package acgtk
Abstract Categorial Grammar development toolkit
Install
Dune Dependency
Authors
Maintainers
Sources
acg-2.1.0-20240219.tar.gz
sha512=5d380a947658fb1201895cb4cb449b1f60f54914c563e85181d628a89f045c1dd7b5b2226bb7865dd090f87caa9187e0ea6c7a4ee3dc3dda340d404c4e76c7c2
doc/src/acgtk.magicRewriting/magic.ml.html
Source file magic.ml
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open UtilsLib.Focused_list (** Module to handle the General magic set rewriting. see 13.6 General magic set p 861-865 of Principles of Database and Knowledge-Base Systems II, Ullman *) open DatalogLib open Datalog module ASPred = Datalog_AbstractSyntax.AbstractSyntax.Predicate module ASRule = Datalog_AbstractSyntax.AbstractSyntax.Rule module ASProg = Datalog_AbstractSyntax.AbstractSyntax.Program module RuleIdMap = Datalog_AbstractSyntax.RuleIdMap module Log = UtilsLib.Xlog.Make (struct let name = "Magic" end) type extra_pred_type = | Magic | Supp_zero | Supp_k exception Out_of_Bound type dot = NoDot | InExt | InInt type dotted_rule = { drule_id : int; head : ASPred.predicate; head_args : ASPred.TermSet.t; previous_args : ASPred.TermSet.t; (* cont the argument of the goal pred under focust *) focused_e_rhs : (ASPred.predicate * int * ASPred.TermSet.t) Focused_list.t option; (** represents the extensionnal predicates of the rule. The [int] represents the position in the rule *) focused_i_rhs : (ASPred.predicate * int * ASPred.TermSet.t) Focused_list.t option; next_args : ASPred.TermSet.t; dot : dot; rhs_size : int; i_preds : ASPred.PredIds.t; } let init_opt l = try Some (Focused_list.init l) with Focused_list.Empty_list -> None let get_args acc preds = List.fold_left (fun args (p, _) -> List.fold_left (fun acc arg -> ASPred.TermSet.add arg acc) args p.ASPred.arguments) acc preds let init_rule r = let dot, previous_args, next_args = match (r.ASRule.e_rhs, r.ASRule.i_rhs) with | [], [] -> (NoDot, ASPred.TermSet.empty, ASPred.TermSet.empty) | [], (g, _) :: tl -> ( InInt, ASPred.(TermSet.of_list g.arguments), get_args ASPred.TermSet.empty tl ) | (g, _) :: tl, i_rhs -> ( InExt, ASPred.(TermSet.of_list g.arguments), get_args (get_args ASPred.TermSet.empty tl) i_rhs ) in (* We ensure that the rhs predicates are ordered according to their position *) let () = assert ( List.sort (fun (_, p1) (_, p2) -> p1 - p2) r.ASRule.e_rhs = r.ASRule.e_rhs) in let () = assert ( List.sort (fun (_, p1) (_, p2) -> p1 - p2) r.ASRule.i_rhs = r.ASRule.i_rhs) in { drule_id = r.ASRule.id; head = r.ASRule.lhs; head_args = ASPred.TermSet.of_list r.ASRule.lhs.ASPred.arguments; previous_args; focused_e_rhs = init_opt (List.map (fun (pred, pos) -> (pred, pos, ASPred.TermSet.of_list pred.ASPred.arguments)) r.ASRule.e_rhs); focused_i_rhs = init_opt (List.map (fun (pred, pos) -> (pred, pos, ASPred.TermSet.of_list pred.ASPred.arguments)) r.ASRule.i_rhs); next_args; dot; rhs_size = r.ASRule.rhs_num; i_preds = List.fold_left (fun acc (pred, _) -> ASPred.(PredIds.add pred.p_id acc)) ASPred.PredIds.empty r.ASRule.i_rhs; } let right r = match (r.dot, r.focused_e_rhs, r.focused_i_rhs) with | NoDot, _, _ -> raise Out_of_Bound | InExt, None, _ -> failwith "Bug: InExt should not be set if e_rhs is empty" | InExt, Some e_rhs, None -> ( try let e_rhs' = Focused_list.forward e_rhs in { r with dot = InExt; focused_e_rhs = Some e_rhs'; previous_args = (let _, _, args = Focused_list.focus e_rhs' in ASPred.TermSet.union args r.previous_args); next_args = Focused_list.fold_forward ~include_focus:false (fun acc (_, _, args) -> ASPred.TermSet.union args acc) ASPred.TermSet.empty e_rhs'; } with Focused_list.End_of_list -> raise Out_of_Bound) | InExt, Some