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Set

Instances

Constructors

Conversions

Folding

Utilities

Instances

getDifferenceMagma

Signature

export declare const getDifferenceMagma: <A>(E: Eq<A>) => Magma<Set<A>>

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

getEq

Signature

export declare const getEq: <A>(E: Eq<A>) => Eq<Set<A>>

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

getIntersectionSemigroup

Signature

export declare const getIntersectionSemigroup: <A>(E: Eq<A>) => Semigroup<Set<A>>

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

getShow

Signature

export declare const getShow: <A>(S: Show<A>) => Show<Set<A>>

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

getUnionMonoid

Signature

export declare const getUnionMonoid: <A>(E: Eq<A>) => Monoid<Set<A>>

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

getUnionSemigroup

Signature

export declare const getUnionSemigroup: <A>(E: Eq<A>) => Semigroup<Set<A>>

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

Constructors

singleton

Create a set with one element

Signature

export declare const singleton: <A>(a: A) => Set<A>

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

Conversions

fromArray

Create a set from an array

Signature

export declare const fromArray: <A>(E: Eq<A>) => (as: A[]) => Set<A>

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

toArray

Get a sorted Array of the values contained in a Set.

Signature

export declare const toArray: <A>(O: Ord<A>) => (set: Set<A>) => A[]

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

Folding

foldMap

Signature

export declare const foldMap: <A, M>(O: Ord<A>, M: Monoid<M>) => (f: (a: A) => M) => (fa: Set<A>) => M

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

reduce

Signature

export declare const reduce: <A>(O: Ord<A>) => <B>(b: B, f: (b: B, a: A) => B) => (fa: Set<A>) => B

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

reduceRight

Signature

export declare const reduceRight: <A>(O: Ord<A>) => <B>(b: B, f: (a: A, b: B) => B) => (fa: Set<A>) => B

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

Utilities

chain

Composes computations in sequence, using the return value of one computation to determine the next computation.

Signature

export declare function chain<B>(E: Eq<B>): <A>(f: (x: A) => Set<B>) => (set: Set<A>) => Set<B>

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

compact

Signature

export declare const compact: <A>(E: Eq<A>) => (fa: Set<Option<A>>) => Set<A>

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

difference

Form the set difference (x - y)

Signature

export declare function difference<A>(E: Eq<A>): {
(that: Set<A>): (me: Set<A>) => Set<A>
(me: Set<A>, that: Set<A>): Set<A>
}

Details

  • Added in 0.1.0

Example

import { difference } from '@fp-tx/core/Set'
import * as N from '@fp-tx/core/number'
import { pipe } from '@fp-tx/core/function'

assert.deepStrictEqual(pipe(new Set([1, 2]), difference(N.Eq)(new Set([1, 3]))), new Set([2]))

License

  • MIT – Copyright (c) 2017-present Giulio Canti

elem

Test if a value is a member of a set

Signature

export declare const elem: <A>(E: Eq<A>) => {
(a: A): (set: Set<A>) => boolean
(a: A, set: Set<A>): boolean
}

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

empty

Signature

export declare const empty: Set<never>

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

every

Signature

export declare const every: {
<A, B extends A>(refinement: Refinement<A, B>): Refinement<Set<A>, Set<B>>
<A>(predicate: Predicate<A>): Predicate<Set<A>>
}

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

filter

Signature

export declare function filter<A, B extends A>(refinement: Refinement<A, B>): (set: Set<A>) => Set<B>



export declare function filter<A>(predicate: Predicate<A>): <B extends A>(set: Set<B>) => Set<B>



export declare function filter<A>(predicate: Predicate<A>): (set: Set<A>) => Set<A>

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

filterMap

Signature

export declare function filterMap<B>(E: Eq<B>): <A>(f: (a: A) => Option<B>) => (fa: Set<A>) => Set<B>

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

insert

Insert a value into a set

Signature

export declare function insert<A>(E: Eq<A>): (a: A) => (set: Set<A>) => Set<A>

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

intersection

The set of elements which are in both the first and second set

Signature

export declare function intersection<A>(E: Eq<A>): {
(that: Set<A>): (me: Set<A>) => Set<A>
(me: Set<A>, that: Set<A>): Set<A>
}

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

isEmpty

Test whether a Set is empty.

Signature

export declare const isEmpty: <A>(set: Set<A>) => boolean

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

isSubset

Signature

export declare const isSubset: <A>(E: Eq<A>) => (that: Set<A>) => (me: Set<A>) => boolean

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

map

map can be used to turn functions (a: A) => B into functions (fa: F<A>) => F<B> whose argument and return types use the type constructor F to represent some computational context.

Signature

export declare function map<B>(E: Eq<B>): <A>(f: (x: A) => B) => (set: Set<A>) => Set<B>

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

partition

Signature

export declare function partition<A, B extends A>(
refinement: Refinement<A, B>,
): (set: Set<A>) => Separated<Set<A>, Set<B>>



export declare function partition<A>(predicate: Predicate<A>): <B extends A>(set: Set<B>) => Separated<Set<B>, Set<B>>



export declare function partition<A>(predicate: Predicate<A>): (set: Set<A>) => Separated<Set<A>, Set<A>>

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

partitionMap

Signature

export declare function partitionMap<B, C>(
EB: Eq<B>,
EC: Eq<C>,
): <A>(f: (a: A) => Either<B, C>) => (set: Set<A>) => Separated<Set<B>, Set<C>>

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

remove

Delete a value from a set

Signature

export declare const remove: <A>(E: Eq<A>) => (a: A) => (set: Set<A>) => Set<A>

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

separate

Signature

export declare function separate<E, A>(EE: Eq<E>, EA: Eq<A>): (fa: Set<Either<E, A>>) => Separated<Set<E>, Set<A>>

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

size

Calculate the number of elements in a Set.

Signature

export declare const size: <A>(set: Set<A>) => number

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

some

Signature

export declare const some: <A>(predicate: Predicate<A>) => (set: Set<A>) => boolean

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

subset

Use isSubset instead.

Signature

export declare const subset: <A>(E: Eq<A>) => {
(that: Set<A>): (me: Set<A>) => boolean
(me: Set<A>, that: Set<A>): boolean
}

Details

  • Added in 0.1.0
  • Deprecated

License

  • MIT – Copyright (c) 2017-present Giulio Canti

toggle

Checks an element is a member of a set; If yes, removes the value from the set If no, inserts the value to the set

Signature

export declare const toggle: <A>(E: Eq<A>) => (a: A) => (set: Set<A>) => Set<A>

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti

union

Form the union of two sets

Signature

export declare function union<A>(E: Eq<A>): {
(that: Set<A>): (me: Set<A>) => Set<A>
(me: Set<A>, that: Set<A>): Set<A>
}

Details

  • Added in 0.1.0

License

  • MIT – Copyright (c) 2017-present Giulio Canti