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Fraction of Missing Information (γ) at Different Missing Data Fractions in the 2012 NAMCS Physician Workflow Mail Survey

机译:2012年NAMCS医师工作流邮件调查中不同缺失数据分数的缺失信息(γ)的分数

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摘要

In his 1987 classic book on multiple imputation (MI), Rubin used the fraction of missing information, γ, to define the relative efficiency (RE) of MI as RE = (1 + γ/m)−1/2, where m is the number of imputations, leading to the conclusion that a small m (≤5) would be sufficient for MI. However, evidence has been accumulating that many more imputations are needed. Why would the apparently sufficient m deduced from the RE be actually too small? The answer may lie with γ. In this research, γ was determined at the fractions of missing data (δ) of 4%, 10%, 20%, and 29% using the 2012 Physician Workflow Mail Survey of the National Ambulatory Medical Care Survey (NAMCS). The γ values were strikingly small, ranging in the order of 10−6 to 0.01. As δ increased, γ usually increased but sometimes decreased. How the data were analysed had the dominating effects on γ, overshadowing the effect of δ. The results suggest that it is impossible to predict γ using δ and that it may not be appropriate to use the γ-based RE to determine sufficient m.
机译:在他的1987年经典著作《多重插补(MI)》中,鲁宾使用缺失信息的分数γ来定义MI的相对效率(RE),即RE =(1 +γ/ m) -1/2 < / sup>,其中m是归因数,得出的结论是,小m(≤5)对于MI足够了。但是,越来越多的证据表明需要更多的估算。为什么从RE得出的看起来足够大的m实际上太小?答案可能与γ有关。在这项研究中,使用2012年全国门诊医疗调查的医师工作流邮件调查(Nasic Workflow Mail Survey)对γ进行了确定,其缺失数据(δ)的比例分别为4%,10%,20%和29%。 γ值非常小,范围从10 -6 到0.01。随着δ的增加,γ通常会增加,但有时会减少。数据的分析方式对γ的影响最大,而对δ的影响则微不足道。结果表明,不可能使用δ来预测γ,并且使用基于γ的RE确定足够的 m 可能不合适。

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