e_rhs, Some i_rhs -> ( try let e_rhs' = Focused_list.forward e_rhs in { r with dot = InExt; focused_e_rhs = Some e_rhs'; previous_args = (let _, _, args = Focused_list.focus e_rhs' in ASPred.TermSet.union args r.previous_args); next_args = Focused_list.fold_forward (fun acc (_, _, args) -> ASPred.TermSet.union args acc) (Focused_list.fold_forward ~include_focus:false (fun acc (_, _, args) -> ASPred.TermSet.union args acc) ASPred.TermSet.empty e_rhs') i_rhs; } with Focused_list.End_of_list -> { r with dot = InInt; focused_i_rhs = Some i_rhs; previous_args = (let _, _, args = Focused_list.focus i_rhs in ASPred.TermSet.union args r.previous_args); next_args = Focused_list.fold_forward ~include_focus:false (fun acc (_, _, args) -> ASPred.TermSet.union args acc) ASPred.TermSet.empty i_rhs; }) | InInt, _, None -> failwith "Bug: InInt should not be set if i_rhs is empty" | InInt, _, Some i_rhs -> ( try let i_rhs' = Focused_list.forward i_rhs in { r with dot = InInt; focused_i_rhs = Some i_rhs'; previous_args = (let _, _, args = Focused_list.focus i_rhs' in ASPred.TermSet.union args r.previous_args); next_args = Focused_list.fold_forward ~include_focus:false (fun acc (_, _, args) -> ASPred.TermSet.union args acc) ASPred.TermSet.empty i_rhs'; } with Focused_list.End_of_list -> raise Out_of_Bound) let focus r = match r.dot with | NoDot -> raise Out_of_Bound | InExt -> ( match r.focused_e_rhs with | None -> failwith "Bug: an extensional predicate should be focused on" | Some e_rhs -> Focused_list.focus e_rhs) | InInt -> ( match r.focused_i_rhs with | None -> failwith "Bug: an intensional predicate should be focused on" | Some i_rhs -> Focused_list.focus i_rhs) let supplementary_name_pattern rule_id position = Printf.sprintf "sup_%d_%d" rule_id position let magic_name_pattern s = Printf.sprintf "m_%s" s (* CHECK: revoir la doc *) (** [add_sup_rule ~previous_sup_pred r magic_prog] returns a pair [magic_prog',new_sup_pred] where [magic_prog'] is [magic_prog] updated by adding a new supplementary rule as follows: if [r] is a dotted rule focusing on [P_k^{ador_k}], the rule [sup_r_id_k(x'_k):-previous_sup_pred,P_k_ador] where [previous_sup_pred] is [sup_r_id_{k-1}(x'_{k-1}]. [x'_k] is defined as the union of the variables occurring in the head of [r] and variables that appear both in predicates at position between [1] and [k-1] and variables occuring as args of predicates at position between [k] and [n] ([P_n] being the last predicate of the rule, and [P_1] the first one). [new_sup_pred] is the new supplementary predicate. See https://gitlab.inria.fr/ACG/student-projects/2018-2019-m1/-/blob/master/project_report.pdf p19, paragraph "Création de règles pour les autres prédicats supplémentaires" *) let add_sup_rule ~previous_sup_pred r (magic_prog, extra_preds, rule_to_rule_map) = let pp_args fmt args = ASPred.pp_terms magic_prog.ASProg.const_table fmt args in let () = Log.debug (fun m -> m "The position of the focused pred in add_sup_rule is: %d" (let _focused_pred, pos, _ = focus r in pos)) in let () = Log.debug (fun m -> m "Head arguments are: @[%a@]" pp_args r.head_args) in let () = Log.debug (fun m -> m "Previous arguments are: @[%a@]" pp_args r.previous_args) in let () = Log.debug (fun m -> m "Next arguments are: @[%a@]" pp_args r.next_args) in let new_sup_pred_args = ASPred.TermSet.