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FITTING REGRESSION MODELS TO CASE-CONTROL DATA BY MAXIMUM LIKELIHOOD

机译:拟合回归模型以最大似然法进行案例控制数据

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摘要

We consider fitting categorical regression models to data obtained by either stratified or nonstratified case-control, or response selective, sampling from a finite population with known population totals in each response category. With certain models, such as the logistic with appropriate constant terms, a method variously known as conditional maximum likelihood (Breslow & Cain, 1988) or pseudo-conditional likelihood (Wild, 1991), which involves the prospective fitting of a pseudo-model, results in maximum likelihood estimates of case-control data. We extend these results by showing the maximum likelihood estimates for any model can be found by iterating this process with a Simple updating of offset parameters. Attention is also paid to estimation of the asymptotic covariance matrix., One benefit of the results of this paper is the ability to obtain maximum likelihood estimates of the parameters of logistic models for stratified case-control studies, compare Breslow & Cain (1988), Scott & Wild (1991), using an ordinary logistic regression program, even when the stratum constants are modelled. [References: 16]
机译:我们考虑将分类回归模型与通过分层或非分层病例对照(或选择响应)从每个响应类别中已知总体总数已知的有限总体中获得的数据拟合。对于某些模型,例如具有适当常数项的逻辑模型,这种方法被称为条件最大似然(Breslow&Cain,1988)或伪条件似然(Wild,1991),其中涉及伪模型的前瞻性拟合,得出病例对照数据的最大似然估计。通过显示可以通过简单更新偏移参数来迭代此过程的任何模型的最大似然估计,我们扩展了这些结果。还需要注意渐近协方差矩阵的估计。本文结果的一个好处是能够为分层病例对照研究获得逻辑模型参数的最大似然估计,可以比较Breslow和Cain(1988), Scott&Wild(1991),使用普通的逻辑回归程序,即使对层常数进行了建模也是如此。 [参考:16]

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