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Hi,
Look, I don't really want to get into a debate about relative risks or trying
to really quantify how risky it is to drive to the store, but I do feel
constrained to point out that you guys are not doing the statistics properly.
You can't point to the fact that you (or anyone you know) hasn't died in a car
accident in umpteen trips, while the two shuttles have exploded. That's a
posteriori statistics, and you need to use Bayes's theorem to do it right. The
chance of *someone* winning the lottery is 100%, the odds of *you* winning the
lottery are vanishingly small. So it's possible I may be wrong in saying
driving is more risky; I made that as an off-the-cuff comment. I confess I
have not tried to calculate the odds. So I retract the comment, since I won't
back it up. However, that doesn't change the fact that you're calculating the
statistics incorrectly. :-)
On to other topics,
--
Don Smith Robotic Optical Transient Search Experiment
donaldas at umich_edu http://xte.mit.edu/~dasmith/
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