(union r.head_args (inter r.previous_args r.next_args)) in let () = Log.debug (fun m -> m "Resulting arguments are: @[%a@]" pp_args new_sup_pred_args) in let new_sup_pred_args, arity = ASPred.TermSet.fold (fun arg (args, card) -> (arg :: args, card + 1)) new_sup_pred_args ([], 0) in let new_sup_pred_args = List.rev new_sup_pred_args in let focused_pred, pos, _ = focus r in let sup_rule_id, id_gen' = UtilsLib.IdGenerator.IntIdGen.get_fresh_id magic_prog.ASProg.rule_id_gen in let new_sup_pred_id, pred_table' = ASPred.PredIdTable.add_sym (supplementary_name_pattern r.drule_id pos) magic_prog.ASProg.pred_table in let new_sup_pred = ASPred.{ p_id = new_sup_pred_id; arity; arguments = new_sup_pred_args } in let extra_preds = ASPred.PredIdMap.add new_sup_pred_id Supp_k extra_preds in let () = Log.debug (fun m -> m "New supplementary predicate: %a" (ASPred.pp pred_table' magic_prog.ASProg.const_table) new_sup_pred) in let e_rhs, i_rhs, i_rhs_num, is_extensional = if ASPred.(PredIds.mem focused_pred.p_id r.i_preds) then ([], [ (previous_sup_pred, 1); (focused_pred, 2) ], 2, false) else ([ (focused_pred, 1) ], [ (previous_sup_pred, 2) ], 1, true) in let sup_rule = ASRule. { id = sup_rule_id; lhs = new_sup_pred; e_rhs; i_rhs; i_rhs_num; rhs_num = 2; } in let magic_prog' = ASProg. { rules = ASRule.Rules.add sup_rule magic_prog.rules; pred_table = pred_table'; const_table = magic_prog.const_table; i_preds = ASPred.PredIds.add new_sup_pred_id magic_prog.i_preds; rule_id_gen = id_gen'; head_to_rules = ASRule.extend_head_id_map_to_rules new_sup_pred_id sup_rule magic_prog.head_to_rules; e_pred_to_rules = (if is_extensional then ASRule.extend_head_id_map_to_rules focused_pred.ASPred.p_id sup_rule magic_prog.e_pred_to_rules else magic_prog.e_pred_to_rules); } in let rule_to_rule_map' = RuleIdMap.add sup_rule_id r.drule_id rule_to_rule_map in (magic_prog', extra_preds, rule_to_rule_map', new_sup_pred) (** [add_magic_rule ~previous_sup_pred r magic_prog] returns [magic_prog'] where [magic_prog'] is [magic_prog] updated by adding a new supplementary rule as follows: if [r] is a dotted rule focusing on [P_k^{ador_k}], the rule [m_P_k^{ador_k}:-previous_sup_pred] where [previous_sup_pred] is [sup_r_id_{k-1}(x'_{k-1}]. [x'_k] is defined as the union of the variables occurring in the head of [r] and variables that appear both in predicates at position between [1] and [k-1] and variables occuring as args of predicates at position between [k] and [n] ([P_n] being the last predicate of the rule, and [P_1] the first one). It is assumed that [P_k^{ador_k}] is an intensional predicate. See https://gitlab.inria.fr/ACG/student-projects/2018-2019-m1/-/blob/master/project_report.pdf p18, paragraph "Création des règles magiques" *) let add_magic_rule ~previous_sup_pred r (magic_prog, extra_preds, rule_to_rule_map) = let focused_pred, _, _ = focus r in let magic_rule_id, id_gen' = UtilsLib.IdGenerator.IntIdGen.get_fresh_id magic_prog.ASProg.rule_id_gen in let magic_rule_head_id, pred_table' = ASPred.PredIdTable.add_sym (magic_name_pattern ASPred.( PredIdTable.find_sym_from_id focused_pred.p_id magic_prog.ASProg.pred_table)) magic_prog.ASProg.pred_table in let magic_rule = ASRule. { id = magic_rule_id; lhs = ASPred.{ focused_pred with p_id = magic_rule_head_id }; e_rhs = []; i_rhs = [ (previous_sup_pred, 1) ]; i_rhs_num = 1; rhs_num = 1; } in let extra_preds = ASPred.PredIdMap.add magic_rule_head_id Magic extra_preds in let () = Log.debug (fun m -> m "Generating rule: %a" (ASRule.pp pred_table' magic_prog.ASProg.const_table) magic_rule) in let rule_to_rule_map' = RuleIdMap.add magic_rule_id r.drule_id rule_to_rule_map in let magic_prog' = ASProg. { rules = ASRule.Rules.add magic_rule magic_prog.rules; pred_table = pred_table'; const_table = magic_prog.const_table; i_preds = ASPred.PredIds.add magic_rule_head_id magic_prog.i_preds; rule_id_gen = id_gen'; head_to_rules = ASRule.extend_head_id_map_to_rules magic_rule_head_id