Using iMCFA to perform the CFA, Multilevel CFA, and maximum model for analyzing complex survey data

Jiun-Yu Wu*, Yuan Hsuan Lee, John J.H. Lin

*Corresponding author for this work

Research output: Contribution to journalArticle

1 Scopus citations

Abstract

To construct CFA, MCFA, and maximum MCFA with LISREL v.8 and below, we provide iMCFA (integrated Multilevel Confirmatory Analysis) to examine the potential multilevel factorial structure in the complex survey data. Modeling multilevel structure for complex survey data is complicated because building a multilevel model is not an infallible statistical strategy unless the hypothesized model is close to the real data structure. Methodologists have suggested using different modeling techniques to investigate potential multilevel structure of survey data. Using iMCFA, researchers can visually set the between- and within-level factorial structure to fit MCFA, CFA and/or MAX MCFA models for complex survey data. iMCFA can then yield between- and within-level variance-covariance matrices, calculate intraclass correlations, perform the analyses and generate the outputs for respective models. The summary of the analytical outputs from LISREL is gathered and tabulated for further model comparison and interpretation. iMCFA also provides LISREL syntax of different models for researchers' future use. An empirical and a simulated multilevel dataset with complex and simple structures in the within or between level was used to illustrate the usability and the effectiveness of the iMCFA procedure on analyzing complex survey data. The analytic results of iMCFA using Muthen's limited information estimator were compared with those of Mplus using Full Information Maximum Likelihood regarding the effectiveness of different estimation methods.

Original languageEnglish
Article number251
JournalFrontiers in Psychology
Volume9
Issue numberMAR
DOIs
StatePublished - 13 Mar 2018

Keywords

  • Complex survey data
  • Confirmatory factor analysis
  • Lisrel
  • Maximum model
  • Mplus
  • Multilevel structural equation modeling

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