_Flat_'fun_app$t'(X0_14,X0_43,X0_54) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$u'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_26,X0_71,X1_71] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$u'(X0_26,X0_71,X1_71) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_26=iProver_Domain_'A_a_prod_ell2_a_a_prod_ell2_cblinfun_a_a_prod_ell2_a_a_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'image$a'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_78,X0_51,X0_52] :
% 3.50/1.14 ( iProver_Flat_'image$a'(X0_78,X0_51,X0_52) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_78=iProver_Domain_'C_ell2_c_ell2_cblinfun_set'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$j'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_51,X1_51,X0_38] :
% 3.50/1.14 ( iProver_Flat_'comp$j'(X0_51,X1_51,X0_38) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_51=iProver_Domain_'B_ell2_b_ell2_cblinfun_c_ell2_c_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'fun_app$h'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_14,X0_71,X1_14] :
% 3.50/1.14 ( iProver_Flat_'fun_app$h'(X0_14,X0_71,X1_14) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$m'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_62,X0_48,X0_82] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$m'(X0_62,X0_48,X0_82) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_62=iProver_Domain_'A_c_prod_ell2_a_c_prod_ell2_cblinfun_b_a_prod_ell2_b_a_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'collect$'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_78,X0_31] :
% 3.50/1.14 ( iProver_Flat_'collect$'(X0_78,X0_31) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_78=iProver_Domain_'C_ell2_c_ell2_cblinfun_set'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$b'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_20,X0_13,X0_51] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$b'(X0_20,X0_13,X0_51) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_20=iProver_Domain_'A_b_prod_ell2_a_b_prod_ell2_cblinfun_c_c_prod_ell2_c_c_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'id$a'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_71] :
% 3.50/1.14 ( iProver_Flat_'id$a'(X0_71) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_71=iProver_Domain_'A_ell2_a_ell2_cblinfun_a_ell2_a_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$a'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_61,X0_82,X1_82] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$a'(X0_61,X0_82,X1_82) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_61=iProver_Domain_'C_c_prod_ell2_c_c_prod_ell2_cblinfun_a_a_prod_ell2_a_a_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'id$g'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_76] :
% 3.50/1.14 ( iProver_Flat_'id$g'(X0_76) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_76=iProver_Domain_'A_b_prod_ell2_a_b_prod_ell2_cblinfun_a_b_prod_ell2_a_b_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$ai'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_34,X0_72,X0_58] :
% 3.50/1.14 ( iProver_Flat_'comp$ai'(X0_34,X0_72,X0_58) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_34=iProver_Domain_'A_a_prod_ell2_a_a_prod_ell2_cblinfun_a_c_prod_ell2_a_c_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$g'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_48,X0_16,X0_13] :
% 3.50/1.14 ( iProver_Flat_'comp$g'(X0_48,X0_16,X0_13) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_48=iProver_Domain_'A_ell2_a_ell2_cblinfun_b_ell2_b_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'inv_into$r'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_58,X0_67,X0_60] :
% 3.50/1.14 ( iProver_Flat_'inv_into$r'(X0_58,X0_67,X0_60) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_58=iProver_Domain_'A_a_prod_ell2_a_a_prod_ell2_cblinfun_b_b_prod_ell2_b_b_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'fun_app$f'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_38,X0_50,X0_64] :
% 3.50/1.14 ( iProver_Flat_'fun_app$f'(X0_38,X0_50,X0_64) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_38=iProver_Domain_'B_ell2_b_ell2_cblinfun_b_ell2_b_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'id$f'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_74] :
% 3.50/1.14 ( iProver_Flat_'id$f'(X0_74) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_74=iProver_Domain_'B_a_prod_ell2_b_a_prod_ell2_cblinfun_b_a_prod_ell2_b_a_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$i'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_79,X0_82,X0_48] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$i'(X0_79,X0_82,X0_48) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_79=iProver_Domain_'C_a_prod_ell2_c_a_prod_ell2_cblinfun_a_b_prod_ell2_a_b_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_65,X0_13] :
% 3.50/1.14 ( iProver_Flat_'comp$'(X0_65,X0_13) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_65=iProver_Domain_'B_ell2_b_ell2_cblinfun_a_ell2_a_ell2_cblinfun_fun_b_ell2_b_ell2_cblinfun_c_ell2_c_ell2_cblinfun_fun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'id$j'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_77] :
% 3.50/1.14 ( iProver_Flat_'id$j'(X0_77) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_77=iProver_Domain_'C_ell2_c_ell2_cblinfun_c_ell2_c_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$ag'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_22,X0_17,X0_29] :
% 3.50/1.14 ( iProver_Flat_'comp$ag'(X0_22,X0_17,X0_29) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_22=iProver_Domain_'B_a_prod_ell2_b_a_prod_ell2_cblinfun_c_a_prod_ell2_c_a_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'image$g'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_75,X0_37,X1_75] :
% 3.50/1.14 ( iProver_Flat_'image$g'(X0_75,X0_37,X1_75) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_75=iProver_Domain_'Nat_set'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$ad'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_41,X0_32,X0_57] :
% 3.50/1.14 ( iProver_Flat_'comp$ad'(X0_41,X0_32,X0_57) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_41=iProver_Domain_'A_b_prod_ell2_a_b_prod_ell2_cblinfun_c_b_prod_ell2_c_b_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$n'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_13,X1_13,X0_71] :
% 3.50/1.14 ( iProver_Flat_'comp$n'(X0_13,X1_13,X0_71) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_13=iProver_Domain_'A_ell2_a_ell2_cblinfun_c_ell2_c_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'collect$a'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_54,X0_44] :
% 3.50/1.14 ( iProver_Flat_'collect$a'(X0_54,X0_44) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_54=iProver_Domain_'A_ell2_a_ell2_cblinfun_set'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$q'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_64,X0_82,X0_51] :
% 3.50/1.14 ( iProver_Flat_'comp$q'(X0_64,X0_82,X0_51) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_64=iProver_Domain_'B_ell2_b_ell2_cblinfun_a_ell2_a_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'inv_into$m'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_66,X0_67,X0_21] :
% 3.50/1.14 ( iProver_Flat_'inv_into$m'(X0_66,X0_67,X0_21) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_66=iProver_Domain_'C_c_prod_ell2_c_c_prod_ell2_cblinfun_b_b_prod_ell2_b_b_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$s'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_74,X0_38,X0_71] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$s'(X0_74,X0_38,X0_71) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_74=iProver_Domain_'B_a_prod_ell2_b_a_prod_ell2_cblinfun_b_a_prod_ell2_b_a_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'id$c'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_19] :
% 3.50/1.14 ( iProver_Flat_'id$c'(X0_19) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_19=iProver_Domain_'A_ell2_a_ell2_cblinfun_set_a_ell2_a_ell2_cblinfun_set_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'commutant$a'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_54,X1_54] :
% 3.50/1.14 ( iProver_Flat_'commutant$a'(X0_54,X1_54) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_54=iProver_Domain_'A_ell2_a_ell2_cblinfun_set'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$s'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_16,X0_48,X0_82] :
% 3.50/1.14 ( iProver_Flat_'comp$s'(X0_16,X0_48,X0_82) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_16=iProver_Domain_'C_ell2_c_ell2_cblinfun_b_ell2_b_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$l'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_39,X0_64,X0_13] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$l'(X0_39,X0_64,X0_13) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_39=iProver_Domain_'B_a_prod_ell2_b_a_prod_ell2_cblinfun_a_c_prod_ell2_a_c_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'top$a'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_52] :
