-- Hoogle documentation, generated by Haddock
-- See Hoogle, http://www.haskell.org/hoogle/


-- | Various set implementations in Haskell
--   
--   This also includes overloaded functions for common set operations. See
--   <tt>Data.Set.Class</tt>.
@package sets
@version 0.0.3

module Data.Set.Ordered.Unique.Finite
newtype FiniteSet a
FiniteSet :: (Set a, Set a) -> FiniteSet a
[unFiniteSet] :: FiniteSet a -> (Set a, Set a)

-- | <i>O(n+m)</i>
(\\) :: Ord a => FiniteSet a -> FiniteSet a -> FiniteSet a

-- | <i>O(1)</i>
null :: Eq a => FiniteSet a -> Bool

-- | <i>O(1)</i>
size :: FiniteSet a -> Int

-- | <i>O(log n)</i>
member :: Ord a => a -> FiniteSet a -> Bool

-- | <i>O(log n)</i>
notMember :: Ord a => a -> FiniteSet a -> Bool

-- | <i>O(n+m+t1+t2)</i>
isSubsetOf :: Ord a => FiniteSet a -> FiniteSet a -> Bool

-- | <i>O(n+m+t1+t2)</i>
isProperSubsetOf :: Ord a => FiniteSet a -> FiniteSet a -> Bool

-- | <i>O(1)</i>
empty :: Set a -> FiniteSet a
total :: FiniteSet a -> Set a

-- | <i>O(1)</i>
singleton :: Set a -> a -> FiniteSet a

-- | <i>O(log n)</i>
insert :: Ord a => a -> FiniteSet a -> FiniteSet a

-- | <i>O(log n)</i>
delete :: Ord a => a -> FiniteSet a -> FiniteSet a

-- | <i>O(n+m)</i>
union :: Ord a => FiniteSet a -> FiniteSet a -> FiniteSet a

-- | <i>O(n+m)</i>
difference :: Ord a => FiniteSet a -> FiniteSet a -> FiniteSet a

-- | <i>O(n+m)</i>
intersection :: Ord a => FiniteSet a -> FiniteSet a -> FiniteSet a

-- | /O(n+t)
complement :: Ord a => FiniteSet a -> FiniteSet a

-- | <i>O(n)</i>
filter :: (a -> Bool) -> FiniteSet a -> FiniteSet a

-- | <i>O(n)</i> - Guaranteed to be disjoint
partition :: (a -> Bool) -> FiniteSet a -> (FiniteSet a, FiniteSet a)

-- | <i>O(n)</i>
map :: Ord b => (a -> b) -> FiniteSet a -> FiniteSet b

module Data.Set.Ordered.Unique
type OUSet = Set


-- | Unique, unordered sets. The semantics for "unordering" is based on the
--   idea that we will not know what order the elements are in at any
--   point, and we are free to re-order elements in any way.
module Data.Set.Unordered.Unique

-- | Pronounced "Unordered Unique Set"
newtype UUSet a
UUSet :: [a] -> UUSet a
[unUUSet] :: UUSet a -> [a]
(\\) :: Eq a => UUSet a -> UUSet a -> UUSet a

-- | <i>O(1)</i>
null :: Eq a => UUSet a -> Bool

-- | <i>O(n)</i>
size :: UUSet a -> Int

-- | <i>O(n)</i>
member :: Eq a => a -> UUSet a -> Bool

-- | <i>O(n)</i>
notMember :: Eq a => a -> UUSet a -> Bool

-- | <i>O(n)</i>
lookup :: Eq a => a -> UUSet a -> Maybe a

-- | <i>O(n*m)</i>
isSubsetOf :: Eq a => UUSet a -> UUSet a -> Bool

-- | <i>O(n*(m^2))</i>
isProperSubsetOf :: Eq a => UUSet a -> UUSet a -> Bool

-- | <i>O(1)</i>
empty :: UUSet a

-- | <i>O(1)</i>
singleton :: a -> UUSet a

-- | <i>O(n)</i>
insert :: Eq a => a -> UUSet a -> UUSet a

-- | <i>O(n)</i>
delete :: Eq a => a -> UUSet a -> UUSet a

-- | <i>O(n*m)</i>
union :: Eq a => UUSet a -> UUSet a -> UUSet a

-- | <i>O(n*m)</i>
difference :: Eq a => UUSet a -> UUSet a -> UUSet a

-- | <i>O(n*m)</i>
intersection :: Eq a => UUSet a -> UUSet a -> UUSet a

-- | <i>O(n)</i>
filter :: (a -> Bool) -> UUSet a -> UUSet a

-- | <i>O(n)</i> - Guaranteed to be disjoint
partition :: (a -> Bool) -> UUSet a -> (UUSet a, UUSet a)

