Data.Vector.Algorithms.Search

vector-algorithms-0.5.4.2: Efficient algorithms for vector arrays

Copyright | (c) 2009-2010 Dan Doel
Maintainer | Dan Doel <dan.doel@gmail.com>
Stability | Experimental
Portability | Non-portable (bang patterns)
Safe Haskell | None
Language | Haskell98

Data.Vector.Algorithms.Search

Description

This module implements several methods of searching for indicies to insert elements into a sorted vector.

Synopsis

- binarySearch :: (PrimMonad m, MVector v e, Ord e) => v (PrimState m) e -> e -> m Int
- binarySearchBy :: (PrimMonad m, MVector v e) => Comparison e -> v (PrimState m) e -> e -> m Int
- binarySearchByBounds :: (PrimMonad m, MVector v e) => Comparison e -> v (PrimState m) e -> e -> Int -> Int -> m Int
- binarySearchL :: (PrimMonad m, MVector v e, Ord e) => v (PrimState m) e -> e -> m Int
- binarySearchLBy :: (PrimMonad m, MVector v e) => Comparison e -> v (PrimState m) e -> e -> m Int
- binarySearchLByBounds :: (PrimMonad m, MVector v e) => Comparison e -> v (PrimState m) e -> e -> Int -> Int -> m Int
- binarySearchR :: (PrimMonad m, MVector v e, Ord e) => v (PrimState m) e -> e -> m Int
- binarySearchRBy :: (PrimMonad m, MVector v e) => Comparison e -> v (PrimState m) e -> e -> m Int
- binarySearchRByBounds :: (PrimMonad m, MVector v e) => Comparison e -> v (PrimState m) e -> e -> Int -> Int -> m Int
- type Comparison e = e -> e -> Ordering

# Documentation

binarySearch :: (PrimMonad m, MVector v e, Ord e) => v (PrimState m) e -> e -> m Int

Finds an index in a given sorted vector at which the given element could be inserted while maintaining the sortedness of the vector.

binarySearchBy :: (PrimMonad m, MVector v e) => Comparison e -> v (PrimState m) e -> e -> m Int

Finds an index in a given vector, which must be sorted with respect to the given comparison function, at which the given element could be inserted while preserving the vector's sortedness.

binarySearchByBounds :: (PrimMonad m, MVector v e) => Comparison e -> v (PrimState m) e -> e -> Int -> Int -> m Int

Given a vector sorted with respect to a given comparison function in indices in [l,u), finds an index in [l,u] at which the given element could be inserted while preserving sortedness.

binarySearchL :: (PrimMonad m, MVector v e, Ord e) => v (PrimState m) e -> e -> m Int

Finds the lowest index in a given sorted vector at which the given element could be inserted while maintaining the sortedness.

binarySearchLBy :: (PrimMonad m, MVector v e) => Comparison e -> v (PrimState m) e -> e -> m Int

Finds the lowest index in a given vector, which must be sorted with respect to the given comparison function, at which the given element could be inserted while preserving the sortedness.

binarySearchLByBounds :: (PrimMonad m, MVector v e) => Comparison e -> v (PrimState m) e -> e -> Int -> Int -> m Int

Given a vector sorted with respect to a given comparison function on indices in [l,u), finds the lowest index in [l,u] at which the given element could be inserted while preserving sortedness.

binarySearchR :: (PrimMonad m, MVector v e, Ord e) => v (PrimState m) e -> e -> m Int

Finds the greatest index in a given sorted vector at which the given element could be inserted while maintaining sortedness.

binarySearchRBy :: (PrimMonad m, MVector v e) => Comparison e -> v (PrimState m) e -> e -> m Int

Finds the greatest index in a given vector, which must be sorted with respect to the given comparison function, at which the given element could be inserted while preserving the sortedness.

binarySearchRByBounds :: (PrimMonad m, MVector v e) => Comparison e -> v (PrimState m) e -> e -> Int -> Int -> m Int

Given a vector sorted with respect to the given comparison function on indices in [l,u), finds the greatest index in [l,u] at which the given element could be inserted while preserving sortedness.

type Comparison e = e -> e -> Ordering

A type of comparisons between two values of a given type.