On the Likelihood Ratio Test for the Number of Factors in Exploratory Factor Analysis
By K. Hayashi, Peter M. Bentler, Ke-Hai Yuan. 2007
91 citations recorded by the source corpus.
Subfields: Computer Networks and Communications, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/309f744706a1c61cce7d51b08010ebdc54d922d5
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computer Networks and Communications
- Alexandre J. S. Morin
- David Litalien
- Pierre Valois
- F. Guay
- F. Oort
- Robert J. Vallerand
- Marieke E. Timmerman
- Thomas A. Schmitt
In Statistics and Probability
- David Litalien
- Pierre Valois
- F. Guay
- Mathias Drton
- F. Oort
- Robert J. Vallerand
- Marieke E. Timmerman
- Alexandre J. S. Morin
Citations in the corpus
- Using Exploratory Factor Analysis to Determine the Dimensionality of Discrete Responses (2015, background): “In contrast, simulation studies of models with only major factors encountered overextraction problems (e.g., Beauducel, 2001; Hayashi et al., 2007).”
- Application of Exploratory Structural Equation Modeling to Evaluate the Academic Motivation Scale (2015, methodology): “…the various model fit statistics, chi square difference tests have been shown to present a tendency for the over-extraction of too many factors (Hayashi et al., 2007) and that no information is readily available regarding the performance of the other approximate fit indices, especially when…”
- Likelihood ratio tests and singularities (2007, background): “Simulations such as those in [17] suggest that, regardless of where in the null hypothesis the true distribution is, the likelihood ratio statistic for (6.”
- Current Methodological Considerations in Exploratory and Confirmatory Factor Analysis (2011, methodology): “…along with sound theoretical reasoning, should be used when making factor retention decisions (Fabrigar et al., 1999; Henson & Roberts, 2006; Thompson & Daniel, 1996), LRT is a reasonably viable method that can help researchers select the appropriate number of factors (see Hayashi et al., 2007).”