Code

Electronic Supplementary Materials belonging to the paper entitled ‘Dealing with Artificially Dichotomized Variables in Meta-Analytic Structural Equation Modeling’

Code for: Dealing with Artificially Dichotomized Variables in Meta-Analytic Structural Equation Modeling

Author(s) / Creator(s)

de Jonge, Hannelies
Jak, Suzanne
Kan, Kees-Jan

Abstract / Description

Electronic Supplementary Material 1: R scripts for simulation study 1 (full mediation) and Electronic Supplementary Material 2: R scripts for simulation study 2 (partial mediation).
Code for: de Jonge, H., Jak, S., & Kan, K.-J. (2020). Dealing With Artificially Dichotomized Variables in Meta-Analytic Structural Equation Modeling. Zeitschrift Für Psychologie, 228(1), 25–35. https://doi.org/10.1027/2151-2604/a000395.
Meta-analytic structural equation modeling (MASEM) is a relatively new method in which effect sizes of different independent studies between multiple variables are typically first pooled into a matrix and next analyzed using structural equation modeling. While its popularity is increasing, there are issues still to be resolved, such as how to deal with primary studies in which variables have been artificially dichotomized. To be able to advise researchers who apply MASEM and need to deal with this issue, we performed two simulation studies using random-effects two stage structural equation modeling. We simulated data according to a full and partial mediation model and systematically varied the size of one (standardized) path coefficient (βMX = .16, βMX = .23, βMX = .33), the percentage of dichotomization (25%, 75%, 100%), and the cut-off point of dichotomization (.5, .1). We analyzed the simulated datasets in two different ways, namely, by using (1) the point-biserial and (2) the biserial correlation as effect size between the artificially dichotomized predictor and continuous variables. The results of these simulation studies indicate that the biserial correlation is the most appropriate effect size to use, as it provides unbiased estimates of the path coefficients in the population.

Keyword(s)

meta-analytic structural equation modeling artificially dichotomized variables point-biserial correlation biserial correlation

Persistent Identifier

Date of first publication

2019-10

Publisher

PsychArchives

Is referenced by

Citation

De Jonge, H., Jak, S., & Kan, K.-J. (2019, October). Electronic Supplementary Materials belonging to the paper entitled ‘Dealing with Artificially Dichotomized Variables in Meta-Analytic Structural Equation Modeling.’ PsychArchives. https://doi.org/10.23668/PSYCHARCHIVES.2618
  • Author(s) / Creator(s)
    de Jonge, Hannelies
  • Author(s) / Creator(s)
    Jak, Suzanne
  • Author(s) / Creator(s)
    Kan, Kees-Jan
  • PsychArchives acquisition timestamp
    2019-10-11T11:53:05Z
  • Made available on
    2019-10-11T11:53:05Z
  • Date of first publication
    2019-10
  • Abstract / Description
    Electronic Supplementary Material 1: R scripts for simulation study 1 (full mediation) and Electronic Supplementary Material 2: R scripts for simulation study 2 (partial mediation).
    en
  • Abstract / Description
    Code for: de Jonge, H., Jak, S., & Kan, K.-J. (2020). Dealing With Artificially Dichotomized Variables in Meta-Analytic Structural Equation Modeling. Zeitschrift Für Psychologie, 228(1), 25–35. https://doi.org/10.1027/2151-2604/a000395.
    en
  • Abstract / Description
    Meta-analytic structural equation modeling (MASEM) is a relatively new method in which effect sizes of different independent studies between multiple variables are typically first pooled into a matrix and next analyzed using structural equation modeling. While its popularity is increasing, there are issues still to be resolved, such as how to deal with primary studies in which variables have been artificially dichotomized. To be able to advise researchers who apply MASEM and need to deal with this issue, we performed two simulation studies using random-effects two stage structural equation modeling. We simulated data according to a full and partial mediation model and systematically varied the size of one (standardized) path coefficient (βMX = .16, βMX = .23, βMX = .33), the percentage of dichotomization (25%, 75%, 100%), and the cut-off point of dichotomization (.5, .1). We analyzed the simulated datasets in two different ways, namely, by using (1) the point-biserial and (2) the biserial correlation as effect size between the artificially dichotomized predictor and continuous variables. The results of these simulation studies indicate that the biserial correlation is the most appropriate effect size to use, as it provides unbiased estimates of the path coefficients in the population.
    en
  • Publication status
    acceptedVersion
    en
  • Review status
    peerReviewed
    en
  • Sponsorship
    Suzanne Jak was supported by the Netherlands Organization for Scientific Research (NWO) (NWO-VENI-451-16-001)
    en
  • Citation
    De Jonge, H., Jak, S., & Kan, K.-J. (2019, October). Electronic Supplementary Materials belonging to the paper entitled ‘Dealing with Artificially Dichotomized Variables in Meta-Analytic Structural Equation Modeling.’ PsychArchives. https://doi.org/10.23668/PSYCHARCHIVES.2618
    en
  • Persistent Identifier
    https://hdl.handle.net/20.500.12034/2238
  • Persistent Identifier
    https://doi.org/10.23668/psycharchives.2618
  • Language of content
    eng
  • Publisher
    PsychArchives
    en
  • Is referenced by
    https://doi.org/10.1027/2151-2604/a000395
  • Is related to
    https://doi.org/10.23668/psycharchives.2617
  • Is related to
    https://doi.org/10.1027/2151-2604/a000395
  • Keyword(s)
    meta-analytic structural equation modeling
    en
  • Keyword(s)
    artificially dichotomized variables
    en
  • Keyword(s)
    point-biserial correlation
    en
  • Keyword(s)
    biserial correlation
    en
  • Dewey Decimal Classification number(s)
    150
  • Title
    Electronic Supplementary Materials belonging to the paper entitled ‘Dealing with Artificially Dichotomized Variables in Meta-Analytic Structural Equation Modeling’
    en
  • Alternative title
    Code for: Dealing with Artificially Dichotomized Variables in Meta-Analytic Structural Equation Modeling
    en
  • DRO type
    code
    en