Abstract

Factor score regression has recently received growing interest as an alternative for structural equation modeling. However, many applications are left without guidance because of the focus on normally distributed outcomes in the literature. We perform a simulation study to examine how a selection of factor scoring methods compare when estimating regression coefficients in generalized linear factor score regression. The current study evaluates the regression method and the correlation-preserving method as well as two sum score methods in ordinary, logistic, and Poisson factor score regression. Our results show that scoring method performance can differ notably across the considered regression models. In addition, the results indicate that the choice of scoring method can substantially influence research conclusions. The regression method generally performs the best in terms of coefficient and standard error bias, accuracy, and empirical Type I error rates. Moreover, the regression method and the correlation-preserving method mostly outperform the sum score methods.

Highlights

  • In the social and psychological sciences, interest often lies in modeling relationships that involve factors

  • All regression models were possible to estimate given a properly estimated measurement model. This is in line with the fact that nonconvergence statistics were equal for all regression models and factor scoring methods

  • We examined the performance of a selection of factor scoring methods when estimating regression coefficients in generalized linear FSR (GLFSR)

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Summary

Introduction

In the social and psychological sciences, interest often lies in modeling relationships that involve factors. Factors are latent variables that can be inferred by the use of Educational and Psychological Measurement 81(4). Common examples of factors are the Big Five personality traits, quality of life, and socioeconomic status. The strength of SEM is its ability to consistently estimate latent variable relationships. Because of simultaneous estimation, SEM is sensitive to bias from model misspecification and may require large samples. These drawbacks have motivated the development of alternative approaches. One such alternative is factor score regression (FSR), which has recently seen growing research interest (Hayes & Usami, 2020)

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