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离散选择模型的替代残差

Surrogate Residuals for Discrete Choice Models.

作者信息

Cheng Chao, Wang Rui, Zhang Heping

机构信息

Department of Biostatistics, School of Public Health, Yale University, New Haven, CT.

Department of Public Economics, School of Economics, Xiamen University, Xiamen, China.

出版信息

J Comput Graph Stat. 2021;30(1):67-77. doi: 10.1080/10618600.2020.1775618. Epub 2020 Jul 9.

Abstract

Discrete choice models (DCMs) are a class of models for modeling response variables that take values from a set of alternatives. Examples include logistic regression, probit regression, and multinomial logistic regression. These models are also referred together as generalized linear models. Although there exist methods for the goodness of fit of DCMs, defining intuitive residuals for such models has been difficult due to the fact that the responses are categorical values instead of continuous numbers. In this article, we propose the surrogate residual for DCMs based on the surrogate approach (Liu and Zhang 2018), which deals with an ordinal response. We consider categorical responses that may or may not be ordered. We shall show that our residual can be used to diagnose misspecification in the aspects of mean structure, individual-specific coefficients, and interaction effects. Supplementary materials for this article are available online.

摘要

离散选择模型(DCMs)是一类用于对从一组备选方案中取值的响应变量进行建模的模型。示例包括逻辑回归、概率单位回归和多项逻辑回归。这些模型也统称为广义线性模型。尽管存在用于评估DCMs拟合优度的方法,但由于响应是分类值而非连续数字,因此为这类模型定义直观的残差一直很困难。在本文中,我们基于替代方法(Liu和Zhang,2018年)提出了DCMs的替代残差,该方法处理有序响应。我们考虑可能有序或无序的分类响应。我们将证明,我们的残差可用于在均值结构、个体特定系数和交互效应方面诊断模型误设。本文的补充材料可在线获取。

相似文献

1
Surrogate Residuals for Discrete Choice Models.离散选择模型的替代残差
J Comput Graph Stat. 2021;30(1):67-77. doi: 10.1080/10618600.2020.1775618. Epub 2020 Jul 9.
2
Residuals and Diagnostics for Ordinal Regression Models: A Surrogate Approach.有序回归模型的残差与诊断:一种替代方法。
J Am Stat Assoc. 2018;113(522):845-854. doi: 10.1080/01621459.2017.1292915. Epub 2018 Jun 6.
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A new goodness-of-fit measure for probit models: Surrogate R.一种新的适用于概率单位模型的拟合优度度量:替代 R。
Br J Math Stat Psychol. 2023 Feb;76(1):192-210. doi: 10.1111/bmsp.12289. Epub 2022 Oct 17.

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