Re: Small probabilities

From: Don Nield <d.nield@auckland.ac.nz>
Date: Sun Nov 06 2005 - 16:42:48 EST

Bill:
The apparent paradox arises since a point has infinitely small length.
The paradox is resolved by considerning a arbitrary small but finite
interval in the neighborhood of the point, and talking about a
probablity for that interval.
Don

Bill Hamilton wrote:

>I read Dembski's response to Henry Morris
>(http://www.calvin.edu/archive/asa/200510/0514.html)
>and noted that it raised an old issue I've harped on before: that you can
>specify a probability below which chance is eliminated. There is a
>counterexample given (among other places) in Davenport and Root's book "Random
>Signals and Noise" (McGraw Hill, probably sometime in the early 60's) that goes
>like this:
>Draw a line 1 inch long. Randomly pick a single point on that line. The
>probability of picking any point on the line is identically zero. Yet a point
>is picked. Am I missing something?
>
>I will probably unsubscribe this evening, because I don't really have time
>during the week to read this list. However, I will watch the archive for
>responses and either resubscribe or resspond offline as appropriate.
>
>Bill Hamilton
>William E. Hamilton, Jr., Ph.D.
>586.986.1474 (work) 248.652.4148 (home) 248.303.8651 (mobile)
>"...If God is for us, who is against us?" Rom 8:31
>
>
>
>
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Received on Sun Nov 6 16:43:56 2005

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