Primo xemelgo (Galician Wikipedia)

Analysis of information sources in references of the Wikipedia article "Primo xemelgo" in Galician language version.

refsWebsite

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2^nd place

7^th place

451^st place

887^th place

69^th place

154^th place

1,379^th place

1,169^th place

5^th place

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1,923^rd place

low place

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8^th place

7,948^th place

low place

9^th place

33^rd place

1hathitrust.org

441^st place

975^th place

234^th place

113^th place

1polymathprojects.org

low place

low place

1michaelnielsen.org

low place

low place

1projecteuclid.org

3,707^th place

low place

low place

low place

742^nd place

low place

low place

low place

ams.org (Global: 451^st place; Galician: 887^th place)

Zhang, Yitang (2014). "Bounded gaps between primes". Annals of Mathematics 179 (3): 1121–1174. MR 3171761. doi:10.4007/annals.2014.179.3.7.
Goldston, Daniel Alan; Motohashi, Yoichi; Pintz, János; Yıldırım, Cem Yalçın (2006). "Small gaps between primes exist". Japan Academy. Proceedings. Series A. Mathematical Sciences 82 (4): 61–65. MR 2222213. arXiv:math.NT/0505300. doi:10.3792/pjaa.82.61.
Goldston, D.A.; Graham, S.W.; Pintz, J.; Yıldırım, C.Y. (2009). "Small gaps between primes or almost primes". Transactions of the American Mathematical Society 361 (10): 5285–5330. MR 2515812. arXiv:math.NT/0506067. doi:10.1090/S0002-9947-09-04788-6.
Maynard, James (2015). "Small gaps between primes". Annals of Mathematics. Second Series 181 (1): 383–413. MR 3272929. arXiv:1311.4600. doi:10.4007/annals.2015.181.1.7.
Polymath, D.H.J. (2014). "Variants of the Selberg sieve, and bounded intervals containing many primes". Research in the Mathematical Sciences 1. artc. 12, 83. MR 3373710. arXiv:1407.4897. doi:10.1186/s40687-014-0012-7.

archive.org (Global: 6^th place; Galician: 8^th place)

Zhang, Yitang (2014). "Bounded gaps between primes". Annals of Mathematics 179 (3): 1121–1174. MR 3171761. doi:10.4007/annals.2014.179.3.7.
Maynard, James (2015). "Small gaps between primes". Annals of Mathematics. Second Series 181 (1): 383–413. MR 3272929. arXiv:1311.4600. doi:10.4007/annals.2015.181.1.7.

arxiv.org (Global: 69^th place; Galician: 154^th place)

Goldston, Daniel Alan; Motohashi, Yoichi; Pintz, János; Yıldırım, Cem Yalçın (2006). "Small gaps between primes exist". Japan Academy. Proceedings. Series A. Mathematical Sciences 82 (4): 61–65. MR 2222213. arXiv:math.NT/0505300. doi:10.3792/pjaa.82.61.
Goldston, D.A.; Graham, S.W.; Pintz, J.; Yıldırım, C.Y. (2009). "Small gaps between primes or almost primes". Transactions of the American Mathematical Society 361 (10): 5285–5330. MR 2515812. arXiv:math.NT/0506067. doi:10.1090/S0002-9947-09-04788-6.
Maynard, James (2015). "Small gaps between primes". Annals of Mathematics. Second Series 181 (1): 383–413. MR 3272929. arXiv:1311.4600. doi:10.4007/annals.2015.181.1.7.
Polymath, D.H.J. (2014). "Variants of the Selberg sieve, and bounded intervals containing many primes". Research in the Mathematical Sciences 1. artc. 12, 83. MR 3373710. arXiv:1407.4897. doi:10.1186/s40687-014-0012-7.

doi.org (Global: 2^nd place; Galician: 7^th place)

