Pronic number (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Pronic number" in English language version.

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5books.google.com

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1web.archive.org

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1davidmeyer.github.io

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ams.org (Global: 451^st place; English: 277^th place)

mathscinet.ams.org

Knorr, Wilbur Richard (1975), The evolution of the Euclidean elements, Dordrecht-Boston, Mass.: D. Reidel Publishing Co., pp. 144–150, ISBN 90-277-0509-7, MR 0472300.
McDaniel, Wayne L. (1998), "Pronic Lucas numbers" (PDF), Fibonacci Quarterly, 36 (1): 60–62, doi:10.1080/00150517.1998.12428962, MR 1605345, archived from the original (PDF) on 2017-07-05, retrieved 2011-05-21.
McDaniel, Wayne L. (1998), "Pronic Fibonacci numbers" (PDF), Fibonacci Quarterly, 36 (1): 56–59, doi:10.1080/00150517.1998.12428961, MR 1605341.

books.google.com (Global: 3^rd place; English: 3^rd place)

Knorr, Wilbur Richard (1975), The evolution of the Euclidean elements, Dordrecht-Boston, Mass.: D. Reidel Publishing Co., pp. 144–150, ISBN 90-277-0509-7, MR 0472300.
Ben-Menahem, Ari (2009), Historical Encyclopedia of Natural and Mathematical Sciences, Volume 1, Springer reference, Springer-Verlag, p. 161, ISBN 9783540688310.
Higgins, Peter Michael (2008), Number Story: From Counting to Cryptography, Copernicus Books, p. 9, ISBN 9781848000018.
Rummel, Rudolf J. (1988), Applied Factor Analysis, Northwestern University Press, p. 319, ISBN 9780810108240.
Frantz, Marc (2010), "The telescoping series in perspective", in Diefenderfer, Caren L.; Nelsen, Roger B. (eds.), The Calculus Collection: A Resource for AP and Beyond, Classroom Resource Materials, Mathematical Association of America, pp. 467–468, ISBN 9780883857618.

dal.ca (Global: 9,586^th place; English: 6,136^th place)

mathstat.dal.ca

McDaniel, Wayne L. (1998), "Pronic Lucas numbers" (PDF), Fibonacci Quarterly, 36 (1): 60–62, doi:10.1080/00150517.1998.12428962, MR 1605345, archived from the original (PDF) on 2017-07-05, retrieved 2011-05-21.

davidmeyer.github.io (Global: low place; English: low place)

This identity is a special case ( $r=1$ ) of the more general formula: $\sum _{k=0}^{r}(-1)^{k}{\binom {r}{k}}{\frac {1}{n+k}}={\frac {r!}{\prod _{j=0}^{r}(n+j)}}$ . See: Meyer, David. "A Useful Mathematical Trick, Telescoping Series, and the Infinite Sum of the Reciprocals of the Triangular Numbers" (PDF). David Meyer's GitHub. p. 1. Retrieved 2024-11-26.

doi.org (Global: 2^nd place; English: 2^nd place)

McDaniel, Wayne L. (1998), "Pronic Lucas numbers" (PDF), Fibonacci Quarterly, 36 (1): 60–62, doi:10.1080/00150517.1998.12428962, MR 1605345, archived from the original (PDF) on 2017-07-05, retrieved 2011-05-21.
McDaniel, Wayne L. (1998), "Pronic Fibonacci numbers" (PDF), Fibonacci Quarterly, 36 (1): 56–59, doi:10.1080/00150517.1998.12428961, MR 1605341.

math.ca (Global: low place; English: low place)

fq.math.ca

McDaniel, Wayne L. (1998), "Pronic Fibonacci numbers" (PDF), Fibonacci Quarterly, 36 (1): 56–59, doi:10.1080/00150517.1998.12428961, MR 1605341.

tufts.edu (Global: 155^th place; English: 138^th place)

perseus.tufts.edu

"Plutarch, De Iside et Osiride, section 42", www.perseus.tufts.edu, retrieved 16 April 2018

web.archive.org (Global: 1^st place; English: 1^st place)

McDaniel, Wayne L. (1998), "Pronic Lucas numbers" (PDF), Fibonacci Quarterly, 36 (1): 60–62, doi:10.1080/00150517.1998.12428962, MR 1605345, archived from the original (PDF) on 2017-07-05, retrieved 2011-05-21.