(***********************************************************************) (* *) (* TAToo *) (* *) (* Kim Nguyen, LRI UMR8623 *) (* Université Paris-Sud & CNRS *) (* *) (* Copyright 2010-2013 Université Paris-Sud and Centre National de la *) (* Recherche Scientifique. All rights reserved. This file is *) (* distributed under the terms of the GNU Lesser General Public *) (* License, with the special exception on linking described in file *) (* ../LICENSE. *) (* *) (***********************************************************************) INCLUDE "utils.ml" INCLUDE "debug.ml" open Format open Misc type stats = { run : int; tree_size : int; fetch_trans_cache_access : int; fetch_trans_cache_hit : int; eval_trans_cache_access : int; eval_trans_cache_hit : int; } let fetch_trans_cache_hit = ref 0 let fetch_trans_cache_access = ref 0 let eval_trans_cache_hit = ref 0 let eval_trans_cache_access = ref 0 let reset_stat_counters () = fetch_trans_cache_hit := 0; fetch_trans_cache_access := 0; eval_trans_cache_hit := 0; eval_trans_cache_access := 0 module Make (T : Tree.S) = struct module NodeSummary = struct (* Pack into an integer the result of the is_* and has_ predicates for a given node *) type t = int let dummy = -1 (* ...44443210 ...4444 -> kind 3 -> has_right 2 -> has_left 1 -> is_right 0 -> is_left *) let is_left (s : t) : bool = s land 1 != 0 let is_right (s : t) : bool = s land 0b10 != 0 let has_left (s : t) : bool = s land 0b100 != 0 let has_right (s : t) : bool = s land 0b1000 != 0 let kind (s : t) : Tree.NodeKind.t = Obj.magic (s lsr 4) let make is_left is_right has_left has_right kind = (int_of_bool is_left) lor ((int_of_bool is_right) lsl 1) lor ((int_of_bool has_left) lsl 2) lor ((int_of_bool has_right) lsl 3) lor ((Obj.magic kind) lsl 4) end let dummy_set = StateSet.singleton State.dummy open Bigarray type run = { tree : T.t ; (* The argument of the run *) auto : Ata.t; (* The automaton to be run *) sat: StateSet.t array; (* A mapping from node preorders to states satisfied at that node *) mutable pass : int; (* Number of run we have performed *) mutable fetch_trans_cache : Ata.Formula.t Cache.N2.t; (* A cache from states * label to list of transitions *) mutable td_cache : StateSet.t Cache.N6.t; mutable bu_cache : StateSet.t Cache.N6.t; (* Two 6-way caches used during the top-down and bottom-up phase label * self-set * fc-set * ns-set * parent-set * node-shape -> self-set *) node_summaries: (int, int16_unsigned_elt, c_layout) Array1.t; } let dummy_form = Ata.Formula.stay State.dummy let make auto tree = let len = T.size tree in { tree = tree; auto = auto; sat = Array.create len StateSet.empty; pass = 0; fetch_trans_cache = Cache.N2.create dummy_form; td_cache = Cache.N6.create dummy_set; bu_cache = Cache.N6.create dummy_set; node_summaries = let ba = Array1.create int16_unsigned c_layout len in Array1.fill ba 0; ba } let get_form fetch_trans_cache auto tag q = let phi = incr fetch_trans_cache_access; Cache.N2.find fetch_trans_cache (tag.QName.id :> int) (q :> int) in if phi == dummy_form then let phi = Ata.get_form auto tag q in let () = Cache.N2.add fetch_trans_cache (tag.QName.id :> int) (q :> int) phi in phi else begin incr fetch_trans_cache_hit; phi end let eval_form phi fcs nss ps ss summary = let open Ata in let rec loop phi = begin match Formula.expr phi with | Boolean.False -> false | Boolean.True -> true | Boolean.Atom (a, b) -> begin let open NodeSummary in match a.Atom.node with | Move (m, q) -> b && StateSet.mem q ( match m with `First_child -> fcs | `Next_sibling -> nss | `Parent | `Previous_sibling -> ps | `Stay -> ss ) | Is_first_child -> b == is_left summary | Is_next_sibling -> b == is_right summary | Is k -> b == (k == kind summary) | Has_first_child -> b == has_left summary | Has_next_sibling -> b == has_right summary end | Boolean.And(phi1, phi2) -> loop phi1 && loop phi2 | Boolean.Or (phi1, phi2) -> loop phi1 || loop phi2 end in loop phi let eval_trans_aux auto fetch_trans_cache tag fcs nss ps sat todo summary = StateSet.fold (fun q (a_sat) -> let phi = get_form fetch_trans_cache auto tag q in if eval_form phi fcs nss ps a_sat summary then StateSet.add q a_sat else a_sat ) todo sat let rec eval_trans_fix auto fetch_trans_cache tag fcs nss ps sat todo summary = let new_sat = eval_trans_aux auto fetch_trans_cache tag fcs nss ps sat todo summary in if new_sat == sat then sat else eval_trans_fix auto fetch_trans_cache tag fcs nss ps new_sat todo summary let eval_trans auto fetch_trans_cache eval_cache tag fcs nss ps ss todo summary = let fcsid = (fcs.StateSet.id :> int) in let nssid = (nss.StateSet.id :> int) in let psid = (ps.StateSet.id :> int) in let ssid = (ss.StateSet.id :> int) in let tagid = (tag.QName.id :> int) in let res = Cache.N6.find eval_cache tagid summary ssid fcsid nssid psid in incr eval_trans_cache_access; if res != dummy_set then begin incr eval_trans_cache_hit; res end else let new_sat = eval_trans_fix auto fetch_trans_cache tag fcs nss ps ss todo summary in Cache.N6.add eval_cache tagid summary ssid fcsid nssid psid new_sat; new_sat let unsafe_get a i = if i < 0 then StateSet.empty else Array.unsafe_get a i let top_down run = let i = run.pass in let tree = run.tree in let auto = run.auto in let states_by_rank = Ata.get_states_by_rank auto in let td_todo = states_by_rank.