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SEM_DA

Practice of stuctural equation modeling

SEM here is for the short of structural equation model, as the so-called second generation of classical multivariate statistics methods, it can be well-used for studying the the relationship of quantitative and qualitative methods via path-modeling-graph. It can become a powerful tool to conduct comprehensive analysis on problem defining, as the important fundation of other kinds of analytics.

Two popular methods dominate SEM in practice: covariance-based SEM (CBSEM) and partial least squares SEM (PLS-SEM, also called PLS path modeling). CB-SEM is primarily used to confirm (or reject) theories and their underlying hypotheses. This approach confirms/rejects hypotheses by determining how closely a proposed theoretical model can reproduce the covariance matrix for an observed sample dataset. In contrast, PLS has been introduced as a “causal–predictive” approach to SEM (Jöreskog & Wold, 1982, p. 270), which focuses on explaining the variance in the model’s dependent variables (Chin et al., 2020)

Here are the tutorials to quickly get started with the methods

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Main References:

Partial Least Squares Structural Equation Modeling (PLS-SEM) Using R(2022)

PLS-SEM Book: A Primer on PLS-SEM (3rd Ed.)

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