We study interval estimation for parameters of discrete distributions, focusing on thebinomial, Poisson, negative binomial, and hypergeometric distributions explicitly. Weprovide a broad treatment of the problem, covering both conventional and randomizedconfidence intervals, as well as Geyer and Meeden’s concept of fuzzy confidence intervals.We take a graphical approach to the problem through the use of coverage probabilityfunctions and determine the optimal procedure under each of a wide variety of criteria,including multiple notions of length. Several new methods are proposed, including amethod that produces length optimal fuzzy confidence intervals. Credible intervals andmulti-parameter discrete distributions a...
For a hypergeometric distribution, denoted by Hyper(M,N,n), where N is the population size, M is the...
For a hypergeometric distribution, denoted by Hyper(M,N,n), where N is the population size, M is the...
For a hypergeometric distribution, denoted by Hyper(M,N,n), where N is the population size, M is the...
We study interval estimation for parameters of discrete distributions, focusing on thebinomial, Poi...
This paper studies the interval estimation of three discrete distributions: thebinomial distribution...
The authors state new general results for computing exact confidence interval limits for usual one-p...
The authors state new general results for computing exact confidence interval limits for usual one-p...
The present work follows up the ROBUST 2006 paper where various types of confidence intervals for bi...
Confidence intervals for the ratio of scale parameters are constructed in general families of distri...
For a hypergeometric distribution, denoted by Hyper(M,N,n), where N is the population size, M is the...
Includes bibliographical references (pages 60-61)Confidence intervals are a very useful tool for mak...
For a hypergeometric distribution, denoted by Hyper(M,N,n), where N is the population size, M is the...
For a hypergeometric distribution, denoted by Hyper(M,N,n), where N is the population size, M is the...
For a hypergeometric distribution, denoted by Hyper(M,N,n), where N is the population size, M is the...
The subject of this thesis is the point estimate and interval estimates of the binomial proportion. ...
For a hypergeometric distribution, denoted by Hyper(M,N,n), where N is the population size, M is the...
For a hypergeometric distribution, denoted by Hyper(M,N,n), where N is the population size, M is the...
For a hypergeometric distribution, denoted by Hyper(M,N,n), where N is the population size, M is the...
We study interval estimation for parameters of discrete distributions, focusing on thebinomial, Poi...
This paper studies the interval estimation of three discrete distributions: thebinomial distribution...
The authors state new general results for computing exact confidence interval limits for usual one-p...
The authors state new general results for computing exact confidence interval limits for usual one-p...
The present work follows up the ROBUST 2006 paper where various types of confidence intervals for bi...
Confidence intervals for the ratio of scale parameters are constructed in general families of distri...
For a hypergeometric distribution, denoted by Hyper(M,N,n), where N is the population size, M is the...
Includes bibliographical references (pages 60-61)Confidence intervals are a very useful tool for mak...
For a hypergeometric distribution, denoted by Hyper(M,N,n), where N is the population size, M is the...
For a hypergeometric distribution, denoted by Hyper(M,N,n), where N is the population size, M is the...
For a hypergeometric distribution, denoted by Hyper(M,N,n), where N is the population size, M is the...
The subject of this thesis is the point estimate and interval estimates of the binomial proportion. ...
For a hypergeometric distribution, denoted by Hyper(M,N,n), where N is the population size, M is the...
For a hypergeometric distribution, denoted by Hyper(M,N,n), where N is the population size, M is the...
For a hypergeometric distribution, denoted by Hyper(M,N,n), where N is the population size, M is the...