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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! NS0
module Array = ContainersLabels.Array
include Array
type 'a t = 'a array [@@deriving compare, equal, sexp]
let of_ x = [|x|]
let of_iter = Iter.to_array
let of_list_rev = function
| [] -> [||]
| hd :: tl ->
let len = 1 + List.length tl in
let a = make len hd in
let rec back_fill i = function
| [] -> a
| hd :: tl ->
a.(i) <- hd ;
back_fill (i - 1) tl
in
back_fill (len - 2) tl
let of_list_map xs ~f =
match xs with
| [] -> [||]
| hd :: tl ->
let a = make (1 + List.length tl) (f hd) in
let rec fill i = function
| [] -> a
| hd :: tl ->
unsafe_set a i (f hd) ;
fill (i + 1) tl
in
fill 1 tl
let is_empty = function [||] -> true | _ -> false
let map xs ~f = map ~f xs
let mapi xs ~f = mapi ~f xs
let map_endo xs ~f = map_endo map xs ~f
let reduce_adjacent xs ~f =
let n = length xs - 1 in
let rec reduce_adjacent_ j i xs =
if i < n then (
match f xs.(i - j) xs.(i + 1) with
| None ->
if j != 0 then xs.(i + 1 - j) <- xs.(i + 1) ;
reduce_adjacent_ j (i + 1) xs
| Some x ->
let xs = if j = 0 then copy xs else xs in
xs.(i - j) <- x ;
reduce_adjacent_ (j + 1) (i + 1) xs )
else if j = 0 then xs
else sub xs ~pos:0 ~len:(n + 1 - j)
in
reduce_adjacent_ 0 0 xs
let split xys =
let n = length xys in
if n = 0 then ([||], [||])
else
let x0, y0 = xys.(0) in
let xs = make n x0 in
let ys = make n y0 in
for i = 1 to n - 1 do
let xI, yI = xys.(i) in
xs.(i) <- xI ;
ys.(i) <- yI
done ;
(xs, ys)
let combine_exn xs ys =
let len = length xs in
if len <> length ys then invalid_arg "Array.combine_exn" ;
init len ~f:(fun i -> (xs.(i), ys.(i)))
let combine xs ys =
try Some (combine_exn xs ys) with Invalid_argument _ -> None
let mem x xs ~eq = mem ~eq x xs
let iter xs ~f = iter ~f xs
let iteri xs ~f = iteri ~f xs
let exists xs ~f = exists ~f xs
let for_all xs ~f = for_all ~f xs
let fold xs init ~f = fold ~f:(fun s x -> f x s) ~init xs
let fold_right xs init ~f = fold_right ~f ~init xs
let fold_map xs init ~f =
Pair.swap (fold_map ~f:(fun s x -> Pair.swap (f x s)) ~init xs)
let fold_map_until xs s ~f ~finish =
let l = length xs in
if l = 0 then finish ([||], s)
else
match f xs.(0) s with
| `Stop r -> r
| `Continue (y, s) ->
let ys = make l y in
let rec fold_map_until_ s i =
if i = l then finish (ys, s)
else
match f xs.(i) s with
| `Stop r -> r
| `Continue (y, s) ->
ys.(i) <- y ;
fold_map_until_ s (i + 1)
in
fold_map_until_ s 1
let for_all2_exn xs ys ~f = for_all2 ~f xs ys
let fold2_exn xs ys init ~f = fold2 ~f:(fun s x y -> f x y s) ~init xs ys
let to_list_rev_map xs ~f = fold ~f:(fun x ys -> f x :: ys) xs []
let pp sep pp_elt fs a = List.pp sep pp_elt fs (to_list a)