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(*
* Copyright (c) Facebook, Inc. and its affiliates.
*
* This source code is licensed under the MIT license found in the
* LICENSE file in the root directory of this source tree.
*)
open Import0
open Vector.Infix
module type S = sig
type elt
type t
val compare : t -> t -> int
val equal : t -> t -> bool
val sexp_of_t : t -> Sexp.t
val t_of_sexp : (Sexp.t -> elt) -> Sexp.t -> t
val pp : elt pp -> t pp
val pp_diff : elt pp -> (t * t) pp
(* initial constructors *)
val empty : t
val of_ : elt -> t
val of_option : elt option -> t
val of_list : elt list -> t
val of_vector : elt vector -> t
(* constructors *)
val add : t -> elt -> t
val add_option : elt option -> t -> t
val add_list : elt list -> t -> t
val remove : t -> elt -> t
val filter : t -> f:(elt -> bool) -> t
val union : t -> t -> t
val union_list : t list -> t
val diff : t -> t -> t
val inter : t -> t -> t
val diff_inter : t -> t -> t * t
(* queries *)
val is_empty : t -> bool
val mem : t -> elt -> bool
val is_subset : t -> of_:t -> bool
val disjoint : t -> t -> bool
val max_elt : t -> elt option
(* traversals *)
val fold : t -> init:'s -> f:('s -> elt -> 's) -> 's
end
module Make (Elt : OrderedType) : S with type elt = Elt.t = struct
module S = Caml.Set.Make (Elt)
type elt = Elt.t
type t = S.t
let compare = S.compare
let equal = S.equal
let sexp_of_t s = List.sexp_of_t Elt.sexp_of_t (S.elements s)
let t_of_sexp elt_of_sexp sexp =
S.of_list (List.t_of_sexp elt_of_sexp sexp)
let pp pp_elt fs x = List.pp ",@ " pp_elt fs (S.elements x)
let pp_diff pp_elt fs (xs, ys) =
let lose = S.diff xs ys and gain = S.diff ys xs in
if not (S.is_empty lose) then Format.fprintf fs "-- %a" (pp pp_elt) lose ;
if not (S.is_empty gain) then Format.fprintf fs "++ %a" (pp pp_elt) gain
let empty = S.empty
let of_ x = S.add x empty
let of_option = Option.fold ~f:(fun x y -> S.add y x) ~init:empty
let of_list = S.of_list
let of_vector x = S.of_list (Vector.to_list x)
let add s e = S.add e s
let add_option yo x = Option.fold ~f:(fun x y -> S.add y x) ~init:x yo
let add_list ys x = List.fold ~f:(fun x y -> S.add y x) ~init:x ys
let remove s e = S.remove e s
let filter s ~f = S.filter f s
let union = S.union
let union_list ss = List.fold ss ~init:empty ~f:union
let diff = S.diff
let inter = S.inter
let diff_inter x y = (S.diff x y, S.inter x y)
let is_empty = S.is_empty
let mem s e = S.mem e s
let is_subset x ~of_ = S.subset x of_
let disjoint = S.disjoint
let max_elt = S.max_elt_opt
let fold s ~init:z ~f = S.fold (fun z x -> f x z) s z
end