% 3.50/1.14 ( iProver_Flat_'top$a'(X0_52) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_52=iProver_Domain_'B_ell2_b_ell2_cblinfun_set'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'commutant$'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_78,X1_78] :
% 3.50/1.14 ( iProver_Flat_'commutant$'(X0_78,X1_78) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_78=iProver_Domain_'C_ell2_c_ell2_cblinfun_set'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'id$e'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_46] :
% 3.50/1.14 ( iProver_Flat_'id$e'(X0_46) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_46=iProver_Domain_'B_b_prod_ell2_b_b_prod_ell2_cblinfun_b_b_prod_ell2_b_b_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'fun_app$e'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_18,X0_38,X1_18] :
% 3.50/1.14 ( iProver_Flat_'fun_app$e'(X0_18,X0_38,X1_18) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$r'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_71,X0_82,X0_13] :
% 3.50/1.14 ( iProver_Flat_'comp$r'(X0_71,X0_82,X0_13) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_71=iProver_Domain_'A_ell2_a_ell2_cblinfun_a_ell2_a_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'image$c'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_19,X0_71] :
% 3.50/1.14 ( iProver_Flat_'image$c'(X0_19,X0_71) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_19=iProver_Domain_'A_ell2_a_ell2_cblinfun_set_a_ell2_a_ell2_cblinfun_set_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'i$'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_64] :
% 3.50/1.14 ( iProver_Flat_'i$'(X0_64) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_64=iProver_Domain_'B_ell2_b_ell2_cblinfun_a_ell2_a_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'fun_app$i'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_71,X0_59,X0_48] :
% 3.50/1.14 ( iProver_Flat_'fun_app$i'(X0_71,X0_59,X0_48) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_71=iProver_Domain_'A_ell2_a_ell2_cblinfun_a_ell2_a_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'inv_into$k'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_36,X0_25,X0_20] :
% 3.50/1.14 ( iProver_Flat_'inv_into$k'(X0_36,X0_25,X0_20) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_36=iProver_Domain_'C_c_prod_ell2_c_c_prod_ell2_cblinfun_a_b_prod_ell2_a_b_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$a'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_50,X0_48] :
% 3.50/1.14 ( iProver_Flat_'comp$a'(X0_50,X0_48) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_50=iProver_Domain_'B_ell2_b_ell2_cblinfun_a_ell2_a_ell2_cblinfun_fun_b_ell2_b_ell2_cblinfun_b_ell2_b_ell2_cblinfun_fun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'fun_app$s'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_18,X0_40,X0_52] :
% 3.50/1.14 ( iProver_Flat_'fun_app$s'(X0_18,X0_40,X0_52) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'fun_app$c'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_30,X0_13,X0_14] :
% 3.50/1.14 ( iProver_Flat_'fun_app$c'(X0_30,X0_13,X0_14) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_30=iProver_Domain_'C_ell2_c_ell2_cblinfun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$aa'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_49,X0_21,X0_58] :
% 3.50/1.14 ( iProver_Flat_'comp$aa'(X0_49,X0_21,X0_58) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_49=iProver_Domain_'A_a_prod_ell2_a_a_prod_ell2_cblinfun_c_c_prod_ell2_c_c_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$w'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_16,X0_38,X1_16] :
% 3.50/1.14 ( iProver_Flat_'comp$w'(X0_16,X0_38,X1_16) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_16=iProver_Domain_'C_ell2_c_ell2_cblinfun_b_ell2_b_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$w'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_53,X0_13,X0_48] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$w'(X0_53,X0_13,X0_48) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_53=iProver_Domain_'A_a_prod_ell2_a_a_prod_ell2_cblinfun_c_b_prod_ell2_c_b_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'fun_app$j'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_42,X0_37,X1_42] :
% 3.50/1.14 ( iProver_Flat_'fun_app$j'(X0_42,X0_37,X1_42) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_42=iProver_Domain_'Nat'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'id$i'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_35] :
% 3.50/1.14 ( iProver_Flat_'id$i'(X0_35) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_35=iProver_Domain_'Nat_nat_fun_nat_nat_fun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'id_cblinfun$'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_18] :
% 3.50/1.14 ( iProver_Flat_'id_cblinfun$'(X0_18) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'inv_into$l'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_45,X0_68,X0_47] :
% 3.50/1.14 ( iProver_Flat_'inv_into$l'(X0_45,X0_68,X0_47) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_45=iProver_Domain_'C_c_prod_ell2_c_c_prod_ell2_cblinfun_b_a_prod_ell2_b_a_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_49,X0_13,X1_13] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$'(X0_49,X0_13,X1_13) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_49=iProver_Domain_'A_a_prod_ell2_a_a_prod_ell2_cblinfun_c_c_prod_ell2_c_c_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'top$b'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_78] :
% 3.50/1.14 ( iProver_Flat_'top$b'(X0_78) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_78=iProver_Domain_'C_ell2_c_ell2_cblinfun_set'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'inv_into$j'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_61,X0_69,X0_49] :
% 3.50/1.14 ( iProver_Flat_'inv_into$j'(X0_61,X0_69,X0_49) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_61=iProver_Domain_'C_c_prod_ell2_c_c_prod_ell2_cblinfun_a_a_prod_ell2_a_a_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'g$'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_51] :
% 3.50/1.14 ( iProver_Flat_'g$'(X0_51) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_51=iProver_Domain_'B_ell2_b_ell2_cblinfun_c_ell2_c_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$t'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_76,X0_71,X0_38] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$t'(X0_76,X0_71,X0_38) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_76=iProver_Domain_'A_b_prod_ell2_a_b_prod_ell2_cblinfun_a_b_prod_ell2_a_b_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'image$i'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_52,X0_16,X0_78] :
% 3.50/1.14 ( iProver_Flat_'image$i'(X0_52,X0_16,X0_78) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_52=iProver_Domain_'B_ell2_b_ell2_cblinfun_set'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'collect$b'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_52,X0_73] :
% 3.50/1.14 ( iProver_Flat_'collect$b'(X0_52,X0_73) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_52=iProver_Domain_'B_ell2_b_ell2_cblinfun_set'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$o'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_48,X1_48,X0_71] :
% 3.50/1.14 ( iProver_Flat_'comp$o'(X0_48,X1_48,X0_71) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_48=iProver_Domain_'A_ell2_a_ell2_cblinfun_b_ell2_b_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$q'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_58,X0_48,X1_48] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$q'(X0_58,X0_48,X1_48) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_58=iProver_Domain_'A_a_prod_ell2_a_a_prod_ell2_cblinfun_b_b_prod_ell2_b_b_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$aj'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_56,X0_39,X0_57] :
% 3.50/1.14 ( iProver_Flat_'comp$aj'(X0_56,X0_39,X0_57) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_56=iProver_Domain_'A_b_prod_ell2_a_b_prod_ell2_cblinfun_a_c_prod_ell2_a_c_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'inv_into$i'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_77,X0_78,X1_77] :
% 3.50/1.14 ( iProver_Flat_'inv_into$i'(X0_77,X0_78,X1_77) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_77=iProver_Domain_'C_ell2_c_ell2_cblinfun_c_ell2_c_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'commutant$b'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_52,X1_52] :
% 3.50/1.14 ( iProver_Flat_'commutant$b'(X0_52,X1_52) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_52=iProver_Domain_'B_ell2_b_ell2_cblinfun_set'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'inv_into$q'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_80,X0_67,X0_72] :
