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Subject: 
Preposterously simple stat question
Newsgroups: 
lugnet.off-topic.geek
Date: 
Tue, 21 Jun 2005 15:59:30 GMT
Viewed: 
3168 times
  
Assume a weekly lottery that draws six numbers from the series 1 through 40,
with no duplicates.  Statistically speaking, am I better off repeatedly playing
the same six numbers selecting six numbers at random each week?

It seems to me that if (in a different example) you randomly pick a number
between 1 and 10 and I have to guess it, my chances of getting it right are one
in ten regardless of whether I stick with the same choice or re-shuffle it each
time (assuming that you likewise randomly re-select your number each time).  Is
this correct?

And does it also apply to a 40-digit lottery pool?

I’m always embarrassed that I don’t know this stuff, but I never had a course in
statistics, and I tend to second-guess my reasoning.

Thanks for your input.

Dave!



Message has 2 Replies:
  Re: Preposterously simple stat question
 
(...) Statistically, assuming it's a fair draw, there should be no difference, as this is a draw with replacement (each time you start drawing 6 numbers, all 40 are there) at the start of the draw, between any 6 numbers. Non statistically, that is, (...) (20 years ago, 21-Jun-05, to lugnet.off-topic.geek)
  Re: Preposterously simple stat question
 
It doesn't matter what numbers you choose...as long as you don't choose the same numbers I do (you would be destined to lose if you did). -->Bruce<-- (20 years ago, 22-Jun-05, to lugnet.off-topic.geek)

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