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Fitting the factor analysis model. (English) Zbl 0177.23601


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[1] Anderson, T. W., & Rubin, H. Statistical inference in factor analysis. In J. Neyman (Ed.),Proceedings of the third Berkeley symposium on mathematical statistics and probability. Vol. V. Berkeley: Univ. of California Press, 1956. Pp. 111–150. · Zbl 0070.14703
[2] Bargmann, R. E.A study of independence and dependence in multivariate normal analysis. Chapel Hill, N. C.: Univ. of North Carolina, Institute of Statistics (Mineograph Series No. 186), 1957.
[3] Browne, M. W. A comparison of factor analytic techniques.Psychometrika, 1968,33, 267–333. · doi:10.1007/BF02289327
[4] Guttman, L. Some necessary conditions for common factor analysis.Psychometrika, 1954,19, 149–161. · Zbl 0058.13004 · doi:10.1007/BF02289162
[5] Harman, H. H., & Fukuda, Y. Resolution of the Heywood case in the minres solution.Psychometrika, 1966,31, 563–571. · Zbl 0156.19205 · doi:10.1007/BF02289525
[6] Harman, H. H., & Jones, W. H. Factor analysis by minimizing residuals (minres).Psychometrika, 1966,31, 351–368. · doi:10.1007/BF02289468
[7] Harris, C. W. Some Rao-Guttman relationships.Psychometrika, 1962,27, 247–263. · Zbl 0208.23402 · doi:10.1007/BF02289622
[8] Horst, P.Factor analysis of data matrices. New York: Holt, Rinehart & Winston, 1965. · Zbl 0136.39204
[9] Howe, W. G. Some contributions to factor analysis. Oak Ridge, Tenn.: Oak Ridge National Laboratory (Report No. ORNL-1919), 1955.
[10] Jöreskog, K. G.Statistical estimation in factor analysis. Stockholm: Almqvist & Wiksell, 1963. · Zbl 0193.16002
[11] Jöreskog, K. G. Some contributions to maximum likelihood factor analysis.Psychometrika, 1967,32, 443–482. · Zbl 0183.24603 · doi:10.1007/BF02289658
[12] Kaiser, H. F., & Caffrey, J. Alpha factor analysis.Psychometrika, 1965,30, 1–14. · Zbl 0127.11301 · doi:10.1007/BF02289743
[13] Lawley, D. N. The estimation of factor loadings by the method of maximum likelihood.Proceedings of the Royal Society of Edinburgh, Series A, 1940,60, 64–82. · Zbl 0027.23503
[14] Lawley, D. N. Further investigations in factor estimation.Proceedings of the Royal Society of Edinburgh, Series A, 1941,61, 176–185. · Zbl 0063.03459
[15] Lederman, W. On the rank of the reduced correlational matrix in multiple factor analysis.Psychometrika, 1937,2, 85–93. · JFM 63.1109.03 · doi:10.1007/BF02288062
[16] Novick, M. R., & Lewis, C. Coefficient alpha and the reliability of composite measurements.Psychometrika, 1967,32, 1–13. · doi:10.1007/BF02289400
[17] Ostrowski, A. M. A quantitative formulation of Sylvester’s Law of Inertia.Proceedings of the National Acaemy of Sciences of the United States of America, 1959,45, 740–744. · Zbl 0087.01802 · doi:10.1073/pnas.45.5.740
[18] Rao, C. R. Estimation and tests of significance in factor analysis.Psychometrika, 1955,20, 93–111. · Zbl 0067.11902 · doi:10.1007/BF02288983
[19] Rozeboom, W. W. Linear correlations between sets of variables.Psychometrika, 1965,30, 57–71. · Zbl 0127.10302 · doi:10.1007/BF02289747
[20] Thomson, G. H. Hotelling’s method modified to give Spearman’s g.Journal of Educational Psychology, 1934,25, 366–374. · doi:10.1037/h0072648
[21] Tucker, L. R., Koopman, R. F., & Linn, R. L. Evaluation of factor analytic research procedures by means of simulated correlation matrices. ONR Technical Report, Contracts Nonr 1834(39) and U. S. Navy/00014-67-A-0305-0003. Urbana, Ill., University of Illinois, 1967.
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