(i) in let bu_todo = if i + 1 = Array.length states_by_rank then StateSet.empty else states_by_rank.(i+1) in let rec loop_td_and_bu node parent parent_sat = if node == T.nil then StateSet.empty else begin let node_id = T.preorder tree node in let fc = T.first_child tree node in let ns = T.next_sibling tree node in let tag = T.tag tree node in (* We enter the node from its parent *) let summary = let s = Array1.unsafe_get run.node_summaries node_id in if s != 0 then s else let s = NodeSummary.make (node == T.first_child tree parent) (*is_left *) (node == T.next_sibling tree parent)(*is_right *) (fc != T.nil) (* has_left *) (ns != T.nil) (* has_right *) (T.kind tree node) (* kind *) in run.node_summaries.{node_id} <- s; s in let status0 = unsafe_get run.sat node_id in (* get the node_statuses for the first child, next sibling and parent *) let fcs = unsafe_get run.sat (T.preorder tree fc) in let nss = unsafe_get run.sat (T.preorder tree ns) in (* evaluate the transitions with all this statuses *) let status1 = eval_trans auto run.fetch_trans_cache run.td_cache tag fcs nss parent_sat status0 td_todo summary in (* update the cache if the status of the node changed *) if status1 != status0 then run.sat.(node_id) <- status1; let fcs1 = loop_td_and_bu fc node status1 in if bu_todo == StateSet.empty then loop_td_and_bu ns node status1 (* tail call *) else let nss1 = loop_td_and_bu ns node status1 in let status2 = eval_trans auto run.fetch_trans_cache run.bu_cache tag fcs1 nss1 parent_sat status1 bu_todo summary in if status2 != status1 then run.sat.(node_id) <- status2; status2 end in let _ = loop_td_and_bu (T.root tree) T.nil StateSet.empty in run.pass <- run.pass + 2 let get_results run = let cache = run.sat in let auto = run.auto in let tree = run.tree in let sel_states = Ata.get_selecting_states auto in let rec loop node acc = if node == T.nil then acc else let acc0 = loop (T.next_sibling tree node) acc in let acc1 = loop (T.first_child tree node) acc0 in if StateSet.intersect cache.(T.preorder tree node)(* NodeStatus.node.sat *) sel_states then node::acc1 else acc1 in loop (T.root tree) [] let get_full_results run = let cache = run.sat(*tatus*) in let auto = run.auto in let tree = run.tree in let res_mapper = Hashtbl.create MED_H_SIZE in let () = StateSet.iter (fun q -> Hashtbl.add res_mapper q []) (Ata.get_selecting_states auto) in let dummy = [ T.nil ] in let res_mapper = Cache.N1.create dummy in let () = StateSet.iter (fun q -> Cache.N1.add res_mapper (q :> int) []) (Ata.get_selecting_states auto) in let rec loop node = if node != T.nil then let () = loop (T.next_sibling tree node) in let () = loop (T.first_child tree node) in StateSet.iter (fun q -> let res = Cache.N1.find res_mapper (q :> int) in if res != dummy then Cache.N1.add res_mapper (q :> int) (node::res) ) cache.(T.preorder tree node)(* NodeStatus.node.sat *) in loop (T.root tree); (StateSet.fold_right (fun q acc -> (q, Cache.N1.find res_mapper (q :> int))::acc) (Ata.get_selecting_states auto) []) let prepare_run run list = let tree = run.tree in let auto = run.auto in let sat0 = Ata.get_starting_states auto in List.iter (fun node -> let node_id = T.preorder tree node in run.sat.(node_id) <- sat0) list let tree_size = ref 0 let pass = ref 0 let compute_run auto tree nodes = pass := 0; tree_size := T.size tree; let run = make auto tree in prepare_run run nodes; let rank = Ata.get_max_rank auto in while run.pass <= rank do top_down run; run.td_cache <- Cache.N6.create dummy_set; run.bu_cache <- Cache.N6.create dummy_set; done; pass := Ata.get_max_rank auto + 1; run let full_eval auto tree nodes = let r = compute_run auto tree nodes in get_full_results r let eval auto tree nodes = let r = compute_run auto tree nodes in get_results r let stats () = { tree_size = !tree_size; run = !pass; fetch_trans_cache_access = !fetch_trans_cache_access; fetch_trans_cache_hit = !fetch_trans_cache_hit; eval_trans_cache_access = !eval_trans_cache_access; eval_trans_cache_hit = !eval_trans_cache_hit; } end