% 3.50/1.14 ( iProver_Flat_'inv_into$q'(X0_80,X0_67,X0_72) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_80=iProver_Domain_'A_c_prod_ell2_a_c_prod_ell2_cblinfun_b_b_prod_ell2_b_b_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$i'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_64,X0_71,X1_64] :
% 3.50/1.14 ( iProver_Flat_'comp$i'(X0_64,X0_71,X1_64) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_64=iProver_Domain_'B_ell2_b_ell2_cblinfun_a_ell2_a_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'image$f'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_52,X0_48,X0_54] :
% 3.50/1.14 ( iProver_Flat_'image$f'(X0_52,X0_48,X0_54) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_52=iProver_Domain_'B_ell2_b_ell2_cblinfun_set'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'fun_app$p'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_52,X0_81,X1_52] :
% 3.50/1.14 ( iProver_Flat_'fun_app$p'(X0_52,X0_81,X1_52) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_52=iProver_Domain_'B_ell2_b_ell2_cblinfun_set'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$v'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_82,X1_82,X0_77] :
% 3.50/1.14 ( iProver_Flat_'comp$v'(X0_82,X1_82,X0_77) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_82=iProver_Domain_'C_ell2_c_ell2_cblinfun_a_ell2_a_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'inv_into$o'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_70,X0_67,X0_15] :
% 3.50/1.14 ( iProver_Flat_'inv_into$o'(X0_70,X0_67,X0_15) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_70=iProver_Domain_'C_a_prod_ell2_c_a_prod_ell2_cblinfun_b_b_prod_ell2_b_b_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'fun_app$m'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_30,X0_77,X1_30] :
% 3.50/1.14 ( iProver_Flat_'fun_app$m'(X0_30,X0_77,X1_30) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_30=iProver_Domain_'C_ell2_c_ell2_cblinfun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$z'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_41,X0_13,X0_38] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$z'(X0_41,X0_13,X0_38) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_41=iProver_Domain_'A_b_prod_ell2_a_b_prod_ell2_cblinfun_c_b_prod_ell2_c_b_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'id$b'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_81] :
% 3.50/1.14 ( iProver_Flat_'id$b'(X0_81) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_81=iProver_Domain_'B_ell2_b_ell2_cblinfun_set_b_ell2_b_ell2_cblinfun_set_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$ac'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_33,X0_15,X0_58] :
% 3.50/1.14 ( iProver_Flat_'comp$ac'(X0_33,X0_15,X0_58) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_33=iProver_Domain_'A_a_prod_ell2_a_a_prod_ell2_cblinfun_c_a_prod_ell2_c_a_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$k'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_70,X0_16,X0_48] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$k'(X0_70,X0_16,X0_48) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_70=iProver_Domain_'C_a_prod_ell2_c_a_prod_ell2_cblinfun_b_b_prod_ell2_b_b_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'inv_into$c'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_48,X0_52,X0_64] :
% 3.50/1.14 ( iProver_Flat_'inv_into$c'(X0_48,X0_52,X0_64) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_48=iProver_Domain_'A_ell2_a_ell2_cblinfun_b_ell2_b_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$ab'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_20,X0_47,X0_57] :
% 3.50/1.14 ( iProver_Flat_'comp$ab'(X0_20,X0_47,X0_57) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_20=iProver_Domain_'A_b_prod_ell2_a_b_prod_ell2_cblinfun_c_c_prod_ell2_c_c_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$ab'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_22,X0_51,X0_71] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$ab'(X0_22,X0_51,X0_71) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_22=iProver_Domain_'B_a_prod_ell2_b_a_prod_ell2_cblinfun_c_a_prod_ell2_c_a_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$l'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_38,X1_38,X2_38] :
% 3.50/1.14 ( iProver_Flat_'comp$l'(X0_38,X1_38,X2_38) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_38=iProver_Domain_'B_ell2_b_ell2_cblinfun_b_ell2_b_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$m'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_48,X0_38,X1_48] :
% 3.50/1.14 ( iProver_Flat_'comp$m'(X0_48,X0_38,X1_48) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_48=iProver_Domain_'A_ell2_a_ell2_cblinfun_b_ell2_b_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'uu$'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_31,X0_78] :
% 3.50/1.14 ( iProver_Flat_'uu$'(X0_31,X0_78) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_31=iProver_Domain_'C_ell2_c_ell2_cblinfun_bool_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$j'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_15,X0_51,X0_64] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$j'(X0_15,X0_51,X0_64) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_15=iProver_Domain_'B_b_prod_ell2_b_b_prod_ell2_cblinfun_c_a_prod_ell2_c_a_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'fun_app$d'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_14,X0_64,X0_18] :
% 3.50/1.14 ( iProver_Flat_'fun_app$d'(X0_14,X0_64,X0_18) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'j$'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_48] :
% 3.50/1.14 ( iProver_Flat_'j$'(X0_48) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_48=iProver_Domain_'A_ell2_a_ell2_cblinfun_b_ell2_b_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$o'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_80,X0_48,X0_16] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$o'(X0_80,X0_48,X0_16) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_80=iProver_Domain_'A_c_prod_ell2_a_c_prod_ell2_cblinfun_b_b_prod_ell2_b_b_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'fun_app$g'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_18,X0_48,X0_14] :
% 3.50/1.14 ( iProver_Flat_'fun_app$g'(X0_18,X0_48,X0_14) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$c'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_36,X0_82,X0_16] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$c'(X0_36,X0_82,X0_16) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_36=iProver_Domain_'C_c_prod_ell2_c_c_prod_ell2_cblinfun_a_b_prod_ell2_a_b_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$y'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_33,X0_13,X0_71] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$y'(X0_33,X0_13,X0_71) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_33=iProver_Domain_'A_a_prod_ell2_a_a_prod_ell2_cblinfun_c_a_prod_ell2_c_a_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'id_cblinfun$a'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_14] :
% 3.50/1.14 ( iProver_Flat_'id_cblinfun$a'(X0_14) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$ad'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_34,X0_71,X0_13] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$ad'(X0_34,X0_71,X0_13) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_34=iProver_Domain_'A_a_prod_ell2_a_a_prod_ell2_cblinfun_a_c_prod_ell2_a_c_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$ac'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_55,X0_51,X0_38] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$ac'(X0_55,X0_51,X0_38) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_55=iProver_Domain_'B_b_prod_ell2_b_b_prod_ell2_cblinfun_c_b_prod_ell2_c_b_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'id$d'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_37] :
% 3.50/1.14 ( iProver_Flat_'id$d'(X0_37) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_37=iProver_Domain_'Nat_nat_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$r'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_46,X0_38,X1_38] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$r'(X0_46,X0_38,X1_38) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_46=iProver_Domain_'B_b_prod_ell2_b_b_prod_ell2_cblinfun_b_b_prod_ell2_b_b_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'fun_app$u'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_42,X0_23,X0_75] :
% 3.50/1.14 ( iProver_Flat_'fun_app$u'(X0_42,X0_23,X0_75) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_42=iProver_Domain_'Nat'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$b'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_59,X0_64] :
