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Parameterizing Inequality Constraints on Unique Variances in Linear Structural Models

Published online by Cambridge University Press:  01 January 2025

David Rindskopf*
Affiliation:
City University of New York
*
Requests for reprints should be addressed to David Rindskopf, Educational Psychology, CUNY Graduate Center, 33 West 42nd Street, New York, NY, 10036.

Abstract

Current computer programs for analyzing linear structural models will apparently handle only two types of constraints: fixed parameters, and equality of parameters. An important constraint not handled is inequality; this is particularly crucial for preventing negative variance estimates. In this paper, a method is described for imposing several kinds of inequality constraints in models, without the necessity for having computer programs which explicitly allow such constraints. The examples discussed include the prevention of Heywood cases, extension to inequalities of parameters to be greater than a specified value, and imposing ordered inequalities.

Information

Type
Original Paper
Copyright
Copyright © 1983 The Psychometric Society

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