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Extended truncated Inverse Gaussian—Poisson model

机译:扩展截断逆高斯-泊松模型

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The inverse Gaussian—Poisson mixture model is very useful when modelling highly skewednon-negative integer data in fields as diverse as linguistics, ecology, market research, bibliometry, engi-neering and insurance. When using this statistical model on the frequency of word or species frequencydata, one typically truncates its sample space at zero to accommodate for the ignorance about thenumber of words or species that are not observed. In this paper, we show that by truncating the samplespace of the inverse Gaussian—Poisson model, one is allowed to extend its parameter space and in thatway improve its fit when the frequency of one is larger and the right tail is heavier than is allowed bythe unextended model. By fitting the extended model to word frequency count data, we find manyinstances where the maximum likelihood estimates fall in the extension of the parameter space.
机译:当在语言学,生态学,市场研究,文献计量学,工程学和保险学等众多领域中对高度偏斜的非负整数数据进行建模时,高斯-泊松逆混合模型非常有用。当对词或种类的频率数据使用这种统计模型时,通常将其样本空间截断为零,以适应对未观察到的词或种类的数量的无知。在本文中,我们表明,通过截断高斯-泊松逆模型的样本空间,可以扩大一个参数空间,并且当一个频率较大且右尾比重模型允许的重时,可以提高其拟合度。未扩展的模型。通过将扩展模型拟合到词频计数数据,我们发现了最大似然估计落在参数空间扩展中的许多情况。

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