Map.Dict
This module seprate identity from data, it is a bit more verboe but slightly more efficient due to the fact that there is no need to pack identity and data back after each operation
Advanced usage only
let empty: t('k, 'v, 'id);
let isEmpty: t('k, 'v, 'id) => bool;
eq m1 m2 cmp
tests whether the maps m1
and m2
are equal, that is, contain equal keys and associate them with equal data. cmp
is the equality predicate used to compare the data associated with the keys.
let findFirstByU:
t('k, 'v, 'id) =>
Js.Fn.arity2(('k => 'v => bool)) =>
option(('k, 'v));
let findFirstBy: t('k, 'v, 'id) => ('k => 'v => bool) => option(('k, 'v));
findFirstBy m p
uses funcion f
to find the first key value pair to match predicate p
.
let s0 = fromArray ~id:(module IntCmp) [|4,"4";1,"1";2,"2,"3""|];;
findFirstBy s0 (fun k v -> k = 4 ) = option (4, "4");;
let forEachU: t('k, 'a, 'id) => Js.Fn.arity2(('k => 'a => unit)) => unit;
let forEach: t('k, 'a, 'id) => ('k => 'a => unit) => unit;
forEach m f
applies f
to all bindings in map m
. f
receives the key as first argument, and the associated value as second argument. The bindings are passed to f
in increasing order with respect to the ordering over the type of the keys.
let reduceU:
t('k, 'a, 'id) =>
'b =>
Js.Fn.arity3(('b => 'k => 'a => 'b)) =>
'b;
let reduce: t('k, 'a, 'id) => 'b => ('b => 'k => 'a => 'b) => 'b;
reduce m a f
computes (f kN dN ... (f k1 d1 a)...)
, where k1 ... kN
are the keys of all bindings in m
(in increasing order), and d1 ... dN
are the associated data.
let everyU: t('k, 'a, 'id) => Js.Fn.arity2(('k => 'a => bool)) => bool;
let every: t('k, 'a, 'id) => ('k => 'a => bool) => bool;
every m p
checks if all the bindings of the map satisfy the predicate p
. Order unspecified
let someU: t('k, 'a, 'id) => Js.Fn.arity2(('k => 'a => bool)) => bool;
let some: t('k, 'a, 'id) => ('k => 'a => bool) => bool;
some m p
checks if at least one binding of the map satisfy the predicate p
. Order unspecified
let size: t('k, 'a, 'id) => int;
let toList: t('k, 'a, 'id) => list(('k, 'a));
In increasing order.
let toArray: t('k, 'a, 'id) => array(('k, 'a));
let keysToArray: t('k, 'a, 'id) => array('k);
let valuesToArray: t('k, 'a, 'id) => array('a);
let minKey: t('k, _, _) => option('k);
let minKeyUndefined: t('k, _, _) => Js.undefined('k);
let maxKey: t('k, _, _) => option('k);
let maxKeyUndefined: t('k, _, _) => Js.undefined('k);
let minimum: t('k, 'a, _) => option(('k, 'a));
let minUndefined: t('k, 'a, _) => Js.undefined(('k, 'a));
let maximum: t('k, 'a, _) => option(('k, 'a));
let maxUndefined: t('k, 'a, _) => Js.undefined(('k, 'a));
let getUndefined: t('k, 'a, 'id) => 'k => cmp:cmp('k, 'id) => Js.undefined('a);
let checkInvariantInternal: t(_, _, _) => unit;
raise when invariant is not held
remove m x
returns a map containing the same bindings as m
, except for x
which is unbound in the returned map.
set m x y
returns a map containing the same bindings as m
, plus a binding of x
to y
. If x
was already bound in m
, its previous binding disappears.
let merge:
t('a, 'b, 'id) =>
t('a, 'c, 'id) =>
('a => option('b) => option('c) => option('d)) =>
cmp:cmp('a, 'id) =>
t('a, 'd, 'id);
merge m1 m2 f
computes a map whose keys is a subset of keys of m1
and of m2
. The presence of each such binding, and the corresponding value, is determined with the function f
.
keep m p
returns the map with all the bindings in m
that satisfy predicate p
.
partition m p
returns a pair of maps (m1, m2)
, where m1
contains all the bindings of s
that satisfy the predicate p
, and m2
is the map with all the bindings of s
that do not satisfy p
.
let split:
t('a, 'b, 'id) =>
'a =>
cmp:cmp('a, 'id) =>
((t('a, 'b, 'id), t('a, 'b, 'id)), option('b));
split x m
returns a triple (l, data, r)
, where l
is the map with all the bindings of m
whose key is strictly less than x
; r
is the map with all the bindings of m
whose key is strictly greater than x
; data
is None
if m
contains no binding for x
, or Some v
if m
binds v
to x
.
map m f
returns a map with same domain as m
, where the associated value a
of all bindings of m
has been replaced by the result of the application of f
to a
. The bindings are passed to f
in increasing order with respect to the ordering over the type of the keys.