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Assessing statistical differences between parameters estimates in Partial Least Squares path modeling.

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Summary
This summary is machine-generated.

This study introduces a new method for structural equation modeling using partial least squares (PLS-SEM) to test differences between parameter estimates from the same sample. This advances PLS-SEM by enabling more nuanced statistical comparisons within a single dataset.

Keywords:
BootstrapConfidence intervalConsistent partial least squaresPractitioner’s guideStatistical misconceptionTesting parameter difference

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Area of Science:

  • Business and Management
  • Social Sciences
  • Statistical Modeling

Background:

  • Partial Least Squares Structural Equation Modeling (PLS-SEM) is a widely adopted statistical technique across disciplines.
  • Existing methods for comparing PLS-SEM parameter estimates are limited to multi-group analyses of different subpopulations.
  • There is a practical need for methods to assess statistical differences between parameter estimates derived from the same sample.

Purpose of the Study:

  • To introduce a novel statistical technique for testing differences between parameter estimates within a single sample in PLS-SEM.
  • To provide practical guidance on implementing this new method for researchers.
  • To demonstrate the utility of the proposed technique using a validated model.

Main Methods:

  • Development of a new statistical approach for comparing parameter estimates from the same sample in PLS-SEM.
  • Application of the new technique to a reduced version of the Technology Acceptance Model.
  • Comparison with existing parametric and non-parametric approaches for multi-group analysis.

Main Results:

  • The study presents a viable method for assessing statistical differences between parameter estimates obtained from a single sample.
  • The proposed technique extends the capabilities of PLS-SEM beyond multi-group comparisons.
  • The application to the Technology Acceptance Model illustrates the practical implementation and benefits.

Conclusions:

  • The developed technique offers a significant advancement for structural equation modeling using partial least squares.
  • Researchers can now more rigorously compare parameter estimates within a single sample, enhancing analytical depth.
  • This contributes to more robust and insightful statistical analyses in various research fields utilizing PLS-SEM.