A Comparison of Alternatives to Conducting Monte Carlo Analyses for Determining Parallel Analysis Criteria.
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[1] W. Velicer. Determining the number of components from the matrix of partial correlations , 1976 .
[2] W. Velicer,et al. Comparison of five rules for determining the number of components to retain. , 1986 .
[3] D. Lawley. TESTS OF SIGNIFICANCE FOR THE LATENT ROOTS OF COVARIANCE AND CORRELATION MATRICES , 1956 .
[4] Norman Cliff,et al. The eigenvalues-greater-than-one rule and the reliability of components. , 1988 .
[5] S. N. Roy. On a Heuristic Method of Test Construction and its use in Multivariate Analysis , 1953 .
[6] M. Bartlett. THE EFFECT OF STANDARDIZATION ON A χ2 APPROXIMATION IN FACTOR ANALYSIS , 1951 .
[7] Richard G. Montanelli,et al. An Investigation of the Parallel Analysis Criterion for Determining the Number of Common Factors , 1975 .
[8] D. S. Clemm,et al. Upper Percentage Points of the Individual Roots of the Wishart Matrix , 1972 .
[9] H. Kaiser. The Application of Electronic Computers to Factor Analysis , 1960 .
[10] P. Hsu. ON THE DISTRIBUTION OF ROOTS OF CERTAIN DETERMINANTAL EQUATIONS , 1939 .
[11] P. Krishnaiah,et al. Tables for the extreme roots of the wishart matrix , 1973 .
[12] Lloyd G. Humphreys,et al. Latent roots of random data correlation matrices with squared multiple correlations on the diagonal: A monte carlo study , 1976 .
[13] Charles E. Lance,et al. Parallel Analysis Criteria: Revised Equations for Estimating the Latent Roots of Random Data Correlation Matrices , 1989 .
[14] P. Krishnaiah,et al. On the exact distributions of the extreme roots of the Wishart and MANOVA matrices , 1971 .
[15] S J Allen,et al. Notes and Commentary: Regression Equations for the Latent Roots of Random Data Correlation Matrices with Unities on the Diagonal. , 1986, Multivariate behavioral research.
[16] J. Horn. A rationale and test for the number of factors in factor analysis , 1965, Psychometrika.