kummers_m: Confluent hypergeometric function of the 1st kind
In cbaumbach/betapoisson: Beta-Poisson Mixture Distribution

The following differential equation is called Kummer's equation:

1	kummers_m(a, b, z)

`a, b`	complex parameters in Kummer's equation
`z`	complex number at which to evaluate Kummer's M function

z f"(z) + (a-z) f'(z) - b f(z) = 0

.

One of its two solutions is the confluent hypergeometric function of the first kind, also known as Kummer's M function.

Returns the natural logarithm of the real part of Kummer's M function with parameters a and b evaluated at z.

cbaumbach/betapoisson documentation built on May 13, 2019, 1:47 p.m.

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