% 3.50/1.14 ( iProver_Flat_'comp$b'(X0_59,X0_64) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_59=iProver_Domain_'A_ell2_a_ell2_cblinfun_b_ell2_b_ell2_cblinfun_fun_a_ell2_a_ell2_cblinfun_a_ell2_a_ell2_cblinfun_fun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$ae'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_56,X0_71,X0_51] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$ae'(X0_56,X0_71,X0_51) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_56=iProver_Domain_'A_b_prod_ell2_a_b_prod_ell2_cblinfun_a_c_prod_ell2_a_c_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'image$e'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_54,X0_64,X0_52] :
% 3.50/1.14 ( iProver_Flat_'image$e'(X0_54,X0_64,X0_52) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_54=iProver_Domain_'A_ell2_a_ell2_cblinfun_set'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'top$e'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_75] :
% 3.50/1.14 ( iProver_Flat_'top$e'(X0_75) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_75=iProver_Domain_'Nat_set'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'fun_app$v'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_30,X0_63,X0_78] :
% 3.50/1.14 ( iProver_Flat_'fun_app$v'(X0_30,X0_63,X0_78) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_30=iProver_Domain_'C_ell2_c_ell2_cblinfun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$y'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_77,X0_13,X0_82] :
% 3.50/1.14 ( iProver_Flat_'comp$y'(X0_77,X0_13,X0_82) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_77=iProver_Domain_'C_ell2_c_ell2_cblinfun_c_ell2_c_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$d'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_51,X0_77,X1_51] :
% 3.50/1.14 ( iProver_Flat_'comp$d'(X0_51,X0_77,X1_51) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_51=iProver_Domain_'B_ell2_b_ell2_cblinfun_c_ell2_c_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$x'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_16,X1_16,X0_77] :
% 3.50/1.14 ( iProver_Flat_'comp$x'(X0_16,X1_16,X0_77) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_16=iProver_Domain_'C_ell2_c_ell2_cblinfun_b_ell2_b_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$u'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_82,X0_64,X0_16] :
% 3.50/1.14 ( iProver_Flat_'comp$u'(X0_82,X0_64,X0_16) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_82=iProver_Domain_'C_ell2_c_ell2_cblinfun_a_ell2_a_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'inv_into$h'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_71,X0_54,X1_71] :
% 3.50/1.14 ( iProver_Flat_'inv_into$h'(X0_71,X0_54,X1_71) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_71=iProver_Domain_'A_ell2_a_ell2_cblinfun_a_ell2_a_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'fun_app$a'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_51,X0_65,X0_64] :
% 3.50/1.14 ( iProver_Flat_'fun_app$a'(X0_51,X0_65,X0_64) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_51=iProver_Domain_'B_ell2_b_ell2_cblinfun_c_ell2_c_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$p'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_60,X0_64,X1_64] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$p'(X0_60,X0_64,X1_64) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_60=iProver_Domain_'B_b_prod_ell2_b_b_prod_ell2_cblinfun_a_a_prod_ell2_a_a_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$t'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_82,X0_71,X1_82] :
% 3.50/1.14 ( iProver_Flat_'comp$t'(X0_82,X0_71,X1_82) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_82=iProver_Domain_'C_ell2_c_ell2_cblinfun_a_ell2_a_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$k'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_13,X0_51,X0_48] :
% 3.50/1.14 ( iProver_Flat_'comp$k'(X0_13,X0_51,X0_48) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_13=iProver_Domain_'A_ell2_a_ell2_cblinfun_c_ell2_c_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'inv_into$p'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_62,X0_68,X0_39] :
% 3.50/1.14 ( iProver_Flat_'inv_into$p'(X0_62,X0_68,X0_39) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_62=iProver_Domain_'A_c_prod_ell2_a_c_prod_ell2_cblinfun_b_a_prod_ell2_b_a_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$n'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_72,X0_64,X0_51] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$n'(X0_72,X0_64,X0_51) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_72=iProver_Domain_'B_b_prod_ell2_b_b_prod_ell2_cblinfun_a_c_prod_ell2_a_c_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$g'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_66,X0_16,X1_16] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$g'(X0_66,X0_16,X1_16) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_66=iProver_Domain_'C_c_prod_ell2_c_c_prod_ell2_cblinfun_b_b_prod_ell2_b_b_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$z'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_77,X0_51,X0_16] :
% 3.50/1.14 ( iProver_Flat_'comp$z'(X0_77,X0_51,X0_16) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_77=iProver_Domain_'C_ell2_c_ell2_cblinfun_c_ell2_c_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$ah'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_55,X0_53,X0_60] :
% 3.50/1.14 ( iProver_Flat_'comp$ah'(X0_55,X0_53,X0_60) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_55=iProver_Domain_'B_b_prod_ell2_b_b_prod_ell2_cblinfun_c_b_prod_ell2_c_b_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'id$'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_38] :
% 3.50/1.14 ( iProver_Flat_'id$'(X0_38) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_38=iProver_Domain_'B_ell2_b_ell2_cblinfun_b_ell2_b_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$x'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_57,X0_48,X0_64] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$x'(X0_57,X0_48,X0_64) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_57=iProver_Domain_'A_b_prod_ell2_a_b_prod_ell2_cblinfun_b_a_prod_ell2_b_a_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'fun_app$n'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_18,X0_16,X0_30] :
% 3.50/1.14 ( iProver_Flat_'fun_app$n'(X0_18,X0_16,X0_30) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'top$'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_54] :
% 3.50/1.14 ( iProver_Flat_'top$'(X0_54) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_54=iProver_Domain_'A_ell2_a_ell2_cblinfun_set'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$c'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_35,X0_37] :
% 3.50/1.14 ( iProver_Flat_'comp$c'(X0_35,X0_37) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_35=iProver_Domain_'Nat_nat_fun_nat_nat_fun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'register_tensor$aa'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_29,X0_64,X0_48] :
% 3.50/1.14 ( iProver_Flat_'register_tensor$aa'(X0_29,X0_64,X0_48) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_29=iProver_Domain_'B_a_prod_ell2_b_a_prod_ell2_cblinfun_a_b_prod_ell2_a_b_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'id$h'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_26] :
% 3.50/1.14 ( iProver_Flat_'id$h'(X0_26) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_26=iProver_Domain_'A_a_prod_ell2_a_a_prod_ell2_cblinfun_a_a_prod_ell2_a_a_prod_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'comp$f'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_38,X0_16,X0_51] :
% 3.50/1.14 ( iProver_Flat_'comp$f'(X0_38,X0_16,X0_51) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_38=iProver_Domain_'B_ell2_b_ell2_cblinfun_b_ell2_b_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'inv_into$a'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_16,X0_52,X0_51] :
% 3.50/1.14 ( iProver_Flat_'inv_into$a'(X0_16,X0_52,X0_51) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_16=iProver_Domain_'C_ell2_c_ell2_cblinfun_b_ell2_b_ell2_cblinfun_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_'image$d'
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_81,X0_38] :
% 3.50/1.14 ( iProver_Flat_'image$d'(X0_81,X0_38) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_81=iProver_Domain_'B_ell2_b_ell2_cblinfun_set_b_ell2_b_ell2_cblinfun_set_fun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_sK0
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_14,X0_54,X0_13] :
% 3.50/1.14 ( iProver_Flat_sK0(X0_14,X0_54,X0_13) <=>
% 3.50/1.14 (
% 3.50/1.14 (
% 3.50/1.14 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.14 )
% 3.50/1.14
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 )
% 3.50/1.14 ).
