INCLUDE "utils.ml" module type S = sig type elt type 'a node = Nil | Cons of elt * 'a module rec Node : sig include Hcons.S with type data = Data.t end and Data : sig include Hashtbl.HashedType with type t = Node.t node end type data = Data.t type t = Node.t val hash : t -> int val uid : t -> Uid.t val make : data -> t val equal : t -> t -> bool val nil : t val node : t -> t node val cons : ?sorted:bool -> elt -> t -> t val hd : t -> elt val tl : t -> t val fold : (elt -> 'a -> 'a) -> t -> 'a -> 'a val map : (elt -> elt) -> t -> t val iter : (elt -> 'a) -> t -> unit val rev : t -> t val rev_map : (elt -> elt) -> t -> t val length : t -> int val mem : elt -> t -> bool val stats : unit -> unit val init : unit -> unit end module Make (H : Hcons.SA) : S with type elt = H.t = struct type elt = H.t type 'a node = Nil | Cons of elt * 'a module rec Node : Hcons.S with type data = Data.t = Hcons.Make (Data) and Data : Hashtbl.HashedType with type t = Node.t node = struct type t = Node.t node let equal x y = match x,y with | _,_ when x==y -> true | Cons (a,aa), Cons(b,bb) -> (aa==bb) && (H.equal a b) | _ -> false let hash = function | Nil -> 0 | Cons(a,aa) -> HASHINT3(PRIME3,Uid.to_int (H.uid a),Uid.to_int( aa.Node.id)) end type data = Data.t type t = Node.t let make = Node.make let node x = x.Node.node let hash x = x.Node.key let equal = Node.equal let uid x= x.Node.id let nil = Node.make Nil let stats = Node.stats let init = Node.init (* doing sorted insertion allows to make better use of hash consing *) let rec sorted_cons e l = match l.Node.node with | Nil -> Node.make (Cons(e, l)) | Cons (x, ll) -> if H.uid e < H.uid x then Node.make (Cons(e, l)) else Node.make (Cons(x, sorted_cons e ll)) let cons e l = Node.make(Cons(e, l)) let cons ?(sorted=true) e l = if sorted then sorted_cons e l else cons e l let hd = function { Node.node = Cons(a,_) } -> a | _ -> failwith "hd" let tl = function { Node.node = Cons(_,a) } -> a | _ -> failwith "tl" let fold f l acc = let rec loop acc l = match l.Node.node with | Nil -> acc | Cons (a, aa) -> loop (f a acc) aa in loop acc l let map f l = let rec loop l = match l.Node.node with | Nil -> nil | Cons(a, aa) -> cons (f a) (loop aa) in loop l let iter f l = let rec loop l = match l.Node.node with | Nil -> () | Cons(a,aa) -> (f a);(loop aa) in loop l let rev l = fold cons l nil let rev_map f l = fold (fun x acc -> cons (f x) acc) l nil let length l = fold (fun _ c -> c+1) l 0 let rec mem e l = match l.Node.node with | Nil -> false | Cons (x, ll) -> x == e || mem e ll end