Category:Reciprocal times Derivative of Gamma Function
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This category contains pages concerning Reciprocal times Derivative of Gamma Function:
Let $z \in \C \setminus \Z_{\le 0}$.
Then:
- $\ds \dfrac {\map {\Gamma'} z} {\map \Gamma z} = -\gamma + \sum_{n \mathop = 1}^\infty \paren {\frac 1 n - \frac 1 {z + n - 1} }$
where:
- $\map \Gamma z$ denotes the Gamma function
- $\map {\Gamma'} z$ denotes the derivative of the Gamma function
- $\gamma$ denotes the Euler-Mascheroni constant.
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Pages in category "Reciprocal times Derivative of Gamma Function"
The following 6 pages are in this category, out of 6 total.