Fermat number (English Wikipedia)

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

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ams.org

Björn, Anders; Riesel, Hans (1998). "Factors of generalized Fermat numbers". Mathematics of Computation. 67 (221): 441–446. doi:10.1090/S0025-5718-98-00891-6. ISSN 0025-5718.

archive.org

Gauss, Carl Friedrich (1966). Disquisitiones arithmeticae. New Haven and London: Yale University Press. pp. 458–460. Retrieved 25 January 2023.

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.

books.google.com

Krizek, Michal; Luca, Florian; Somer, Lawrence (14 March 2013). 17 Lectures on Fermat Numbers: From Number Theory to Geometry. Springer Science & Business Media. ISBN 9780387218502. Retrieved 7 April 2018 – via Google Books.

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.
Björn, Anders; Riesel, Hans (1998). "Factors of generalized Fermat numbers". Mathematics of Computation. 67 (221): 441–446. doi:10.1090/S0025-5718-98-00891-6. ISSN 0025-5718.

fermatquotient.com

"Generalized Fermat primes in odd bases". fermatquotient.com. Retrieved 7 April 2018.

fermatsearch.org

":: F E R M A T S E A R C H . O R G :: Home page". www.fermatsearch.org. Retrieved 7 April 2018.
"::FERMATSEARCH.ORG:: News". www.fermatsearch.org. Retrieved 7 April 2018.

ghostarchive.org

Sandifer, Ed. "How Euler Did it" (PDF). MAA Online. Mathematical Association of America. Archived (PDF) from the original on 2022-10-09. Retrieved 2020-06-13.

jeppesn.dk

Jeppe Stig Nielsen, "S(n) = n^n + 1".
"Generalized Fermat Primes". jeppesn.dk. Retrieved 7 April 2018.

maa.org

eulerarchive.maa.org

Sandifer, Ed. "How Euler Did it" (PDF). MAA Online. Mathematical Association of America. Archived (PDF) from the original on 2022-10-09. Retrieved 2020-06-13.

noprimeleftbehind.net

"Generalized Fermat primes for bases up to 1030". noprimeleftbehind.net. Retrieved 7 April 2018.

primenumbers.net

PRP Top Records, search for x^131072+y^131072, by Henri & Renaud Lifchitz.

prothsearch.com

Keller, Wilfrid (January 18, 2021), "Prime Factors of Fermat Numbers", ProthSearch.com, retrieved January 19, 2021
"Original GFN factors". www.prothsearch.com.

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.

springer.com

Křížek, Luca & Somer 2001, p. 38, Remark 4.15 Křížek, Michal; Luca, Florian & Somer, Lawrence (2001), 17 Lectures on Fermat Numbers: From Number Theory to Geometry, CMS books in mathematics, vol. 10, New York: Springer, ISBN 978-0-387-95332-8 - This book contains an extensive list of references.
Ribenboim 1996, p. 88. Ribenboim, Paulo (1996), The New Book of Prime Number Records (3rd ed.), New York: Springer, ISBN 978-0-387-94457-9

t5k.org

4×5^11786358 + 1

utm.edu

primes.utm.edu

Chris Caldwell, "Prime Links++: special forms" Archived 2013-12-24 at the Wayback Machine at The Prime Pages.
Caldwell, Chris K. "The Top Twenty: Generalized Fermat". The Prime Pages. Retrieved 5 October 2024.
1963736^1048576 + 1
1951734^1048576 + 1
1059094^1048576 + 1
919444^1048576 + 1

web.archive.org

Chris Caldwell, "Prime Links++: special forms" Archived 2013-12-24 at the Wayback Machine at The Prime Pages.

wolfram.com

mathworld.wolfram.com

Weisstein, Eric W. "Sierpiński Number of the First Kind". MathWorld.

worldcat.org

search.worldcat.org

Björn, Anders; Riesel, Hans (1998). "Factors of generalized Fermat numbers". Mathematics of Computation. 67 (221): 441–446. doi:10.1090/S0025-5718-98-00891-6. ISSN 0025-5718.
Schroeder, M. R. (2006). Number theory in science and communication: with applications in cryptography, physics, digital information, computing, and self-similarity. Springer series in information sciences (4th ed.). Berlin ; New York: Springer. p. 216. ISBN 978-3-540-26596-2. OCLC 61430240.

worldcat.org

Schroeder, M. R. (2006). Number theory in science and communication: with applications in cryptography, physics, digital information, computing, and self-similarity. Springer series in information sciences (4th ed.). Berlin ; New York: Springer. p. 216. ISBN 978-3-540-26596-2. OCLC 61430240.