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semPower: General power analysis for structural equation models.

Morten Moshagen1, Martina Bader2

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Summary
This summary is machine-generated.

This study introduces semPower 2, an R package for statistical power analysis in structural equation modeling (SEM). It simplifies sample size and power calculations for researchers in social and behavioral sciences.

Keywords:
Confirmatory factor analysisModel evaluationSample size planningStatistical powerStructural equation modeling

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Area of Science:

  • Social and Behavioral Sciences
  • Psychometrics
  • Statistical Modeling

Background:

  • Structural Equation Modeling (SEM) is widely used in social and behavioral sciences for hypothesis testing.
  • Adequate statistical power, dependent on sample size, is crucial for detecting hypothesized effects.
  • Current SEM applications often neglect statistical power in sample size determination due to difficulties in effect size estimation and software limitations.

Purpose of the Study:

  • To present semPower 2, an enhanced R package for comprehensive statistical power analyses in SEM.
  • To address the challenges of integrating power analysis into SEM research practices.
  • To provide user-friendly tools for researchers to conduct various types of power analyses.

Main Methods:

  • The study introduces the semPower 2 R package, offering advanced power analysis functionalities.
  • It supports both analytical and simulation-based approaches for a priori, post hoc, and compromise power analyses.
  • The package accommodates SEM with and without latent variables, multigroup settings, and common model types like CFA and cross-lagged panel models.

Main Results:

  • semPower 2 provides comprehensive tools for diverse power analyses in SEM.
  • The package simplifies the process of defining effect sizes within SEM frameworks.
  • It offers convenience functions for common SEM model types, enhancing usability.

Conclusions:

  • semPower 2 facilitates robust statistical power analysis in SEM research.
  • The package aims to improve the rigor of hypothesis testing by integrating power considerations.
  • It empowers researchers to make informed decisions regarding sample size and statistical power in their studies.