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-(************************************************************************)
-(* v * The Coq Proof Assistant / The Coq Development Team *)
-(* <O___,, * INRIA - CNRS - LIX - LRI - PPS - Copyright 1999-2017 *)
-(* \VV/ **************************************************************)
-(* // * This file is distributed under the terms of the *)
-(* * GNU Lesser General Public License Version 2.1 *)
-(************************************************************************)
-
-module type OrderedType =
-sig
- type t
- val compare : t -> t -> int
-end
-
-module type S = Set.S
-
-module Make(M : OrderedType)= Set.Make(M)
-
-module type HashedType =
-sig
- type t
- val hash : t -> int
-end
-
-module Hashcons(M : OrderedType)(H : HashedType with type t = M.t) =
-struct
- module Set = Make(M)
-
- type set = Set.t
- type _set =
- | SEmpty
- | SNode of set * M.t * set * int
-
- let set_prj : set -> _set = Obj.magic
- let set_inj : _set -> set = Obj.magic
-
- let rec spine s accu = match set_prj s with
- | SEmpty -> accu
- | SNode (l, v, r, _) -> spine l ((v, r) :: accu)
-
- let rec umap f s = match set_prj s with
- | SEmpty -> set_inj SEmpty
- | SNode (l, v, r, h) ->
- let l' = umap f l in
- let r' = umap f r in
- let v' = f v in
- set_inj (SNode (l', v', r', h))
-
- let rec eqeq s1 s2 = match s1, s2 with
- | [], [] -> true
- | (v1, r1) :: s1, (v2, r2) :: s2 ->
- v1 == v2 && eqeq (spine r1 s1) (spine r2 s2)
- | _ -> false
-
- module Hashed =
- struct
- open Hashset.Combine
- type t = set
- type u = M.t -> M.t
- let eq s1 s2 = s1 == s2 || eqeq (spine s1 []) (spine s2 [])
- let hash s = Set.fold (fun v accu -> combine (H.hash v) accu) s 0
- let hashcons = umap
- end
-
- include Hashcons.Make(Hashed)
-
-end