-- | <i>O(n)</i>
map :: (a -> b) -> UUSet a -> UUSet b

-- | <i>O(?)</i>
mapMaybe :: (a -> Maybe b) -> UUSet a -> UUSet b
instance GHC.Base.Functor Data.Set.Unordered.Unique.UUSet
instance Data.Mergeable.Mergeable Data.Set.Unordered.Unique.UUSet

module Data.Set.Unordered.Many

-- | Unordered sets with duplicate elements. The semantics for "unordering"
--   is based on the idea that we will not know what order the elements are
--   in at any point, and we are free to re-order elements in any way.
--   
--   Most binary functions are algorithmically heavier on the right
--   arguments.
--   
--   Pronounced "Unordered Many Set"
newtype UMSet a
UMSet :: [a] -> UMSet a
[unUMSet] :: UMSet a -> [a]
(\\) :: Eq a => UMSet a -> UMSet a -> UMSet a

-- | <i>O(1)</i>
null :: Eq a => UMSet a -> Bool

-- | <i>O(n)</i>
size :: UMSet a -> Int

-- | <i>O(n)</i>
member :: Eq a => a -> UMSet a -> Bool

-- | <i>O(n)</i>
notMember :: Eq a => a -> UMSet a -> Bool

-- | <i>O(n)</i>
lookup :: Eq a => a -> UMSet a -> Maybe a

-- | <i>O(n*m)</i>
isSubsetOf :: Eq a => UMSet a -> UMSet a -> Bool

-- | <i>O(n*(m^3))</i>
isProperSubsetOf :: Eq a => UMSet a -> UMSet a -> Bool

-- | <i>O(1)</i>
empty :: UMSet a

-- | <i>O(1)</i>
singleton :: a -> UMSet a

-- | <i>O(1)</i>
insert :: a -> UMSet a -> UMSet a

-- | <i>O(n)</i>
delete :: Eq a => a -> UMSet a -> UMSet a

-- | <i>O(n)</i>
union :: Eq a => UMSet a -> UMSet a -> UMSet a

-- | <i>O(n*m)</i>
difference :: Eq a => UMSet a -> UMSet a -> UMSet a

-- | <i>O(n*(m^4))</i> - Combines all elements of both
intersection :: Eq a => UMSet a -> UMSet a -> UMSet a

-- | <i>O(n)</i>
filter :: (a -> Bool) -> UMSet a -> UMSet a

-- | <i>O(n)</i>
partition :: (a -> Bool) -> UMSet a -> (UMSet a, UMSet a)

-- | <i>O(n)</i>
map :: (a -> b) -> UMSet a -> UMSet b

-- | <i>O(?)</i>
mapMaybe :: (a -> Maybe b) -> UMSet a -> UMSet b
instance GHC.Base.Functor Data.Set.Unordered.Many.UMSet
instance Data.Mergeable.Mergeable Data.Set.Unordered.Many.UMSet

module Data.Set.Ordered.Many

-- | Ordered sets with duplicate elements.
newtype OMSet a
OMSet :: [a] -> OMSet a
[unOMSet] :: OMSet a -> [a]
(\\) :: Eq a => OMSet a -> OMSet a -> OMSet a

