# how to compute gamma function ## People also ask

• ### How do you calculate gamma function if n is not an integer?

• But this formula is meaningless if n is not an integer. To extend the factorial to any real number x 0 (whether or not x is a whole number), the gamma function is defined as 螕 ( x) = Integral on the interval [0, 鈭?] of 鈭?0鈭?t x 鈭? e鈭抰 dt.

• ### What is a gamma function?

• Gamma Function is represented by 螕, the capital letter gamma from the Greek alphabet is a commonly used extension of the factorial function to complex numbers. Gamma function is only defined for all positive integers. What is a Gamma Function Calculator?

• ### What is the value of gamma in factorial?

• the Gamma function is equal to the factorial function with its argument shifted by 1. 螕 ( n) = ( n 鈭?1)! {\displaystyle \Gamma (n)= (n-1)!} Because the Gamma function extends the factorial function, it satisfies a recursion relation.

• ### What is the value of gamma (1/2)?

• 螕 ( 1 / 2) = 蟺. {\displaystyle \Gamma (1/2)= {\sqrt {\pi }}.} into the definition of the Gamma function, resulting in a Gaussian function . Below is a plot of the Gamma function along the real axis, showing the locations of the poles. This function grows faster than any exponential function.