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Computing highly accurate confidence limits from discrete data using importance sampling

机译:使用重要性采样从离散数据计算高度准确的置信度

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摘要

For discrete data, frequentist confidence limits based on a normal approximation to standard likelihood based pivotal quantities can perform poorly, even for quite large sample sizes. To construct exact limits requires the probability of a suitable tail set as a function of the unknown parameters. In this paper, importance sampling is used to estimate this surface and hence the confidence limits. The technology is simple and straightforward to implement. Unlike the recent methodology of Garthwaite and Jones (in J. Comput. Graph. Stat. 18,184-200,2009), the new method allows for nuisance parameters; is an order of magnitude more efficient than the Robbins-Monro bound; does not require any simulation phases or tuning constants; gives a straightforward simulation standard error for the target limit; includes a simple diagnostic for simulation breakdown.
机译:对于离散数据,即使对于相当大的样本量,基于对基于标准似然的关键量的正态近似的频繁性置信度限制也会表现不佳。要构造精确的极限,需要根据未知参数选择合适的尾部集的可能性。在本文中,重要性抽样用于估计该表面,从而估计置信范围。该技术易于实现。与Garthwaite和Jones的最新方法(在J. Comput。Graph。Stat。18,184-200,2009中)不同,该新方法允许使用讨厌的参数。比Robbins-Monro界效率高一个数量级;不需要任何仿真阶段或调整常数;给出目标极限的直接模拟标准误差;包括用于模拟故障的简单诊断。

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