Palindromic number (English Wikipedia)

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

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3web.archive.org

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2rwgrayprojects.com

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1books.google.com

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ams.org

Cilleruelo, Javier; Luca, Florian; Baxter, Lewis (2016-02-19). "Every positive integer is a sum of three palindromes". Mathematics of Computation. arXiv:1602.06208. Archived from the original on 2021-02-12. Retrieved 2021-04-28. (arXiv preprint Archived 2019-02-08 at the Wayback Machine)

arxiv.org

Dvorakova, Lubomira; Kruml, Stanislav; Ryzak, David (16 Aug 2020). "Antipalindromic numbers". arXiv:2008.06864 [math.CO].
Cilleruelo, Javier; Luca, Florian; Baxter, Lewis (2016-02-19). "Every positive integer is a sum of three palindromes". Mathematics of Computation. arXiv:1602.06208. Archived from the original on 2021-02-12. Retrieved 2021-04-28. (arXiv preprint Archived 2019-02-08 at the Wayback Machine)

books.google.com

Murray S. Klamkin (1990), Problems in applied mathematics: selections from SIAM review, p. 520.

doi.org

Guy, Richard K. (1989). "Conway's RATS and other reversals". The American Mathematical Monthly. 96 (5): 425–428. doi:10.2307/2325149. JSTOR 2325149.

jstor.org

Guy, Richard K. (1989). "Conway's RATS and other reversals". The American Mathematical Monthly. 96 (5): 425–428. doi:10.2307/2325149. JSTOR 2325149.

oeis.org

(sequence A065379 in the OEIS) The next example is 19 digits - 900075181570009.
Sloane, N. J. A. (ed.). "Sequence A016038 (Strictly non-palindromic numbers)". The On-Line Encyclopedia of Integer Sequences. OEIS Foundation.

rwgrayprojects.com

R. Buckminster Fuller, with E. J. Applewhite, Synergetics: Explorations in the Geometry of thinking Archived 2016-02-27 at the Wayback Machine, Macmillan, 1982 ISBN 0-02-065320-4.
Fuller, pp. 773-774 Archived 2016-03-05 at the Wayback Machine

t5k.org

"The Prime Glossary: palindromic prime". PrimePages. Retrieved 11 July 2023.

web.archive.org

R. Buckminster Fuller, with E. J. Applewhite, Synergetics: Explorations in the Geometry of thinking Archived 2016-02-27 at the Wayback Machine, Macmillan, 1982 ISBN 0-02-065320-4.
Fuller, pp. 773-774 Archived 2016-03-05 at the Wayback Machine
Cilleruelo, Javier; Luca, Florian; Baxter, Lewis (2016-02-19). "Every positive integer is a sum of three palindromes". Mathematics of Computation. arXiv:1602.06208. Archived from the original on 2021-02-12. Retrieved 2021-04-28. (arXiv preprint Archived 2019-02-08 at the Wayback Machine)