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Postselection Inference in Structural Equation Modeling.

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Summary
This summary is machine-generated.

Statistical inference methods often fail when models are data-driven. This study compares valid postselection inference techniques against naive methods in structural equation modeling, finding valid approaches control error rates.

Keywords:
Structural equation modelingfactor analysislassopolyhedral lemmapostselection inference

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Area of Science:

  • Statistics
  • Psychological Science
  • Econometrics

Background:

  • Traditional statistical inference assumes a pre-specified model.
  • Data-driven model selection introduces randomness, invalidating naive inference.
  • This can lead to incorrect conclusions and contribute to the reproducibility crisis.

Purpose of the Study:

  • To evaluate three state-of-the-art postselection inference methods for structural equation modeling (SEM).
  • To compare these valid methods against the commonly used naive procedure.
  • To assess their performance under model selection using L1-penalized SEM.

Main Methods:

  • Simulation study comparing data splitting (DS), postselection inference (PoSI), and the polyhedral (PH) method.
  • Analysis of L1-penalized SEM for model selection events.
  • Application to real-world data examples.

Main Results:

  • The naive inference method frequently produced incorrect statistical conclusions.
  • Valid postselection inference methods generally controlled coverage rates effectively.
  • Each valid method exhibited distinct advantages and disadvantages.

Conclusions:

  • Naive inference methods are unreliable when applied after data-driven model selection in SEM.
  • Valid postselection inference methods (DS, PoSI, PH) offer statistically sound alternatives.
  • These valid methods are practical for real-world research using L1-penalized SEM.