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1. partialSortByBounds :: (PrimMonad m, MVector v e) => Comparison e -> v (PrimState m) e -> Int -> Int -> Int -> m ()

   vector-algorithms	Data.Vector.Algorithms.Intro

   Moves the least k elements in the interval [l,u) to the positions [l,k+l), sorted.

2. defaultSortBy :: IsSequence seq => (Element seq -> Element seq -> Ordering) -> seq -> seq

   mono-traversable	Data.Sequences

   Use Data.List's implementation of sortBy.

3. vectorSort :: (Vector v e, Ord e) => v e -> v e

   mono-traversable	Data.Sequences

   Sort a vector.

4. vectorSortBy :: Vector v e => (e -> e -> Ordering) -> v e -> v e

   mono-traversable	Data.Sequences

   Sort a vector using an supplied element ordering function.

5. unstableSort :: Ord a => Seq a -> Seq a

   rio	RIO.Seq

   unstableSort sorts the specified Seq by the natural ordering of its elements, but the sort is not stable. This algorithm is frequently faster and uses less memory than sort.

6. unstableSortBy :: (a -> a -> Ordering) -> Seq a -> Seq a

   rio	RIO.Seq

   A generalization of unstableSort, unstableSortBy takes an arbitrary comparator and sorts the specified sequence. The sort is not stable. This algorithm is frequently faster and uses less memory than sortBy.

7. gsort :: (Ord e, Vector v e) => v e -> v e

   statistics	Statistics.Function

   Sort a vector.

8. partialSort :: (Vector v e, Ord e) => Int -> v e -> v e

   statistics	Statistics.Function

   Partially sort a vector, such that the least k elements will be at the front.

9. revTopSort :: Graph a -> [a]

   Cabal-syntax	Distribution.Compat.Graph

   Reverse topologically sort the nodes of a graph. Requires amortized construction of graph.

10. topSort :: Graph a -> [a]

    Cabal-syntax	Distribution.Compat.Graph

    Topologically sort the nodes of a graph. Requires amortized construction of graph.

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