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Mixture
3 messages · walmir-rodrigues, Spencer Graves, Krishna Kumar
3 days later
What problem are you trying to solve? Mixing Gaussian and
hypergeometric distributions seems to me like mixing apples and volts:
The Gaussian or normal distribution is continuous, while the
hypergeometric is discrete. Poisson and binomial are both discrete, but
the first represents counts of events assumed to be independent with no
theoretical upper limit, while the binomial is the number of "successes"
out of a fixed number of trials. This is more like comparing a rain
storm with a bottle of water.
If you tell us more about the problem you are trying to solve
(preferably following the posting guide,
"www.R-project.org/posting-guide.html"), you might get more useful
replies.
I know this doesn't answer your question, but I hope it helps.
Spencer Graves
p.s. I just got 45 hits to 'RSiteSearch("mixtures of distributions")'.
I don't know if any of this can help you.
walmir-rodrigues wrote:
How can I do a mixture of distribution in R? For exemple an Gaussian and Hipergeometric? or Poison and Binomial Walmir [[alternative HTML version deleted]]
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This looks like a parameter mix distribution. Si a binomial distr with parameters (N,p) where the parameter N now is **not** fixed but varies as poisson with intensity say lambda. Then we have a new distribution which is poisson with intensity (lambda*p) [so mixture =a conditional distribution given the parameter and the distribution of the parameter itself ] I vaguely think this may be possible with the distrEx package. Best, Krishna
Spencer Graves wrote:
What problem are you trying to solve? Mixing Gaussian and hypergeometric distributions seems to me like mixing apples and volts: The Gaussian or normal distribution is continuous, while the hypergeometric is discrete. Poisson and binomial are both discrete, but the first represents counts of events assumed to be independent with no theoretical upper limit, while the binomial is the number of "successes" out of a fixed number of trials. This is more like comparing a rain storm with a bottle of water.