dx.doi.org

McKee, Maggie (14 de maio de 2013). "First proof that infinitely many prime numbers come in pairs". Nature. ISSN 0028-0836. doi:10.1038/nature.2013.12989.
Zhang, Yitang (2014). "Bounded gaps between primes". Annals of Mathematics 179 (3): 1121–1174. MR 3171761. doi:10.4007/annals.2014.179.3.7.
Goldston, Daniel Alan; Motohashi, Yoichi; Pintz, János; Yıldırım, Cem Yalçın (2006). "Small gaps between primes exist". Japan Academy. Proceedings. Series A. Mathematical Sciences 82 (4): 61–65. MR 2222213. arXiv:math.NT/0505300. doi:10.3792/pjaa.82.61.
Goldston, D.A.; Graham, S.W.; Pintz, J.; Yıldırım, C.Y. (2009). "Small gaps between primes or almost primes". Transactions of the American Mathematical Society 361 (10): 5285–5330. MR 2515812. arXiv:math.NT/0506067. doi:10.1090/S0002-9947-09-04788-6.
Maynard, James (2015). "Small gaps between primes". Annals of Mathematics. Second Series 181 (1): 383–413. MR 3272929. arXiv:1311.4600. doi:10.4007/annals.2015.181.1.7.
Polymath, D.H.J. (2014). "Variants of the Selberg sieve, and bounded intervals containing many primes". Research in the Mathematical Sciences 1. artc. 12, 83. MR 3373710. arXiv:1407.4897. doi:10.1186/s40687-014-0012-7.

hathitrust.org (Global: 441^st place; Galician: 975^th place)

babel.hathitrust.org

de Polignac, A. (1849). "Recherches nouvelles sur les nombres premiers" [New research on prime numbers]. Comptes rendus 29: 397–401.

ias.edu (Global: 7,948^th place; Galician: low place)

Thomas, Kelly Devine (Summer 2014). "Yitang Zhang's spectacular mathematical journey". The Institute Letter (Princeton, NJ: Institute for Advanced Study) – vía ias.edu.

ieeta.pt (Global: low place; Galician: low place)

Oliveira e Silva, Tomás (7 April 2008). "Tables of values of $π (x)$ and of $π 2 (x)$ ". Aveiro University. Consultado o 7 de xaneiro de 2011.

michaelnielsen.org (Global: low place; Galician: low place)

"Bounded gaps between primes". Polymath (michaelnielsen.org). Consultado o 2014-03-27.

nature.com (Global: 234^th place; Galician: 113^th place)

McKee, Maggie (14 de maio de 2013). "First proof that infinitely many prime numbers come in pairs". Nature. ISSN 0028-0836. doi:10.1038/nature.2013.12989.

oeis.org (Global: 742^nd place; Galician: low place)

(secuencia A007508 na OEIS)

polymathprojects.org (Global: low place; Galician: low place)

Tao, Terence (4 June 2013). "Polymath proposal: Bounded gaps between primes".

primegrid.com (Global: low place; Galician: low place)

"World record twin primes found!". primegrid.com. 20 de setembro de 2016.

projecteuclid.org (Global: 3,707^th place; Galician: low place)

Goldston, Daniel Alan; Motohashi, Yoichi; Pintz, János; Yıldırım, Cem Yalçın (2006). "Small gaps between primes exist". Japan Academy. Proceedings. Series A. Mathematical Sciences 82 (4): 61–65. MR 2222213. arXiv:math.NT/0505300. doi:10.3792/pjaa.82.61.

utm.edu (Global: 1,379^th place; Galician: 1,169^th place)

primes.utm.edu

"The first 100,000 twin primes (only first member of pair)" (plain text). Lists. The Prime Pages (primes.utm.edu). Martin, TN: U.T. Martin.
Caldwell, Chris K. " 2996863034895 × 2^1290000 − 1 ". The Prime Database. Martin, TN: UT Martin.

worldcat.org (Global: 5^th place; Galician: 11^th place)

Brun, V. (1915). "Über das Goldbachsche Gesetz und die Anzahl der Primzahlpaare" [On Goldbach's rule and the number of prime number pairs]. Archiv for Mathematik og Naturvidenskab 34 (8): 3–19. ISSN 0365-4524. JFM 45.0330.16.
McKee, Maggie (14 de maio de 2013). "First proof that infinitely many prime numbers come in pairs". Nature. ISSN 0028-0836. doi:10.1038/nature.2013.12989.

youtube.com (Global: 9^th place; Galician: 33^rd place)

Tao, Terry, Ph.D. (presenter) (7 October 2014). "Small and large gaps between the primes" (video lecture). UCLA Department of Mathematics – vía YouTube.

zbmath.org (Global: 1,923^rd place; Galician: low place)

Brun, V. (1915). "Über das Goldbachsche Gesetz und die Anzahl der Primzahlpaare" [On Goldbach's rule and the number of prime number pairs]. Archiv for Mathematik og Naturvidenskab 34 (8): 3–19. ISSN 0365-4524. JFM 45.0330.16.
Bateman, Paul T.; Diamond, Harold G. (2004). Analytic Number Theory. World Scientific. pp. 313 and 334–335. ISBN 981-256-080-7. Zbl 1074.11001.