Scaling utilities.
Implementations of the Bessel functions, based on Numerical Recipes
The indicator function.
closeTo for Doubles.
The derivative of the log gamma function
An approximation to the error function
An approximation to the complementary error function: erfc(x) = 1 - erfc(x)
Inverse erfc
The imaginary error function for real argument x.
Inverse erf
regularized incomplete gamma function \int_0x \exp(-t)pow(t,a-1) dt / Gamma(a)
regularized incomplete gamma function \int_0x \exp(-t)pow(t,a-1) dt / Gamma(a)
Whether a number is even.
Whether a number is odd.
Evaluates the log of the generalized beta function.
Computes the log of the gamma function.
The indicator function in log space: 0.
Computes the polynomial P(x) with coefficients given in the passed in array.
Computes the polynomial P(x) with coefficients given in the passed in array. coefs(i) is the coef for the x_i term.
The sigmoid function: 1/(1 + exp(-x))
The sine cardinal (sinc) function, as defined by sinc(0)=1, sinc(n != 0)=sin(x)/x.
The pi-normalized sine cardinal (sinc) function, as defined by sinc(0)=1, sinc(n != 0)=sin(Pi*x)/(Pi*x).
The second derivative of the log gamma function
Contains several standard numerical functions as UFunc with MappingUFuncs,