% 3.50/1.14
% 3.50/1.14 %------ Positive definition of iProver_Flat_sK1
% 3.50/1.14 fof(lit_def,axiom,
% 3.50/1.14 (! [X0_14,X0_54,X0_13] :
% 3.50/1.15 ( iProver_Flat_sK1(X0_14,X0_54,X0_13) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK2
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_52,X0_51] :
% 3.50/1.15 ( iProver_Flat_sK2(X0_18,X0_52,X0_51) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK3
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_52,X0_51] :
% 3.50/1.15 ( iProver_Flat_sK3(X0_18,X0_52,X0_51) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK4
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_13,X0_54] :
% 3.50/1.15 ( iProver_Flat_sK4(X0_14,X0_13,X0_54) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK5
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_13,X0_54] :
% 3.50/1.15 ( iProver_Flat_sK5(X0_14,X0_13,X0_54) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK6
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_51,X0_52] :
% 3.50/1.15 ( iProver_Flat_sK6(X0_18,X0_51,X0_52) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK7
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_51,X0_52] :
% 3.50/1.15 ( iProver_Flat_sK7(X0_18,X0_51,X0_52) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK8
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_54,X0_13,X1_13] :
% 3.50/1.15 ( iProver_Flat_sK8(X0_14,X0_54,X0_13,X1_13) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK9
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_52,X0_51,X1_51] :
% 3.50/1.15 ( iProver_Flat_sK9(X0_18,X0_52,X0_51,X1_51) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK10
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_54,X0_82,X0_13] :
% 3.50/1.15 ( iProver_Flat_sK10(X0_14,X0_54,X0_82,X0_13) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK11
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_52,X0_16,X0_51] :
% 3.50/1.15 ( iProver_Flat_sK11(X0_18,X0_52,X0_16,X0_51) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK12
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_54,X0_13,X0_71] :
% 3.50/1.15 ( iProver_Flat_sK12(X0_14,X0_54,X0_13,X0_71) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK13
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_54,X0_13,X0_71] :
% 3.50/1.15 ( iProver_Flat_sK13(X0_14,X0_54,X0_13,X0_71) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK14
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_52,X0_51,X0_38] :
% 3.50/1.15 ( iProver_Flat_sK14(X0_18,X0_52,X0_51,X0_38) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK15
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_52,X0_51,X0_38] :
% 3.50/1.15 ( iProver_Flat_sK15(X0_18,X0_52,X0_51,X0_38) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK16
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_30,X0_13,X0_54,X0_31] :
% 3.50/1.15 ( iProver_Flat_sK16(X0_30,X0_13,X0_54,X0_31) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_30=iProver_Domain_'C_ell2_c_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK17
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_30,X0_51,X0_52,X0_31] :
% 3.50/1.15 ( iProver_Flat_sK17(X0_30,X0_51,X0_52,X0_31) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_30=iProver_Domain_'C_ell2_c_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK18
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_30,X0_77,X0_78,X0_31] :
% 3.50/1.15 ( iProver_Flat_sK18(X0_30,X0_77,X0_78,X0_31) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_30=iProver_Domain_'C_ell2_c_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK19
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_54,X0_13,X1_13] :
% 3.50/1.15 ( iProver_Flat_sK19(X0_14,X0_54,X0_13,X1_13) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK20
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_52,X0_51,X1_51] :
% 3.50/1.15 ( iProver_Flat_sK20(X0_18,X0_52,X0_51,X1_51) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK21
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_13,X0_54,X0_31] :
% 3.50/1.15 ( iProver_Flat_sK21(X0_14,X0_13,X0_54,X0_31) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK22
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_51,X0_52,X0_31] :
% 3.50/1.15 ( iProver_Flat_sK22(X0_18,X0_51,X0_52,X0_31) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK23
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_30,X0_77,X0_78,X0_31] :
% 3.50/1.15 ( iProver_Flat_sK23(X0_30,X0_77,X0_78,X0_31) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_30=iProver_Domain_'C_ell2_c_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK24
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_30,X0_13,X0_54] :
% 3.50/1.15 ( iProver_Flat_sK24(X0_14,X0_30,X0_13,X0_54) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK25
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_30,X0_51,X0_52] :
% 3.50/1.15 ( iProver_Flat_sK25(X0_18,X0_30,X0_51,X0_52) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK26
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_30,X1_30,X0_77,X0_78] :
% 3.50/1.15 ( iProver_Flat_sK26(X0_30,X1_30,X0_77,X0_78) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_30=iProver_Domain_'C_ell2_c_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK27
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_13,X0_30,X1_14] :
% 3.50/1.15 ( iProver_Flat_sK27(X0_14,X0_13,X0_30,X1_14) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK28
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_13,X0_30] :
% 3.50/1.15 ( iProver_Flat_sK28(X0_14,X0_13,X0_30) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK29
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_51,X0_30,X1_18] :
% 3.50/1.15 ( iProver_Flat_sK29(X0_18,X0_51,X0_30,X1_18) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK30
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_51,X0_30] :
% 3.50/1.15 ( iProver_Flat_sK30(X0_18,X0_51,X0_30) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK31
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_13] :
% 3.50/1.15 ( iProver_Flat_sK31(X0_14,X0_13) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK32
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_13] :
% 3.50/1.15 ( iProver_Flat_sK32(X0_14,X0_13) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK33
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_51] :
% 3.50/1.15 ( iProver_Flat_sK33(X0_18,X0_51) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK34
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_51] :
% 3.50/1.15 ( iProver_Flat_sK34(X0_18,X0_51) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK35
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_13] :
% 3.50/1.15 ( iProver_Flat_sK35(X0_14,X0_13) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK36
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_13] :
% 3.50/1.15 ( iProver_Flat_sK36(X0_14,X0_13) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK37
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_51] :
% 3.50/1.15 ( iProver_Flat_sK37(X0_18,X0_51) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK38
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_51] :
% 3.50/1.15 ( iProver_Flat_sK38(X0_18,X0_51) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK39
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_30,X0_13] :
% 3.50/1.15 ( iProver_Flat_sK39(X0_30,X0_13) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_30=iProver_Domain_'C_ell2_c_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK40
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_13,X0_30] :
% 3.50/1.15 ( iProver_Flat_sK40(X0_14,X0_13,X0_30) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK41
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_71] :
% 3.50/1.15 ( iProver_Flat_sK41(X0_14,X0_71) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK42
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_71,X1_14] :
% 3.50/1.15 ( iProver_Flat_sK42(X0_14,X0_71,X1_14) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK43
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_48] :
% 3.50/1.15 ( iProver_Flat_sK43(X0_18,X0_48) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK44
