Real

A module for Real numbers

Types

type Real r

= Real r

Real portion

Values

zero : Real number

zero

one : Real number

one

negativeOne : Real number

one

Arithmetic operations on real numbers

real : Real a -> a

Extracts the value of a Real number

negate : Real number -> Real number

Negate a Real number

Binary operations

add : Real number -> Real number -> Real number

Add two complex numbers together

multiply : Real Float -> Real Float -> Real Float

Multiply two complex numbers together

divide : Real Float -> Real Float -> Real Float

Divide two complex numbers together

greaterThan : Real number -> Real number -> Bool

Greater than of Real Numbers

Semigroup, Monoid, Group, Ring, Field, Functor, Applicative Functor, and Monad

sumSemigroup : Semigroup (Real number)

Semigroup for Real Numbers with addition as the operation

productSemigroup : Semigroup (Real Float)

Semigroup for Real Numbers with addition as the operation

sumCommutativeSemigroup : CommutativeSemigroup (Real number)

Semigroup for Real Numbers with addition as the operation

productCommutativeSemigroup : CommutativeSemigroup (Real Float)

Semigroup for Real Numbers with multiplicatoin as the operation

sumMonoid : Monoid (Real number)

Monoid for Real Numbers with addition as the operation

productMonoid : Monoid (Real Float)

Monoid for Real Numbers with multiplication as the operation

sumCommutativeMonoid : CommutativeMonoid (Real number)

Monoid for Real Numbers with addition as the operation

productCommutativeMonoid : CommutativeMonoid (Real Float)

Monoid for Real Numbers with multiplication as the operation

sumGroup : Group (Real number)

Group for Real Numbers with addition as the operation

productGroup : Group (Real Float)

Group for Real Numbers with multiplication as the operation

abelianGroup : AbelianGroup (Real number)

Group for Real Numbers with addition as the operation

ring : Ring (Real Float)

Ring for Real Numbers

divisionRing : DivisionRing (Real Float)

Division Ring for Real Numbers

commutativeRing : CommutativeRing (Real Float)

Commutative Ring for Real Numbers

commutativeDivisionRing : CommutativeDivisionRing (Real Float)

Commutative Division Ring for Real Numbers

field : Field (Real Float)

Field for Real Numbers

map : (a -> b) -> Real a -> Real b

Map over a Real number

pure : a -> Real a

Place a value in the minimal Real Number context

andMap : Real a -> Real (a -> b) -> Real b

Apply for Real Number representaiton applicative

andThen : (a -> Real b) -> Real a -> Real b

Monadic bind for Real Number representaiton

#Equality

equal : Equality (Real Float)

Equal type for Real.

Read and Print

print : Real Float -> String

Print Real Number

parseReal : Parser (Real Float)

Parse Real Number

jonathanfishbein1/elm-numbers/3.1.0

Real

Types

Values

Arithmetic operations on real numbers

Binary operations

Semigroup, Monoid, Group, Ring, Field, Functor, Applicative Functor, and Monad

Read and Print

Modules