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Re: Continuous and discrete uniform distributions of N
Posted:
Dec 25, 2012 2:26 AM
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On Dec 25, 12:48 am, Virgil <vir...@ligriv.com> wrote:
>
> The standard definition of probability requires that the sum of the
> probabilities over ANY set of sets making up a partition of the space be
> equal to one.
How does that work out in the case of the partition of the space into
its one-element subsets? Are you saying that the standard definition
requires every probability distribution to be discrete?
> If you want to impose some non-standard definition, that is your
> prerogative, but you must not expect all others to accede to it.
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