Functions > Symbolic Functions > Beta, Hypergeom and Zeta
Beta, Hypergeom and Zeta
beta(x, y)—Returns the beta function, which is defined in terms of the gamma function Γ(x) as follows:
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hypergeom(n, d, x)—Returns the hypergeonometric function. The hypergeometric function of order p, q for vectors n and d is defined as follows:
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where (c)k is the rising factorial defined as:
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Zeta(s)—Returns the Riemann zeta function, which is defined as follows:
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Arguments
x is a real or complex scalar.
y is a real or complex scalar.
n is a column vector.
d is a column vector.
s is a real or complex scalar.
Additional Information
The beta, hypergeom, and Zeta functions can only be evaluated symbolically.
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