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Birthday Paradox Paradox: (i)a statement that leads to a contradiction; (ii)a situation which defies intuition. In a class of m>57 students,with >99%probability, there are two students with the same birthday. Assumption:birthdays are uniformly independently distributed. n balls are thrown into m bins: event each bin receives 1 ballsBirthday Paradox Paradox: (i) a statement that leads to a contradiction; (ii) a situation which defies intuition. In a class of m>57 students, with >99% probability, there are two students with the same birthday. Assumption: birthdays are uniformly & independently distributed. n balls are thrown into m bins: event ℰ: each bin receives ≤ 1 balls
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