Control.Category

class (Semigroupoid a) <= Category a  where

Categorys consist of objects and composable morphisms between them, and as such are Semigroupoids, but unlike semigroupoids must have an identity element.

Instances must satisfy the following law in addition to the Semigroupoid law:

• Identity: identity <<< p = p <<< identity = p

Members

• identity :: forall t. a t t

Instances

• Category Function

class Semigroupoid a  where

A Semigroupoid is similar to a Category but does not require an identity element identity, just composable morphisms.

Semigroupoids must satisfy the following law:

• Associativity: p <<< (q <<< r) = (p <<< q) <<< r

One example of a Semigroupoid is the function type constructor (->), with (<<<) defined as function composition.

Members

• compose :: forall b c d. a c d -> a b c -> a b d

Instances

• Semigroupoid Function

Operator alias for Control.Semigroupoid.composeFlipped (right-associative / precedence 9)

Operator alias for Control.Semigroupoid.compose (right-associative / precedence 9)