2005•Encyclopedia of BiostatisticsRequires access

Pseudo‐Random Number Generator

C. D. Kemp

Open publisher page 4 citations

Abstract

Abstract One of the most frequently called functions on a scientific computer is the random number generator. Random numbers are required for many purposes. A major use is in simulation. Large quantities of random numbers are needed to generate the random samples from distributions (theoretical and/or empirical) that are the basis of any stochastic simulation. Another use for random numbers is the Monte Carlo evaluation of multivariate integrals. Ideally, what is required in a simulation is a stream of independently and uniformly distributed random variables taking values between 0 and 1 [i.e. a random sample from the uniform distribution on (0,1)]. At best this ideal can only be realized approximately.

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What this paper is about

Abstract One of the most frequently called functions on a scientific computer is the random number generator. Random numbers are required for many purposes. A major use is in simulation. Large quantities of random numbers are needed to generate the random samples from distributions (theoretical and/or empirical) that are the basis of any stochastic simulation. Another use for random numbers is the Monte Carlo evaluation of multivariate integrals. Ideally, what is required in a simulation is a stream of independently and uniformly distributed random variables taking values between 0 and 1 [i.e. a random sample from the uniform distribution on (0,1)]. At best this ideal can only be realized approximately.

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Available abstract

Abstract One of the most frequently called functions on a scientific computer is the random number generator. Random numbers are required for many purposes. A major use is in simulation. Large quantities of random numbers are needed to generate the random samples from distributions (theoretical and/or empirical) that are the basis of any stochastic simulation. Another use for random numbers is the Monte Carlo evaluation of multivariate integrals. Ideally, what is required in a simulation is a stream of independently and uniformly distributed random variables taking values between 0 and 1 [i.e. a random sample from the uniform distribution on (0,1)]. At best this ideal can only be realized approximately.

Key concepts: Convolution random number generator, Random number generation, Random variate, Stochastic simulation, Generator (circuit theory), Monte Carlo method, Random function, Multivariate random variable

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