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On the zero-modified poisson model: Bayesian analysis and posterior divergence measure

机译:关于零修正泊松模型:贝叶斯分析和后发散测度

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摘要

In this paper we consider aBayesian approach for the zero-modified Poisson distribution, which is recommended for fitting count data which shows any modification related to the frequency of zero. However, some loss may occur when we have the knowledge that the datasets show no modification in the zero frequency and has the necessary conditions for the assumption of a Poisson distribution, and still considers the zero-modified Poisson distribution. In this context, we propose the use of the Kullback-Leibler divergence measure to evaluate this loss. The proposed methodology was illustrated in simulated datasets, whose results were able to evaluate the losses and establish its relationship with the Kullback-Leibler divergence measure. Moreover, we exemplify the use of the methodology by considering two real datasets.
机译:在本文中,我们考虑将贝叶斯方法用于零修正的Poisson分布,建议将其用于拟合计数数据,该数据应显示与零频率相关的任何修正。但是,当我们知道数据集在零频率上没有任何变化并且具有假设泊松分布的必要条件,并且仍然考虑零修正的泊松分布时,可能会发生一些损失。在这种情况下,我们建议使用Kullback-Leibler散度测度来评估这种损失。在模拟数据集中说明了所提出的方法,其结果能够评估损失并确定其与Kullback-Leibler散度测度的关系。此外,我们通过考虑两个真实数据集来举例说明该方法的使用。

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