Category:Examples of Use of Recurrence Relation for Polygamma Function
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This category contains examples of use of Recurrence Relation for Polygamma Function.
- $\map {\psi_n} {z + 1} = \map {\psi_n} z + \paren {-1}^n n! z^{-n - 1}$
where:
- $\psi_n$ denote the $n$th polygamma function
- $z \in \C \setminus \Z_{\le 0}$.
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