representable-tries-0.3.7: Tries from representations of polynomial functors

Stabilityexperimental
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Data.Functor.Representable.Trie

Contents

Description

 

Synopsis

Representations of polynomial functors

class (Adjustable (BaseTrie a), TraversableWithKey1 (BaseTrie a), Representable (BaseTrie a)) => HasTrie a whereSource

Associated Types

type BaseTrie a :: * -> *Source

Methods

embedKey :: a -> Key (BaseTrie a)Source

projectKey :: Key (BaseTrie a) -> aSource

Instances

HasTrie Bool 
HasTrie Char 
HasTrie Int 
HasTrie () 
HasTrie Any 
HasTrie a => HasTrie [a] 
HasTrie a => HasTrie (Dual a) 
HasTrie a => HasTrie (Sum a) 
HasTrie a => HasTrie (Product a) 
HasTrie a => HasTrie (Maybe a) 
HasTrie a => HasTrie (Seq a) 
HasTrie v => HasTrie (IntMap v) 
(HasTrie a, HasTrie b) => HasTrie (Either a b) 
(HasTrie a, HasTrie b) => HasTrie (a, b) 
(HasTrie k, HasTrie v) => HasTrie (Map k v) 
(HasTrie a, HasTrie b) => HasTrie (Entry a b) 
(HasTrie a, HasTrie b, HasTrie c) => HasTrie (a, b, c) 
(HasTrie a, HasTrie b, HasTrie c, HasTrie d) => HasTrie (a, b, c, d) 

Memoizing functions

mup :: HasTrie t => (b -> c) -> (t -> b) -> t -> cSource

Lift a memoizer to work with one more argument.

memo :: HasTrie t => (t -> a) -> t -> aSource

memo2 :: (HasTrie s, HasTrie t) => (s -> t -> a) -> s -> t -> aSource

Memoize a binary function, on its first argument and then on its second. Take care to exploit any partial evaluation.

memo3 :: (HasTrie r, HasTrie s, HasTrie t) => (r -> s -> t -> a) -> r -> s -> t -> aSource

Memoize a ternary function on successive arguments. Take care to exploit any partial evaluation.

inTrie :: (HasTrie a, HasTrie c) => ((a -> b) -> c -> d) -> (a :->: b) -> c :->: dSource

Apply a unary function inside of a tabulate

inTrie2 :: (HasTrie a, HasTrie c, HasTrie e) => ((a -> b) -> (c -> d) -> e -> f) -> (a :->: b) -> (c :->: d) -> e :->: fSource

Apply a binary function inside of a tabulate

inTrie3 :: (HasTrie a, HasTrie c, HasTrie e, HasTrie g) => ((a -> b) -> (c -> d) -> (e -> f) -> g -> h) -> (a :->: b) -> (c :->: d) -> (e :->: f) -> g :->: hSource

Apply a ternary function inside of a tabulate

Workarounds for current GHC limitations

trie :: HasTrie t => (t -> a) -> t :->: aSource

untrie :: (t :->: a) -> t -> aSource

data a :->: b whereSource

Constructors

Trie :: HasTrie a => BaseTrie a b -> a :->: b 

data Entry a b Source

Constructors

Entry a b 

Instances

Functor (Entry a) 
HasTrie e => Adjunction (Entry e) (:->: e) 
(HasTrie a, HasTrie b) => HasTrie (Entry a b) 

runTrie :: (a :->: b) -> BaseTrie a bSource