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_48,X0_18] :
% 3.50/1.15 ( iProver_Flat_sK44(X0_14,X0_48,X0_18) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK45
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_30,X0_51] :
% 3.50/1.15 ( iProver_Flat_sK45(X0_30,X0_51) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_30=iProver_Domain_'C_ell2_c_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK46
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_51,X0_30] :
% 3.50/1.15 ( iProver_Flat_sK46(X0_18,X0_51,X0_30) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK47
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_64] :
% 3.50/1.15 ( iProver_Flat_sK47(X0_14,X0_64) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK48
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_64,X0_14] :
% 3.50/1.15 ( iProver_Flat_sK48(X0_18,X0_64,X0_14) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK49
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_38] :
% 3.50/1.15 ( iProver_Flat_sK49(X0_18,X0_38) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK50
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_38,X1_18] :
% 3.50/1.15 ( iProver_Flat_sK50(X0_18,X0_38,X1_18) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK51
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_30,X0_13,X0_82] :
% 3.50/1.15 ( iProver_Flat_sK51(X0_30,X0_13,X0_82) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_30=iProver_Domain_'C_ell2_c_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK52
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_71,X1_71] :
% 3.50/1.15 ( iProver_Flat_sK52(X0_14,X0_71,X1_71) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK53
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_48,X0_64] :
% 3.50/1.15 ( iProver_Flat_sK53(X0_18,X0_48,X0_64) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK54
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_30,X0_51,X0_16] :
% 3.50/1.15 ( iProver_Flat_sK54(X0_30,X0_51,X0_16) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_30=iProver_Domain_'C_ell2_c_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK55
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_64,X0_48] :
% 3.50/1.15 ( iProver_Flat_sK55(X0_14,X0_64,X0_48) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK56
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_38,X1_38] :
% 3.50/1.15 ( iProver_Flat_sK56(X0_18,X0_38,X1_38) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK57
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_13,X0_30] :
% 3.50/1.15 ( iProver_Flat_sK57(X0_14,X0_13,X0_30) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK58
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_71,X1_14] :
% 3.50/1.15 ( iProver_Flat_sK58(X0_14,X0_71,X1_14) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK59
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_48,X0_18] :
% 3.50/1.15 ( iProver_Flat_sK59(X0_14,X0_48,X0_18) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK60
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_51,X0_30] :
% 3.50/1.15 ( iProver_Flat_sK60(X0_18,X0_51,X0_30) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK61
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_64,X0_14] :
% 3.50/1.15 ( iProver_Flat_sK61(X0_18,X0_64,X0_14) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK62
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_38,X1_18] :
% 3.50/1.15 ( iProver_Flat_sK62(X0_18,X0_38,X1_18) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK63
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_13,X0_30] :
% 3.50/1.15 ( iProver_Flat_sK63(X0_14,X0_13,X0_30) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK64
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_71,X1_14] :
% 3.50/1.15 ( iProver_Flat_sK64(X0_14,X0_71,X1_14) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK65
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_48,X0_18] :
% 3.50/1.15 ( iProver_Flat_sK65(X0_14,X0_48,X0_18) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK66
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_51,X0_30] :
% 3.50/1.15 ( iProver_Flat_sK66(X0_18,X0_51,X0_30) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK67
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_64,X0_14] :
% 3.50/1.15 ( iProver_Flat_sK67(X0_18,X0_64,X0_14) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK68
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_38,X1_18] :
% 3.50/1.15 ( iProver_Flat_sK68(X0_18,X0_38,X1_18) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK69
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_42,X0_37,X1_37,X2_37,X3_37] :
% 3.50/1.15 ( iProver_Flat_sK69(X0_42,X0_37,X1_37,X2_37,X3_37) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_42=iProver_Domain_'Nat'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK70
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_42,X0_37,X1_37,X2_37,X3_37] :
% 3.50/1.15 ( iProver_Flat_sK70(X0_42,X0_37,X1_37,X2_37,X3_37) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_42=iProver_Domain_'Nat'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK71
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_48,X1_48,X0_64,X1_64] :
% 3.50/1.15 ( iProver_Flat_sK71(X0_18,X0_48,X1_48,X0_64,X1_64) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK72
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_48,X1_48,X0_64,X1_64] :
% 3.50/1.15 ( iProver_Flat_sK72(X0_18,X0_48,X1_48,X0_64,X1_64) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK73
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_64,X1_64,X0_13,X1_13] :
% 3.50/1.15 ( iProver_Flat_sK73(X0_14,X0_64,X1_64,X0_13,X1_13) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK74
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_64,X1_64,X0_13,X1_13] :
% 3.50/1.15 ( iProver_Flat_sK74(X0_14,X0_64,X1_64,X0_13,X1_13) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK75
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_64,X1_64,X0_48,X1_48] :
% 3.50/1.15 ( iProver_Flat_sK75(X0_14,X0_64,X1_64,X0_48,X1_48) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK76
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_64,X1_64,X0_48,X1_48] :
% 3.50/1.15 ( iProver_Flat_sK76(X0_14,X0_64,X1_64,X0_48,X1_48) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK77
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_42,X0_37,X1_37,X2_37] :
% 3.50/1.15 ( iProver_Flat_sK77(X0_42,X0_37,X1_37,X2_37) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_42=iProver_Domain_'Nat'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK78
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_48,X0_64,X1_64] :
% 3.50/1.15 ( iProver_Flat_sK78(X0_18,X0_48,X0_64,X1_64) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK79
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_64,X0_13,X1_13] :
% 3.50/1.15 ( iProver_Flat_sK79(X0_14,X0_64,X0_13,X1_13) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK80
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_64,X0_48,X1_48] :
% 3.50/1.15 ( iProver_Flat_sK80(X0_14,X0_64,X0_48,X1_48) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK81
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_42,X0_37,X1_37,X2_37] :
% 3.50/1.15 ( iProver_Flat_sK81(X0_42,X0_37,X1_37,X2_37) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_42=iProver_Domain_'Nat'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK82
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_48,X0_64,X1_64] :
% 3.50/1.15 ( iProver_Flat_sK82(X0_18,X0_48,X0_64,X1_64) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK83
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_64,X0_13,X1_13] :
% 3.50/1.15 ( iProver_Flat_sK83(X0_14,X0_64,X0_13,X1_13) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK84
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_64,X0_48,X1_48] :
% 3.50/1.15 ( iProver_Flat_sK84(X0_14,X0_64,X0_48,X1_48) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK85
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_30] :
% 3.50/1.15 ( iProver_Flat_sK85(X0_30) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_30=iProver_Domain_'C_ell2_c_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK86