magic_rule magic_prog.head_to_rules; e_pred_to_rules = magic_prog.e_pred_to_rules; } in (magic_prog', extra_preds, rule_to_rule_map') (** [extend_prog ~previous_sup_pred r magic_prog] returns a pair [magic_prog',next_data] where [magic_prog'] is [magic_prog] updated by adding a new magic rule and a new supplementary rule corresponding to the focused predicate [P_k^{ador_k}]. The magic rule is added only if [P_k^{ador_k}] is intensional. The supplementary rule is added only if [k<n] where [n] is the size ot the rhs of [r]. In this latter case, [next_data] is [Some (new_sup_pred,r')]. Otherwise it is [None]. See https://gitlab.inria.fr/ACG/student-projects/2018-2019-m1/-/blob/master/project_report.pdf p18-19. *) let extend_prog_aux ~previous_sup_pred r (magic_prog, extra_preds, rule_to_rule_map) = let focused_pred, _pos, _ = focus r in let () = Log.debug (fun m -> m "In extend_prog, the position of the focused pred is: %d" _pos) in let magic_prog', extra_preds', rule_to_rule_map' = if ASPred.(PredIds.mem focused_pred.p_id r.i_preds) then add_magic_rule ~previous_sup_pred r (magic_prog, extra_preds, rule_to_rule_map) else (magic_prog, extra_preds, rule_to_rule_map) in try let r' = right r in let magic_prog'', extra_preds'', rule_to_rule_map'', new_sup_pred = add_sup_rule ~previous_sup_pred r (magic_prog', extra_preds', rule_to_rule_map') in (magic_prog'', extra_preds'', rule_to_rule_map'', Some (new_sup_pred, r')) with Out_of_Bound -> (magic_prog', extra_preds', rule_to_rule_map', None) let rec extend_prog ~previous_sup_pred r (magic_prog, extra_preds, rule_to_rule_map) = let focused_pred, _, _ = focus r in match extend_prog_aux ~previous_sup_pred r (magic_prog, extra_preds, rule_to_rule_map) with | new_prog, new_extra_preds, new_rule_to_rule_map, None -> ( new_prog, new_extra_preds, new_rule_to_rule_map, focused_pred, previous_sup_pred ) | new_prog, new_extra_preds, new_rule_to_rule_map, Some (new_sup_pred, r') -> extend_prog ~previous_sup_pred:new_sup_pred r' (new_prog, new_extra_preds, new_rule_to_rule_map) (* VÉRIFIER si nécessaire de prendre les pred map comme paramètres : peut-être pas car effacé lors de la réécriture des dérivations *) let first_sup_rule r (magic_prog, extra_preds, rule_to_rule_map) = let () = Log.debug (fun m -> m "Generating the first supplementary rule") in let sup_rule_id, id_gen' = UtilsLib.IdGenerator.IntIdGen.get_fresh_id magic_prog.ASProg.rule_id_gen in let new_sup_pred_id, pred_table' = ASPred.PredIdTable.add_sym (supplementary_name_pattern r.drule_id 0) magic_prog.ASProg.pred_table in (* The arguments of the first supplementary predicate are the same as the head of the rule *) let new_sup_pred_args = ASPred.TermSet.of_list r.head.ASPred.arguments in let new_sup_pred_args, arity = ASPred.TermSet.fold (fun elt (args, length) -> (elt :: args, length + 1)) new_sup_pred_args ([], 0) in let new_sup_pred = ASPred. { p_id = new_sup_pred_id; arguments = List.rev new_sup_pred_args; arity } in let extra_preds = ASPred.PredIdMap.add new_sup_pred_id Supp_zero extra_preds in let () = Log.debug (fun m -> m "Supplementary predicate: %a" (ASPred.pp pred_table' magic_prog.ASProg.const_table) new_sup_pred) in let head_adorned_pred_sym = ASPred.(PredIdTable.find_sym_from_id r.head.p_id pred_table') in let first_magic_pred_id, pred_table'' = ASPred.PredIdTable.add_sym (magic_name_pattern head_adorned_pred_sym) pred_table' in (* The arguments of the magic predicate corresponding to the head of the rule are the same as the head of the rule *) let first_magic_pred = ASPred.