-- | <i>O(1)</i>
null :: Eq a => OMSet a -> Bool

-- | <i>O(n)</i>
size :: OMSet a -> Int

-- | <i>O(n)</i>
member :: Eq a => a -> OMSet a -> Bool

-- | <i>O(n)</i>
notMember :: Eq a => a -> OMSet a -> Bool

-- | <i>O(n)</i>
lookup :: Eq a => a -> OMSet a -> Maybe a

-- | <i>O(n*m)</i>
isSubsetOf :: Eq a => OMSet a -> OMSet a -> Bool

-- | <i>O(n*(m^3))</i>
isProperSubsetOf :: Eq a => OMSet a -> OMSet a -> Bool

-- | <i>O(1)</i>
empty :: OMSet a

-- | <i>O(1)</i>
singleton :: a -> OMSet a

-- | <i>O(n)</i>
insert :: Ord a => a -> OMSet a -> OMSet a

-- | <i>O(n)</i>
delete :: Eq a => a -> OMSet a -> OMSet a

-- | <i>O(n+m)</i>
union :: Sorting a => OMSet a -> OMSet a -> OMSet a

-- | <i>O(n*m)</i>
difference :: Eq a => OMSet a -> OMSet a -> OMSet a

-- | <i>O(min(n,m))</i> - Combines all elements of both
intersection :: Ord a => OMSet a -> OMSet a -> OMSet a

-- | <i>O(n)</i>
filter :: (a -> Bool) -> OMSet a -> OMSet a

-- | <i>O(n)</i>
partition :: (a -> Bool) -> OMSet a -> (OMSet a, OMSet a)

-- | <i>O(n)</i>
map :: (a -> b) -> OMSet a -> OMSet b

-- | <i>O(?)</i>
mapMaybe :: (a -> Maybe b) -> OMSet a -> OMSet b
instance GHC.Base.Functor Data.Set.Ordered.Many.OMSet
instance Data.Mergeable.Mergeable Data.Set.Ordered.Many.OMSet


