Data.Array.Parallel.Unlifted.Parallel

Parallel operations on unlifted arrays

• This is an internal API and shouldn't need to be used directly. Client programs should use Data.Array.Parallel.Unlifted

Basics

lengthUP :: Unbox e => Vector e -> Int

O(1). Take the length of an array.

nullUP :: Unbox e => Vector e -> Bool

O(1). Test whether the given array is empty

emptyUP :: Unbox e => Vector e

O(1). Construct an empty array.

indexedUP :: (DT e, Unbox e) => Vector e -> Vector (Int, e)

Associate each element of the array with its index

replicateUP :: Unbox e => Int -> e -> Vector e

Yield an array where all elements contain the same value

repeatUP :: Unbox e => Int -> Vector e -> Vector e

Repeat an array the given number of times.

interleaveUP :: Unbox e => Vector e -> Vector e -> Vector e

Interleave elements of two arrays

Combinators

mapUP :: (Unbox a, Unbox b) => (a -> b) -> Vector a -> Vector b

Apply a worker to all elements of an array.

filterUP :: Unbox a => (a -> Bool) -> Vector a -> Vector a

Keep elements that match the given predicate.

packUP :: Unbox e => Vector e -> Vector Bool -> Vector e

Take elements of an array where a flag value is true, and pack them into the result.

• The souce and flag arrays must have the same length, but this is not checked.

combineUP :: Unbox a => Vector Bool -> Vector a -> Vector a -> Vector a

Combine two vectors based on a selector. If the selector is true then take the element from the first vector, otherwise take it from the second.

• The data vectors must have enough elements to satisfy the flag vector, but this is not checked.

combine2UP :: Unbox a => Vector Tag -> UPSelRep2 -> Vector a -> Vector a -> Vector a

Combine two vectors based on a selector.

• The data vectors must have enough elements to satisfy the selector, but this is not checked.

zipWithUP :: (Unbox a, Unbox b, Unbox c) => (a -> b -> c) -> Vector a -> Vector b -> Vector c

Apply a worker function to correponding elements of two arrays.

foldUP :: (Unbox a, DT a) => (a -> a -> a) -> a -> Vector a -> a

Undirected fold. Note that this function has more constraints on its parameters than the standard fold function from the Haskell Prelude.

• The worker function must be associative.
• The provided starting element must be neutral with respect to the worker. For example 0 is neutral wrt (+) and 1 is neutral wrt (*).

We need these constraints so that we can partition the fold across several threads. Each thread folds a chunk of the input vector, then we fold together all the results in the main thread.

fold1UP :: (DT a, Unbox a) => (a -> a -> a) -> Vector a -> a

Alias for foldl1UP

foldlUP :: (DT a, Unbox a) => (a -> a -> a) -> a -> Vector a -> a

Left fold over an array.

• If the vector is empty then this returns the provided neural element.
• The worker function must be associative.
• The provided starting element must be neutral with respect to the worker, see foldUP for discussion.

foldl1UP :: (DT a, Unbox a) => (a -> a -> a) -> Vector a -> a

Left fold over an array, using the first element of the vector as the neural element.

• If the vector contains no elements then you'll get a bounds-check error.
• The worker function must be associative.
• The provided starting element must be neutral with respect to the worker, see foldUP for discussion.

scanUP :: (DT a, Unbox a) => (a -> a -> a) -> a -> Vector a -> Vector a

Prefix scan. Similar to fold, but produce an array of the intermediate states.

• The worker function must be associative.
• The provided starting element must be neutral with respect to the worker, see foldUP for discussion.

Enum

enumFromToUP :: (Unbox a, Enum a) => a -> a -> Vector a

enumFromThenToUP :: (Unbox a, Enum a) => a -> a -> a -> Vector a

enumFromStepLenUP :: Int -> Int -> Int -> Vector Int

enumFromStepLenEachUP :: Int -> Vector Int -> Vector Int -> Vector Int -> Vector Int

Permute

bpermuteUP :: Unbox a => Vector a -> Vector Int -> Vector a

Backwards permutation.

updateUP :: forall a. Unbox a => Vector a -> Vector (Int, a) -> Vector a

Update elements in an array.

Segmented

replicateRSUP :: Unbox a => Int -> Vector a -> Vector a

Segmented replication. Each element in the vector is replicated the given number of times.

replicateRSUP 2 [1, 2, 3, 4, 5] = [1, 1, 2, 2, 3, 3, 4, 4, 5, 5]

appendSUP :: Unbox a => UPSegd -> UPSegd -> Vector a -> UPSegd -> Vector a -> Vector a

Segmented append.

foldRUP :: (Unbox a, Unbox b) => (b -> a -> b) -> b -> Int -> Vector a -> Vector b

Regular segmented fold.

sumRUP :: (Num e, Unbox e) => Int -> Vector e -> Vector e

Regular segmented sum.

Index and Extracts

indexsFromVector :: Unbox a => Vector a -> Vector Int -> Vector a

Lookup elements from a Vector.

TODO: make this parallel.

indexsFromVectorsUPVSegd :: (Unbox a, Unboxes a) => Vectors a -> UPVSegd -> Vector (Int, Int) -> Vector a

Lookup elements from some Vectors through a UPVSegd.

TODO: make this parallel.

extractsFromNestedUPSSegd :: Unbox a => UPSSegd -> Vector (Vector a) -> Vector a

Copy segments from a nested vectors and concatenate them into a new array.

extractsFromVectorsUPSSegd :: (Unbox a, Unboxes a) => UPSSegd -> Vectors a -> Vector a

TODO: make this parallel.

extractsFromVectorsUPVSegd :: (Unbox a, Unboxes a) => UPVSegd -> Vectors a -> Vector a

TODO: make this parallel.

Subarrays

dropUP :: Unbox e => Int -> Vector e -> Vector e

Drop a the element at the provided index from a vector.

Sums

andUP :: Vector Bool -> Bool

Compute the logical AND of all the elements in a array.

orUP :: Vector Bool -> Bool

Compute the logical OR of all the elements in a array.

allUP :: Unbox e => (e -> Bool) -> Vector e -> Bool

Check whether all the elements in a array meet the given predicate.

anyUP :: Unbox e => (e -> Bool) -> Vector e -> Bool

Check whether any of the elements in a array meet the given predicate.

sumUP :: (Unbox a, DT a, Num a) => Vector a -> a

Compute the sum all the elements of a array.

productUP :: (DT e, Num e, Unbox e) => Vector e -> e

Compute the product of all the elements of an array.

maximumUP :: (DT e, Ord e, Unbox e) => Vector e -> e

Determine the maximum element in an array.

maximumByUP :: (DT e, Unbox e) => (e -> e -> Ordering) -> Vector e -> e

Determine the maximum element in an array under the given ordering

maximumIndexByUP :: (DT e, Unbox e) => (e -> e -> Ordering) -> Vector e -> Int

Determine the index of the maximum element in an array under the given ordering