Two-stage and sequential estimation of parameterNof binomial distribution whenpis known
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Publication:2958398
DOI10.1080/07474946.2016.1238255zbMath1357.62270OpenAlexW2551136885MaRDI QIDQ2958398
Shyamal K. De, Shelemyahu Zacks
Publication date: 1 February 2017
Published in: Sequential Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/07474946.2016.1238255
sequential samplingbounded widthtwo-stage samplingstopping variableexact computationsproportional closeness interval
Related Items (3)
Two-stage and sequential unbiased estimation ofNin binomial trials, when the probability of successpis unknown ⋮ Estimating the integer mean of a normal model related to binomial distribution ⋮ On a class of purely sequential procedures with applications to estimation and ranking and selection problems
Cites Work
- Estimation of binomial parameters when both \(n\), \(p\) are unknown
- Bounded risk estimation of linear combinations of the location and scale parameters in exponential distributions under two-stage sampling
- Exact Evaluation of Two-Stage Stein-Like Procedures – Review
- Stage‐Wise Adaptive Designs
- Inference for the binomial N parameter: A hierarchical Bayes approach
- Controlled Sensing for Sequential Multihypothesis Testing with Controlled Markovian Observations and Non-Uniform Control Cost
- Modified Three-Stage Sampling for Fixed-Width Interval Estimation of the Common Variance of Equicorrelated Normal Distributions
- Distributions of Sequential and Two-Stage Stopping Times for Fixed-Width Confidence Intervals in Bernoulli Trials: Application in Reliability
- A New Approach to Determine the Pilot Sample Size in Two-Stage Sampling
- A Two-Sample Test for a Linear Hypothesis Whose Power is Independent of the Variance
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