Conjetura de Polignac (Spanish Wikipedia)

Analysis of information sources in references of the Wikipedia article "Conjetura de Polignac" in Spanish language version.

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2zentralblatt-math.org

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2michaelnielsen.org

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1hathitrust.org

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1books.google.com

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ams.org

Zhang, Yitang (2014). «Bounded gaps between primes». Annals of Mathematics 179 (3): 1121-1174. MR 3171761. Zbl 1290.11128. doi:10.4007/annals.2014.179.3.7.

books.google.com

Tattersall, J.J. (2005), Elementary number theory in nine chapters, Cambridge University Press, ISBN 978-0-521-85014-8 ., p. 112

doi.org

dx.doi.org

Zhang, Yitang (2014). «Bounded gaps between primes». Annals of Mathematics 179 (3): 1121-1174. MR 3171761. Zbl 1290.11128. doi:10.4007/annals.2014.179.3.7.

hathitrust.org

babel.hathitrust.org

de Polignac, A. (1849). «Recherches nouvelles sur les nombres premiers» [New research on prime numbers]. Comptes rendus (en francés) 29: 397-401. From p. 400: "1^er Théorème. Tout nombre pair est égal à la différence de deux nombres premiers consécutifs d'une infinité de manières … " (1st Theorem. Every even number is equal to the difference of two consecutive prime numbers in an infinite number of ways … )

michaelnielsen.org

«Bounded gaps between primes». Polymath. Consultado el 27 de marzo de 2014.
«Bounded gaps between primes». Polymath. Consultado el 21 de febrero de 2014.

phys.org

Klarreich, Erica (19 de mayo de 2013). «Unheralded Mathematician Bridges the Prime Gap». Simons Science News. Consultado el 21 de mayo de 2013.
Augereau, Benjamin (15 de enero de 2014). «An old mathematical puzzle soon to be unraveled?». Phys.org. Consultado el 10 de febrero de 2014.

zentralblatt-math.org

Zhang, Yitang (2014). «Bounded gaps between primes». Annals of Mathematics 179 (3): 1121-1174. MR 3171761. Zbl 1290.11128. doi:10.4007/annals.2014.179.3.7.
Bateman, Paul T.; Diamond, Harold G. (2004), Analytic Number Theory, World Scientific, p. 313, ISBN 981-256-080-7, Zbl 1074.11001 ..