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14] :
% 3.50/1.15 ( iProver_Flat_sK86(X0_14) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK87
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18] :
% 3.50/1.15 ( iProver_Flat_sK87(X0_18) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK88
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_30,X0_78] :
% 3.50/1.15 ( iProver_Flat_sK88(X0_30,X0_78) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_30=iProver_Domain_'C_ell2_c_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK89
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_54] :
% 3.50/1.15 ( iProver_Flat_sK89(X0_14,X0_54) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK90
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_52] :
% 3.50/1.15 ( iProver_Flat_sK90(X0_18,X0_52) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK91
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_30,X0_13,X0_44] :
% 3.50/1.15 ( iProver_Flat_sK91(X0_30,X0_13,X0_44) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_30=iProver_Domain_'C_ell2_c_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK92
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_30,X0_51,X0_73] :
% 3.50/1.15 ( iProver_Flat_sK92(X0_30,X0_51,X0_73) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_30=iProver_Domain_'C_ell2_c_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK93
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_30,X0_82,X0_13] :
% 3.50/1.15 ( iProver_Flat_sK93(X0_30,X0_82,X0_13) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_30=iProver_Domain_'C_ell2_c_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK94
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_82,X0_13] :
% 3.50/1.15 ( iProver_Flat_sK94(X0_14,X0_82,X0_13) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK95
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_30,X0_16,X0_51] :
% 3.50/1.15 ( iProver_Flat_sK95(X0_30,X0_16,X0_51) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_30=iProver_Domain_'C_ell2_c_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK96
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_16,X0_51] :
% 3.50/1.15 ( iProver_Flat_sK96(X0_18,X0_16,X0_51) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK97
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_30,X0_13] :
% 3.50/1.15 ( iProver_Flat_sK97(X0_30,X0_13) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_30=iProver_Domain_'C_ell2_c_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK98
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_71] :
% 3.50/1.15 ( iProver_Flat_sK98(X0_14,X0_71) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK99
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_48] :
% 3.50/1.15 ( iProver_Flat_sK99(X0_18,X0_48) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK100
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_30,X0_51] :
% 3.50/1.15 ( iProver_Flat_sK100(X0_30,X0_51) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_30=iProver_Domain_'C_ell2_c_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK101
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_64] :
% 3.50/1.15 ( iProver_Flat_sK101(X0_14,X0_64) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK102
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_38] :
% 3.50/1.15 ( iProver_Flat_sK102(X0_18,X0_38) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK103
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_13,X0_82] :
% 3.50/1.15 ( iProver_Flat_sK103(X0_14,X0_13,X0_82) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK104
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_71,X1_71] :
% 3.50/1.15 ( iProver_Flat_sK104(X0_14,X0_71,X1_71) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK105
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_48,X0_64] :
% 3.50/1.15 ( iProver_Flat_sK105(X0_14,X0_48,X0_64) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK106
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_51,X0_16] :
% 3.50/1.15 ( iProver_Flat_sK106(X0_18,X0_51,X0_16) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK107
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_64,X0_48] :
% 3.50/1.15 ( iProver_Flat_sK107(X0_18,X0_64,X0_48) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK108
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_38,X1_38] :
% 3.50/1.15 ( iProver_Flat_sK108(X0_18,X0_38,X1_38) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK109
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_30,X0_13,X0_82] :
% 3.50/1.15 ( iProver_Flat_sK109(X0_30,X0_13,X0_82) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_30=iProver_Domain_'C_ell2_c_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK110
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_30,X0_51,X0_16] :
% 3.50/1.15 ( iProver_Flat_sK110(X0_30,X0_51,X0_16) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_30=iProver_Domain_'C_ell2_c_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK111
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_42,X0_37,X0_75,X1_37,X2_37] :
% 3.50/1.15 ( iProver_Flat_sK111(X0_42,X0_37,X0_75,X1_37,X2_37) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_42=iProver_Domain_'Nat'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK112
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_64,X0_52,X0_13,X1_13] :
% 3.50/1.15 ( iProver_Flat_sK112(X0_18,X0_64,X0_52,X0_13,X1_13) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK113
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_64,X0_52,X0_48,X1_48] :
% 3.50/1.15 ( iProver_Flat_sK113(X0_18,X0_64,X0_52,X0_48,X1_48) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK114
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_48,X0_54,X0_64,X1_64] :
% 3.50/1.15 ( iProver_Flat_sK114(X0_14,X0_48,X0_54,X0_64,X1_64) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK115
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_38] :
% 3.50/1.15 ( iProver_Flat_sK115(X0_18,X0_38) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK116
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_71] :
% 3.50/1.15 ( iProver_Flat_sK116(X0_14,X0_71) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK117
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_54,X0_13,X1_13] :
% 3.50/1.15 ( iProver_Flat_sK117(X0_14,X0_54,X0_13,X1_13) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK118
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_52,X0_51,X1_51] :
% 3.50/1.15 ( iProver_Flat_sK118(X0_18,X0_52,X0_51,X1_51) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK119
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_54,X0_13,X1_13] :
% 3.50/1.15 ( iProver_Flat_sK119(X0_14,X0_54,X0_13,X1_13) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK120
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_52,X0_51,X1_51] :
% 3.50/1.15 ( iProver_Flat_sK120(X0_18,X0_52,X0_51,X1_51) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK121
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_38,X1_38] :
% 3.50/1.15 ( iProver_Flat_sK121(X0_38,X1_38) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_38=iProver_Domain_'B_ell2_b_ell2_cblinfun_b_ell2_b_ell2_cblinfun_fun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK122
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_71,X1_71] :
% 3.50/1.15 ( iProver_Flat_sK122(X0_71,X1_71) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_71=iProver_Domain_'A_ell2_a_ell2_cblinfun_a_ell2_a_ell2_cblinfun_fun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK123
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_51,X0_16] :
% 3.50/1.15 ( iProver_Flat_sK123(X0_51,X0_16) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_51=iProver_Domain_'B_ell2_b_ell2_cblinfun_c_ell2_c_ell2_cblinfun_fun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK124
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_13,X0_82] :
% 3.50/1.15 ( iProver_Flat_sK124(X0_13,X0_82) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_13=iProver_Domain_'A_ell2_a_ell2_cblinfun_c_ell2_c_ell2_cblinfun_fun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK125
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_16,X0_51] :
