This paper examines exact one-sided confidence limits for the risk ratio in a 2 × 2 table with structural zero. Starting with four approximate lower and upper limits, we adjust each using the algorithm of Buehler (1957) to arrive at lower (upper) limits that have exact coverage properties and are as large (small) as possible subject to coverage, as well as an ordering, constraint. Different Buehler limits are compared by their mean size, since all are exact in their coverage. Buehler limits based on the signed root likelihood ratio statistic are found to have the best performance and recommended for practical use. Key words: exact confidence limit, Buehler procedure, nuisance parameter.
Simple expressions are derived for lower and upper support limits for the system failure probability...
The likelihood ratio method is used to construct a confidence interval for a population mean when sa...
The authors state new general results for computing exact confidence interval limits for usual one-p...
This paper examines exact one-sided confidence limits for the risk ratio in a 2x2 table with structu...
We compare various one-sided confidence limits for the odds ratio in a 2x2 table. The first group of...
Consider the reliability problem of finding a 1-[alpha] upper (lower) confidence limit for [theta] t...
We construct exact and optimal one-sided upper and lower confidence bounds for the difference betwee...
The Buehler upper confidence limit is as small as possible, subject to the constraints that (a) its...
In medicine and industry, small sample size often arises owing to the high test cost. Then exact con...
For discrete parametric models, approximate confidence limits perform poorly from a strict frequenti...
This paper investigates the equality test of risk ratios in multiple 2x2 tables with structural zero...
This article studies the construction of a Bayesian confidence interval for risk difference in a 2�2...
Let X1, X2, [midline ellipsis] , Xn be independent and identically distributed random variables. X1 ...
For comparison of proportions, there are three commonly used measurements: the difference, the relat...
This paper takes Brenner & Quan (The Statistician, 39, pp. 391-397) to task for their claim that a B...
Simple expressions are derived for lower and upper support limits for the system failure probability...
The likelihood ratio method is used to construct a confidence interval for a population mean when sa...
The authors state new general results for computing exact confidence interval limits for usual one-p...
This paper examines exact one-sided confidence limits for the risk ratio in a 2x2 table with structu...
We compare various one-sided confidence limits for the odds ratio in a 2x2 table. The first group of...
Consider the reliability problem of finding a 1-[alpha] upper (lower) confidence limit for [theta] t...
We construct exact and optimal one-sided upper and lower confidence bounds for the difference betwee...
The Buehler upper confidence limit is as small as possible, subject to the constraints that (a) its...
In medicine and industry, small sample size often arises owing to the high test cost. Then exact con...
For discrete parametric models, approximate confidence limits perform poorly from a strict frequenti...
This paper investigates the equality test of risk ratios in multiple 2x2 tables with structural zero...
This article studies the construction of a Bayesian confidence interval for risk difference in a 2�2...
Let X1, X2, [midline ellipsis] , Xn be independent and identically distributed random variables. X1 ...
For comparison of proportions, there are three commonly used measurements: the difference, the relat...
This paper takes Brenner & Quan (The Statistician, 39, pp. 391-397) to task for their claim that a B...
Simple expressions are derived for lower and upper support limits for the system failure probability...
The likelihood ratio method is used to construct a confidence interval for a population mean when sa...
The authors state new general results for computing exact confidence interval limits for usual one-p...