Generalized continued fraction (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Generalized continued fraction" in English language version.

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Cusick & Flahive 1989. Cusick, Thomas W.; Flahive, Mary E. (1989). The Markoff and Lagrange Spectra. American Mathematical Society. pp. 89. ISBN 0-8218-1531-8.
Jones & Thron 1980, p. 20. Jones, William B.; Thron, W.J. (1980). Continued fractions. Analytic theory and applications. Encyclopedia of Mathematics and its Applications. Vol. 11. Reading, MA: Addison-Wesley. ISBN 0-201-13510-8. Zbl 0445.30003. (Covers both analytic theory and history.)
Beckmann 1971. Beckmann, Petr (1971). A History of Pi. St. Martin's Press, Inc. pp. 131–133, 140–143. ISBN 0-88029-418-3.

cas.cz

cs.cas.cz

Porubský 2008. Porubský, Štefan (2008). "Basic definitions for continued fractions". Interactive Information Portal for Algorithmic Mathematics. Prague, Czech Republic: Institute of Computer Science of the Czech Academy of Sciences. Retrieved 2 May 2022.

claymath.org

Euclid (2008) - The Euclidean algorithm generates a continued fraction as a by-product. Euclid (2008) [300 BC]. "Elements". Clay Mathematics Institute.

doi.org

Borwein, Crandall & Fee 2004, p. 278, 280. Borwein, Jonathan Michael; Crandall, Richard E.; Fee, Greg (2004). "On the Ramanujan AGM Fraction, I: The Real-Parameter Case". Experimental Mathematics. 13 (3): 275–285. doi:10.1080/10586458.2004.10504540. S2CID 17758274.

jstor.org

Havil 2012, pp. 104–105. Havil, Julian (2012). The Irrationals: A Story of the Numbers You Can't Count On. Princeton University Press. p. 280. ISBN 978-0691143422. JSTOR j.ctt7smdw.

pacific.edu

scholarlycommons.pacific.edu

Euler 1748, Chapter 18. Euler, Leonhard (1748). "E101 – Introductio in analysin infinitorum, volume 1". The Euler Archive. Retrieved 2 May 2022.

projecteuclid.org

Borwein, Crandall & Fee 2004, p. 278, 280. Borwein, Jonathan Michael; Crandall, Richard E.; Fee, Greg (2004). "On the Ramanujan AGM Fraction, I: The Real-Parameter Case". Experimental Mathematics. 13 (3): 275–285. doi:10.1080/10586458.2004.10504540. S2CID 17758274.

semanticscholar.org

api.semanticscholar.org

Borwein, Crandall & Fee 2004, p. 278, 280. Borwein, Jonathan Michael; Crandall, Richard E.; Fee, Greg (2004). "On the Ramanujan AGM Fraction, I: The Real-Parameter Case". Experimental Mathematics. 13 (3): 275–285. doi:10.1080/10586458.2004.10504540. S2CID 17758274.

sns.it

mathematica.sns.it

Cataldi 1613. Cataldi, Pietro Antonio (1613). Trattato del modo brevissimo di trovar la radice quadra delli numeri [A treatise on a quick way to find square roots of numbers].

stackexchange.com

math.stackexchange.com

An alternative way to calculate log(x)

zbmath.org

Jones & Thron 1980, p. 20. Jones, William B.; Thron, W.J. (1980). Continued fractions. Analytic theory and applications. Encyclopedia of Mathematics and its Applications. Vol. 11. Reading, MA: Addison-Wesley. ISBN 0-201-13510-8. Zbl 0445.30003. (Covers both analytic theory and history.)