The Wilson score confidence interval for a binomial proportion has been widely applied in practice, due largely to its good performance in finite samples and its simplicity in calculation. We propose its use in setting confidence limits for a linear function of binomial proportions using the method of variance estimates recovery. Exact evaluation results show that this approach provides intervals that are narrower than the ones based on the adjusted Wald interval while aligning the mean coverage with the nominal level.
Two interval estimation methods for a general linear function of binomial proportions have been prop...
Two interval estimation methods for a general linear function of binomial proportions have been prop...
The construction of a confidence interval for a binomial parameter is a basic analysis in statistica...
We propose a simple adjustment to a Wald confidence interval to estimate a linear function of binomi...
Four interval estimation methods for the ratio of marginal binomial proportions are compared in term...
We address the classic problem of interval estimation of a binomial proportion. The Wald interval p^...
We revisit the problem of interval estimation of a binomial proportion. The erratic behavior of the ...
Well-recommended methods of forming ‘confidence intervals’ for a binomial proportion give interval e...
We address the classic problem of interval estimation of a binomial proportion. The Wald interval p...
This paper discusses the classic but still current problem of interval estimation of a binomial prop...
This paper takes Brenner & Quan (The Statistician, 39, pp. 391-397) to task for their claim that a B...
We propose a new adjustment for constructing an improved version of theWald interval for linear com...
The construction of asymptotic confidence intervals is considered for the difference of binomial pro...
The subject of this thesis is the point estimate and interval estimates of the binomial proportion. ...
When collecting experimental data, the observable may be dichotomous. Sampling (eventually with repl...
Two interval estimation methods for a general linear function of binomial proportions have been prop...
Two interval estimation methods for a general linear function of binomial proportions have been prop...
The construction of a confidence interval for a binomial parameter is a basic analysis in statistica...
We propose a simple adjustment to a Wald confidence interval to estimate a linear function of binomi...
Four interval estimation methods for the ratio of marginal binomial proportions are compared in term...
We address the classic problem of interval estimation of a binomial proportion. The Wald interval p^...
We revisit the problem of interval estimation of a binomial proportion. The erratic behavior of the ...
Well-recommended methods of forming ‘confidence intervals’ for a binomial proportion give interval e...
We address the classic problem of interval estimation of a binomial proportion. The Wald interval p...
This paper discusses the classic but still current problem of interval estimation of a binomial prop...
This paper takes Brenner & Quan (The Statistician, 39, pp. 391-397) to task for their claim that a B...
We propose a new adjustment for constructing an improved version of theWald interval for linear com...
The construction of asymptotic confidence intervals is considered for the difference of binomial pro...
The subject of this thesis is the point estimate and interval estimates of the binomial proportion. ...
When collecting experimental data, the observable may be dichotomous. Sampling (eventually with repl...
Two interval estimation methods for a general linear function of binomial proportions have been prop...
Two interval estimation methods for a general linear function of binomial proportions have been prop...
The construction of a confidence interval for a binomial parameter is a basic analysis in statistica...