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1. foldMapWithKeyU :: Monoid m => (k -> a -> m) -> MaxPQueue k a -> m

   pqueue	Data.PQueue.Prio.Max

   An unordered monoidal fold over the elements of the queue, in no particular order.

2. foldMapWithKeyU :: Monoid m => (k -> a -> m) -> MinPQueue k a -> m

   pqueue	Data.PQueue.Prio.Min

   An unordered monoidal fold over the elements of the queue, in no particular order.

3. module Text.Trifecta.Util.IntervalMap

   Interval maps implemented using the FingerTree type, following section 4.8 of

   • Ralf Hinze and Ross Paterson, "Finger trees: a simple general-purpose data structure", Journal of Functional Programming 16:2 (2006) pp 197-217. http://www.soi.city.ac.uk/~ross/papers/FingerTree.html
   An amortized running time is given for each operation, with n referring to the size of the priority queue. These bounds hold even in a persistent (shared) setting. Note: Many of these operations have the same names as similar operations on lists in the Prelude. The ambiguity may be resolved using either qualification or the hiding clause. Unlike Data.IntervalMap.FingerTree, this version sorts things so that the largest interval from a given point comes first. This way if you have nested intervals, you get the outermost interval before the contained intervals.

4. newtype IntervalMap v a

   trifecta	Text.Trifecta.Util.IntervalMap

   Map of closed intervals, possibly with duplicates. The Foldable and Traversable instances process the intervals in lexicographical order.

5. IntervalMap :: FingerTree (IntInterval v) (Node v a) -> IntervalMap v a

   trifecta	Text.Trifecta.Util.IntervalMap

   No documentation available.

6. runIntervalMap :: IntervalMap v a -> FingerTree (IntInterval v) (Node v a)

   trifecta	Text.Trifecta.Util.IntervalMap

   No documentation available.

7. ffmap :: Functor (Flip t c) => (a -> b) -> t a c -> t b c

   type-flip	Data.Type.Flip

   No documentation available.

8. foldMap :: (Recursive (->) t (XNor a), Monoid m) => (a -> m) -> t -> m

   yaya	Yaya.Experimental.Foldable

   No documentation available.

9. dmap :: DFunctor d => (forall x . () => f x -> g x) -> d f -> d g

   yaya	Yaya.Functor

   No documentation available.

10. firstMap :: forall d (f :: Type -> Type -> Type) a b . (DFunctor d, Bifunctor f) => (a -> b) -> d (f a) -> d (f b)

    yaya	Yaya.Functor

    This isn’t a Functor instance because of the position of the a, but you can use it like: > newtype List a = List (Mu (XNor a)) > instance Functor List where > fmap f (List mu) = List (firstMap f mu)

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