Deleted member 1780
FBIcel
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- Joined
- Nov 24, 2017
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I just started a course in Probability Theory, and we went over the Birthday Problem -- a pretty counter intuitive conclusion arises out of it.
The Birthday Problem is about guessing what the probability that at least one pair of people have the same birthday in a group of K people. Paradoxically, the probability is about 50% if the group is around 22 people. That means if you have around 22 people, it is about a 50-50 shot at least one pair will have the same birthday. It just doesn't feel right, but it is true.
Here is a graph of the probability for this same question for different sizes of groups:
Even around a group size of 16 or so, you have a 25 percent chance one pair of matching birthdays will be found!
Probability Theory has thoroughly pissed me off so far because none of the conclusions feel right...
The Birthday Problem is about guessing what the probability that at least one pair of people have the same birthday in a group of K people. Paradoxically, the probability is about 50% if the group is around 22 people. That means if you have around 22 people, it is about a 50-50 shot at least one pair will have the same birthday. It just doesn't feel right, but it is true.
Here is a graph of the probability for this same question for different sizes of groups:
Even around a group size of 16 or so, you have a 25 percent chance one pair of matching birthdays will be found!
Probability Theory has thoroughly pissed me off so far because none of the conclusions feel right...
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