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Orthogonal rotation in PCAMIX

Listed author(s):
  • Marie Chavent


  • Vanessa Kuentz-Simonet
  • Jérôme Saracco
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    Article provided by Springer & German Classification Society - Gesellschaft für Klassifikation (GfKl) & Japanese Classification Society (JCS) & Classification and Data Analysis Group of the Italian Statistical Society (CLADAG) & International Federation of Classification Societies (IFCS) in its journal Advances in Data Analysis and Classification.

    Volume (Year): 6 (2012)
    Issue (Month): 2 (July)
    Pages: 131-146

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    Handle: RePEc:spr:advdac:v:6:y:2012:i:2:p:131-146
    DOI: 10.1007/s11634-012-0105-3
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    References listed on IDEAS
    Please report citation or reference errors to , or , if you are the registered author of the cited work, log in to your RePEc Author Service profile, click on "citations" and make appropriate adjustments.:

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    1. Henry Kaiser, 1958. "The varimax criterion for analytic rotation in factor analysis," Psychometrika, Springer;The Psychometric Society, vol. 23(3), pages 187-200, September.
    2. Michael Greenacre, 2006. "Tying up the loose ends in simple correspondence analysis," Economics Working Papers 940, Department of Economics and Business, Universitat Pompeu Fabra.
    3. Henk Kiers, 1991. "Simple structure in component analysis techniques for mixtures of qualitative and quantitative variables," Psychometrika, Springer;The Psychometric Society, vol. 56(2), pages 197-212, June.
    4. Robert Jennrich, 2001. "A simple general procedure for orthogonal rotation," Psychometrika, Springer;The Psychometric Society, vol. 66(2), pages 289-306, June.
    5. Michel Velden & Henk A.L. Kiers, 2005. "Rotation in Correspondence Analysis," Journal of Classification, Springer;The Classification Society, vol. 22(2), pages 251-271, September.
    6. Jan Leeuw & Sandra Pruzansky, 1978. "A new computational method to fit the weighted euclidean distance model," Psychometrika, Springer;The Psychometric Society, vol. 43(4), pages 479-490, December.
    7. Jos Berge, 1984. "A joint treatment of varimax rotation and the problem of diagonalizing symmetric matrices simultaneously in the least-squares sense," Psychometrika, Springer;The Psychometric Society, vol. 49(3), pages 347-358, September.
    8. Carl Eckart & Gale Young, 1936. "The approximation of one matrix by another of lower rank," Psychometrika, Springer;The Psychometric Society, vol. 1(3), pages 211-218, September.
    9. H. Neudecker, 1981. "On the matrix formulation of Kaiser's varimax criterion," Psychometrika, Springer;The Psychometric Society, vol. 46(3), pages 343-345, September.
    10. Klaas Nevels, 1986. "A direct solution for pairwise rotations in Kaiser's varimax method," Psychometrika, Springer;The Psychometric Society, vol. 51(2), pages 327-329, June.
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