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Multilevel versus single-level regression for the analysis of multilevel information: The case of quantitative intersectional analysis

机译:多级对多级信息分析的单级回归:定量交叉分析的情况

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Intersectional MAIHDA involves applying multilevel models in order to estimate intercategorical inequalities. The approach has been validated thus far using both simulations and empirical applications, and has numerous methodological and theoretical advantages over single-level approaches, including parsimony and reliability for analyzing high-dimensional interactions. In this issue of SSM, Lizotte, Mahendran, Churchill and Bauer (hereafter "LMCB") assert that there has been insufficient clarity on the interpretation of fixed effects regression coefficients in intersectional MAIHDA, and that stratum-level residuals in intersectional MAIHDA are not interpretable as interaction effects. We disagree with their second assertion; however, the authors are right to call for greater clarity. For this purpose, in this response we have three main objectives. (1) In their commentary, LMCB incorrectly describe model predictions based on MAIHDA fixed effects as estimates of "grand means" (or the mean of means), when they are actually "precision-weighted grand means." We clarify the differences between average predicted values obtained by different models, and argue that predictions obtained by MAIHDA are more suitable to serve as reference points for residual/interaction effects. This further enables us to clarify the interpretation of residual/interaction effects in MAIHDA and conventional models. Using simple simulations, we demonstrate conditions under which the precision-weighted grand mean resembles a grand mean, and when it resembles a population mean (or the mean of all individual observations) obtained using single-level regression, explaining the results obtained by LMCB and informing future research. (2) We construct a modification to MAIHDA that constrains the fixed effects so that the resulting model predictions provide estimates of population means, which we use to demonstrate the robustness of results reported by Evans et al. (2018). We find that stratum-specific residuals obtained using the two approaches are highly correlated (Pearson corr = 0.98, p < 0.0001) and no substantive conclusions would have been affected if the preference had been for estimating population means. However, we advise researchers to use the original, unconstrained MAIHDA. (3) Finally, we outline the extent to which single-level and MAIHDA approaches address the fundamental goals of quantitative intersectional analyses and conclude that intersectional MAIHDA remains a promising new approach for the examination of inequalities.
机译:交叉口Maihda涉及应用多级模型,以估计互相不等式。因此,使用模拟和经验应用,该方法已经验证了,并且具有多级方法的多种方法论和理论优势,包括分析高维相互作用的规定和可靠性。在这个问题SSM,Lizotte,Mahendran,Churchill和Bauer(以下,“LMCB”)断言,对交叉次数中的固定效应回归系数的解释不足,并且交叉口中的阶层残留物不可解决作为互动效应。我们不同意他们的第二个断言;但是,提交人有权呼吁提高清晰度。为此,在这种反应中,我们有三个主要目标。 (1)在他们的评论中,LMCB错误地描述了基于Maihda固定效应的模型预测,因为它们实际上是“精确加权的宏观手段”的“宏观手段”(或手段)的估计数。我们阐明了不同模型获得的平均预测值之间的差异,并认为Maihda获得的预测更适合作为残留/相互作用效应的参考点。这进一步使我们能够阐明Maihda和常规模型中对残留/相互作用效应的解释。使用简单的模拟,我们展示了精确加权的宏观平均值类似于宏观均值的条件,并且当它类似于使用单级回归获得的群体平均值(或所有单独观察的平均值),解释了LMCB和LMCB获得的结果通知未来的研究。 (2)我们构建对Maihda的修改,限制了固定效果,以便产生的模型预测提供了人口手段的估计,我们用于展示Evans等人报告的结果的稳健性。 (2018)。我们发现使用这两种方法获得的阶层特异性残差是高度相关的(Pearson Corr = 0.98,P <0.0001),如果偏好是估计人口手段,则不会影响实质性结论。但是,我们建议研究人员使用原来的不受约束的Maihda。 (3)最后,我们概述了单层和Maihda方法解决了定量交叉分析的根本目标的程度,并得出结论,交叉口Maihda仍然是审查不平等的有希望的新方法。

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