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map -package:containers -package:blaze-html -is:exact -package:basement -package:integration -is:exact -package:imports -package:Cabal-syntax package:invertible
map
:: (a <-> b) -> [a] <-> [b]
invertible
Data.Invertible.List
Data.Invertible.Prelude
Apply a bijection over a list using
map
.
map
I_
:: (Foldable t, Monoidal f) => (a -> f ()) -> t a -> f ()
invertible
Control.Invertible.Monoidal
Map each element to a monoidal and
sequenceI_
the results.
map
MaybeI
:: Monoidal f => (a -> f (Maybe b)) -> [a] -> f [b]
invertible
Control.Invertible.Monoidal
Map each element to a
Maybe
monoidal and sequence the results (like
traverse
and
mapMaybe
).
map
Free
:: (forall a' . f a' -> m a') -> Free f a -> Free m a
invertible
Control.Invertible.Monoidal.Free
Transform the type constructor within a
Free
.
f
map
:: Functor f => (a <-> b) -> f a -> f b
invertible
Control.Invertible.Functor
Data.Invertible.Prelude
f
map
Default
:: Functor f => (a <-> b) -> f a -> f b
invertible
Control.Invertible.Functor
Default invertible
Functor
implementation for simple non-invertible
Functor
s.
bif
map
:: Functor f => (a <-> b) -> f a <-> f b
invertible
Data.Invertible.Functor
Data.Invertible.Prelude
Lift both sides of an bijection over a functor using
fmap
. We name this bifmap in deference to the more useful
fmap
.
inv
map
:: Invariant f => (a <-> b) -> f a -> f b
invertible
Data.Invertible.Invariant
Apply a bijection over an
Invariant
using
invmap
.
Packages
is:exact