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1. suchThatMap :: Gen a -> (a -> Maybe b) -> Gen b

   tasty-quickcheck	Test.Tasty.QuickCheck

   Generates a value for which the given function returns a Just, and then applies the function.

2. ixmap :: (Ix i, Ix j) => (i, i) -> (i -> j) -> Array j e -> Array i e

   array	Data.Array

   No documentation available.

3. amap :: (IArray a e', IArray a e, Ix i) => (e' -> e) -> a i e' -> a i e

   array	Data.Array.Base

   Returns a new array derived from the original array by applying a function to each of the elements.

4. ixmap :: (IArray a e, Ix i, Ix j) => (i, i) -> (i -> j) -> a j e -> a i e

   array	Data.Array.Base

   Returns a new array derived from the original array by applying a function to each of the indices.

5. amap :: (IArray a e', IArray a e, Ix i) => (e' -> e) -> a i e' -> a i e

   array	Data.Array.IArray

   Returns a new array derived from the original array by applying a function to each of the elements.

6. ixmap :: (IArray a e, Ix i, Ix j) => (i, i) -> (i -> j) -> a j e -> a i e

   array	Data.Array.IArray

   Returns a new array derived from the original array by applying a function to each of the indices.

7. gmappend :: (Generic a, GSemigroup (Rep a)) => a -> a -> a

   semigroups	Data.Semigroup.Generic

   Generically generate a Semigroup (<>) operation for any type implementing Generic. This operation will append two values by point-wise appending their component fields. It is only defined for product types.

   gmappend a (gmappend b c) = gmappend (gmappend a b) c
   

8. imapPrimArray :: (Prim a, Prim b) => (Int -> a -> b) -> PrimArray a -> PrimArray b

   primitive	Data.Primitive.PrimArray

   Indexed map over the elements of a primitive array.

9. bimap :: Bifunctor p => (a -> b) -> (c -> d) -> p a c -> p b d

   lens	Control.Lens.Combinators

   Map over both arguments at the same time.

   bimap f g ≡ first f . second g
   

   Examples

   >>> bimap toUpper (+1) ('j', 3)
   ('J',4)
   

   >>> bimap toUpper (+1) (Left 'j')
   Left 'J'
   

   >>> bimap toUpper (+1) (Right 3)
   Right 4
   

10. bimapping :: forall (f :: Type -> Type -> Type) (g :: Type -> Type -> Type) s t a b s' t' a' b' . (Bifunctor f, Bifunctor g) => AnIso s t a b -> AnIso s' t' a' b' -> Iso (f s s') (g t t') (f a a') (g b b')

    lens	Control.Lens.Combinators

    Lift two Isos into both arguments of a Bifunctor.

    bimapping :: Bifunctor p => Iso s t a b -> Iso s' t' a' b' -> Iso (p s s') (p t t') (p a a') (p b b')
    bimapping :: Bifunctor p => Iso' s a -> Iso' s' a' -> Iso' (p s s') (p a a')
    

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