identity -package:zeromq4-haskell

The identity matrix for any dimension vector.

>>> identity :: M44 Int
V4 (V4 1 0 0 0) (V4 0 1 0 0) (V4 0 0 1 0) (V4 0 0 0 1)

>>> identity :: V3 (V3 Int)
V3 (V3 1 0 0) (V3 0 1 0) (V3 0 0 1)

The identity function, returns the give value unchanged.

Renamed version of id.

>>> identity 10
10

>>> fmap identity [1,2,3]
[1,2,3]

Copied from Graphics.Rendering.Cairo.Matrix

O(rows*cols). Identity matrix of the given order.

identity n =
n
1 ( 1 0 ... 0 0 )
2 ( 0 1 ... 0 0 )
(     ...     )
( 0 0 ... 1 0 )
n ( 0 0 ... 0 1 )

identity ((*) :: Int -> Int -> Int) 1

identity ((+) :: Int -> Int -> Int) 0

Identity: identity = arr id Using identity is preferred over lifting id, since the arrow combinators know how to optimise certain networks based on the transformations being applied.

identity ((*) :: Int -> Int -> Int) 1

identity ((+) :: Int -> Int -> Int) 0

Identity unfold. The unfold generates a singleton stream having the input as the only element.

identity = function Prelude.id

Pre-release

Deprecated: Use isIdentity.

A trivial product type that stores nothing and simply returns the given tag as the result.

A unique integer ID associated with each interned set.

Identity matrix

Convert the Identity functor.

>>> Matrix.identity (Shape.ZeroBased 0) :: Matrix.Square (Shape.ZeroBased Int) Real_
StorableArray.fromList (ZeroBased {... 0},ZeroBased {... 0}) []

>>> Matrix.identity (Shape.ZeroBased 3) :: Matrix.Square (Shape.ZeroBased Int) Real_
StorableArray.fromList (ZeroBased {... 3},ZeroBased {... 3}) [1.0,0.0,0.0,0.0,1.0,0.0,0.0,0.0,1.0]

Constructs the identity relation <math>.

Identity transform

The identity trie.

apply identity = id

O(rows*cols). Identity matrix

identitiy @n =
( 1 0 0 ... 0 0 )
( 0 1 0 ... 0 0 )
(       ...     )
( 0 0 0 ... 1 0 )
( 0 0 0 ... 0 1 )

The identity functor and monad. This trivial type constructor serves two purposes:

• It can be used with functions parameterized by functor or monad classes.
• It can be used as a base monad to which a series of monad transformers may be applied to construct a composite monad. Most monad transformer modules include the special case of applying the transformer to Identity. For example, State s is an abbreviation for StateT s Identity.