stdlib-js/utils-noop

tap-producing test harness for node and browsers

Yet another JS code coverage tool that computes statement, line, function and branch coverage with module loader hooks to transparently add coverage when running tests. Supports all JS coverage use cases including unit tests, server side functional tests and browser tests. Built for scale

Minimal TAP output formatter.

Benchmark harness.

Test if a value is undefined.

Command-line interface.

Return an array of an object's own enumerable property names.

Create a factory function for generating pseudorandom values drawn from a binary PRNG.

Normally distributed pseudorandom numbers using the improved Ziggurat method.

Chi-square distributed pseudorandom numbers.

Gamma distributed pseudorandom numbers.

Uniformly distributed pseudorandom numbers.

Raised cosine distributed pseudorandom numbers.

Student's t-distributed pseudorandom numbers.

Normally distributed pseudorandom numbers using the Box-Muller transform.

Normally distributed pseudorandom numbers.

Create a factory function for generating pseudorandom values drawn from a unary PRNG.

Create a factory function for filling strided arrays with pseudorandom values drawn from a unary PRNG.

Beta distributed pseudorandom numbers.

Kumaraswamy's double bounded distributed pseudorandom numbers.

Bernoulli distributed pseudorandom numbers.

Chi distributed pseudorandom numbers.

Binomial distributed pseudorandom numbers.

Exponentially distributed pseudorandom numbers.

Discrete uniform distributed pseudorandom numbers.

F distributed pseudorandom numbers.

Poisson distributed random numbers.

Log-normally distributed pseudorandom numbers.

Weibull distributed pseudorandom numbers.

Inverse gamma distributed pseudorandom numbers.

Arcsine distributed pseudorandom numbers.

Geometric distributed pseudorandom numbers.

Laplace (double exponential) distributed pseudorandom numbers.

Beta prime distributed pseudorandom numbers.

Cauchy distributed pseudorandom numbers.

Rayleigh distributed pseudorandom numbers.

Fréchet distributed pseudorandom numbers.

Gumbel distributed pseudorandom numbers.

Hypergeometric distributed pseudorandom numbers.

Negative binomial distributed pseudorandom numbers.

Pareto (Type I) distributed pseudorandom numbers.