squares-0: The double category of Hask functors and profunctors (Index)

squares-0: The double category of Hask functors and profunctors

Index

++	Data.Type.List
:**:
1 (Type/Class)	Data.Square
2 (Data Constructor)	Data.Square
===	Data.Square
bind	Control.Monad.Square
closed	Data.Profunctor.Square
curryF	Data.Square
emptySquare	Data.Square
F	Data.Functor.Compose.List
FAppend	Data.Functor.Compose.List
fappend	Data.Functor.Compose.List
FComp	Data.Functor.Compose.List
FList	Data.Functor.Compose.List
fromHom	Data.Profunctor.Square
fromLeft	Data.Square
fromProcompose	Data.Profunctor.Square
fromRight	Data.Square
funappend	Data.Functor.Compose.List
funId	Data.Square
funNat	Data.Square
Hom	Data.Profunctor.Composition.List
Id	Data.Functor.Compose.List
join	Control.Monad.Square
kleisli	Control.Monad.Square
map	Data.Profunctor.Square
mkSquare	Data.Square
P	Data.Profunctor.Composition.List
PAppend	Data.Profunctor.Composition.List
pappend	Data.Profunctor.Composition.List
PComp	Data.Profunctor.Composition.List
PList	Data.Profunctor.Composition.List
proId	Data.Square
proNat	Data.Square
punappend	Data.Profunctor.Composition.List
return	Control.Monad.Square
right	Data.Profunctor.Square
second	Data.Profunctor.Square
sequence	Data.Traversable.Square
spiderLemma	Data.Square
spiderLemma'	Data.Square
Square
1 (Type/Class)	Data.Square
2 (Data Constructor)	Data.Square
Square01	Data.Square
Square21	Data.Square
SquareNT	Data.Square
toHom	Data.Profunctor.Square
toLeft	Data.Square
toProcompose	Data.Profunctor.Square
toRight	Data.Square
traverse	Data.Traversable.Square
uLeft	Data.Square
UncurryF
1 (Type/Class)	Data.Square
2 (Data Constructor)	Data.Square
unF	Data.Functor.Compose.List
unFComp	Data.Functor.Compose.List
unHom	Data.Profunctor.Composition.List
unId	Data.Functor.Compose.List
Unit
1 (Type/Class)	Data.Square
2 (Data Constructor)	Data.Square
unP	Data.Profunctor.Composition.List
unSquare	Data.Square
uRight	Data.Square
ValueF
1 (Type/Class)	Data.Square
2 (Data Constructor)	Data.Square
\|\|\|	Data.Square
~>	Data.Functor.Compose.List