% 3.50/1.15 ( iProver_Flat_sK125(X0_16,X0_51) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_16=iProver_Domain_'C_ell2_c_ell2_cblinfun_b_ell2_b_ell2_cblinfun_fun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK126
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_82,X0_13] :
% 3.50/1.15 ( iProver_Flat_sK126(X0_82,X0_13) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_82=iProver_Domain_'C_ell2_c_ell2_cblinfun_a_ell2_a_ell2_cblinfun_fun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK127
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_64,X0_48] :
% 3.50/1.15 ( iProver_Flat_sK127(X0_64,X0_48) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_64=iProver_Domain_'B_ell2_b_ell2_cblinfun_a_ell2_a_ell2_cblinfun_fun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK128
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_48,X0_64] :
% 3.50/1.15 ( iProver_Flat_sK128(X0_48,X0_64) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_48=iProver_Domain_'A_ell2_a_ell2_cblinfun_b_ell2_b_ell2_cblinfun_fun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK129
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_71,X1_71] :
% 3.50/1.15 ( iProver_Flat_sK129(X0_71,X1_71) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_71=iProver_Domain_'A_ell2_a_ell2_cblinfun_a_ell2_a_ell2_cblinfun_fun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK130
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_64,X0_48] :
% 3.50/1.15 ( iProver_Flat_sK130(X0_64,X0_48) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_64=iProver_Domain_'B_ell2_b_ell2_cblinfun_a_ell2_a_ell2_cblinfun_fun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK131
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_48,X0_64] :
% 3.50/1.15 ( iProver_Flat_sK131(X0_48,X0_64) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_48=iProver_Domain_'A_ell2_a_ell2_cblinfun_b_ell2_b_ell2_cblinfun_fun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK132
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_38,X1_38] :
% 3.50/1.15 ( iProver_Flat_sK132(X0_38,X1_38) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_38=iProver_Domain_'B_ell2_b_ell2_cblinfun_b_ell2_b_ell2_cblinfun_fun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK133
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_13,X0_82] :
% 3.50/1.15 ( iProver_Flat_sK133(X0_13,X0_82) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_13=iProver_Domain_'A_ell2_a_ell2_cblinfun_c_ell2_c_ell2_cblinfun_fun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK134
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_51,X0_16] :
% 3.50/1.15 ( iProver_Flat_sK134(X0_51,X0_16) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_51=iProver_Domain_'B_ell2_b_ell2_cblinfun_c_ell2_c_ell2_cblinfun_fun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK135
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_82,X0_13] :
% 3.50/1.15 ( iProver_Flat_sK135(X0_82,X0_13) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_82=iProver_Domain_'C_ell2_c_ell2_cblinfun_a_ell2_a_ell2_cblinfun_fun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK136
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_16,X0_51] :
% 3.50/1.15 ( iProver_Flat_sK136(X0_16,X0_51) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_16=iProver_Domain_'C_ell2_c_ell2_cblinfun_b_ell2_b_ell2_cblinfun_fun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK137
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_64,X0_48] :
% 3.50/1.15 ( iProver_Flat_sK137(X0_64,X0_48) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_64=iProver_Domain_'B_ell2_b_ell2_cblinfun_a_ell2_a_ell2_cblinfun_fun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK138
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_48,X0_64] :
% 3.50/1.15 ( iProver_Flat_sK138(X0_48,X0_64) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_48=iProver_Domain_'A_ell2_a_ell2_cblinfun_b_ell2_b_ell2_cblinfun_fun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK139
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_13,X0_82] :
% 3.50/1.15 ( iProver_Flat_sK139(X0_13,X0_82) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_13=iProver_Domain_'A_ell2_a_ell2_cblinfun_c_ell2_c_ell2_cblinfun_fun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK140
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_51,X0_16] :
% 3.50/1.15 ( iProver_Flat_sK140(X0_51,X0_16) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_51=iProver_Domain_'B_ell2_b_ell2_cblinfun_c_ell2_c_ell2_cblinfun_fun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK141
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_82,X0_13] :
% 3.50/1.15 ( iProver_Flat_sK141(X0_82,X0_13) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_82=iProver_Domain_'C_ell2_c_ell2_cblinfun_a_ell2_a_ell2_cblinfun_fun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK142
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_16,X0_51] :
% 3.50/1.15 ( iProver_Flat_sK142(X0_16,X0_51) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_16=iProver_Domain_'C_ell2_c_ell2_cblinfun_b_ell2_b_ell2_cblinfun_fun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK143
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_38,X1_38] :
% 3.50/1.15 ( iProver_Flat_sK143(X0_18,X0_38,X1_38) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK144
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_38,X1_38] :
% 3.50/1.15 ( iProver_Flat_sK144(X0_18,X0_38,X1_38) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK145
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_71,X1_71] :
% 3.50/1.15 ( iProver_Flat_sK145(X0_14,X0_71,X1_71) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK146
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_71,X1_71] :
% 3.50/1.15 ( iProver_Flat_sK146(X0_14,X0_71,X1_71) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK147
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_48,X0_64] :
% 3.50/1.15 ( iProver_Flat_sK147(X0_14,X0_48,X0_64) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK148
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_48,X0_64] :
% 3.50/1.15 ( iProver_Flat_sK148(X0_18,X0_48,X0_64) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK149
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X0_64,X0_48] :
% 3.50/1.15 ( iProver_Flat_sK149(X0_18,X0_64,X0_48) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK150
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X0_64,X0_48] :
% 3.50/1.15 ( iProver_Flat_sK150(X0_14,X0_64,X0_48) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK151
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_42,X0_37,X1_37] :
% 3.50/1.15 ( iProver_Flat_sK151(X0_42,X0_37,X1_37) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_42=iProver_Domain_'Nat'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK152
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_42,X0_37,X1_37] :
% 3.50/1.15 ( iProver_Flat_sK152(X0_42,X0_37,X1_37) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_42=iProver_Domain_'Nat'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK153
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_30,X1_30,X2_30] :
% 3.50/1.15 ( iProver_Flat_sK153(X0_30,X1_30,X2_30) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_30=iProver_Domain_'C_ell2_c_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK154
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_14,X1_14,X2_14] :
% 3.50/1.15 ( iProver_Flat_sK154(X0_14,X1_14,X2_14) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_14=iProver_Domain_'A_ell2_a_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15
% 3.50/1.15 %------ Positive definition of iProver_Flat_sK155
% 3.50/1.15 fof(lit_def,axiom,
% 3.50/1.15 (! [X0_18,X1_18,X2_18] :
% 3.50/1.15 ( iProver_Flat_sK155(X0_18,X1_18,X2_18) <=>
% 3.50/1.15 (
% 3.50/1.15 (
% 3.50/1.15 ( X0_18=iProver_Domain_'B_ell2_b_ell2_cblinfun'_1 )
% 3.50/1.15 )
% 3.50/1.15
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 )
% 3.50/1.15 ).
% 3.50/1.15 % SZS output end Model for theBenchmark.p
% 3.50/1.15
%------------------------------------------------------------------------------