Data.Map.Subset.Lazy.Lifted

Documentation

data Map k v

Instances

Functor (Map k)

Defined in Data.Map.Subset.Lazy.Internal

Methods

fmap :: (a -> b) -> Map k a -> Map k b

(<$) :: a -> Map k b -> Map k a

(Eq k, Eq v) => Eq (Map k v)

Defined in Data.Map.Subset.Lazy.Internal

Methods

(==) :: Map k v -> Map k v -> Bool

(/=) :: Map k v -> Map k v -> Bool

(Ord k, Ord v) => Ord (Map k v)

Defined in Data.Map.Subset.Lazy.Internal

Methods

compare :: Map k v -> Map k v -> Ordering

(<) :: Map k v -> Map k v -> Bool

(<=) :: Map k v -> Map k v -> Bool

(>) :: Map k v -> Map k v -> Bool

(>=) :: Map k v -> Map k v -> Bool

max :: Map k v -> Map k v -> Map k v

min :: Map k v -> Map k v -> Map k v

(Show k, Show v) => Show (Map k v)

Defined in Data.Map.Subset.Lazy.Internal

Methods

showsPrec :: Int -> Map k v -> ShowS

show :: Map k v -> String

showList :: [Map k v] -> ShowS

(Semigroup v, Ord k) => Semigroup (Map k v)

Defined in Data.Map.Subset.Lazy.Internal

Methods

(<>) :: Map k v -> Map k v -> Map k v

sconcat :: NonEmpty (Map k v) -> Map k v

stimes :: Integral b => b -> Map k v -> Map k v

(Semigroup v, Ord k) => Monoid (Map k v)

Defined in Data.Map.Subset.Lazy.Internal

Methods

mempty :: Map k v

mappend :: Map k v -> Map k v -> Map k v

mconcat :: [Map k v] -> Map k v

empty :: Map k v

Singleton Subset Maps

singleton :: Set k -> v -> Map k v

A subset map with a single set as its key.

antisingleton

Arguments

:: Set k

negative set

-> v

value

-> Map k v

A subset map with a single negative set as its key. That is, a lookup into this map will only succeed if the needle set and the negative set do not overlap.

fromPolarities

Arguments

:: Map k Bool

Map of required presences and absences

-> v

-> Map k v

Construct a singleton subset map by interpreting a Data.Map.Unlifted.Lifted.Map as requirements about what must be present and absent.

Querying

lookup :: Ord k => Set k -> Map k v -> Maybe v

List Conversion

toList :: Map k v -> [(Set k, v)]

fromList :: Ord k => [(Set k, v)] -> Map k v