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Structural equation modeling in clinical assessment research with children
R J Morris1, J R Bergan, J V Fulginiti
1College of Education, Division of Educational Psychology, University of Arizona, Tucson 85721.
Journal of Consulting and Clinical Psychology
|June 1, 1991
Summary
Structural equation modeling (SEM) offers advanced methods for validating assessment tools in clinical psychology. This review compares SEM with traditional psychometrics for child assessment research.
Area of Science:
- Social and Behavioral Sciences
- Clinical Psychology
- Psychometrics
Background:
- Structural equation modeling (SEM) is increasingly utilized in social and behavioral sciences.
- Traditional psychometric approaches are commonly used for validating assessment instruments, especially with children.
- Debates exist regarding the inclusion of nonexperimental variables in causal studies for construct validity.
Purpose of the Study:
- To review the fundamental principles of structural modeling in clinical assessment.
- To compare structural equation modeling with traditional psychometric methods for validating assessment instruments in children.
- To discuss the implications of structural modeling for practitioners and researchers.
Main Methods:
- Review of structural equation modeling principles.
- Comparison of SEM with traditional psychometric validation techniques.
- Illustrative example of SEM application in clinical assessment research.
Main Results:
- Structural equation modeling provides a robust framework for construct validation.
- SEM offers advantages over traditional methods in handling complex relationships in clinical assessment.
- The study highlights the utility of SEM in research and practice for child assessment.
Conclusions:
- Structural equation modeling is a valuable tool for advancing clinical assessment research.
- Practitioners and researchers should consider adopting SEM for more rigorous validation of assessment instruments.
- Further research is needed to explore the full potential of SEM in diverse clinical populations.