On Tue, Oct 25, 2016 at 04:16:02PM -0500, Gonz wrote: > Birthday paradox
I remember when I first encountered the so-called "Birthday Paradox". It was the typical introduction - our maths teacher asked our class of around thirty students to estimate the probability that there was at least one duplicated birthday. After he asked the first three or four people, and received widely differing answers (but all with a very low guess) he asked me. I suggested "100%", pointing out that our class contained two pairs of twins (one pair identical, one very much non-identical). -- PDML Pentax-Discuss Mail List PDML@pdml.net http://pdml.net/mailman/listinfo/pdml_pdml.net to UNSUBSCRIBE from the PDML, please visit the link directly above and follow the directions.
