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The trick is to realize that "same birthday" isn't a property of people, it's a question about pairs of people. A group of 23 people has 253 unique pairs. So i
by munificent 4y ago
The trick is to realize that "same birthday" isn't a property of people, it's a question about pairs of people.
A group of 23 people has 253 unique pairs. So if I ask, "In a room with 253 pairs of people, what are the odds that in one of those pairs, both have the same birthday?" Now around 50% seems a lot more intuitive.
It's unintuitive because the number of pairs increases quadratically with the number of people.
- moffkalast 4y agohttps://c.tenor.com/u1V_-f-jXmcAAAAC/malreynolds-firefly.gif https://c.tenor.com/u1V_-f-jXmcAAAAC/malreynolds-firefly.gif
- flafla2 4y agoComplete yet succinct explanation — bravo and i might steal this way of explaining it!