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Stirling's approximation
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==Further reading== *{{citation |last1=Abramowitz |first1=M. |last2=Stegun |first2=I. |name-list-style=amp |title=Handbook of Mathematical Functions |year=2002 |title-link=Abramowitz and Stegun }} *{{citation |last1=Paris |first1=R. B. |last2=Kaminski |first2=D. |name-list-style=amp |title=Asymptotics and Mellin–Barnes Integrals |year=2001 |publisher=Cambridge University Press |location=New York |isbn=978-0-521-79001-7 |url-access=registration |url=https://archive.org/details/asymptoticsmelli0000pari }} *{{citation |last1=Whittaker |first1=E. T. |last2=Watson |first2=G. N. |name-list-style=amp |title=A Course in Modern Analysis |year=1996 |edition=4th |publisher=Cambridge University Press |location=New York |isbn=978-0-521-58807-2 }} *{{citation | last = Romik | first = Dan | doi = 10.2307/2589351 | issue = 6 | journal = [[The American Mathematical Monthly]] | mr = 1767064 | pages = 556–557 | title = Stirling's approximation for <math>n!</math>: the ultimate short proof? | volume = 107 | year = 2000| jstor = 2589351 }} *{{citation | last = Li | first = Yuan-Chuan | date = July 2006 | issue = 1 | journal = Real Analysis Exchange | mr = 2329236 | pages = 267–271 | title = A note on an identity of the gamma function and Stirling's formula | url = https://projecteuclid.org/euclid.rae/1184700051 | volume = 32}} <references group="note" /> {{Notelist}}
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