Difference between revisions of "Gamma recurrence relation"
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| − | * {{BookReference|A course of modern analysis|1920|Edmund Taylor Whittaker|author2=George Neville Watson|eds=Third edition|prev=Reciprocal gamma written as an infinite product|next=}}: $\S 12 \cdot 12$ | + | * {{BookReference|A course of modern analysis|1920|Edmund Taylor Whittaker|author2=George Neville Watson|eds=Third edition|prev=Reciprocal gamma written as an infinite product|next=findme}}: $\S 12 \cdot 12$ |
Revision as of 02:27, 12 June 2016
Theorem
The following formula holds: $$\Gamma(z+1) = z\Gamma(z),$$ where $\Gamma$ denotes the gamma function.
Proof
References
- 1920: Edmund Taylor Whittaker and George Neville Watson: A course of modern analysis ... (previous) ... (next): $\S 12 \cdot 12$
