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Can someone help me?

 
 
Reply Tue 3 Jun, 2014 04:18 pm
The riddle is: "23 people four".

That's all the information I got. Please help
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Type: Question • Score: 3 • Views: 1,229 • Replies: 9
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joshkimball8
 
  1  
Reply Tue 3 Jun, 2014 04:41 pm
I'm thinking it could be a reference, but I'm not sure.
0 Replies
 
cicerone imposter
 
  1  
Reply Tue 3 Jun, 2014 04:42 pm
@joshkimball8,
Quote:
Birthday problem - Wikipedia, the free encyclopedia
en.wikipedia.org/wiki/Birthday_problem
Wikipedia
In the example given earlier, a list of 23 people, comparing the birthday of the first person ..... 8, 32, 4.3×109, 2, 2, 2, 2.9, 93, 2.9×103, 9.3×103, 5.0×104, 7.7×104, 1.1×105 ... Solving n2 − n = 2 · 365 · ln 2 for n gives, by the way, the approximate ...
joshkimball8
 
  1  
Reply Tue 3 Jun, 2014 04:47 pm
@cicerone imposter,
wat
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joshkimball8
 
  1  
Reply Tue 3 Jun, 2014 04:53 pm
@cicerone imposter,
What about the "four" part?
0 Replies
 
cicerone imposter
 
  1  
Reply Tue 3 Jun, 2014 05:20 pm
@cicerone imposter,
Here's a better explanation.
http://mathforum.org/dr.math/faq/faq.birthdayprob.html

I think 'four' becomes mathematically almost impossible to none. However, it seems there have been studies made within classes to determine how many students enjoyed the same birth date. The probability was pretty high, and usually more than 2.
cicerone imposter
 
  1  
Reply Tue 3 Jun, 2014 05:28 pm
@cicerone imposter,
Here's another good article about the birthday paradox.
http://betterexplained.com/articles/understanding-the-birthday-paradox/
0 Replies
 
joshkimball8
 
  1  
Reply Tue 3 Jun, 2014 05:48 pm
Ah, I see. Thank you guys!
0 Replies
 
joshkimball8
 
  1  
Reply Tue 3 Jun, 2014 06:44 pm
The person who gave the riddle to me said it was wrong. Any other ideas?
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laughoutlood
 
  1  
Reply Wed 4 Jun, 2014 02:12 am
@cicerone imposter,
Quote:
I think 'four' becomes mathematically almost impossible to none. However, it seems there have been studies made within classes to determine how many students enjoyed the same birth date. The probability was pretty high, and usually more than 2.


You must have met my professor.
0 Replies
 
 

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