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Tandem criteria for analytic rotation in factor analysis

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Abstract

Two related orthogonal analytic rotation criteria for factor analysis are proposed. Criterion I is based upon the principle that variables which appear on the same factor should be correlated. Criterion II is based upon the principle that variables which are uncorrelated should not appear on the same factor. The recommended procedure is to rotate first by criterion I, eliminate the minor factors, and then rerotate the remaining major factors by criterion II. An example is presented in which this procedure produced a rotational solution very close to expectations whereas a varimax solution exhibited certain distortions. A computer program is provided.

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References

  • Comrey, A. L. Comparison of two analytic rotation procedures.Psychological Reports, 1959,5, 201–209.

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  • Comrey, A. L. & Ahumada, A. An improved procedure and program for minimum residual factor analysis.Psychological Reports, 1964,15, 91–96.

    Google Scholar 

  • Comrey, A. L. & Ahumada, A. Note and Fortran IV program for minimum residual factor analysis.Psychological Reports, 1965,17, p. 446.

    Google Scholar 

  • Comrey, A. L., & Jamison, Kay Verification of six personality factors. (Educational Psychological Measurement, 1966,26, 945–953.

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  • Kaiser, H. F. The varimax criterion for analytic rotation in factor analysis.Psychometrika, 1958,23, 187–200.

    Google Scholar 

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Comrey, A.L. Tandem criteria for analytic rotation in factor analysis. Psychometrika 32, 143–154 (1967). https://doi.org/10.1007/BF02289422

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  • DOI: https://doi.org/10.1007/BF02289422

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