category-extras-0.51.3: Various modules and constructs inspired by category theory

Index - L

Lan 
1 (Type/Class)Control.Functor.KanExtension, Control.Functor.Limit
2 (Data Constructor)Control.Functor.KanExtension, Control.Functor.Limit
lanToAdjointControl.Functor.KanExtension, Control.Functor.Limit
lanToComposedAdjointControl.Functor.KanExtension, Control.Functor.Limit
LeftControl.Monad.Either
leftAdjunctControl.Functor.Adjunction
Lift 
1 (Type/Class)Control.Functor.Combinators.Lift
2 (Data Constructor)Control.Functor.Combinators.Lift
liftAlgebraControl.Functor.Algebra
liftCoalgebraControl.Functor.Algebra
liftCompControl.Functor.Composition
liftCtxControl.Comonad, Control.Comonad.Context, Control.Comonad.Pointer, Control.Comonad.Supply
liftDialgebraControl.Functor.Algebra
liftFlipControl.Functor.Combinators.Flip
liftHControl.Functor.HigherOrder
liftLanControl.Functor.KanExtension, Control.Functor.Limit
liftOfControl.Functor.Combinators.Of
liftRanControl.Functor.KanExtension, Control.Functor.Limit
liftWControl.Comonad, Control.Comonad.Context, Control.Comonad.Pointer, Control.Comonad.Supply
LimControl.Functor.Limit
LowerH 
1 (Type/Class)Control.Functor.HigherOrder
2 (Data Constructor)Control.Functor.HigherOrder
lowerLanControl.Functor.KanExtension, Control.Functor.Limit
lowerRanControl.Functor.KanExtension, Control.Functor.Limit