-- | Convenience operators overloaded for arbitrary use. There are no laws
--   associated with these classes, just duck-typed so we don't have to use
--   the qualified versions of each function.
module Data.Set.Class
newtype Union a
Union :: a -> Union a
[unUnion] :: Union a -> a
newtype Intersection a
Intersection :: a -> Intersection a
[unIntersection] :: Intersection a -> a
newtype XUnion a
XUnion :: a -> XUnion a
[unXUnion] :: XUnion a -> a
class HasUnion s
union :: HasUnion s => s -> s -> s
unions :: (Foldable f, HasUnion s, HasEmpty s) => f s -> s
class HasDifference s
difference :: HasDifference s => s -> s -> s
class HasIntersection s
intersection :: HasIntersection s => s -> s -> s
intersections :: (Foldable f, HasIntersection s, HasTotal s) => f s -> s
class HasXUnion s
xunion :: HasXUnion s => s -> s -> s
class HasComplement s
complement :: HasComplement s => s -> s
class HasSingleton s a
singleton :: HasSingleton s a => a -> s
class HasSingletonWith s k a
singletonWith :: HasSingletonWith s k a => k -> a -> s
class HasEmpty s
empty :: HasEmpty s => s
class HasEmptyWith s k
emptyWith :: HasEmptyWith s k => k -> s
class HasTotal s
total :: HasTotal s => s
class HasTotalWith s k
totalWith :: HasTotalWith s k => k -> s
class HasSize s
size :: HasSize s => s -> Int
class CanBeSubset s
isSubsetOf :: CanBeSubset s => s -> s -> Bool
class CanBeProperSubset s
isProperSubsetOf :: CanBeProperSubset s => s -> s -> Bool
instance Data.Set.Class.HasUnion a => Data.Set.Class.HasUnion (Data.Set.Class.Union a)
instance Data.Set.Class.HasDifference a => Data.Set.Class.HasDifference (Data.Set.Class.Union a)
instance Data.Set.Class.HasIntersection a => Data.Set.Class.HasIntersection (Data.Set.Class.Union a)
instance Data.Set.Class.HasComplement a => Data.Set.Class.HasComplement (Data.Set.Class.Union a)
instance Data.Set.Class.HasSingleton x a => Data.Set.Class.HasSingleton x (Data.Set.Class.Union a)
instance Data.Set.Class.HasSingletonWith k x a => Data.Set.Class.HasSingletonWith k x (Data.Set.Class.Union a)
instance Data.Set.Class.HasEmpty a => Data.Set.Class.HasEmpty (Data.Set.Class.Union a)
instance Data.Set.Class.HasEmptyWith k a => Data.Set.Class.HasEmptyWith k (Data.Set.Class.Union a)
instance Data.Set.Class.HasTotal a => Data.Set.Class.HasTotal (Data.Set.Class.Union a)
instance Data.Set.Class.HasTotalWith k a => Data.Set.Class.HasTotalWith k (Data.Set.Class.Union a)
instance Data.Set.Class.HasSize a => Data.Set.Class.HasSize (Data.Set.Class.Union a)
instance Data.Set.Class.CanBeSubset a => Data.Set.Class.CanBeSubset (Data.Set.Class.Union a)
instance Data.Set.Class.CanBeProperSubset a => Data.Set.Class.CanBeProperSubset (Data.Set.Class.Union a)
instance Data.Set.Class.HasUnion a => Data.Set.Class.HasUnion (Data.Set.Class.Intersection a)
instance Data.Set.Class.HasDifference a => Data.Set.Class.HasDifference (Data.Set.Class.Intersection a)
instance Data.Set.Class.HasIntersection a => Data.Set.Class.HasIntersection (Data.Set.Class.Intersection a)
instance Data.Set.Class.HasComplement a => Data.Set.Class.HasComplement (Data.Set.Class.Intersection a)
instance Data.Set.Class.HasSingleton x a => Data.Set.Class.HasSingleton x (Data.Set.Class.Intersection a)
instance Data.Set.Class.HasSingletonWith k x a => Data.Set.Class.HasSingletonWith k x (Data.Set.Class.Intersection a)
instance Data.Set.Class.HasEmpty a => Data.Set.Class.HasEmpty (Data.Set.Class.Intersection a)
instance Data.Set.Class.HasEmptyWith k a => Data.Set.Class.HasEmptyWith k (Data.Set.Class.Intersection a)
instance Data.Set.Class.HasTotal a => Data.Set.Class.HasTotal (Data.Set.Class.Intersection a)
