65,537 (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "65,537" in English language version.

refsWebsite

Global rank English rank

2web.archive.org

1^st place

1^st place

69^th place

59^th place

2^nd place

2^nd place

1semanticscholar.org

11^th place

8^th place

6^th place

6^th place

5,318^th place

low place

low place

low place

1stackexchange.com

1,983^rd place

1,330^th place

1worldofspectrum.org

8,634^th place

5,821^st place

archive.org

Conway, J. H.; Guy, R. K. (1996). The Book of Numbers. New York: Springer-Verlag. p. 139. ISBN 0-387-97993-X.

arxiv.org

Boklan, Kent D.; Conway, John H. (2017). "Expect at most one billionth of a new Fermat Prime!". The Mathematical Intelligencer. 39 (1): 3–5. arXiv:1605.01371. doi:10.1007/s00283-016-9644-3. S2CID 119165671.

coocan.jp

mada.la.coocan.jp

"Sequences by difficulty of search". Archived from the original on 2014-07-14. Retrieved 2014-06-14.

doi.org

Boklan, Kent D.; Conway, John H. (2017). "Expect at most one billionth of a new Fermat Prime!". The Mathematical Intelligencer. 39 (1): 3–5. arXiv:1605.01371. doi:10.1007/s00283-016-9644-3. S2CID 119165671.

openssl.org

"genrsa(1)". OpenSSL Project. Archived from the original on 2017-03-13. Retrieved 2017-05-24. -F4|-3 [..] the public exponent to use, either 65537 or 3. The default is 65537.

semanticscholar.org

api.semanticscholar.org

Boklan, Kent D.; Conway, John H. (2017). "Expect at most one billionth of a new Fermat Prime!". The Mathematical Intelligencer. 39 (1): 3–5. arXiv:1605.01371. doi:10.1007/s00283-016-9644-3. S2CID 119165671.

stackexchange.com

crypto.stackexchange.com

"RSA with small exponents?".

web.archive.org

"Sequences by difficulty of search". Archived from the original on 2014-07-14. Retrieved 2014-06-14.
"genrsa(1)". OpenSSL Project. Archived from the original on 2017-03-13. Retrieved 2017-05-24. -F4|-3 [..] the public exponent to use, either 65537 or 3. The default is 65537.

worldofspectrum.org

Vickers, Steve (1983). "Chapter 11. Random numbers". Sinclair ZX Spectrum Basic Programming (2nd ed.). Sinclair Research Ltd. pp. 73–75. Retrieved 2022-05-26. The ZX Spectrum uses p=65537 and a=75, and stores some bi-1 in memory.