Article Version of Record

Problems with parallel analysis in data sets with oblique simple structure

Author(s) / Creator(s)

Beauducel, André

Abstract / Description

Parallel analysis, one of the most promising methods to determine the number of principal components or factors to retain (Velicer, Eaton, & Fava, 2000), has been shown to underestimate the number of components to retain when the first eigenvalue is large (Turner, 1998). In order to further explore the potential problems with parallel analysis, orthogonal and oblique 4-, 8-, and 12-component solutions with four different degrees of simple structure were computed for simulated data. Since the first eigenvalue of the oblique solutions was generally large, parallel analysis was expected to underestimate the number of components to retain in these solutions. This was confirmed in the present simulation study. Even in solutions with pronounced oblique simple structure, parallel analysis tended to result in underextraction for the 8- and 12-component solutions. Thus, one should be aware of the possibility of underextractions when parallel analysis is used with data yielding components or factors with oblique simple structure.

Keyword(s)

parallel analysis factor analysis principal component analysis component extraction

Persistent Identifier

Date of first publication

2001

Journal title

Methods of Psychological Research

Volume

6

Issue

2

Page numbers

141-157

Publisher

IPN - Institute for Science Education at the University of Kiel, Germany

Publication status

publishedVersion

Review status

unknown

Citation

  • Author(s) / Creator(s)
    Beauducel, André
  • PsychArchives acquisition timestamp
    2023-04-25T14:26:03Z
  • Made available on
    2023-04-25T14:26:03Z
  • Date of first publication
    2001
  • Abstract / Description
    Parallel analysis, one of the most promising methods to determine the number of principal components or factors to retain (Velicer, Eaton, & Fava, 2000), has been shown to underestimate the number of components to retain when the first eigenvalue is large (Turner, 1998). In order to further explore the potential problems with parallel analysis, orthogonal and oblique 4-, 8-, and 12-component solutions with four different degrees of simple structure were computed for simulated data. Since the first eigenvalue of the oblique solutions was generally large, parallel analysis was expected to underestimate the number of components to retain in these solutions. This was confirmed in the present simulation study. Even in solutions with pronounced oblique simple structure, parallel analysis tended to result in underextraction for the 8- and 12-component solutions. Thus, one should be aware of the possibility of underextractions when parallel analysis is used with data yielding components or factors with oblique simple structure.
    en
  • Publication status
    publishedVersion
  • Review status
    unknown
  • ISSN
    1432-8534
  • Persistent Identifier
    https://hdl.handle.net/20.500.12034/8287
  • Persistent Identifier
    https://doi.org/10.23668/psycharchives.12764
  • Language of content
    eng
  • Publisher
    IPN - Institute for Science Education at the University of Kiel, Germany
  • Keyword(s)
    parallel analysis
    en_US
  • Keyword(s)
    factor analysis
    en_US
  • Keyword(s)
    principal component analysis
    en_US
  • Keyword(s)
    component extraction
    en_US
  • Dewey Decimal Classification number(s)
    150
  • Title
    Problems with parallel analysis in data sets with oblique simple structure
    en_US
  • DRO type
    article
  • Issue
    2
  • Journal title
    Methods of Psychological Research
  • Page numbers
    141-157
  • Volume
    6
  • Visible tag(s)
    Version of Record