Re: Birthday problem for such non-uniform birthday probabilities
- From: "David M Einstein" <Deinst@xxxxxxxxx>
- Date: 21 Nov 2005 07:22:20 -0800
Doug wrote:
> "Helmut Zeisel" <helmut.zeisel@xxxxxx> wrote in message
> news:dls5fv.5lg.1@xxxxxxxxxxxxxxxxx
> > Consider the birthday problem:
> >
> > There are n randomly chosen person in a room. What is the proabability
> > that there exist k persons who have birthday on the same day.
> >
> > I know how to compute the probability assuming a uniform birthday
> > distribution.
> >
> > It is reasonable that this probability increases for a non-uniform
> > birthday distribution.
> >
> > Where can I find a proof for this result?
Blom, D. (1973), "A birthday problem", American Mathematical Monthly,
vol. 80, pp. 1141-1142
> >
> > Helmut
>
> You won't, as it is also reasonable that this probability decreases for a
> non-uniform
> distribution.
>
> You need to specify the "non-uniform" distributions to determine if it
> increases/decreases.
I would be very interested in seeing a distribution that decreases the
probability of
a match.
.
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