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AI 根据所提供的论文材料归类:题名和摘要直接讨论面板固定效应回归、纵向混杂与处理效应的因果识别。

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关注这篇论文的作者
Michael E. Sobel

婚姻会提高男性工资吗?面板固定效应回归中的处理效应识别

研究问题
面板固定效应回归中的婚姻系数何时具有因果含义,如何区分婚姻选择与婚姻效应,并处理重要的时变混杂因素?
方法与思路
作者定义基本及派生处理效应,建立含不可观测时间不变混杂的面板因果模型,并给出从回归模型识别参数的可忽略性条件。
材料陈述的贡献
摘要指出,既有分析常未清楚定义效应或处理时变混杂;即使所给可忽略性条件成立,一些重要处理效应通常仍不可识别。
阅读关注点
应核对基本与派生效应的定义、处理和混杂变量的时间顺序、可忽略性条件,以及哪些回归参数和处理效应能够识别。
阅读边界
仅据 OpenAlex 索引摘要,稿件版本未注明;摘要未列出具体识别条件或婚姻工资效应估计,不能据此回答婚姻是否提高工资或推断刊本变化。

原文摘要

Social scientists have generated a large and inconclusive literature on the effect(s) of marriage on men’s wages. Researchers have hypothesized that the wage premium enjoyed by married men may reflect both a tendency for more productive men to marry and an effect of marriage on productivity. To sort out these explanations, researchers have used fixed effects regression models for panel data to adjust for selection on unobserved time-invariant confounders, interpreting coefficients for the time-varying marriage variables as effects. However, they did not define these effects or give conditions under which the regression coefficients would warrant a causal interpretation. Consequently, they failed to appropriately adjust for important time-varying confounders and misinterpreted their results. Regression models for panel data with unobserved time-invariant confounders are also widely used in many other policy-relevant contexts and the same problems arise there. This article draws on recent statistical work on causal inference with longitudinal data to clarify these problems and help researchers use appropriate methods to model their data. A basic set of treatment effects is defined and used to define derived effects. Causal models for panel data with unobserved time-invariant confounders are defined and the treatment effects are reexpressed in terms of these models. Ignorability conditions under which the parameters of the causal models are identified from the regression models are given. Even when these hold, a number of interesting and important treatment effects are typically not identified.

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