
Kenneth S. answered 02/25/16
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1. This is a classic probability problem. The probability of there being at least one duplicate date-of-birth (year & month only) in a room of randomly selected persons (perhaps with twins refused admission) is about 0.5 for n = 22 persons in the room, and this probability increases as n increases. Counter-intuitive, but true.
I have tested this in many classrooms throughout the years, and often students have been stunned that when we had only 20 or so students, a match occurred. One year, it happened TWICE to me that the first coincidence discovered was my own DOB, November 1.