人口归因分数:估计年归因死亡人数的两种数学方法的比较。

Bernard Ck Choi
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引用次数: 5

摘要

目的:本文的目的是比较估算每年可归因死亡人数的两种数学方法(Allison等人方法和Mokdad等人方法),并推导出一种结合两种方法最佳方面的新方法。新程序计算沿连续体(即每个暴露单位)的可归因死亡人数,并允许一个或多个中性(既不暴露也不暴露)暴露类别。方法:采用数学推导和实际数据集,论证两种方法的理论关系和实际差异。比较的结果被用于开发一种结合两者最佳特征的新程序。研究结果:Allison程序是复杂的,因为它直接估计可归因死亡的数量。这就需要计算死亡的概率。Mokdad程序比较简单,因为它通过人口归因部分间接估计可归因死亡人数。死亡的概率在分数的分子和分母上约掉了。但是,如果存在中性暴露类别,则不适用Mokdad程序。结论:结合Allison程序的创新(允许中性类别)和Mokdad程序的简单性(使用人口归因分数),本文提出了一种计算死亡归因人数的新程序。
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Population attributable fraction: comparison of two mathematical procedures to estimate the annual attributable number of deaths.

Objective: The purpose of this paper was to compare two mathematical procedures to estimate the annual attributable number of deaths (the Allison et al procedure and the Mokdad et al procedure), and derive a new procedure that combines the best aspects of both procedures. The new procedure calculates attributable number of deaths along a continuum (i.e. for each unit of exposure), and allows for one or more neutral (neither exposed nor nonexposed) exposure categories.

Methods: Mathematical derivations and real datasets were used to demonstrate the theoretical relationship and practical differences between the two procedures. Results of the comparison were used to develop a new procedure that combines the best features of both.

Findings: The Allison procedure is complex because it directly estimates the number of attributable deaths. This necessitates calculation of probabilities of death. The Mokdad procedure is simpler because it estimates the number of attributable deaths indirectly through population attributable fractions. The probabilities of death cancel out in the numerator and denominator of the fractions. However, the Mokdad procedure is not applicable when a neutral exposure category exists.

Conclusion: By combining the innovation of the Allison procedure (allowing for a neutral category) and the simplicity of the Mokdad procedure (using population attributable fractions), this paper proposes a new procedure to calculate attributable numbers of death.

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