Relay-Version: version B 2.10 5/3/83; site utzoo.UUCP Path: utzoo!watmath!clyde!burl!ulysses!gamma!epsilon!zeta!sabre!petrus!bellcore!decvax!linus!philabs!cmcl2!seismo!rochester!bullwinkle!batcomputer!norman From: norman@batcomputer.TN.CORNELL.EDU (Norman Ramsey) Newsgroups: net.math Subject: Probability question Message-ID: <374@batcomputer.TN.CORNELL.EDU> Date: Wed, 5-Mar-86 12:18:38 EST Article-I.D.: batcompu.374 Posted: Wed Mar 5 12:18:38 1986 Date-Received: Sat, 8-Mar-86 22:05:53 EST Reply-To: norman@batcomputer.UUCP (Norman Ramsey) Organization: Theory Center, Cornell University, Ithaca NY Lines: 16 Doubtless everyone remembers the old chestnut about how many people you have to have in a room before it becomes likely that two of them share the same birthday (I believe that it's something like 23 people for probability 1/2, and that with fifty people it approaches certainty). Well, the other day I got to wondering, with N people in the room, what is that probability that two of them share the same eyeglass prescription. (Note that I don't want to count two people who don't need glasses, since they can't swap glasses, and that's no fun). To define "the same" I'm willing to say "within a tenth of a diopter" or some such nonsense. How about it. I know this isn't net.optometry, but does anyone know where I can find the appropriate statistics? Or does anybody know the answer? -- Norman Ramsey norman@tcgould.tn.cornell.edu Pianist at Large