The Birthday Parodox

Dec 18, 2006 04:18

Given a room of 23 people, there is roughly a 50% chance that two of them will have the same birthday.

Tomorrow (Tuesday the 19th) is my 25th birthday. It is also lyandar's, and probably a large number of other peoples' birthdays worldwide.

I intend to celebrate this with drinks and a party at my flat (118 Lauriston place, the road between Tollcross and ( Read more... )

party, birthday

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Comments 14

lucyjin December 18 2006, 11:38:59 UTC

D'OH!!

I have an engagement of priorness. >_<;; I'm really sorry, I can't make it. :( Hope it goes good though. *glomp*

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thrashgrrrl December 18 2006, 11:59:16 UTC
Grr sorry I can't make it. The roads are pretty bad here and Steve's car hasn't been working 100%. I can't afford the train through:( Hope you have a really good time though!

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two_truths December 18 2006, 12:48:45 UTC
Why 23 people instead of 24 people?

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spacelem December 18 2006, 14:26:15 UTC
Well, the probability you are looking for is:

P(n people in room don't share a birthday) = 365!/[365n(365-n)!]

And it just happens that this is closest to 0.5 when n=23.

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_ladyp_ December 18 2006, 12:49:41 UTC
Happy birthday!

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black_agnes December 18 2006, 13:27:10 UTC
Harry Ruairidh, Frodo Somerled and Eblis O'Shaughnessy are busy wrapping presents. Unfortunately HR has swigged the bottle of Bundaberg O.P.

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