Testing Dependent Correlation Coefficients via Structural Equation Modeling
- 1 April 2004
- journal article
- Published by SAGE Publications in Organizational Research Methods
- Vol. 7 (2) , 206-223
- https://doi.org/10.1177/1094428104264024
Abstract
Organizational researchers are sometimes interested in testing if independent or dependent correlation coefficients are equal. Olkin and Finn and Steiger proposed several statistical procedures to test dependent correlation coefficients in a single group, whereas meta-analytic procedures can be used to test independent correlation coefficients in two or more groups. Because computer programming is usually involved, applied researchers may find these procedures hard to implement, especially in testing the dependent correlation coefficients. This article suggests using a structural equation modeling (SEM) approach as a unified framework to test independent and dependent correlational hypotheses. To demonstrate the comparability among these approaches, examples and ad hoc simulation studies are used. Advantages of the SEM approach are also discussed.Keywords
This publication has 26 references indexed in Scilit:
- The Impact of Psychological Contract Fulfillment on the Performance of In-Role and Organizational Citizenship BehaviorsJournal of Management, 2003
- The Advantages of Using Standardized Scores in Causal AnalysisHuman Communication Research, 2002
- Correlations Redux: Asymptotic Confidence Limits for Partial and Squared Multiple CorrelationsApplied Psychological Measurement, 1999
- Mean and Covariance Structure Analysis: Theoretical and Practical ImprovementsJournal of the American Statistical Association, 1997
- Canonical correlation analysis and structural equation modeling: What do they have in common?Structural Equation Modeling: A Multidisciplinary Journal, 1997
- Correlations redux.Psychological Bulletin, 1995
- Using Results From Replicated Studies to Estimate Linear ModelsJournal of Educational Statistics, 1992
- Using Results from Replicated Studies to Estimate Linear ModelsJournal of Educational Statistics, 1992
- Covariance Structures Under Polynomial Constraints: Applications to Correlation and Alpha-Type Structural ModelsJournal of Educational Statistics, 1983
- Covariance Structures under Polynomial Constraints: Applications to Correlation and Alpha-Type Structural ModelsJournal of Educational Statistics, 1983