network profile
| bio | website | |
|---|---|---|
| location | Germany | |
| age | 27 | |
| visits | member for | 6 months |
| seen | Jan 31 at 16:33 | |
| stats | profile views | 1 |
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Jan 28 |
comment |
Distribution of the sum of iid Beta-Negative-Binomial random variables Is there a clever way of solving this integral? I tried many ways but always failed. Your help would be greatly appreciated. |
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Dec 6 |
awarded | Supporter |
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Dec 5 |
comment |
Distribution of the sum of iid Beta-Negative-Binomial random variables @did Thank you for noticing, I corrected my mistake. If I understand correctly, all that is left is find the solution to the product of the integrals. |
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Dec 5 |
revised |
Distribution of the sum of iid Beta-Negative-Binomial random variables deleted 287 characters in body |
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Dec 5 |
revised |
Distribution of the sum of iid Beta-Negative-Binomial random variables deleted 287 characters in body |
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Dec 4 |
awarded | Editor |
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Dec 4 |
revised |
Distribution of the sum of iid Beta-Negative-Binomial random variables added 330 characters in body |
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Dec 4 |
comment |
Distribution of the sum of iid Beta-Negative-Binomial random variables @did: I will add the pmf of the BNB distribution too so it will be more obvious why i tried it this way. Trying to find the characteristic function when using the textbook definition of the pmf has proven to be too hard for me. |
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Dec 4 |
comment |
Distribution of the sum of iid Beta-Negative-Binomial random variables @MichaelHardy : That is obviously correct. I will correct that in my question. |
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Dec 4 |
asked | Distribution of the sum of iid Beta-Negative-Binomial random variables |
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Oct 31 |
comment |
Sufficient statistic for the Negative-Binomial Distribution $r$ is being estimated in an Maximum-Likelihood Estimation approach. This is what irritates me. The sum can only be the sufficient statistic if $r$ is known but at the same time $r$ is being estimated with MLE. What am I not seeing here? |
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Oct 29 |
awarded | Student |
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Oct 29 |
asked | Sufficient statistic for the Negative-Binomial Distribution |
