Dimostrazione della irrazionalità di e (Italian Wikipedia)

Analysis of information sources in references of the Wikipedia article "Dimostrazione della irrazionalità di e" in Italian language version.

refsWebsite

Global rank Italian rank

2^nd place

7^th place

26^th place

118^th place

6^th place

8^th place

2,242^nd place

3,907^th place

2,333^rd place

2,569^th place

70^th place

130^th place

69^th place

235^th place

799^th place

22^nd place

archive.org

Henry Cohn, A short proof of the simple continued fraction expansion of e, in American Mathematical Monthly, vol. 113, n. 1, Mathematical Association of America, 2006, pp. 57-62, DOI:10.2307/27641837, JSTOR 27641837.
A. R. G. MacDivitt e Yukio Yanagisawa, An elementary proof that e is irrational, in The Mathematical Gazette, vol. 71, n. 457, London, Mathematical Association, 1987, p. 217, DOI:10.2307/3616765, JSTOR 3616765.

arxiv.org

A Short Proof of the Simple Continued Fraction Expansion of e

dartmouth.edu

math.dartmouth.edu

Leonhard Euler, De fractionibus continuis dissertatio [A dissertation on continued fractions] (PDF), in Commentarii academiae scientiarum Petropolitanae, vol. 9, 1744, pp. 98-137.

doi.org

dx.doi.org

Leonhard Euler, An essay on continued fractions, in Mathematical Systems Theory, vol. 18, 1985, pp. 295-398, DOI:10.1007/bf01699475.
Henry Cohn, A short proof of the simple continued fraction expansion of e, in American Mathematical Monthly, vol. 113, n. 1, Mathematical Association of America, 2006, pp. 57-62, DOI:10.2307/27641837, JSTOR 27641837.
A. R. G. MacDivitt e Yukio Yanagisawa, An elementary proof that e is irrational, in The Mathematical Gazette, vol. 71, n. 457, London, Mathematical Association, 1987, p. 217, DOI:10.2307/3616765, JSTOR 3616765.
L. L. Penesi, Elementary proof that e is irrational, in American Mathematical Monthly, vol. 60, n. 7, Mathematical Association of America, 1953, p. 474, DOI:10.2307/2308411, JSTOR 2308411.
Martin Aigner e Günter M. Ziegler, Proofs from THE BOOK, 4th, Berlin, New York, Springer-Verlag, 1998, pp. 27-36, DOI:10.1007/978-3-642-00856-6, ISBN 978-3-642-00855-9..

jstor.org

Henry Cohn, A short proof of the simple continued fraction expansion of e, in American Mathematical Monthly, vol. 113, n. 1, Mathematical Association of America, 2006, pp. 57-62, DOI:10.2307/27641837, JSTOR 27641837.
A. R. G. MacDivitt e Yukio Yanagisawa, An elementary proof that e is irrational, in The Mathematical Gazette, vol. 71, n. 457, London, Mathematical Association, 1987, p. 217, DOI:10.2307/3616765, JSTOR 3616765.
L. L. Penesi, Elementary proof that e is irrational, in American Mathematical Monthly, vol. 60, n. 7, Mathematical Association of America, 1953, p. 474, DOI:10.2307/2308411, JSTOR 2308411.

loc.gov

lccn.loc.gov

C. Edward Sandifer, Chapter 32: Who proved e is irrational?, in How Euler did it, Mathematical Association of America, 2007, pp. 185-190, ISBN 978-0-88385-563-8, LCCN 2007927658.

oadoi.org

L. L. Penesi, Elementary proof that e is irrational, in American Mathematical Monthly, vol. 60, n. 7, Mathematical Association of America, 1953, p. 474, DOI:10.2307/2308411, JSTOR 2308411.

osu.edu

kb.osu.edu

Leonhard Euler, An essay on continued fractions, in Mathematical Systems Theory, vol. 18, 1985, pp. 295-398, DOI:10.1007/bf01699475.