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27 Aug 2005 - 23:39
Monty Hall in Curious IncidentA ktm reader (I'm sorry--I've forgotten who it was) mentioned that Mark Haddon has a nice illustration of the Monty Hall problem in his novel The Curious Incident of the Dog in the Night-Time. He does, and it's terrific:![]() updateWow. Carolyn's search engines are fantastic. I searched Comments & discovered that it was Greta Frohbieter who left the tip about Curious Incident. Thanks, Greta!update updateOne of the things I like about this chart is that you can see that you are 'still in the same event' from start to finish. The reason people think the odds change from 1 in 3 to 1 in 2 is that they see the second choice (stick or change) as a secont event, with a second set of odds. This visual representation makes you feel that the event is ongoing. You haven't changed odds because you haven't changed events. It's the Unbearable Seamlessness of Being.low birth weight paradox (& Monty Hall) Monty Hall, part 2 Monty Hall, part 3 false positives false positives, part 2 Doug Sundseth on Monty Hall John Kay: We are likely to get probability wrong (subscription only) Monty Hall diagram from Curious Incident probability question from Saxon 8/7 Back to main page. CommentsAfter entering a comment, users can login anonymously as KtmGuest (password: guest) when prompted.Please consider registering as a regular user. Look here for syntax help. Hey, I remember this chart from the book! It is a great description... beautifully clear. -- CarolynJohnston - 28 Aug 2005 Colin (my stepson) had a slightly different way of looking at it that I liked. He pointed out that if you switch, the only way you can lose is if your original door had a car behind it -- something that clearly had a probability of only 1/3. -- CarolynJohnston - 28 Aug 2005
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