Nombre e (Catalan Wikipedia)

Analysis of information sources in references of the Wikipedia article "Nombre e" in Catalan language version.

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5google.cat

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ams.org

Daniel Shanks and John W Wrench «Calculation of Pi to 100,000 Decimals». Mathematics of Computation, 16, 77, 1962, pàg. 76–99 (78). DOI: 10.2307/2003813. JSTOR: 2003813. «We have computed e on a 7090 to 100,265D by the obvious program»

archive.org

Howard Whitley Eves. An Introduction to the History of Mathematics. Holt, Rinehart & Winston, 1969. ISBN 978-0-03-029558-4.
Boyer, Carl; Merzbach, Uta. A History of Mathematics. 2a edició. Wiley, 199 1, p. 419.
Leonhard Euler, Introductio in Analysin Infinitorum (Lausanne, Switzerland: Marc Michel Bousquet & Co., 1748), volume 1, page 90.
Wozniak, Steve «The Impossible Dream: Computing e to 116,000 Places with a Personal Computer». BYTE, 6-1981, p. 392 [Consulta: 18 octubre 2013].

archive.today

Roger Cotes (1714) "Logometria," Philosophical Transactions of the Royal Society of London, 29 (338) : 5–45; see especially the bottom of page 10. From page 10: "Porro eadem ratio est inter 2,718281828459 &c et 1, … " (Furthermore, by the same means, the ratio is between 2.718281828459… and 1, … )

dartmouth.edu

math.dartmouth.edu

Euler, L. "De serie Lambertina Plurimisque eius insignibus proprietatibus." Acta Acad. Scient. Petropol. 2, 29–51, 1783. Reprinted in Euler, L. Opera Omnia, Series Prima, Vol. 6: Commentationes Algebraicae. Leipzig, Germany: Teubner, pp. 350–369, 1921. (facsimile)

doi.org

dx.doi.org

Daniel Shanks and John W Wrench «Calculation of Pi to 100,000 Decimals». Mathematics of Computation, 16, 77, 1962, pàg. 76–99 (78). DOI: 10.2307/2003813. JSTOR: 2003813. «We have computed e on a 7090 to 100,265D by the obvious program»

enciclopedia.cat

«Nombre e». Gran Enciclopèdia Catalana. Barcelona: Grup Enciclopèdia Catalana.

free.fr

numbers.computation.free.fr

Sebah, P. and Gourdon, X.; The constant $e$ and its computation
Gourdon, X.; Reported large computations with PiFast

google.be

books.google.be

Wilson, Robinn. Euler's Pioneering Equation: The most beautiful theorem in mathematics. illustrated. Oxford University Press, 2018, p. (preface). ISBN 9780192514059.
Posamentier, Alfred S.; Lehmann, Ingmar. Pi: A Biography of the World's Most Mysterious Number. illustrated. Prometheus Books, 2004, p. 68. ISBN 9781591022008.

google.cat

books.google.cat

Swokowski, Earl William. Calculus with Analytic Geometry. illustrated. Taylor & Francis, 1979, p. 370. ISBN 978-0-87150-268-1. Extract of page 370
II (Héritiers), Johann Grosse; II (Leipzig), Johann Friedrich Gleditsch; Mencke, Otto; Mencke, Johann Burkhard. Acta eruditorum: anno ... publicata (en llatí). prostant apud Joh. Grossium ... & J. F. Gleditschium, 1690.
William Shanks, Contributions to Mathematics, ... (London, England: G. Bell, 1853), page 89.
William Shanks (1871) "On the numerical values of e, log_e 2, log_e 3, log_e 5, and log_e 10, also on the numerical value of M the modulus of the common system of logarithms, all to 205 decimals," Proceedings of the Royal Society of London, 20 : 27–29.
J. Marcus Boorman (October 1884) "Computation of the Naperian base," Mathematical Magazine, 1 (12) : 204–205.

ihes.fr

Kontsevich, Maxim Kontsevich. «Periods».

jstor.org

Daniel Shanks and John W Wrench «Calculation of Pi to 100,000 Decimals». Mathematics of Computation, 16, 77, 1962, pàg. 76–99 (78). DOI: 10.2307/2003813. JSTOR: 2003813. «We have computed e on a 7090 to 100,265D by the obvious program»

mathsisfun.com

«e - Euler's number». [Consulta: 10 agost 2020].

numberworld.org

Alexander Yee. «e».

st-and.ac.uk

www-history.mcs.st-and.ac.uk

; Robertson, E F«The number e». MacTutor History of Mathematics.

uni-goettingen.de

leibniz.uni-goettingen.de

Leibniz, Gottfried Wilhelm. «Sämliche Schriften Und Briefe» (en alemany), 2003.

vanilla47.com

Sandifer, Ed. «How Euler Did It: Who proved $e$ is Irrational?». MAA Online, 01-02-2006. Arxivat de l'original el 2014-02-23. [Consulta: 18 juny 2010].

web.archive.org

Sandifer, Ed. «How Euler Did It: Who proved $e$ is Irrational?». MAA Online, 01-02-2006. Arxivat de l'original el 2014-02-23. [Consulta: 18 juny 2010].

wolfram.com

mathworld.wolfram.com

Weisstein, Eric W. «e» (en anglès). mathworld. [Consulta: 10 agost 2020].