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1. (>$$<) :: [Expr] -> [Expr] -> [Expr]

   code-conjure	Conjure.Expr

   Lists valid applications between lists of Exprs

   > [notE, plus] >$$< [false, true, zero]
   [not False :: Bool,not True :: Bool,(0 +) :: Int -> Int]
   

2. (<$) :: Functor f => a -> f b -> f a

   configuration-tools	Configuration.Utils.CommandLine

   Replace all locations in the input with the same value. The default definition is fmap . const, but this may be overridden with a more efficient version.

   Examples

   Perform a computation with Maybe and replace the result with a constant value if it is Just:

   >>> 'a' <$ Just 2
   Just 'a'
   
   >>> 'a' <$ Nothing
   Nothing
   

3. (<$>) :: Functor f => (a -> b) -> f a -> f b

   configuration-tools	Configuration.Utils.CommandLine

   An infix synonym for fmap. The name of this operator is an allusion to $. Note the similarities between their types:

   ($)  ::              (a -> b) ->   a ->   b
   (<$>) :: Functor f => (a -> b) -> f a -> f b
   

   Whereas $ is function application, <$> is function application lifted over a Functor.

   Examples

   Convert from a Maybe Int to a Maybe String using show:

   >>> show <$> Nothing
   Nothing
   

   >>> show <$> Just 3
   Just "3"
   

   Convert from an Either Int Int to an Either Int String using show:

   >>> show <$> Left 17
   Left 17
   

   >>> show <$> Right 17
   Right "17"
   

   Double each element of a list:

   >>> (*2) <$> [1,2,3]
   [2,4,6]
   

   Apply even to the second element of a pair:

   >>> even <$> (2,2)
   (2,True)
   

4. (<$<) :: Functor f => (b -> c) -> f (a -> b) -> f (a -> c)

   configuration-tools	Configuration.Utils.Operators

   Applicative functional composition between a pure function and an applicative function.

5. (>$>) :: Functor f => f (a -> b) -> (b -> c) -> f (a -> c)

   configuration-tools	Configuration.Utils.Operators

   Applicative functional composition between a pure function and an applicative function with its arguments flipped.

6. (<$) :: forall a (m :: Type -> Type) (n :: Type -> Type) s . (Eq a, Show a, Functor m, AlternativeFail n) => a -> Format m n s () -> Format m n s a

   construct	Construct

   Same as the usual <$ except a Format is no Functor.

7. (<$) :: Functor f => a -> f b -> f a

   control-monad-free	Control.Monad.Free

   Replace all locations in the input with the same value. The default definition is fmap . const, but this may be overridden with a more efficient version.

   Examples

   Perform a computation with Maybe and replace the result with a constant value if it is Just:

   >>> 'a' <$ Just 2
   Just 'a'
   
   >>> 'a' <$ Nothing
   Nothing
   

8. (<$!>) :: Monad m => (a -> b) -> m a -> m b

   control-monad-free	Control.Monad.Free

   Strict version of <$>.

9. (<$) :: Functor f => a -> f b -> f a

   dimensional	Numeric.Units.Dimensional.Prelude

   Replace all locations in the input with the same value. The default definition is fmap . const, but this may be overridden with a more efficient version.

   Examples

   Perform a computation with Maybe and replace the result with a constant value if it is Just:

   >>> 'a' <$ Just 2
   Just 'a'
   
   >>> 'a' <$ Nothing
   Nothing
   

10. (<$>) :: Functor f => (a -> b) -> f a -> f b

    dimensional	Numeric.Units.Dimensional.Prelude

    An infix synonym for fmap. The name of this operator is an allusion to $. Note the similarities between their types:

    ($)  ::              (a -> b) ->   a ->   b
    (<$>) :: Functor f => (a -> b) -> f a -> f b
    

    Whereas $ is function application, <$> is function application lifted over a Functor.

    Examples

    Convert from a Maybe Int to a Maybe String using show:

    >>> show <$> Nothing
    Nothing
    

    >>> show <$> Just 3
    Just "3"
    

    Convert from an Either Int Int to an Either Int String using show:

    >>> show <$> Left 17
    Left 17
    

    >>> show <$> Right 17
    Right "17"
    

    Double each element of a list:

    >>> (*2) <$> [1,2,3]
    [2,4,6]
    

    Apply even to the second element of a pair:

    >>> even <$> (2,2)
    (2,True)
    

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