# Talk:Particular values of the Gamma function

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If "the gamma function on the imaginary unit ${\displaystyle i={\sqrt {-1}}}$ returns

${\displaystyle \Gamma (i)=(-1+i)!\approx -0.1549-0.4980i.}$"

then would the gamma function on i+1 =

${\displaystyle \Gamma (i+1)=(i)!\approx 0.4980-0.1549i.}$

? if so that seems worth mentioning, since i! is likely to be a number of general interest? (if my bad math is wrong, I'd be interested in the correct number. Best, -- Michael Scott Cuthbert (talk) 04:29, 24 August 2011 (UTC)

The general rational argument section says it covers all rational arguments, but the formulas only cover 1/p and not q/p. — Preceding unsigned comment added by 65.123.216.4 (talk) 22:27, 4 May 2012 (UTC)

## Article title: Gamma -> gamma

Should probably be Particular values of the gamma function, with gamma instead of Gamma, as it does not seem usual to capitalize "gamma function". Nat2 (talk) 17:11, 30 November 2016 (UTC)