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== Further reading == * {{cite journal |author1=Borwein, Jonathan M. |author2=David M. Bradley |author3=Richard E. Crandall |title=Computational Strategies for the Riemann Zeta Function |journal=Journal of Computational and Applied Mathematics |date=2000 |volume=121 |issue=1–2 |pages=11 |doi=10.1016/s0377-0427(00)00336-8 |bibcode=2000JCoAM.121..247B |ref=none |doi-access=free }} Derives {{math|''γ''}} as sums over Riemann zeta functions. * {{cite book |last=Finch |first=Steven R. |date=2003 |title=Mathematical Constants|series= Encyclopedia of Mathematics and its Applications|volume=94|publisher=Cambridge University Press|location=Cambridge|isbn=0-521-81805-2|ref=none}} * {{cite journal |first1=I. |last1=Gerst |title=Some series for Euler's constant |date=1969 |journal=Amer. Math. Monthly |doi=10.2307/2316370 |volume=76 |issue=3 |pages=237–275 |jstor=2316370 |ref=none}} * {{cite journal |last=Glaisher |first=James Whitbread Lee |author-link=James Whitbread Lee Glaisher |date=1872 |title=On the history of Euler's constant |journal=Messenger of Mathematics |volume=1 |pages=25–30 |jfm=03.0130.01 |ref=none}} * {{cite web |last1=Gourdon|first1=Xavier|last2=Sebah|first2=P. |date=2002 |title=Collection of formulae for Euler's constant, {{math|''γ''}} |url=http://numbers.computation.free.fr/Constants/Gamma/gammaFormulas.html |ref=none}} * {{cite web |last1=Gourdon|first1=Xavier|last2=Sebah|first2=P. |date=2004 |title=The Euler constant: {{math|''γ''}} |url=http://numbers.computation.free.fr/Constants/Gamma/gamma.html |ref=none}} * Julian Havil (2003): ''GAMMA: Exploring Euler's Constant'', Princeton University Press, ISBN 978-0-69114133-6. * {{cite journal |first1=E. A. |last1= Karatsuba |title=Fast evaluation of transcendental functions |journal=Probl. Inf. Transm. |volume =27 |number=44 |pages=339–360 |date=1991 |ref=none}} * {{cite journal |last1=Karatsuba |first1=E.A. |date=2000 |title=On the computation of the Euler constant {{math|''γ''}} |journal=Journal of Numerical Algorithms |volume=24 |issue=1–2 |pages=83–97 |doi=10.1023/A:1019137125281 |s2cid=21545868 |ref=none}} * {{cite book |last=Knuth |first=Donald |author-link=Donald Knuth |date=1997 |title=[[The Art of Computer Programming|The Art of Computer Programming, Vol. 1]] |edition=3rd |publisher=Addison-Wesley |isbn=0-201-89683-4 |pages=75, 107, 114, 619–620 |ref=none}} * {{cite journal |first1=D. H. |last1=Lehmer |date=1975 |title=Euler constants for arithmetical progressions |journal=Acta Arith. |volume=27 |number=1 |pages=125–142 |url=http://matwbn.icm.edu.pl/ksiazki/aa/aa27/aa27121.pdf |doi=10.4064/aa-27-1-125-142 |ref=none|doi-access=free }} * {{cite journal |last1=Lerch |first1=M. |date=1897 |title=Expressions nouvelles de la constante d'Euler |journal=Sitzungsberichte der Königlich Böhmischen Gesellschaft der Wissenschaften |volume=42 |page=5 |ref=none}} * {{cite book |last=Mascheroni |first=Lorenzo |author-link=Lorenzo Mascheroni |date=1790 |title=Adnotationes ad calculum integralem Euleri, in quibus nonnulla problemata ab Eulero proposita resolvuntur |publisher=Galeati, Ticini |ref=none}} * {{cite journal |last1=Sondow |first1=Jonathan |date=2002 |title=A hypergeometric approach, via linear forms involving logarithms, to irrationality criteria for Euler's constant |arxiv=math.NT/0211075 |journal=Mathematica Slovaca |volume=59 |pages=307–314 |doi=10.2478/s12175-009-0127-2 |bibcode=2002math.....11075S |s2cid=16340929 |ref=none}} with an Appendix by [https://web.archive.org/web/20130523085959/http://wain.mi.ras.ru/zlobin/ Sergey Zlobin]
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