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      Two Structural Equation Models: LISREL and PLS Applied to Consumer Exit-Voice Theory

      1 , 2
      Journal of Marketing Research
      SAGE Publications

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          Principal component analysis of three-mode data by means of alternating least squares algorithms

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            Path Models with Latent Variables: The NIPALS Approach

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              Canonical Correlation Analysis As A Special Case Of A Structural Relations Model.

              Canonical correlation analysis is commonly considered to be a general model for most parametric bivariate and multivariate statistical methods. Because of its capability for handling multiple criteria and multiple predictors simultaneously, canonical correlation analysis has a great deal of appeal and has also enjoyed increasing application in the behavioral sciences. However, it has also been plagued by several serious shortcomings. In particular, researchers have been unable to determine the statistical significance of individual parameter estimates or to relax assumptions of the canonical model that are inconsistent with theory and/or observed data. As a result, canonical correlation analysis has found more application in exploratory research than in theory testing. This paper illustrates how these problems can be resolved by expressing canonical correlation as a special case of a linear structural relations model.
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                Author and article information

                Journal
                Journal of Marketing Research
                Journal of Marketing Research
                SAGE Publications
                0022-2437
                1547-7193
                December 20 2018
                November 1982
                December 20 2018
                November 1982
                : 19
                : 4
                : 440-452
                Affiliations
                [1 ]Graduate School of Business Administration, University of Michigan.
                [2 ]Medical School, University of Michigan.
                Article
                10.1177/002224378201900406
                56546fe7-b41c-4a02-91c0-d6a87a68cb3d
                © 1982

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