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1. data NESet v

   monoidmap-examples	Data.MonoidMap.Examples.Set.NonEmpty

   No documentation available.

2. isSubsetOf :: Ord v => NESet v -> NESet v -> Bool

   monoidmap-examples	Data.MonoidMap.Examples.Set.NonEmpty

   No documentation available.

3. nonEmptySet :: Set v -> Maybe (NESet v)

   monoidmap-examples	Data.MonoidMap.Examples.Set.NonEmpty

   No documentation available.

4. toSet :: NESet v -> Set v

   monoidmap-examples	Data.MonoidMap.Examples.Set.NonEmpty

   No documentation available.

5. keysMultiset :: forall (c :: Type -> Type) k v . (Collection c, Ord k) => Multimap c k v -> Multiset k

   more-containers	Data.Multimap

   O(m * C) Returns a multiset of the map's keys with matching multiplicities.

6. keysSet :: forall (c :: Type -> Type) k v . Multimap c k v -> Set k

   more-containers	Data.Multimap

   O(m) Returns a set of the multimap's (distinct) keys.

7. module Data.Multiset

   This modules provides a strict multiset implementation. To avoid collision with Prelude functions, it is recommended to import this module qualified:

   import qualified Data.Multiset as Mset
   

   All complexities below use m for the number of distinct elements and n for the total number of elements.

8. data Multiset v

   more-containers	Data.Multiset

   A strict implementation of a multiset. It is backed by a Map and inherits several of its properties and operation's complexities. In particular, the number of elements in a multiset must not exceed maxBound :: Int.

9. isProperSubsetOf :: Ord v => Multiset v -> Multiset v -> Bool

   more-containers	Data.Multiset

   O(m * log m) Checks whether the first subset is a strict subset of the second.

10. isSubsetOf :: Ord v => Multiset v -> Multiset v -> Bool

    more-containers	Data.Multiset

    O(m * log m) Checks whether the first subset is a subset of the second (potentially equal to it).

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