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Within LTS Haskell 24.3 (ghc-9.10.2)

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  1. sort :: Sorting a => [a] -> [a]

    discrimination Data.Discrimination

    O(n). Sort a list using discrimination. 

    sort = sortWith id

  2. sort :: Sorting a => [a] -> [a]

    discrimination Data.Discrimination.Sorting

    O(n). Sort a list using discrimination. 

    sort = sortWith id

  3. sort :: forall a (n :: Nat) . Ord a => NList n a -> NList n a

    indexed-containers Data.NList

    Stably sort a list. 

    sort (mk6 1 4 2 8 5 7) === mk6 1 2 4 5 7 8

  4. sort :: ByteString -> ByteString

    rawfilepath Data.ByteString.RawFilePath

    O(n) Sort a ByteString efficiently, using counting sort.

  5. sort :: Ord a => Vector a -> Vector a

    rrb-vector Data.RRBVector

    Sort the vector in ascending order. The sort is stable, meaning the order of equal elements is preserved.

  6. sort :: forall (f :: Type -> Type) (n :: Nat) a . (CFreeMonoid f, Dom f a, Ord a) => Sized f n a -> Sized f n a

    sized Data.Sized

    Sorting sequence by ascending order. Since 0.7.0.0

  7. sort :: Ord a => Slist a -> Slist a

    slist Slist

    O(n log n). implements a stable sorting algorithm. It is a special case of sortBy. Elements are arranged from from lowest to highest, keeping duplicates in the order they appeared in the input. 

    >>> sort $ slist [10, 9..1]
Slist {sList = [1,2,3,4,5,6,7,8,9,10], sSize = Size 10}
    Note: this function hangs on infinite slists.

  8. sort :: Config -> Bool

    stylish-haskell Language.Haskell.Stylish.Step.ModuleHeader

    No documentation available.

  9. sort :: (SemiSequence seq, Ord (Element seq)) => seq -> seq

    classy-prelude-yesod ClassyPrelude.Yesod

    Sort a ordered sequence. 

    > sort [4,3,1,2]
[1,2,3,4]

  10. sort :: AdExchangeSellerAccountsReportsGenerate -> Maybe [Text]

    gogol-adexchange-seller Gogol.AdExchangeSeller

    The name of a dimension or metric to sort the resulting report on, optionally prefixed with "+" to sort ascending or "-" to sort descending. If no prefix is specified, the column is sorted ascending.

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