(* ||M|| This file is part of HELM, an Hypertextual, Electronic ||A|| Library of Mathematics, developed at the Computer Science ||T|| Department, University of Bologna, Italy. ||I|| ||T|| HELM is free software; you can redistribute it and/or ||A|| modify it under the terms of the GNU General Public License \ / version 2 or (at your option) any later version. \ / This software is distributed as is, NO WARRANTY. V_______________________________________________________________ *) (* kernel version: complete, relative, global *) (* note : fragment of complete lambda-delta serving as abstract layer *) type uri = Entity.uri type id = Entity.id type attrs = Entity.attrs type bind = Abst of term list (* domains *) | Abbr of term list (* bodies *) | Void of int (* number of exclusions *) and term = TSort of attrs * int (* attrs, hierarchy index *) | TLRef of attrs * int * int (* attrs, position indexes *) | TGRef of attrs * uri (* attrs, reference *) | TCast of attrs * term * term (* attrs, domain, element *) | TAppl of attrs * term list * term (* attrs, arguments, function *) | TProj of attrs * lenv * term (* attrs, closure, member *) | TBind of attrs * bind * term (* attrs, binder, scope *) and lenv = ESort (* top *) | EProj of lenv * attrs * lenv (* environment, attrs, closure *) | EBind of lenv * attrs * bind (* environment, attrs, binder *) type entity = term Entity.entity (* helpers ******************************************************************) let mk_uri root s = String.concat "/" ["ld:"; "crg"; root; s ^ ".ld"] let empty_lenv = ESort let push_bind f lenv a b = f (EBind (lenv, a, b)) let push_proj f lenv a e = f (EProj (lenv, a, e)) let push2 err f lenv attr ?t = match lenv, t with | EBind (e, a, Abst ws), Some t -> f (EBind (e, (attr :: a), Abst (t :: ws))) | EBind (e, a, Abbr vs), Some t -> f (EBind (e, (attr :: a), Abbr (t :: vs))) | EBind (e, a, Void n), None -> f (EBind (e, (attr :: a), Void (succ n))) | _ -> err () (* this id not tail recursive *) let resolve_lref err f id lenv = let rec aux f i k = function | ESort -> err () | EBind (tl, a, _) -> let err kk = aux f (succ i) (k + kk) tl in let f j = f i j (k + j) in Entity.resolve err f id a | EProj _ -> assert false (* TODO *) in aux f 0 0 lenv let rec get_name err f i j = function | ESort -> err i | EBind (tl, a, Abst []) -> get_name err f i j tl | EBind (tl, a, Abbr []) -> get_name err f i j tl | EBind (tl, a, Void 0) -> get_name err f i j tl | EBind (_, a, _) when i = 0 -> let err () = err i in Entity.get_name err f j a | EBind (tl, _, _) -> get_name err f (pred i) j tl | EProj (tl, _, e) -> let err i = get_name err f i j tl in get_name err f i j e