fgl-5.4.1.1: Martin Erwig's Functional Graph LibraryContentsIndex
Data.Graph.Inductive.Internal.Heap
Contents
Type
Operations
Description
Pairing heap implementation of dictionary
Synopsis
data Heap a b
= Empty
| Node a b [Heap a b]
empty :: Ord a => Heap a b
unit :: Ord a => a -> b -> Heap a b
insert :: Ord a => (a, b) -> Heap a b -> Heap a b
merge :: Ord a => Heap a b -> Heap a b -> Heap a b
mergeAll :: Ord a => [Heap a b] -> Heap a b
isEmpty :: Ord a => Heap a b -> Bool
findMin :: Ord a => Heap a b -> (a, b)
deleteMin :: Ord a => Heap a b -> Heap a b
splitMin :: Ord a => Heap a b -> (a, b, Heap a b)
build :: Ord a => [(a, b)] -> Heap a b
toList :: Ord a => Heap a b -> [(a, b)]
heapsort :: Ord a => [a] -> [a]
Type
data Heap a b
Constructors
Empty
Node a b [Heap a b]
show/hide Instances
(Ord a, Eq a, Eq b, ??? a b) => Eq (Heap a b)
(Show a, Ord a, Show b) => Show (Heap a b)
Operations
empty :: Ord a => Heap a b
unit :: Ord a => a -> b -> Heap a b
insert :: Ord a => (a, b) -> Heap a b -> Heap a b
merge :: Ord a => Heap a b -> Heap a b -> Heap a b
mergeAll :: Ord a => [Heap a b] -> Heap a b
isEmpty :: Ord a => Heap a b -> Bool
findMin :: Ord a => Heap a b -> (a, b)
deleteMin :: Ord a => Heap a b -> Heap a b
splitMin :: Ord a => Heap a b -> (a, b, Heap a b)
build :: Ord a => [(a, b)] -> Heap a b
toList :: Ord a => Heap a b -> [(a, b)]
heapsort :: Ord a => [a] -> [a]
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