these r the definition the pics missing in above post
In mathematics, the Gamma function (represented by the capitalized Greek letter Γ) is an extension of the factorial function to real and complex numbers. For a complex number z with positive real part the Gamma function is defined by
This definition can be extended to the rest of the complex plane, excepting the non-positive integers.
If n is a positive integer, then
showing the connection to the factorial function. The Gamma function generalizes the factorial function for non-integer and complex values of n.
The Gamma function is a component in various probability-distribution functions, and as such it is applicable in the fields of probability and statistics, as well as combinatorics.
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4 Answers
WHAT IS RIEMANN zeta fn ?
i would like to see some its appplications ?