instance Data.Set.Class.HasTotalWith k a => Data.Set.Class.HasTotalWith k (Data.Set.Class.Intersection a)
instance Data.Set.Class.HasSize a => Data.Set.Class.HasSize (Data.Set.Class.Intersection a)
instance Data.Set.Class.CanBeSubset a => Data.Set.Class.CanBeSubset (Data.Set.Class.Intersection a)
instance Data.Set.Class.CanBeProperSubset a => Data.Set.Class.CanBeProperSubset (Data.Set.Class.Intersection a)
instance Data.Set.Class.HasUnion a => Data.Set.Class.HasUnion (Data.Set.Class.XUnion a)
instance Data.Set.Class.HasDifference a => Data.Set.Class.HasDifference (Data.Set.Class.XUnion a)
instance Data.Set.Class.HasIntersection a => Data.Set.Class.HasIntersection (Data.Set.Class.XUnion a)
instance Data.Set.Class.HasComplement a => Data.Set.Class.HasComplement (Data.Set.Class.XUnion a)
instance Data.Set.Class.HasSingleton x a => Data.Set.Class.HasSingleton x (Data.Set.Class.XUnion a)
instance Data.Set.Class.HasSingletonWith k x a => Data.Set.Class.HasSingletonWith k x (Data.Set.Class.XUnion a)
instance Data.Set.Class.HasEmpty a => Data.Set.Class.HasEmpty (Data.Set.Class.XUnion a)
instance Data.Set.Class.HasEmptyWith k a => Data.Set.Class.HasEmptyWith k (Data.Set.Class.XUnion a)
instance Data.Set.Class.HasTotal a => Data.Set.Class.HasTotal (Data.Set.Class.XUnion a)
instance Data.Set.Class.HasTotalWith k a => Data.Set.Class.HasTotalWith k (Data.Set.Class.XUnion a)
instance Data.Set.Class.HasSize a => Data.Set.Class.HasSize (Data.Set.Class.XUnion a)
instance Data.Set.Class.CanBeSubset a => Data.Set.Class.CanBeSubset (Data.Set.Class.XUnion a)
instance Data.Set.Class.CanBeProperSubset a => Data.Set.Class.CanBeProperSubset (Data.Set.Class.XUnion a)
instance Data.Set.Class.HasUnion s => Data.Commutative.Commutative (Data.Set.Class.Union s)
instance (Data.Set.Class.HasUnion s, Data.Set.Class.HasEmpty s) => GHC.Base.Monoid (Data.Set.Class.Union s)
instance Data.Set.Class.HasIntersection s => Data.Commutative.Commutative (Data.Set.Class.Intersection s)
instance (Data.Set.Class.HasIntersection s, Data.Set.Class.HasTotal s) => GHC.Base.Monoid (Data.Set.Class.Intersection s)
instance (Data.Set.Class.HasUnion s, Data.Set.Class.HasIntersection s, Data.Set.Class.HasDifference s) => Data.Set.Class.HasXUnion s
instance (Data.Set.Class.HasXUnion s, Data.Set.Class.HasUnion s, Data.Set.Class.HasIntersection s, Data.Set.Class.HasDifference s) => Data.Commutative.Commutative (Data.Set.Class.XUnion s)
instance (Data.Set.Class.HasXUnion s, Data.Set.Class.HasEmpty s, Data.Set.Class.HasUnion s, Data.Set.Class.HasIntersection s, Data.Set.Class.HasDifference s) => GHC.Base.Monoid (Data.Set.Class.XUnion s)
instance (Data.Commutative.Commutative (Data.Set.Class.Union s), Data.Set.Class.HasEmpty s) => Data.Commutative.CommutativeId (Data.Set.Class.Union s)
instance (Data.Commutative.Commutative (Data.Set.Class.Intersection s), Data.Set.Class.HasTotal s) => Data.Commutative.CommutativeId (Data.Set.Class.Intersection s)
instance GHC.Classes.Ord a => Data.Set.Class.HasUnion (Data.Set.Base.Set a)
instance GHC.Classes.Ord a => Data.Set.Class.HasDifference (Data.Set.Base.Set a)
instance GHC.Classes.Ord a => Data.Set.Class.HasIntersection (Data.Set.Base.Set a)
instance Data.Set.Class.HasSingleton (Data.Set.Base.Set a) a
instance Data.Set.Class.HasEmpty (Data.Set.Base.Set a)
instance Data.Set.Class.HasSize (Data.Set.Base.Set a)
instance GHC.Classes.Ord a => Data.Set.Class.CanBeSubset (Data.Set.Base.Set a)
instance GHC.Classes.Ord a => Data.Set.Class.CanBeProperSubset (Data.Set.Base.Set a)
instance GHC.Classes.Ord k => Data.Set.Class.HasUnion (Data.Map.Base.Map k a)
instance GHC.Classes.Ord k => Data.Set.Class.HasDifference (Data.Map.Base.Map k a)
