Created
December 6, 2012 22:55
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Infinite lists and parallelism in Haskell
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module Main where | |
import qualified Data.List as L | |
import qualified System.Random as R | |
import qualified Data.Numbers.Primes as P | |
import Control.Parallel.Strategies (NFData, ($||)) | |
import qualified Control.Parallel.Strategies as S | |
import qualified Criterion.Main as C | |
randoms :: IO [Int] | |
randoms = (L.nub . R.randoms) `fmap` R.getStdGen | |
primes :: [Int] | |
primes = P.primes | |
primeFactors :: Int -> [Int] | |
primeFactors = P.primeFactors | |
prefixReduce :: (a -> b -> b) -> b -> [a] -> b | |
prefixReduce = foldr | |
parMap :: (NFData b) => (a -> b) -> [a] -> [b] | |
-- parMap = S.parMap S.rdeepseq | |
parMap f = S.withStrategy (S.parBuffer bufferAmount S.rdeepseq) . map f | |
parFilter :: (NFData a) => (a -> Bool) -> [a] -> [a] | |
parFilter p = S.withStrategy (S.parBuffer bufferAmount S.rdeepseq) . filter p | |
parFoldrN :: (NFData b) => Int -> (a -> b -> b) -> b -> [a] -> b | |
parFoldrN n f z [] = S.withStrategy S.rdeepseq z | |
parFoldrN n f z xs = | |
((\acc -> parFoldrN n f acc rest) $|| S.rdeepseq) (foldr f z buffer) | |
where (buffer, rest) = L.splitAt n xs | |
parFoldr :: (NFData b) => (a -> b -> b) -> b -> [a] -> b | |
parFoldr f z [] = S.withStrategy S.rdeepseq z | |
parFoldr f z (x : xs) = (f x $|| S.rdeepseq) (parFoldr f z xs) | |
parPrefixReduce :: (NFData b) => (a -> b -> b) -> b -> [a] -> b | |
parPrefixReduce = parFoldr | |
parPrefixReduceN :: (NFData b) => Int -> (a -> b -> b) -> b -> [a] -> b | |
parPrefixReduceN = parFoldrN | |
bufferAmount :: Int | |
bufferAmount = 10 | |
takeAmount :: Int | |
takeAmount = 1000000 | |
expensive :: Int -> Int | |
expensive = maximum . primeFactors . (+1) | |
main :: IO () | |
main = C.defaultMain $ | |
C.bench "take randoms" (take takeAmount `fmap` randoms) : | |
C.bench "take primes" (C.nf (take takeAmount) primes) : | |
C.bench "take prime factors" (C.nf (take takeAmount . primeFactors) 9223372036854775) : | |
C.bench "map randoms" ((take takeAmount . map expensive) `fmap` randoms) : | |
C.bench "parMap randoms" ((take takeAmount . parMap expensive) `fmap` randoms) : | |
C.bench "filter randoms" ((take takeAmount . filter (odd . expensive)) `fmap` randoms) : | |
C.bench "parFilter randoms" ((take takeAmount . parFilter (odd . expensive)) `fmap` randoms) : | |
C.bench "prefixReduce randoms" ((prefixReduce (\x y -> expensive (x + y)) 0 . take takeAmount) `fmap` randoms) : | |
C.bench "parPrefixReduce randoms" ((parPrefixReduce (\x y -> expensive (x + y)) 0 . take takeAmount) `fmap` randoms) : | |
C.bench "map primes" (C.nf (take takeAmount . map expensive) primes) : | |
C.bench "parMap primes" (C.nf (take takeAmount . parMap expensive) primes) : | |
C.bench "filter primes" (C.nf (take takeAmount . filter (odd . expensive)) primes) : | |
C.bench "parFilter primes" (C.nf (take takeAmount . parFilter (odd . expensive)) primes) : | |
C.bench "prefixReduce primes" (C.nf (prefixReduce (\x y -> expensive (x + y)) 0 . take takeAmount) primes) : | |
C.bench "parPrefixReduce primes" (C.nf (parPrefixReduceN bufferAmount (\x y -> expensive (x + y)) 0 . take takeAmount) primes) : | |
[] |
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