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Date: 18-8-2018
2063
Date: 19-5-2018
1974
Date: 23-4-2019
1749
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If a function satisfies
1. is convex,
2. for all , and
3. ,
then is the gamma function . Therefore, by analytic continuation, is the only meromorphic function on satisfying the functional equation
with and which is logarithmically convex on the positive real axis.
REFERENCES:
Havil, J. Gamma: Exploring Euler's Constant. Princeton, NJ: Princeton University Press, pp. 56-57, 2003.
Krantz, S. G. "The Bohr-Mollerup Theorem." §13.1.10 in Handbook of Complex Variables. Boston, MA: Birkhäuser, p. 157, 1999.
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