Editing Gamma function (section)

== Further reading ==
{{refbegin|30em}}
* {{cite book|editor1-first=Milton |editor1-last=Abramowitz |editor2-first=Irene A. |editor2-last=Stegun |title=Handbook of Mathematical Functions with Formulas, Graphs, and Mathematical Tables |location=New York |publisher=Dover |date=1972 |chapter-url=http://www.math.sfu.ca/~cbm/aands/page_253.htm |chapter=Chapter 6|title-link=Abramowitz and Stegun }}
* {{cite book|first1=G. E. |last1=Andrews |first2=R. |last2=Askey |author-link=Richard Askey |first3=R. |last3=Roy |title=Special Functions |publisher=Cambridge University Press |location=New York |date=1999 |isbn=978-0-521-78988-2 |chapter=Chapter 1 (Gamma and Beta functions)}}
* {{cite book|last=Artin |first=Emil |author-link=Emil Artin |contribution=The Gamma Function |editor-last=Rosen |editor-first=Michael |title=Exposition by Emil Artin: a selection |series=History of Mathematics |volume=30 |location=Providence, RI |publisher=American Mathematical Society |date=2006}}
* {{dlmf|authorlink=Richard Askey|first=R.|last= Askey|first2= R.|last2= Roy |id=5 |ref=none }}
* {{cite journal |last = Birkhoff |first = George D. |author-link = George David Birkhoff |title = Note on the gamma function |journal = Bull. Amer. Math. Soc. |year = 1913 |volume = 20 |number = 1 |pages = 1–10 |mr = 1559418 |doi = 10.1090/s0002-9904-1913-02429-7 |doi-access = free }}
* {{cite book|first=P. E. |last=Böhmer |title=Differenzengleichungen und bestimmte Integrale |trans-title=Differential Equations and Definite Integrals |publisher=Köhler Verlag |location=Leipzig |date=1939}}
* {{cite journal|first=Philip J. |last=Davis |title=Leonhard Euler's Integral: A Historical Profile of the Gamma Function |journal=[[American Mathematical Monthly]] |volume=66 |issue=10 |pages=849–869 |date=1959 |doi=10.2307/2309786|jstor=2309786 }}
* {{cite journal |last1=Post |first1=Emil |title=The Generalized Gamma Functions |journal=Annals of Mathematics |series=Second Series |date=1919 |volume=20 |issue=3 |pages=202–217 |doi=10.2307/1967871 |jstor=1967871 |url=https://www.jstor.org/stable/1967871 |access-date=5 March 2021}}
* {{cite book|last1 = Press |first1 = W. H. |last2 = Teukolsky |first2 = S. A. |last3 = Vetterling |first3 = W. T. |last4 = Flannery |first4 = B. P. |year = 2007 |title = Numerical Recipes: The Art of Scientific Computing |edition = 3rd |publisher = Cambridge University Press |location = New York |isbn = 978-0-521-88068-8 |chapter = Section 6.1. Gamma Function |chapter-url = http://apps.nrbook.com/empanel/index.html?pg=256 }}
* {{cite book|first=O. R. |last=Rocktäschel |title=Methoden zur Berechnung der Gammafunktion für komplexes Argument |trans-title=Methods for Calculating the Gamma Function for Complex Arguments |publisher=[[Technische Universität Dresden|Technical University of Dresden]] |location=Dresden |date=1922}}
* {{cite book|first=Nico M. |last=Temme |title=Special Functions: An Introduction to the Classical Functions of Mathematical Physics |publisher=John Wiley & Sons |location=New York |isbn=978-0-471-11313-3 |date=1996}}
* {{cite book|author-link1=E. T. Whittaker |first1=E. T. |last1=Whittaker |first2=G. N. |last2=Watson|author-link2=G. N. Watson |title=[[A Course of Modern Analysis]] |publisher=Cambridge University Press |date=1927 |isbn=978-0-521-58807-2}}
{{refend}}