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每个病例设置多个对照的病例对照研究中样本量的估计:二分数据

Estimation of sample sizes in case-control studies with multiple controls per case: dichotomous data.

作者信息

Lui K J

机构信息

Division of Viral Diseases, Center for Infectious Diseases, Centers for Disease Control, Atlanta, GA 30333.

出版信息

Am J Epidemiol. 1988 May;127(5):1064-70. doi: 10.1093/oxfordjournals.aje.a114882.

Abstract

In planning case-control studies with matched sets, the calculation of exact sample sizes is difficult, because this calculation depends on some nuisance parameters that are usually unknown in practice. Using the Pitman efficiency of Miettinen's test relative to McNemar's test, Schlesselman and Stolley (Case-control studies: design, conduct, analysis. Oxford: Oxford University Press, 1982:144-70) derived an approximate sample size formula which requires the assumption that the difference in exposure rates between cases and controls is small. Furthermore, on the basis of an assumption similar to that used in Schlesselman and Stolley's approach, Taylor (Stat Med 1986;5:29-36) proposed another approximation formula. In this paper, an alternative and explicit formula that does not require the exposure difference to be small between case and control groups has been derived. Monte Carlo studies are given for comparing the accuracy of these three procedures. The results indicate that when odds ratios of exposure between cases and controls are small (less than or equal to 4) and there is more than one matched control per case, the formula derived in this paper seems to be the best. When odds ratios are large (greater than or equal to 5), however, Taylor's more conservative estimate is recommended, unless the exposure prevalence in the general population is large (0.9).

摘要

在计划进行配对的病例对照研究时,精确样本量的计算很困难,因为这种计算取决于一些在实际中通常未知的干扰参数。利用Miettinen检验相对于McNemar检验的皮特曼效率,Schlesselman和Stolley(《病例对照研究:设计、实施与分析》。牛津:牛津大学出版社,1982:144 - 70)推导了一个近似样本量公式,该公式需要假设病例组和对照组之间的暴露率差异很小。此外,基于与Schlesselman和Stolley方法中使用的假设类似的假设,Taylor(《统计医学》1986;5:29 - 36)提出了另一个近似公式。在本文中,推导了一个不需要病例组和对照组之间暴露差异很小的替代且明确的公式。给出了蒙特卡罗研究以比较这三种方法的准确性。结果表明,当病例组和对照组之间的暴露比值比很小时(小于或等于4)且每个病例有多个配对对照时,本文推导的公式似乎是最好的。然而,当比值比很大时(大于或等于5),建议采用Taylor更保守的估计,除非一般人群中的暴露患病率很高(0.9)。

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