Re: On coverage probability of Confidence interval
- From: "Anon." <bob.ohara@xxxxxxxxxxxxxxxxx>
- Date: Wed, 15 Mar 2006 18:28:27 +0200
David Jones wrote:
Anon. wrote:Remember? We use google nowadays. :-)
Someone will correct me, but I think here hte likelihood is Gamma
distributed. So, from that you can calculate the correct CI
(actually, the correct symmetrical CI: as David pointed out, there
are many possible CIs).
A sufficent statistic in this case is the sample mean, which has a
gamma distribution with a known shape parameter, derived from the
sample size, and a scale parameter equal to the mean. If one can
remember the relation of the gamma to the chi-squared distribution,
standard tables of chi-squared can be used to determine the required
end-points of the confidence interval.
Bob
--
Bob O'Hara
Department of Mathematics and Statistics
P.O. Box 68 (Gustaf Hällströmin katu 2b)
FIN-00014 University of Helsinki
Finland
Telephone: +358-9-191 51479
Mobile: +358 50 599 0540
Fax: +358-9-191 51400
WWW: http://www.RNI.Helsinki.FI/~boh/
Journal of Negative Results - EEB: www.jnr-eeb.org
.
- References:
- On coverage probability of Confidence interval
- From: undiscern
- Re: On coverage probability of Confidence interval
- From: \"Luis A. Afonso\"
- Re: On coverage probability of Confidence interval
- From: undiscern
- Re: On coverage probability of Confidence interval
- From: Anon.
- Re: On coverage probability of Confidence interval
- From: David Jones
- On coverage probability of Confidence interval
- Prev by Date: Re: A test for randomness?
- Next by Date: "table of significance" for t-test
- Previous by thread: Re: On coverage probability of Confidence interval
- Next by thread: Re: On coverage probability of Confidence interval
- Index(es):
Relevant Pages
|