Mathematics
@stdlib/math-base-special-beta
Beta function.
@stdlib/constants-float64-fourth-pi
1/4 times π.
@stdlib/constants-float32-max
Maximum single-precision floating-point number.
@stdlib/math-base-special-gamma-delta-ratio
Compute the ratio of two gamma functions.
@stdlib/math-base-special-asin
Compute the arcsine of a double-precision floating-point number.
@stdlib/math-base-special-gamma-lanczos-sum
Calculate the Lanczos sum for the approximation of the gamma function.
@stdlib/math-base-special-betainc
Incomplete beta function.
@stdlib/math-base-special-binomcoef
Compute the binomial coefficient.
@stdlib/math-base-special-minabs
Return the minimum absolute value.
@stdlib/math-base-special-kernel-betainc
Incomplete beta function and its first derivative.
@stdlib/math-base-special-maxabs
Return the maximum absolute value.
@stdlib/math-base-special-gammaincinv
Inverse incomplete gamma function.
@stdlib/math-base-special-signum
Evaluate the signum function for a double-precision floating-point number.
@stdlib/math-base-assert-is-nonnegative-integer
Test if a finite double-precision floating-point number is a nonnegative integer.
@stdlib/constants-float64-sqrt-two
Square root of 2.
@stdlib/constants-float64-max-base10-exponent
The maximum base 10 exponent for a double-precision floating-point number.
@stdlib/constants-float64-min-base10-exponent-subnormal
The minimum base 10 exponent for a subnormal double-precision floating-point number.
@stdlib/constants-float64-min-base10-exponent
The minimum base 10 exponent for a normal double-precision floating-point number.
@stdlib/constants-float64-smallest-subnormal
Smallest positive double-precision floating-point number.
@stdlib/math-base-special-roundn
Round a double-precision floating-point number to the nearest multiple of 10^n.
@stdlib/math-base-special-acos
Compute the arccosine of a double-precision floating-point number.
@stdlib/math-base-special-kernel-betaincinv
Inverse incomplete beta function.
@stdlib/complex-imag
Return the imaginary component of a double-precision complex floating-point number.
@stdlib/complex-real
Return the real component of a double-precision complex floating-point number.
@stdlib/complex-imagf
Return the imaginary component of a single-precision complex floating-point number.
@stdlib/complex-realf
Return the real component of a single-precision complex floating-point number.
@jsonlang/math
JsonLang Extension for Mathematical Operations
@stdlib/math-base-special-betaln
Natural logarithm of the beta function.
@stdlib/math-base-special-betaincinv
Inverse incomplete beta function.
@stdlib/blas-base-gcopy
Copy values from x into y.
@stdlib/random-base-mt19937
A 32-bit Mersenne Twister pseudorandom number generator.
@stdlib/math-base-ops-umul
Perform C-like multiplication of two unsigned 32-bit integers.
@stdlib/math-base-special-binomcoefln
Compute the natural logarithm of the binomial coefficient.
@stdlib/stats-binomial-test
Exact test for the success probability in a Bernoulli experiment.
@stdlib/math-base-special-log1pmx
Evaluate ln(1+x) - x.
interval-operations
Utilities for performing mathematical set operations on intervals and arrays of intervals
node-red-contrib-calc
A Node-Red node to perform basic mathematical calculations
@stdlib/math-base-special-tan
Evaluate the tangent of a number.
@stdlib/math-base-special-kernel-tan
Compute the tangent of a double-precision floating-point number on [-π/4, π/4].
@stdlib/random-base-exponential
Exponentially distributed pseudorandom numbers.
@stdlib/constants-float64-min-base2-exponent
The minimum biased base 2 exponent for a normal double-precision floating-point number.
@stdlib/math-base-special-fmod
Modulus function.
@stdlib/random-base-minstd
A linear congruential pseudorandom number generator (LCG) based on Park and Miller.
@stdlib/random-base-minstd-shuffle
A linear congruential pseudorandom number generator (LCG) whose output is shuffled.
@stdlib/random-base-randu
Uniformly distributed pseudorandom numbers between 0 and 1.
@stdlib/random-base-improved-ziggurat
Normally distributed pseudorandom numbers using the improved Ziggurat method.
@stdlib/math-base-assert-is-negative-integer
Test if a finite double-precision floating-point number is a negative integer.