{ r.head with p_id = first_magic_pred_id } in let extra_preds = ASPred.PredIdMap.add first_magic_pred_id Magic extra_preds in let () = Log.debug (fun m -> m "First magic predicate: %a" (ASPred.pp pred_table'' magic_prog.ASProg.const_table) first_magic_pred) in let sup_rule = ASRule. { id = sup_rule_id; lhs = new_sup_pred; e_rhs = []; i_rhs = [ (first_magic_pred, 1) ]; i_rhs_num = 1; rhs_num = 1; } in let () = Log.debug (fun m -> m "Generating rule: %a" (ASRule.pp pred_table'' magic_prog.ASProg.const_table) sup_rule) in let rule_to_rule_map' = RuleIdMap.add sup_rule_id r.drule_id rule_to_rule_map in let magic_prog' = ASProg. { rules = ASRule.Rules.add sup_rule magic_prog.rules; pred_table = pred_table''; const_table = magic_prog.const_table; i_preds = ASPred.PredIds.( add new_sup_pred_id (add first_magic_pred_id magic_prog.i_preds)); rule_id_gen = id_gen'; head_to_rules = ASRule.extend_head_id_map_to_rules new_sup_pred_id sup_rule magic_prog.head_to_rules; e_pred_to_rules = magic_prog.e_pred_to_rules; } in (magic_prog', extra_preds, rule_to_rule_map', new_sup_pred) (* ub_pred_to_original_pred means unique binding predicate to original predicate mapping *) let derive_rules ~from:r prog (magic_prog, extra_preds, rule_to_rule_map) = let () = Log.debug (fun m -> m "Generating supplementary and magic predicates and rules from: %a" (ASRule.pp ~with_position:true magic_prog.ASProg.pred_table magic_prog.ASProg.const_table) r) in let dotted_rule = init_rule r in (* The rule head should be a new predicate in magic_prog *) let rule_head_sym = ASPred.( PredIdTable.find_sym_from_id dotted_rule.head.p_id prog.ASProg.pred_table) in let new_rule_head_id, new_table = ASPred.PredIdTable.add_sym rule_head_sym magic_prog.ASProg.pred_table in let new_head_pred = ASPred.{ dotted_rule.head with p_id = new_rule_head_id } in (* Generate the id for the rule P_x(x_0):-sup_r.0(x_0) (if no rhs) or P_x(x_0):-sup_r.{n-1}(x'_{n-1},P_n(x'_n) (otherwise) in order to get the same rule order as in MG & GR algo *) let new_rule_id, id_gen' = UtilsLib.IdGenerator.IntIdGen.get_fresh_id magic_prog.ASProg.rule_id_gen in (* In any case, the first supplementary rule has to be created *) let magic_prog', extra_preds', rule_to_rule_map', first_sup_pred = first_sup_rule dotted_rule ( ASProg.{ magic_prog with pred_table = new_table; rule_id_gen = id_gen' }, extra_preds, rule_to_rule_map ) in (* Check if the rule has a non empty rhs *) if dotted_rule.rhs_size = 0 then (* no other supplementary predicate is to be created, and one new rule is added *) let new_rule = ASRule. { id = new_rule_id; lhs = new_head_pred; e_rhs = []; i_rhs = [ (first_sup_pred, 1) ]; i_rhs_num = 1; rhs_num = 1; } in let () = Log.debug (fun m -> m " Generating rule: %a" (ASRule.pp magic_prog'.ASProg.pred_table magic_prog'.ASProg.const_table) new_rule) in let magic_prog'' = ASProg. { magic_prog' with rules = ASRule.Rules.add new_rule magic_prog'.rules; i_preds = ASPred.PredIds.add new_rule.ASRule.lhs.ASPred.p_id magic_prog'.ASProg.i_preds; head_to_rules = ASRule.extend_head_id_map_to_rules new_head_pred.ASPred.p_id new_rule magic_prog'.head_to_rules; } in let rule_to_rule_map'' = RuleIdMap.add new_rule_id r.ASRule.id rule_to_rule_map' in (magic_prog'', extra_preds', rule_to_rule_map'') else (* We can process the goals of the rule *) (* TODO: rajouter la prise en compte du mapping magic_pred -> original pred *) let ( magic_prog'', extra_preds'', rule_to_rule_map'', last_pred, last_sup_pred ) = extend_prog ~previous_sup_pred:first_sup_pred dotted_rule (magic_prog', extra_preds', rule_to_rule_map') in let e_rhs, i_rhs, i_rhs_num, is_extensional = if ASPred.