The present work follows up the ROBUST 2006 paper where various types of confidence intervals for binomial parameter p have been exposed. The coverage probability cannot equal the nominal confidence level 1-alpha in the whole domain [0, 1]. This leads to dilemmas (is the coverage of at least 1-alpha a must, or is it better to approximate 1-alpha from both sides?), and to multiplicity of proposals of confidence interval types. The present work extends the scope of the previous paper by such generalizations of "ordinary" confidence intervals that enable a constant coverage, namely by the randomized confidence intervals (introduced several decades ago), and by the relatively new idea of the fuzzy confidence intervals
The Wald interval is easy to calculate; it is often used as the confidence interval for binomial pro...
Professor Geyer and Professor Meeden have given us an intriguing article with much material for thou...
This study constructed a quadratic-based interval estimator for binomial proportion p. The modified ...
We revisit the problem of interval estimation of a binomial proportion. The erratic behavior of the ...
We address the classic problem of interval estimation of a binomial proportion. The Wald interval p^...
We study interval estimation for parameters of discrete distributions, focusing on thebinomial, Poi...
Well-recommended methods of forming ‘confidence intervals’ for a binomial proportion give interval e...
The subject of this thesis is the point estimate and interval estimates of the binomial proportion. ...
This paper discusses the classic but still current problem of interval estimation of a binomial prop...
We address the classic problem of interval estimation of a binomial proportion. The Wald interval p...
• In applied statistics it is often necessary to obtain an interval estimate for an unknown proporti...
Title: Confidence intervals for parameters of multinomial distribution Author: Kamila Bárnetová Depa...
The construction of asymptotic confidence intervals is considered for the difference of binomial pro...
This paper takes Brenner & Quan (The Statistician, 39, pp. 391-397) to task for their claim that a B...
This paper studies the interval estimation of three discrete distributions: thebinomial distribution...
The Wald interval is easy to calculate; it is often used as the confidence interval for binomial pro...
Professor Geyer and Professor Meeden have given us an intriguing article with much material for thou...
This study constructed a quadratic-based interval estimator for binomial proportion p. The modified ...
We revisit the problem of interval estimation of a binomial proportion. The erratic behavior of the ...
We address the classic problem of interval estimation of a binomial proportion. The Wald interval p^...
We study interval estimation for parameters of discrete distributions, focusing on thebinomial, Poi...
Well-recommended methods of forming ‘confidence intervals’ for a binomial proportion give interval e...
The subject of this thesis is the point estimate and interval estimates of the binomial proportion. ...
This paper discusses the classic but still current problem of interval estimation of a binomial prop...
We address the classic problem of interval estimation of a binomial proportion. The Wald interval p...
• In applied statistics it is often necessary to obtain an interval estimate for an unknown proporti...
Title: Confidence intervals for parameters of multinomial distribution Author: Kamila Bárnetová Depa...
The construction of asymptotic confidence intervals is considered for the difference of binomial pro...
This paper takes Brenner & Quan (The Statistician, 39, pp. 391-397) to task for their claim that a B...
This paper studies the interval estimation of three discrete distributions: thebinomial distribution...
The Wald interval is easy to calculate; it is often used as the confidence interval for binomial pro...
Professor Geyer and Professor Meeden have given us an intriguing article with much material for thou...
This study constructed a quadratic-based interval estimator for binomial proportion p. The modified ...