Module MoreLabels.Map
Association tables over ordered types.
This module implements applicative association tables, also known as finite maps or dictionaries, given a total ordering function over the keys. All operations over maps are purely applicative (no side-effects). The implementation uses balanced binary trees, and therefore searching and insertion take time logarithmic in the size of the map.
For instance:
ocaml
module IntPairs =
struct
type t = int * int
let compare (x0,y0) (x1,y1) =
match Stdlib.compare x0 x1 with
0 -> Stdlib.compare y0 y1
| c -> c
end
module PairsMap = Map.Make(IntPairs)
let m = PairsMap.(empty |> add (0,1) "hello" |> add (1,0) "world")reasonml
module IntPairs = {
type t = (int, int);
let compare = ((x0, y0), (x1, y1)) =>
switch (Stdlib.compare(x0, x1)) {
| 0 => Stdlib.compare(y0, y1)
| c => c
};
};
module PairsMap = Map.Make(IntPairs);
let m = PairsMap.(empty |> add((0, 1), "hello") |> add((1, 0), "world"));This creates a new module PairsMap, with a new type 'a PairsMap.tPairsMap.t('a) of maps from int * int(int, int) to 'a. In this example, m contains string values so its type is string PairsMap.t.
ocaml
module type OrderedType = sig ... endreasonml
module type OrderedType = { ... };Input signature of the functor Make.
ocaml
module type S = sig ... endreasonml
module type S = { ... };Output signature of the functor Make.
ocaml
module Make
(Ord : OrderedType) :
S with type key = Ord.t and type 'a t = 'a Map.Make(Ord).treasonml
module Make:
(Ord: OrderedType) =>
S with type key = Ord.t and type t('a) = Map.Make(Ord).t('a);Functor building an implementation of the map structure given a totally ordered type.