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Tests and Confidence Intervals for the Mean of a Zero-Inflated Poisson Distribution

机译:零充气泊松分布的平均值测试和置信区间

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摘要

The zero-inflated Poisson (ZIP) model is often postulated for count data that include excessive zeros. This ZIP distribution can be regarded as the mixture of two distributions, one that degenerate at zero and another is Poisson. Unlike the Poisson mean, the mean of the ZIP distribution is product of the mixture parameter and the Poisson parameter, and is not simple to make inference on the ZIP mean. In this article, the problem of making inference on the mean of a ZIP distribution is addressed. Confidence intervals based on the likelihood approach and bootstrap approach are provided. Signed likelihood ratio test for one-sided hypothesis is also developed. Proposed methods are evaluated for their properties by Monte Carlo simulation. Methods are illustrated using two examples.
机译:零充气泊松(ZIP)模型通常用于计数数据,包括过量零。这种ZIP分布可以被视为两个分布的混合物,其中一个变质为零,另一个是泊松。与泊松意味着不同,ZIP分布的平均值是混合参数和泊松参数的乘积,并且对拉链的推断并不简单。在本文中,解决了对ZIP分布的平均值的推断的问题。提供了基于似然方法和引导方法的置信区间。还开发了片面假设的签名似然比测试。通过Monte Carlo模拟评估其性质的提出的方法。使用两个示例说明方法。

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