instance GHC.Classes.Ord k => Data.Set.Class.HasIntersection (Data.Map.Base.Map k a)
instance Data.Set.Class.HasSingletonWith (Data.Map.Base.Map k a) k a
instance Data.Set.Class.HasEmpty (Data.Map.Base.Map k a)
instance Data.Set.Class.HasSize (Data.Map.Base.Map k a)
instance (GHC.Classes.Eq k, GHC.Classes.Ord k, GHC.Classes.Eq a) => Data.Set.Class.CanBeSubset (Data.Map.Base.Map k a)
instance (GHC.Classes.Eq k, GHC.Classes.Ord k, GHC.Classes.Eq a) => Data.Set.Class.CanBeProperSubset (Data.Map.Base.Map k a)
instance Data.Set.Class.HasSingleton [a] a
instance Data.Set.Class.HasEmpty [a]
instance Data.Set.Class.HasSize [a]
instance Data.Set.Class.HasSingleton (Data.Sequence.Seq a) a
instance Data.Set.Class.HasEmpty (Data.Sequence.Seq a)
instance Data.Set.Class.HasSize (Data.Sequence.Seq a)
instance Data.Set.Class.HasUnion Data.IntSet.Base.IntSet
instance Data.Set.Class.HasDifference Data.IntSet.Base.IntSet
instance Data.Set.Class.HasIntersection Data.IntSet.Base.IntSet
instance Data.Set.Class.HasSingleton Data.IntSet.Base.IntSet Data.IntSet.Base.Key
instance Data.Set.Class.HasEmpty Data.IntSet.Base.IntSet
instance Data.Set.Class.HasSize Data.IntSet.Base.IntSet
instance Data.Set.Class.CanBeSubset Data.IntSet.Base.IntSet
instance Data.Set.Class.CanBeProperSubset Data.IntSet.Base.IntSet
instance Data.Set.Class.HasUnion (Data.IntMap.Base.IntMap a)
instance Data.Set.Class.HasDifference (Data.IntMap.Base.IntMap a)
instance Data.Set.Class.HasIntersection (Data.IntMap.Base.IntMap a)
instance Data.Set.Class.HasSingletonWith (Data.IntMap.Base.IntMap a) Data.IntSet.Base.Key a
instance Data.Set.Class.HasEmpty (Data.IntMap.Base.IntMap a)
instance Data.Set.Class.HasSize (Data.IntMap.Base.IntMap a)
instance GHC.Classes.Eq a => Data.Set.Class.CanBeSubset (Data.IntMap.Base.IntMap a)
instance GHC.Classes.Eq a => Data.Set.Class.CanBeProperSubset (Data.IntMap.Base.IntMap a)
instance (Data.Hashable.Class.Hashable a, GHC.Classes.Eq a) => Data.Set.Class.HasUnion (Data.HashSet.HashSet a)
instance (Data.Hashable.Class.Hashable a, GHC.Classes.Eq a) => Data.Set.Class.HasDifference (Data.HashSet.HashSet a)
instance (Data.Hashable.Class.Hashable a, GHC.Classes.Eq a) => Data.Set.Class.HasIntersection (Data.HashSet.HashSet a)
instance Data.Hashable.Class.Hashable a => Data.Set.Class.HasSingleton (Data.HashSet.HashSet a) a
instance Data.Set.Class.HasEmpty (Data.HashSet.HashSet a)
instance Data.Set.Class.HasSize (Data.HashSet.HashSet a)
instance (Data.Hashable.Class.Hashable k, GHC.Classes.Eq k) => Data.Set.Class.HasUnion (Data.HashMap.Base.HashMap k a)
instance (Data.Hashable.Class.Hashable k, GHC.Classes.Eq k) => Data.Set.Class.HasDifference (Data.HashMap.Base.HashMap k a)
instance (Data.Hashable.Class.Hashable k, GHC.Classes.Eq k) => Data.Set.Class.HasIntersection (Data.HashMap.Base.HashMap k a)
instance Data.Hashable.Class.Hashable k => Data.Set.Class.HasSingletonWith (Data.HashMap.Base.HashMap k a) k a
instance Data.Set.Class.HasEmpty (Data.HashMap.Base.HashMap k a)
instance Data.Set.Class.HasSize (Data.HashMap.Base.HashMap k a)
instance GHC.Classes.Ord k => Data.Set.Class.HasUnion (Data.SetWith.SetWith k a)
instance GHC.Classes.Ord k => Data.Set.Class.HasDifference (Data.SetWith.SetWith k a)
instance GHC.Classes.Ord k => Data.Set.Class.HasIntersection (Data.SetWith.SetWith k a)
instance GHC.Classes.Ord k => Data.Set.Class.HasSingletonWith (Data.SetWith.SetWith k a) (a -> k) a
instance Data.Set.Class.HasEmptyWith (Data.SetWith.SetWith k a) (a -> k)
instance Data.Set.Class.HasSize (Data.SetWith.SetWith k a)
instance (GHC.Classes.Ord k, GHC.Classes.Eq a) => Data.Set.Class.CanBeSubset (Data.SetWith.SetWith k a)
instance (GHC.Classes.Ord k, GHC.Classes.Eq a) => Data.Set.Class.CanBeProperSubset (Data.SetWith.SetWith k a)
