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      "description": "Pure Haskell implementation of SplitMix described in\n\nGuy L. Steele, Jr., Doug Lea, and Christine H. Flood. 2014. Fast splittable\npseudorandom number generators. In Proceedings of the 2014 ACM International\nConference on Object Oriented Programming Systems Languages & Applications\n(OOPSLA '14). ACM, New York, NY, USA, 453-472. DOI:\n<https://doi.org/10.1145/2660193.2660195>\n\nThe paper describes a new algorithm /SplitMix/ for /splittable/ pseudorandom\nnumber generator that is quite fast: 9 64 bit arithmetic/logical operations per\n64 bits generated.\n\n/SplitMix/ is tested with two standard statistical test suites (DieHarder and\nTestU01, this implementation only using the former) and it appears to be\nadequate for \"everyday\" use, such as Monte Carlo algorithms and randomized data\nstructures where speed is important.\n\nIn particular, it __should not be used for cryptographic or security\napplications__, because generated sequences of pseudorandom values are too\npredictable (the mixing functions are easily inverted, and two successive\noutputs suffice to reconstruct the internal state).",
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      "description": "This package provides basic pseudo-random number generation, including the\nability to split random number generators.\n\n== \"System.Random\": pure pseudo-random number interface\n\nIn pure code, use 'System.Random.uniform' and 'System.Random.uniformR' from\n\"System.Random\" to generate pseudo-random numbers with a pure pseudo-random\nnumber generator like 'System.Random.StdGen'.\n\nAs an example, here is how you can simulate rolls of a six-sided die using\n'System.Random.uniformR':\n\n>>> let roll = uniformR (1, 6) :: RandomGen g => g -> (Word, g) >>> let rolls =\nunfoldr (Just . roll) :: RandomGen g => g -> [Word] >>> let pureGen = mkStdGen\n42 >>> take 10 (rolls pureGen) :: [Word] [1,1,3,2,4,5,3,4,6,2]\n\nSee \"System.Random\" for more details.\n\n== \"System.Random.Stateful\": monadic pseudo-random number interface\n\nIn monadic code, use 'System.Random.Stateful.uniformM' and\n'System.Random.Stateful.uniformRM' from \"System.Random.Stateful\" to generate\npseudo-random numbers with a monadic pseudo-random number generator, or using a\nmonadic adapter.\n\nAs an example, here is how you can simulate rolls of a six-sided die using\n'System.Random.Stateful.uniformRM':\n\n>>> let rollM = uniformRM (1, 6) :: StatefulGen g m => g -> m Word >>> let\npureGen = mkStdGen 42 >>> runStateGen_ pureGen (replicateM 10 . rollM) ::\n[Word] [1,1,3,2,4,5,3,4,6,2]\n\nThe monadic adapter 'System.Random.Stateful.runStateGen_' is used here to lift\nthe pure pseudo-random number generator 'pureGen' into the\n'System.Random.Stateful.StatefulGen' context.\n\nThe monadic interface can also be used with existing monadic pseudo-random\nnumber generators. In this example, we use the one provided in the\n<https://hackage.haskell.org/package/mwc-random mwc-random> package:\n\n>>> import System.Random.MWC as MWC >>> let rollM = uniformRM (1, 6) ::\nStatefulGen g m => g -> m Word >>> monadicGen <- MWC.create >>> replicateM 10\n(rollM monadicGen) :: IO [Word] [2,3,6,6,4,4,3,1,5,4]\n\nSee \"System.Random.Stateful\" for more details.",
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