(PredIds.mem last_pred.p_id prog.ASProg.i_preds) then ([], [ (last_sup_pred, 1); (last_pred, 2) ], 2, false) else ([ (last_pred, 1) ], [ (last_sup_pred, 2) ], 1, true) in let new_rule = ASRule. { id = new_rule_id; lhs = new_head_pred; e_rhs; i_rhs; i_rhs_num; rhs_num = 2; } in let () = Log.debug (fun m -> m " Generating rule: %a" (ASRule.pp magic_prog''.ASProg.pred_table magic_prog''.ASProg.const_table) new_rule) in let magic_prog''' = ASProg. { magic_prog'' with rules = ASRule.Rules.add new_rule magic_prog''.rules; i_preds = ASPred.PredIds.add new_rule.ASRule.lhs.ASPred.p_id magic_prog''.ASProg.i_preds; head_to_rules = ASRule.extend_head_id_map_to_rules new_head_pred.ASPred.p_id new_rule magic_prog''.head_to_rules; e_pred_to_rules = (if is_extensional then ASRule.extend_head_id_map_to_rules last_pred.ASPred.p_id new_rule magic_prog''.e_pred_to_rules else magic_prog''.e_pred_to_rules); } in let rule_to_rule_map''' = RuleIdMap.add new_rule_id r.ASRule.id rule_to_rule_map'' in (magic_prog''', extra_preds'', rule_to_rule_map''') let make_magic prog (*unique_binding_pred_to_original_pred_map*) = ASRule.Rules.fold (fun r acc -> derive_rules ~from:r prog acc) prog.ASProg.rules ( ASProg. { prog with rules = ASRule.Rules.empty; rule_id_gen = UtilsLib.IdGenerator.IntIdGen.init (); head_to_rules = ASPred.PredIdMap.empty; e_pred_to_rules = ASPred.PredIdMap.empty; }, ASPred.PredIdMap.empty, RuleIdMap.empty ) let query_to_seed query program = (*We build the adornment of term*) let bfs, _ = Adornment.adornment ~bound_variables:ASPred.TermSet.empty query in (* p_alpha *) let adorn_name = Adornment.adorned_predicate_to_string ~pred_table:program.ASProg.pred_table (query, bfs) in (* Adorned_predicate.string_of_ad_pred (query, bfs) program.ASProg.pred_table in *) (* the adorned query should already be in the magic program *) let () = assert (match ASPred.PredIdTable.find_id_of_sym_opt adorn_name program.ASProg.pred_table with | None -> false | Some _ -> true) in (* the corresponding magic predicate as well *) let magic_pred_id = ASPred.PredIdTable.find_id_of_sym (magic_name_pattern adorn_name) program.ASProg.pred_table in let magic_pred = ASPred.({query with p_id = magic_pred_id }) in let new_id, new_gen = UtilsLib.IdGenerator.IntIdGen.get_fresh_id program.ASProg.rule_id_gen in let seed = ASRule. { id = new_id; lhs = magic_pred; e_rhs = []; i_rhs = []; i_rhs_num = 0; rhs_num = 0; } in ASProg. { rules = ASRule.Rules.add seed program.rules; pred_table = program.pred_table; const_table = program.const_table; i_preds = program.i_preds; rule_id_gen = new_gen; head_to_rules = ASRule.extend_head_id_map_to_rules magic_pred.ASPred.p_id seed program.head_to_rules; e_pred_to_rules = program.e_pred_to_rules; } (* We now assume that query is already a magic predicate *) let query_to_seed_concrete query program = let query_name = ASPred.PredIdTable.find_sym_from_id query.ASPred.p_id program.Datalog.Program.pred_table in let magic_pred = let magic_name = magic_name_pattern query_name in try let id_of_magic_name = ASPred.PredIdTable.find_id_of_sym magic_name program.Datalog.Program.pred_table in { query with ASPred.p_id = id_of_magic_name } with ASPred.PredIdTable.CT_Not_found -> failwith (Printf.sprintf "Bug: The magic adorned predicate '%s' (adorn name: '%s') for the \ query should already be in the table of intensional predicates" magic_name query_name) in let new_id, new_gen = UtilsLib.IdGenerator.IntIdGen.get_fresh_id program.Datalog.Program.rule_id_gen in let seed = ASRule. { id = new_id; lhs = magic_pred; e_rhs = []; i_rhs = []; i_rhs_num = 0; rhs_num = 0; } in Datalog.Program.( add_rule ~intensional:true seed { program with rule_id_gen = new_gen })
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