instance Data.Set.Class.HasUnion (Data.Functor.Contravariant.Predicate a)
instance Data.Set.Class.HasDifference (Data.Functor.Contravariant.Predicate a)
instance Data.Set.Class.HasIntersection (Data.Functor.Contravariant.Predicate a)
instance Data.Set.Class.HasComplement (Data.Functor.Contravariant.Predicate a)
instance GHC.Classes.Eq a => Data.Set.Class.HasSingleton (Data.Functor.Contravariant.Predicate a) a
instance Data.Set.Class.HasEmpty (Data.Functor.Contravariant.Predicate a)
instance Data.Set.Class.HasTotal (Data.Functor.Contravariant.Predicate a)
instance Data.Discrimination.Sorting.Sorting a => Data.Set.Class.HasUnion (Data.Set.Ordered.Many.OMSet a)
instance GHC.Classes.Eq a => Data.Set.Class.HasDifference (Data.Set.Ordered.Many.OMSet a)
instance GHC.Classes.Ord a => Data.Set.Class.HasIntersection (Data.Set.Ordered.Many.OMSet a)
instance Data.Set.Class.HasSingleton (Data.Set.Ordered.Many.OMSet a) a
instance Data.Set.Class.HasEmpty (Data.Set.Ordered.Many.OMSet a)
instance Data.Set.Class.HasSize (Data.Set.Ordered.Many.OMSet a)
instance GHC.Classes.Eq a => Data.Set.Class.CanBeSubset (Data.Set.Ordered.Many.OMSet a)
instance GHC.Classes.Eq a => Data.Set.Class.CanBeProperSubset (Data.Set.Ordered.Many.OMSet a)
instance GHC.Classes.Eq a => Data.Set.Class.HasUnion (Data.Set.Unordered.Many.UMSet a)
instance GHC.Classes.Eq a => Data.Set.Class.HasDifference (Data.Set.Unordered.Many.UMSet a)
instance GHC.Classes.Eq a => Data.Set.Class.HasIntersection (Data.Set.Unordered.Many.UMSet a)
instance Data.Set.Class.HasSingleton (Data.Set.Unordered.Many.UMSet a) a
instance Data.Set.Class.HasEmpty (Data.Set.Unordered.Many.UMSet a)
instance Data.Set.Class.HasSize (Data.Set.Unordered.Many.UMSet a)
instance GHC.Classes.Eq a => Data.Set.Class.CanBeSubset (Data.Set.Unordered.Many.UMSet a)
instance GHC.Classes.Eq a => Data.Set.Class.CanBeProperSubset (Data.Set.Unordered.Many.UMSet a)
instance GHC.Classes.Eq a => Data.Set.Class.HasUnion (Data.Set.Unordered.Unique.UUSet a)
instance GHC.Classes.Eq a => Data.Set.Class.HasDifference (Data.Set.Unordered.Unique.UUSet a)
instance GHC.Classes.Eq a => Data.Set.Class.HasIntersection (Data.Set.Unordered.Unique.UUSet a)
instance Data.Set.Class.HasSingleton (Data.Set.Unordered.Unique.UUSet a) a
instance Data.Set.Class.HasEmpty (Data.Set.Unordered.Unique.UUSet a)
instance Data.Set.Class.HasSize (Data.Set.Unordered.Unique.UUSet a)
instance GHC.Classes.Eq a => Data.Set.Class.CanBeSubset (Data.Set.Unordered.Unique.UUSet a)
instance GHC.Classes.Eq a => Data.Set.Class.CanBeProperSubset (Data.Set.Unordered.Unique.UUSet a)
instance GHC.Classes.Ord a => Data.Set.Class.HasUnion (Data.Set.Ordered.Unique.Finite.FiniteSet a)
instance GHC.Classes.Ord a => Data.Set.Class.HasDifference (Data.Set.Ordered.Unique.Finite.FiniteSet a)
instance GHC.Classes.Ord a => Data.Set.Class.HasIntersection (Data.Set.Ordered.Unique.Finite.FiniteSet a)
instance GHC.Classes.Ord a => Data.Set.Class.HasComplement (Data.Set.Ordered.Unique.Finite.FiniteSet a)
instance Data.Set.Class.HasSingletonWith (Data.Set.Ordered.Unique.Finite.FiniteSet a) (Data.Set.Base.Set a) a
instance Data.Set.Class.HasEmptyWith (Data.Set.Ordered.Unique.Finite.FiniteSet a) (Data.Set.Base.Set a)
instance Data.Set.Class.HasTotalWith (Data.Set.Ordered.Unique.Finite.FiniteSet a) (Data.Set.Ordered.Unique.Finite.FiniteSet a)
instance Data.Set.Class.HasSize (Data.Set.Ordered.Unique.Finite.FiniteSet a)
instance GHC.Classes.Ord a => Data.Set.Class.CanBeSubset (Data.Set.Ordered.Unique.Finite.FiniteSet a)
instance GHC.Classes.Ord a => Data.Set.Class.CanBeProperSubset (Data.Set.Ordered.Unique.Finite.FiniteSet a)