Birthday problem (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Birthday problem" in English language version.

refsWebsite

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8doi.org

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2archive.org

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2jstor.org

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2semanticscholar.org

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1puzzlemuseum.com

low place

1berkeley.edu

580^th place

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1worldcat.org

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1arxiv.org

69^th place

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1springer.com

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1oeis.org

742^nd place

538^th place

1might.net

low place

1bbc.co.uk

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1nih.gov

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archive.org

H.S.M. Coxeter, "Mathematical Recreations and Essays, 11th edition", 1940, p 45, as reported in I. J. Good, Probability and the weighing of evidence, 1950, p. 38
Steele, J. Michael (2004). The Cauchy‑Schwarz Master Class. Cambridge: Cambridge University Press. pp. 206, 277. ISBN 9780521546775.

arxiv.org

Jim Gray, Catharine van Ingen. Empirical Measurements of Disk Failure Rates and Error Rates

bbc.co.uk

Fletcher, James (16 June 2014). "The birthday paradox at the World Cup". bbc.com. BBC. Retrieved 27 August 2015.

berkeley.edu

http.cs.berkeley.edu

Mathis, Frank H. (June 1991). "A Generalized Birthday Problem". SIAM Review. 33 (2): 265–270. doi:10.1137/1033051. ISSN 0036-1445. JSTOR 2031144. OCLC 37699182.

doi.org

(Bloom 1973) Bloom, D. (1973). "A Birthday Problem". American Mathematical Monthly. 80 (10): 1141–1142. doi:10.2307/2318556. JSTOR 2318556.
Mario Cortina Borja; John Haigh (September 2007). "The Birthday Problem". Significance. 4 (3). Royal Statistical Society: 124–127. doi:10.1111/j.1740-9713.2007.00246.x.
Mathis, Frank H. (June 1991). "A Generalized Birthday Problem". SIAM Review. 33 (2): 265–270. doi:10.1137/1033051. ISSN 0036-1445. JSTOR 2031144. OCLC 37699182.
Suzuki, K.; Tonien, D.; et al. (2006). "Birthday Paradox for Multi-collisions". In Rhee M.S., Lee B. (ed.). Lecture Notes in Computer Science, vol 4296. Berlin: Springer. doi:10.1007/11927587_5. Information Security and Cryptology – ICISC 2006.
Flajolet, P.; Grabner, P. J.; Kirschenhofer, P.; Prodinger, H. (1995). "On Ramanujan's Q-Function". Journal of Computational and Applied Mathematics. 58: 103–116. doi:10.1016/0377-0427(93)E0258-N.
Voracek, M.; Tran, U. S.; Formann, A. K. (2008). "Birthday and birthmate problems: Misconceptions of probability among psychology undergraduates and casino visitors and personnel". Perceptual and Motor Skills. 106 (1): 91–103. doi:10.2466/pms.106.1.91-103. PMID 18459359. S2CID 22046399.
Borgs, C.; Chayes, J.; Pittel, B. (2001). "Phase Transition and Finite Size Scaling in the Integer Partition Problem". Random Structures and Algorithms. 19 (3–4): 247–288. doi:10.1002/rsa.10004. S2CID 6819493.

dx.doi.org

M. C. Wendl (2003) Collision Probability Between Sets of Random Variables, Statistics and Probability Letters 64(3), 249–254.

jstor.org

(Bloom 1973) Bloom, D. (1973). "A Birthday Problem". American Mathematical Monthly. 80 (10): 1141–1142. doi:10.2307/2318556. JSTOR 2318556.
Mathis, Frank H. (June 1991). "A Generalized Birthday Problem". SIAM Review. 33 (2): 265–270. doi:10.1137/1033051. ISSN 0036-1445. JSTOR 2031144. OCLC 37699182.

might.net

matt.might.net

Might, Matt. "Collision hash collisions with the birthday paradox". Matt Might's blog. Retrieved 17 July 2015.

nih.gov

pubmed.ncbi.nlm.nih.gov

Voracek, M.; Tran, U. S.; Formann, A. K. (2008). "Birthday and birthmate problems: Misconceptions of probability among psychology undergraduates and casino visitors and personnel". Perceptual and Motor Skills. 106 (1): 91–103. doi:10.2466/pms.106.1.91-103. PMID 18459359. S2CID 22046399.

oeis.org

"Minimal number of people to give a 50% probability of having at least n coincident birthdays in one year". The On-line Encyclopedia of Integer Sequences. OEIS. Retrieved 17 February 2020.

puzzlemuseum.com

David Singmaster, Sources in Recreational Mathematics: An Annotated Bibliography, Eighth Preliminary Edition, 2004, section 8.B

semanticscholar.org

api.semanticscholar.org

Voracek, M.; Tran, U. S.; Formann, A. K. (2008). "Birthday and birthmate problems: Misconceptions of probability among psychology undergraduates and casino visitors and personnel". Perceptual and Motor Skills. 106 (1): 91–103. doi:10.2466/pms.106.1.91-103. PMID 18459359. S2CID 22046399.
Borgs, C.; Chayes, J.; Pittel, B. (2001). "Phase Transition and Finite Size Scaling in the Integer Partition Problem". Random Structures and Algorithms. 19 (3–4): 247–288. doi:10.1002/rsa.10004. S2CID 6819493.

springer.com

link.springer.com

D. Brink, A (probably) exact solution to the Birthday Problem, Ramanujan Journal, 2012, [1].

worldcat.org

search.worldcat.org

Mathis, Frank H. (June 1991). "A Generalized Birthday Problem". SIAM Review. 33 (2): 265–270. doi:10.1137/1033051. ISSN 0036-1445. JSTOR 2031144. OCLC 37699182.