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1 vote
1 answer
121 views

Which would be the "direct" formula for the birthday paradox , withouth subtracting to 1?

I stumbled upon the birthday paradox, and I get it. However, all the explanations I see solve the probability by subtracting to 1 the probability of all people having different birthdays. What I am ...
rusiano's user avatar
  • 155
3 votes
1 answer
104 views

Solving Birthday Paradox with Triangular Number formula

I have an incorrect solution to the classic birthday paradox question, and while plugging in some values shows the formula is wrong, I can't see any intuitive reasoning as to why it is incorrect, or ...
d_iv's user avatar
  • 33
0 votes
2 answers
307 views

Using R, solve the birthday paradox

The probability that two students in a class have the same birthday is at least 75%. What is the minimum size of the class? I tried, ...
Helly's user avatar
  • 21
2 votes
1 answer
62 views

My try of the Birthday Paradox

I have seen the solution of the paradox on Wikipedia, but before that I tried it out myself. But I got my answer wrong with my approach. To calculate the probability of no two people in a group of 23 ...
APJ's user avatar
  • 21
1 vote
2 answers
1k views

Other days of the week - Birthday Paradox

I'm trying to solve a birthday paradox problem, I'm really close to the answer but I guess I'm doing something wrong. The problem states that the probability of being born on a friday is $\frac{1}{3}$ ...
hallaksec's user avatar
  • 137
0 votes
3 answers
683 views

Calculate Inclusion-Exclusion in Birthday Paradox

Follow-on from this post I was trying Birthday Paradox for 5-day calendar, with 3 people The probability that NONE of them have matching birthday is $5/5 * 4/5 * 3/5 = 0.48$ The probability there ...
Rhonda's user avatar
  • 453
3 votes
4 answers
3k views

Explain the Birthday Paradox

I recently read about the Birthday Paradox which states that in a group of 23 people, there's a probability of 50% that 2 people share their birthday, probability wise. I calculated and don't think ...
Nib's user avatar
  • 203