Basel problem (English Wikipedia)
Analysis of information sources in references of the Wikipedia article "Basel problem" in English language version.
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archim.org.uk
- Ransford, T J (Summer 1982), "An Elementary Proof of " (PDF), Eureka, 42 (1): 3–4
archive.org
- Havil, J. (2003), Gamma: Exploring Euler's Constant, Princeton, New Jersey: Princeton University Press, pp. 37–42 (Chapter 4), ISBN 0-691-09983-9
arxiv.org
books.google.com
- Aigner, Martin; Ziegler, Günter M. (2001), Proofs from THE BOOK (2nd ed.), Springer, p. 32, ISBN 9783662043158; this anecdote is missing from later editions of this book, which replace it with earlier history of the same proof.
doi.org
- Ayoub, Raymond (1974), "Euler and the zeta function", Amer. Math. Monthly, 81 (10): 1067–86, doi:10.2307/2319041, JSTOR 2319041
- van der Poorten, Alfred (1979), "A proof that Euler missed ... Apéry's proof of the irrationality of ζ(3)" (PDF), The Mathematical Intelligencer, 1 (4): 195–203, doi:10.1007/BF03028234, S2CID 121589323, archived from the original (PDF) on 2011-07-06
jstor.org
- Ayoub, Raymond (1974), "Euler and the zeta function", Amer. Math. Monthly, 81 (10): 1067–86, doi:10.2307/2319041, JSTOR 2319041
maa.org
- Ayoub, Raymond (1974), "Euler and the zeta function", Amer. Math. Monthly, 81 (10): 1067–86, doi:10.2307/2319041, JSTOR 2319041
mq.edu.au
maths.mq.edu.au
- van der Poorten, Alfred (1979), "A proof that Euler missed ... Apéry's proof of the irrationality of ζ(3)" (PDF), The Mathematical Intelligencer, 1 (4): 195–203, doi:10.1007/BF03028234, S2CID 121589323, archived from the original (PDF) on 2011-07-06
oeis.org
- Sloane, N. J. A. (ed.), "Sequence A013661", The On-Line Encyclopedia of Integer Sequences, OEIS Foundation
semanticscholar.org
api.semanticscholar.org
- van der Poorten, Alfred (1979), "A proof that Euler missed ... Apéry's proof of the irrationality of ζ(3)" (PDF), The Mathematical Intelligencer, 1 (4): 195–203, doi:10.1007/BF03028234, S2CID 121589323, archived from the original (PDF) on 2011-07-06
uwaterloo.ca
cs.uwaterloo.ca
- Cf., the formulae for generalized Stirling numbers proved in: Schmidt, M. D. (2018), "Combinatorial Identities for Generalized Stirling Numbers Expanding f-Factorial Functions and the f-Harmonic Numbers", J. Integer Seq., 21 (Article 18.2.7)
web.archive.org
- van der Poorten, Alfred (1979), "A proof that Euler missed ... Apéry's proof of the irrationality of ζ(3)" (PDF), The Mathematical Intelligencer, 1 (4): 195–203, doi:10.1007/BF03028234, S2CID 121589323, archived from the original (PDF) on 2011-07-06