4.4 Editorial Material

Premature conclusions about the signal-to-noise ratio in structural equation modeling research: A commentary on Yuan and Fang (2023)

Publisher

WILEY
DOI: 10.1111/bmsp.12304

Keywords

composite model; covariance-based structural equation modeling; effect size; factor score regression; Henseler-Ogasawara specification; partial least squares structural equation modeling; regression analysis with weighted composites; sum scores

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This article compares structural equation modeling (SEM) and regression analysis in terms of signal-to-noise ratio (SNR). The findings suggest that regression analysis with composites yields smaller standard errors and higher SNR. However, our commentary argues that the assumptions and claims made in the original study are incorrect, and thus, further research is required before drawing any conclusions.
In a recent article published in this journal, Yuan and Fang (British Journal of Mathematical and Statistical Psychology, 2023) suggest comparing structural equation modeling (SEM), also known as covariance-based SEM (CB-SEM), estimated by normal-distribution-based maximum likelihood (NML), to regression analysis with (weighted) composites estimated by least squares (LS) in terms of their signal-to-noise ratio (SNR). They summarize their findings in the statement that [c]ontrary to the common belief that CB-SEM is the preferred method for the analysis of observational data, this article shows that regression analysis via weighted composites yields parameter estimates with much smaller standard errors, and thus corresponds to greater values of the [SNR]. In our commentary, we show that Yuan and Fang have made several incorrect assumptions and claims. Consequently, we recommend that empirical researchers not base their methodological choice regarding CB-SEM and regression analysis with composites on the findings of Yuan and Fang as these findings are premature and require further research.

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