空间流行病学研究中地理异质性测量的统计意义。

Min Lian
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引用次数: 3

摘要

评估卫生事件的地理差异是空间流行病学研究的主要任务之一。健康事件中的地理变异可以使用由广义混合线性模型或贝叶斯空间层次模型导出的邻域水平方差来估计。中位数优势比和四分位数优势比这两种新的异质性测量方法被用来量化地理差异的程度,并促进数据的解释。然而,在以前的流行病学研究中,地理异质性测量的统计显著性估计不准确,这些研究报告的双侧95%可信区间是基于方差的标准误差或95%可信区间,范围为贝叶斯后验分布的2.5至97.5%。考虑到异质性测量的数学算法,地理差异的统计显著性应使用单侧P值进行评估。因此,先前使用基于方差标准误差的双尾95%置信区间的研究可能低估了他们感兴趣的事件的地理变异,而那些使用95%贝叶斯可信区间的研究可能需要重新评估其研究结果的地理变异。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Statistical Significance of Geographic Heterogeneity Measures In Spatial Epidemiologic Studies.

Assessing geographic variations in health events is one of the major tasks in spatial epidemiologic studies. Geographic variation in a health event can be estimated using the neighborhood-level variance that is derived from a generalized mixed linear model or a Bayesian spatial hierarchical model. Two novel heterogeneity measures, including median odds ratio and interquartile odds ratio, have been developed to quantify the magnitude of geographic variations and facilitate the data interpretation. However, the statistical significance of geographic heterogeneity measures was inaccurately estimated in previous epidemiologic studies that reported two-sided 95% confidence intervals based on standard error of the variance or 95% credible intervals with a range from 2.5th to 97.5th percentiles of the Bayesian posterior distribution. Given the mathematical algorithms of heterogeneity measures, the statistical significance of geographic variation should be evaluated using a one-tailed P value. Therefore, previous studies using two-tailed 95% confidence intervals based on a standard error of the variance may have underestimated the geographic variation in events of their interest and those using 95% Bayesian credible intervals may need to re-evaluate the geographic variation of their study outcomes.

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