(* Copyright (C) 2000, HELM Team. * * This file is part of HELM, an Hypertextual, Electronic * Library of Mathematics, developed at the Computer Science * Department, University of Bologna, Italy. * * HELM is free software; you can redistribute it and/or * modify it under the terms of the GNU General Public License * as published by the Free Software Foundation; either version 2 * of the License, or (at your option) any later version. * * HELM is distributed in the hope that it will be useful, * but WITHOUT ANY WARRANTY; without even the implied warranty of * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the * GNU General Public License for more details. * * You should have received a copy of the GNU General Public License * along with HELM; if not, write to the Free Software * Foundation, Inc., 59 Temple Place - Suite 330, Boston, * MA 02111-1307, USA. * * For details, see the HELM World-Wide-Web page, * http://cs.unibo.it/helm/. *) module M = Meta module A = Aut type context_node = M.qid option (* context node: None = root *) type context = (M.qid * M.term * context_node) list (* context: son, parent *) type status = { genv: M.environment; (* global environment *) path: M.id list; (* current section path *) cnt: context; (* context *) node: context_node; (* current context node *) nodes: context_node list; (* context node list *) explicit: bool (* need explicit context root? *) } type resolver = Local of int | Global of M.pars let initial_status = { genv = []; path = []; cnt = []; node = None; nodes = []; explicit = true } let find f cnt qid = let rec aux f = function | (name, w, node) :: tl when name = qid -> f tl (Some (w, node)) | _ :: tl -> aux f tl | [] -> f cnt None in aux f cnt let complete_qid f st (id, is_local, qs) = let f qs = f (id, qs) in let f path = Cps.list_rev_append f path ~tail:qs in let rec skip f = function | phd :: ptl, qshd :: _ when phd = qshd -> f ptl | _ :: ptl, _ :: _ -> skip f (ptl, qs) | _ -> f [] in if is_local then f st.path else skip f (st.path, qs) let relax_qid f (id, path) = let f path = f (id, path) in let f = function | _ :: tl -> Cps.list_rev f tl | [] -> assert false in Cps.list_rev f path let relax_opt_qid f = function | None -> f None | Some qid -> let f qid = f (Some qid) in relax_qid f qid let resolve_gref f st lenv gref = let rec get_local f i = function | [] -> f None | (name, _) :: _ when fst name = fst gref -> f (Some i) | _ :: tl -> get_local f (succ i) tl in let rec get_global f = function | [] -> f None | (args, name, _, _) :: _ when name = gref -> f (Some args) | _ :: tl -> get_global f tl in let g = function | Some args -> f gref (Some (Global args)) | None -> f gref None in let f = function | Some i -> f gref (Some (Local i)) | None -> get_global g st.genv in get_local f 0 lenv let resolve_gref_relaxed f st lenv gref = let rec g gref = function | None -> relax_qid (resolve_gref g st lenv) gref | Some resolved -> f gref resolved in resolve_gref g st lenv gref let get_pars f st pars node = let rec aux f cnt pars = function | None -> let f pars = f pars None in Cps.list_rev f pars | Some name as node -> let f cnt = function | Some (w, node) -> aux f cnt ((name, w) :: pars) node | None -> f pars (Some node) in find f cnt name in aux f st.cnt pars node let get_pars_relaxed f st = let rec g pars = function | None -> f pars | Some node -> relax_opt_qid (get_pars g st pars) node in get_pars g st [] st.node let rec xlate_term f st lenv = function | A.Sort sort -> f (M.Sort sort) | A.Appl (v, t) -> let f vv tt = f (M.Appl (vv, tt)) in let f vv = xlate_term (f vv) st lenv t in xlate_term f st lenv v | A.Abst (name, w, t) -> let add name w lenv = let f name = (name, w) :: lenv in complete_qid f st (name, true, []) in let f ww tt = f (M.Abst (name, ww, tt)) in let f ww = xlate_term (f ww) st (add name ww lenv) t in xlate_term f st lenv w | A.GRef (name, args) -> let f name = function | Local i -> f (M.LRef i) | Global defs -> let map1 f = xlate_term f st lenv in let map2 f (name, _) = f (M.GRef (name, [])) in let f tail = let f args = f (M.GRef (name, args)) in let f defs = Cps.list_rev_map_append f map2 defs ~tail in Cps.list_sub_strict f defs args in Cps.list_map f map1 args in let f name = resolve_gref_relaxed f st lenv name in complete_qid f st name let xlate_item f st = function | A.Section (Some name) -> f {st with path = name :: st.path; nodes = st.node :: st.nodes} | A.Section None -> begin match st.path, st.nodes with | _ :: ptl, nhd :: ntl -> f {st with path = ptl; node = nhd; nodes = ntl} | _ -> assert false end | A.Context None -> f {st with node = None} | A.Context (Some name) -> let f name = f {st with node = Some name} in complete_qid f st name | A.Block (name, w) -> let f name = let f ww = let st = {st with cnt = (name, ww, st.node) :: st.cnt} in f {st with node = Some name} in let f pars = xlate_term f st pars w in get_pars_relaxed f st in complete_qid f st (name, true, []) | A.Decl (name, w) -> let f pars = let f name = let f ww = let entry = (pars, name, ww, None) in f {st with genv = entry :: st.genv} in xlate_term f st pars w in complete_qid f st (name, true, []) in get_pars_relaxed f st | A.Def (name, w, trans, v) -> let f pars = let f name = let f ww vv = let entry = (pars, name, ww, Some (trans, vv)) in f {st with genv = entry :: st.genv} in let f ww = xlate_term (f ww) st pars v in xlate_term f st pars w in complete_qid f st (name, true, []) in get_pars_relaxed f st let meta_of_aut f book = let f st = f st.genv in Cps.list_fold_left f xlate_item initial_status book