Número pseudoprimo de Fermat (Spanish Wikipedia)

Analysis of information sources in references of the Wikipedia article "Número pseudoprimo de Fermat" in Spanish language version.

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3doi.org

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2ams.org

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2dartmouth.edu

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1books.google.com

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1archive.org

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1numericana.com

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ams.org

Samuel S. Wagstaff Jr. (2013). The Joy of Factoring. Providence, RI: American Mathematical Society. ISBN 978-1-4704-1048-3.
Robert Baillie; Samuel S. Wagstaff Jr. (October 1980). «Lucas Pseudoprimes». Mathematics of Computation 35 (152): 1391-1417. MR 583518. doi:10.1090/S0025-5718-1980-0583518-6.

archive.org

Paulo Ribenboim (1996). The New Book of Prime Number Records. New York: Springer Science+Business Media. p. 108. ISBN 0-387-94457-5.

books.google.com

Desmedt, Yvo (2010). «Encryption Schemes». En Atallah, Mikhail J.; Blanton, Marina, eds. Algorithms and theory of computation handbook: Special topics and techniques. CRC Press. pp. 10-23. ISBN 978-1-58488-820-8.

dartmouth.edu

math.dartmouth.edu

Pomerance, Carl; Selfridge, John L.; Wagstaff, Samuel S. Jr. (July 1980). «The pseudoprimes to 25·10⁹». Mathematics of Computation 35 (151): 1003-1026. doi:10.1090/S0025-5718-1980-0572872-7.
Alford, W. R.; Granville, Andrew; Pomerance, Carl (1994). «There are Infinitely Many Carmichael Numbers». Annals of Mathematics 140 (3): 703-722. JSTOR 2118576. doi:10.2307/2118576.

doi.org

dx.doi.org

Pomerance, Carl; Selfridge, John L.; Wagstaff, Samuel S. Jr. (July 1980). «The pseudoprimes to 25·10⁹». Mathematics of Computation 35 (151): 1003-1026. doi:10.1090/S0025-5718-1980-0572872-7.
Alford, W. R.; Granville, Andrew; Pomerance, Carl (1994). «There are Infinitely Many Carmichael Numbers». Annals of Mathematics 140 (3): 703-722. JSTOR 2118576. doi:10.2307/2118576.
Robert Baillie; Samuel S. Wagstaff Jr. (October 1980). «Lucas Pseudoprimes». Mathematics of Computation 35 (152): 1391-1417. MR 583518. doi:10.1090/S0025-5718-1980-0583518-6.

free.fr

mpqs.free.fr

Robert Baillie; Samuel S. Wagstaff Jr. (October 1980). «Lucas Pseudoprimes». Mathematics of Computation 35 (152): 1391-1417. MR 583518. doi:10.1090/S0025-5718-1980-0583518-6.

jstor.org

Alford, W. R.; Granville, Andrew; Pomerance, Carl (1994). «There are Infinitely Many Carmichael Numbers». Annals of Mathematics 140 (3): 703-722. JSTOR 2118576. doi:10.2307/2118576.

numericana.com

Michon, Gerard. «Pseudo-primes, Weak Pseudoprimes, Strong Pseudoprimes, Primality - Numericana». www.numericana.com. Consultado el 21 de abril de 2018.

wikibooks.org

de.m.wikibooks.org

«Pseudoprimzahlen: Tabelle Pseudoprimzahlen (15 - 4999) – Wikibooks, Sammlung freier Lehr-, Sach- und Fachbücher». de.m.wikibooks.org. Consultado el 21 de abril de 2018.