Our server costs ~$56 per month to run. Please consider donating or becoming a Patron to help keep the site running. Help us gain new members by following us on Twitter and liking our page on Facebook!
Current time: December 3, 2024, 3:04 pm

Thread Rating:
  • 0 Vote(s) - 0 Average
  • 1
  • 2
  • 3
  • 4
  • 5
What's the probability that 3 out of 23 people will share the same birthday?
#11
RE: What's the probability that 3 out of 23 people will share the same birthday?
(January 21, 2022 at 11:33 am)FlatAssembler Wrote:
(January 21, 2022 at 8:49 am)brewer Wrote: I don't share my birthday with anybody, the cake is all mine damnit.

This is a serious question, and I do not expect joke answers.

I'm not sure that is a valid expectation. Can you show me the math?
Being told you're delusional does not necessarily mean you're mental. 
Reply
#12
RE: What's the probability that 3 out of 23 people will share the same birthday?
It's 50/50. Either it happens or it doesn't.












/s
Reply
#13
RE: What's the probability that 3 out of 23 people will share the same birthday?
(January 21, 2022 at 3:03 pm)brewer Wrote:
(January 21, 2022 at 11:33 am)FlatAssembler Wrote: This is a serious question, and I do not expect joke answers.

I'm not sure that is a valid expectation. Can you show me the math?

Here is a program doing numerical calculations, which I do not see why they would not count as math: https://flatassembler.github.io/birthday_paradox
Reply
#14
RE: What's the probability that 3 out of 23 people will share the same birthday?
(January 22, 2022 at 6:43 am)FlatAssembler Wrote:
(January 21, 2022 at 3:03 pm)brewer Wrote: I'm not sure that is a valid expectation. Can you show me the math?

Here is a program doing numerical calculations, which I do not see why they would not count as math: https://flatassembler.github.io/birthday_paradox

Your programme is flawed. If I enter '100' in the collisions field, the probability computes at 0%. This means that in a group of 23 people, there is no chance that they all share the same birthday. While such a coincidence is statistically unlikely, the probability is non-zero.

Boru
‘I can’t be having with this.’ - Esmeralda Weatherwax
Reply
#15
RE: What's the probability that 3 out of 23 people will share the same birthday?
(January 22, 2022 at 6:43 am)FlatAssembler Wrote:
(January 21, 2022 at 3:03 pm)brewer Wrote: I'm not sure that is a valid expectation. Can you show me the math?

Here is a program doing numerical calculations, which I do not see why they would not count as math: https://flatassembler.github.io/birthday_paradox

You're back on the birthday thing. I want to see the math for the odds of a funny post showing up in a serious thread.

[Image: giphy.gif]
Being told you're delusional does not necessarily mean you're mental. 
Reply
#16
RE: What's the probability that 3 out of 23 people will share the same birthday?
I had a classmate who shared the same birthday and birthyear as mine. Out of 2 people that's a 100% chance...kind of skews the odds doesn't it?
[Image: MmQV79M.png]  
                                      
Reply
#17
RE: What's the probability that 3 out of 23 people will share the same birthday?
(January 22, 2022 at 1:35 pm)arewethereyet Wrote: I had a classmate who shared the same birthday and birthyear as mine.  Out of 2 people that's a 100% chance...kind of skews the odds doesn't it?

I once escorted a former girlfriend to a Leap Day Party. Out of the 120 (or so) principal invitees, 100% percent had the same birthday - 29 February.

Boru
‘I can’t be having with this.’ - Esmeralda Weatherwax
Reply
#18
RE: What's the probability that 3 out of 23 people will share the same birthday?
(January 22, 2022 at 2:11 pm)BrianSoddingBoru4 Wrote:
(January 22, 2022 at 1:35 pm)arewethereyet Wrote: I had a classmate who shared the same birthday and birthyear as mine.  Out of 2 people that's a 100% chance...kind of skews the odds doesn't it?

I once escorted a former girlfriend to a Leap Day Party. Out of the 120 (or so) principal invitees, 100% percent had the same birthday - 29 February.

Boru

That's my wedding anniversary. In 2024 we will have had 8 anniversaries...yet it feels like 30 already. Angel
[Image: MmQV79M.png]  
                                      
Reply
#19
RE: What's the probability that 3 out of 23 people will share the same birthday?
(January 22, 2022 at 7:02 am)BrianSoddingBoru4 Wrote:
(January 22, 2022 at 6:43 am)FlatAssembler Wrote: Here is a program doing numerical calculations, which I do not see why they would not count as math: https://flatassembler.github.io/birthday_paradox

Your programme is flawed. If I enter '100' in the collisions field, the probability computes at 0%. This means that in a group of 23 people, there is no chance that they all share the same birthday. While such a coincidence is statistically unlikely, the probability is non-zero.

Boru
So, where do you think the error lies? https://flatassembler.github.io/birthday_paradox.aec
Reply
#20
RE: What's the probability that 3 out of 23 people will share the same birthday?
(January 24, 2022 at 2:06 am)FlatAssembler Wrote:
(January 22, 2022 at 7:02 am)BrianSoddingBoru4 Wrote: Your programme is flawed. If I enter '100' in the collisions field, the probability computes at 0%. This means that in a group of 23 people, there is no chance that they all share the same birthday. While such a coincidence is statistically unlikely, the probability is non-zero.

Boru
So, where do you think the error lies? https://flatassembler.github.io/birthday_paradox.aec

The error is that you do not understand any of it. 

Is that clear enough?
Reply



Possibly Related Threads...
Thread Author Replies Views Last Post
  Frog probability Aractus 17 4364 April 22, 2016 at 9:16 pm
Last Post: Aractus
  Probability question: names in hats robvalue 78 12316 March 19, 2016 at 6:39 pm
Last Post: emjay
  The role of probability in solving the Monty Hall problem Excited Penguin 209 19637 March 15, 2016 at 4:30 am
Last Post: robvalue
  The probability of the accuracy of probability itself? Etc. Edwardo Piet 15 6882 February 9, 2009 at 1:54 pm
Last Post: chatpilot
  Evidence and probability go hand in hand? Edwardo Piet 13 6094 November 7, 2008 at 9:46 am
Last Post: Darwinian
  Probability and Evidence. Edwardo Piet 9 6154 October 15, 2008 at 2:15 pm
Last Post: josef rosenkranz



Users browsing this thread: 1 Guest(s)