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@stdlib/random-base
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We believe in a future in which the web is a preferred environment for numerical computation. To help realize this future, we've built stdlib. stdlib is a standard library, with an emphasis on numerical and scientific computation, written in JavaScript (and C) for execution in browsers and in Node.js.
The library is fully decomposable, being architected in such a way that you can swap out and mix and match APIs and functionality to cater to your exact preferences and use cases.
When you use stdlib, you can be absolutely certain that you are using the most thorough, rigorous, well-written, studied, documented, tested, measured, and high-quality code out there.
To join us in bringing numerical computing to the web, get started by checking us out on GitHub, and please consider financially supporting stdlib. We greatly appreciate your continued support!
Base (i.e., lower-level) pseudorandom number generators (PRNGs).
npm install @stdlib/random-base
var random = require( '@stdlib/random-base' );
Namespace containing "base" (i.e., lower-level) pseudorandom number generators (PRNGs).
var ns = random;
// returns {...}
The namespace contains the following PRNGs:
arcsine( a, b ): arcsine distributed pseudorandom numbers.bernoulli( p ): Bernoulli distributed pseudorandom numbers.beta( alpha, beta ): beta distributed pseudorandom numbers.betaprime( alpha, beta ): beta prime distributed pseudorandom numbers.binomial( n, p ): binomial distributed pseudorandom numbers.boxMuller(): standard normally distributed pseudorandom numbers using the Box-Muller transform.cauchy( x0, gamma ): Cauchy distributed pseudorandom numbers.chi( k ): Chi distributed pseudorandom numbers.chisquare( k ): Chi-square distributed pseudorandom numbers.cosine( mu, s ): raised cosine distributed pseudorandom numbers.discreteUniform( a, b ): discrete uniform distributed pseudorandom numbers.erlang( k, lambda ): Erlang distributed pseudorandom numbers.exponential( lambda ): exponentially distributed pseudorandom numbers.f( d1, d2 ): F distributed pseudorandom numbers.frechet( alpha, s, m ): Fréchet distributed pseudorandom numbers.gamma( alpha, beta ): gamma distributed pseudorandom numbers.geometric( p ): geometric distributed pseudorandom numbers.gumbel( mu, beta ): Gumbel distributed pseudorandom numbers.hypergeometric( N, K, n ): hypergeometric distributed pseudorandom numbers.improvedZiggurat(): standard normally distributed pseudorandom numbers using the Improved Ziggurat method.invgamma( alpha, beta ): inverse gamma distributed pseudorandom numbers.kumaraswamy( a, b ): Kumaraswamy's double bounded distributed pseudorandom numbers.laplace( mu, b ): Laplace (double exponential) distributed pseudorandom numbers.levy( mu, c ): Lévy distributed pseudorandom numbers.logistic( mu, s ): logistic distributed pseudorandom numbers.lognormal( mu, sigma ): lognormal distributed pseudorandom numbers.minstdShuffle(): A linear congruential pseudorandom number generator (LCG) whose output is shuffled.minstd(): A linear congruential pseudorandom number generator (LCG) based on Park and Miller.mt19937(): A 32-bit Mersenne Twister pseudorandom number generator.negativeBinomial( r, p ): negative binomially distributed pseudorandom numbers.normal( mu, sigma ): normally distributed pseudorandom numbers.pareto1( alpha, beta ): Pareto (Type I) distributed pseudorandom numbers.poisson( lambda ): Poisson distributed pseudorandom numbers.randi(): pseudorandom numbers having integer values.randn(): standard normally distributed pseudorandom numbers.randu(): uniformly distributed pseudorandom numbers between 0 and 1.rayleigh( sigma ): Rayleigh distributed pseudorandom numbers.reviveBasePRNG( key, value ): revive a JSON-serialized pseudorandom number generator (PRNG).t( v ): Student's t-distributed pseudorandom numbers.triangular( a, b, c ): triangular distributed pseudorandom numbers.uniform( a, b ): uniformly distributed pseudorandom numbers.weibull( k, lambda ): Weibull distributed pseudorandom numbers.Attached to each PRNG are the following properties:
Additionally, attached to each PRNG is a .factory() method which supports creating a seeded PRNG and thus generating a reproducible sequence of pseudorandom numbers.
var rand;
var v;
var i;
// Generate pseudorandom values...
for ( i = 0; i < 100; i++ ) {
v = random.randu();
}
// Generate the same pseudorandom values...
rand = random.randu.factory({
'seed': random.randu.seed
});
for ( i = 0; i < 100; i++ ) {
v = rand();
}
For parameterized PRNGs, the .factory() method supports specifying parameters upon either PRNG creation or invocation. For example,
// Create a PRNG which requires providing parameters at each invocation:
var rand = random.normal.factory({
'seed': 12345
});
var r = rand( 1.0, 2.0 );
// returns <number>
// Create a PRNG with fixed parameters:
rand = random.normal.factory( 1.0, 2.0, {
'seed': 12345
});
r = rand();
// returns <number>
var objectKeys = require( '@stdlib/utils-keys' );
var random = require( '@stdlib/random-base' );
console.log( objectKeys( random ) );
This package is part of stdlib, a standard library for JavaScript and Node.js, with an emphasis on numerical and scientific computing. The library provides a collection of robust, high performance libraries for mathematics, statistics, streams, utilities, and more.
For more information on the project, filing bug reports and feature requests, and guidance on how to develop stdlib, see the main project repository.
See LICENSE.
Copyright © 2016-2024. The Stdlib Authors.
FAQs
Base pseudorandom number generators.
We found that @stdlib/random-base demonstrated a not healthy version release cadence and project activity because the last version was released a year ago. It has 4 open source maintainers collaborating on the project.
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