Doğum günü problemi (Turkish Wikipedia)

Analysis of information sources in references of the Wikipedia article "Doğum günü problemi" in Turkish language version.

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arxiv.org

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

berkeley.edu

http.cs.berkeley.edu

Mathis, Frank H. (Haziran 1991). "A Generalized Birthday Problem". SIAM Review. 33 (2). ss. 265-270. doi:10.1137/1033051. ISSN 0036-1445. JSTOR 2031144. OCLC 37699182. ^{[ölü/kırık bağlantı]}

books.google.com

J. Michael Steele (2004). The Cauchy‑Schwarz Master Class (İngilizce). Cambridge: Cambridge University Press. ss. 206, 277. ISBN 9780521546775. 16 Mayıs 2013 tarihinde kaynağından arşivlendi.

doi.org

Mario Cortina Borja; John Haigh (September 2007). "The Birthday Problem". Significance. Royal Statistical Society. 4 (3): 124-127. doi:10.1111/j.1740-9713.2007.00246.x .
Mathis, Frank H. (Haziran 1991). "A Generalized Birthday Problem". SIAM Review. 33 (2). ss. 265-270. doi:10.1137/1033051. ISSN 0036-1445. JSTOR 2031144. OCLC 37699182. ^{[ölü/kırık bağlantı]}
Suzuki, K.; Tonien, D. (2006). "Birthday Paradox for Multi-collisions". 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.

dx.doi.org

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

jstor.org

Mathis, Frank H. (Haziran 1991). "A Generalized Birthday Problem". SIAM Review. 33 (2). ss. 265-270. doi:10.1137/1033051. ISSN 0036-1445. JSTOR 2031144. OCLC 37699182. ^{[ölü/kırık bağlantı]}

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. 1 Eylül 2011 tarihinde kaynağından arşivlendi. Erişim tarihi: 17 Şubat 2020.

panix.com

In reality, birthdays are not evenly distributed throughout the year; there are more births per day in some seasons than in others, but for the purposes of this problem the distribution is treated as uniform. In particular, many children are born in the summer, especially the months of August and September (for the northern hemisphere) [1], and in the U.S. it has been noted that many children are conceived around the holidays of Christmas and New Year's Day.^[1] Also, because hospitals rarely schedule caesarian sections and induced labor on the weekend, more people are born between Tuesday and Friday than on weekends;^[1] where many of the people share a birth year (e.g. a class in a school), this creates a tendency toward particular dates. In Sweden 9.3% of the population is born in March and 7.3% in November when a uniform distribution would give 8.3% Swedish statistics board. See also:
- Murphy, Ron. "An Analysis of the Distribution of Birthdays in a Calendar Year". 26 Mayıs 2001 tarihinde kaynağından arşivlendi. Erişim tarihi: 27 Aralık 2011.

scb.se

In reality, birthdays are not evenly distributed throughout the year; there are more births per day in some seasons than in others, but for the purposes of this problem the distribution is treated as uniform. In particular, many children are born in the summer, especially the months of August and September (for the northern hemisphere) [1], and in the U.S. it has been noted that many children are conceived around the holidays of Christmas and New Year's Day.^[1] Also, because hospitals rarely schedule caesarian sections and induced labor on the weekend, more people are born between Tuesday and Friday than on weekends;^[1] where many of the people share a birth year (e.g. a class in a school), this creates a tendency toward particular dates. In Sweden 9.3% of the population is born in March and 7.3% in November when a uniform distribution would give 8.3% Swedish statistics board. See also:
- Murphy, Ron. "An Analysis of the Distribution of Birthdays in a Calendar Year". 26 Mayıs 2001 tarihinde kaynağından arşivlendi. Erişim tarihi: 27 Aralık 2011.

springer.com

link.springer.com

D. Brink (2012), "A (probably) exact solution to the Birthday Problem", Ramanujan Journal, 27 Ekim 2020 tarihinde kaynağından arşivlendi, erişim tarihi: 24 Mart 2020

web.archive.org

In reality, birthdays are not evenly distributed throughout the year; there are more births per day in some seasons than in others, but for the purposes of this problem the distribution is treated as uniform. In particular, many children are born in the summer, especially the months of August and September (for the northern hemisphere) [1], and in the U.S. it has been noted that many children are conceived around the holidays of Christmas and New Year's Day.^[1] Also, because hospitals rarely schedule caesarian sections and induced labor on the weekend, more people are born between Tuesday and Friday than on weekends;^[1] where many of the people share a birth year (e.g. a class in a school), this creates a tendency toward particular dates. In Sweden 9.3% of the population is born in March and 7.3% in November when a uniform distribution would give 8.3% Swedish statistics board. See also:
- Murphy, Ron. "An Analysis of the Distribution of Birthdays in a Calendar Year". 26 Mayıs 2001 tarihinde kaynağından arşivlendi. Erişim tarihi: 27 Aralık 2011.
- J. Michael Steele (2004). The Cauchy‑Schwarz Master Class (İngilizce). Cambridge: Cambridge University Press. ss. 206, 277. ISBN 9780521546775. 16 Mayıs 2013 tarihinde kaynağından arşivlendi.
- D. Brink (2012), "A (probably) exact solution to the Birthday Problem", Ramanujan Journal, 27 Ekim 2020 tarihinde kaynağından arşivlendi, erişim tarihi: 24 Mart 2020
- "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. 1 Eylül 2011 tarihinde kaynağından arşivlendi. Erişim tarihi: 17 Şubat 2020.

wolfram.com

scienceworld.wolfram.com

In reality, birthdays are not evenly distributed throughout the year; there are more births per day in some seasons than in others, but for the purposes of this problem the distribution is treated as uniform. In particular, many children are born in the summer, especially the months of August and September (for the northern hemisphere) [1], and in the U.S. it has been noted that many children are conceived around the holidays of Christmas and New Year's Day.^[1] Also, because hospitals rarely schedule caesarian sections and induced labor on the weekend, more people are born between Tuesday and Friday than on weekends;^[1] where many of the people share a birth year (e.g. a class in a school), this creates a tendency toward particular dates. In Sweden 9.3% of the population is born in March and 7.3% in November when a uniform distribution would give 8.3% Swedish statistics board. See also:
- Murphy, Ron. "An Analysis of the Distribution of Birthdays in a Calendar Year". 26 Mayıs 2001 tarihinde kaynağından arşivlendi. Erişim tarihi: 27 Aralık 2011.

worldcat.org

Mathis, Frank H. (Haziran 1991). "A Generalized Birthday Problem". SIAM Review. 33 (2). ss. 265-270. doi:10.1137/1033051. ISSN 0036-1445. JSTOR 2031144. OCLC 37699182. ^{[ölü/kırık bağlantı]}