2007
DOI: 10.1080/10705510709336735
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Performance of Factor Mixture Models as a Function of Model Size, Covariate Effects, and Class-Specific Parameters

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Cited by 487 publications
(315 citation statements)
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“…Note that relatively smaller residual variances will increase the separation between classes based on the manifest variables and relatively larger residual variances will decrease separation (Lubke & Muthén, 2007). For example, Table A3 illustrates how MD varies through changing only the residual variances-the manifest values for y1-y4 remain constant in this example.…”
Section: Appendixmentioning
confidence: 99%
“…Note that relatively smaller residual variances will increase the separation between classes based on the manifest variables and relatively larger residual variances will decrease separation (Lubke & Muthén, 2007). For example, Table A3 illustrates how MD varies through changing only the residual variances-the manifest values for y1-y4 remain constant in this example.…”
Section: Appendixmentioning
confidence: 99%
“…This process can be facilitated by the reliance on a graphical depiction of these indicators (i.e., an elbow plot). Another useful indicator, which should not be used to select the optimal number of profiles, is the entropy (Lubke & Muthén, 2007). The entropy is typically used once the optimal number of profiles has been retained to describe the classification accuracy of the solution.…”
Section: The Present Studymentioning
confidence: 99%
“…In addition, other conditions may exist that affect power estimates. For example, power for factor mixture models, in which the structure among variables is specified to hold within each of the derived latent classes, is more complex and is influenced by a number of factors, including the mixing proportion and the separation among clusters (Lubke & Neal, 2006) and model size, covariates, and class-specific parameters in factor mixture models (Lubke & Muthén, 2007). to the eigenvalues of Σ. The following three components determine the geometric features of the observed data: λ parameterizes the volume of the observation, D indicates the orientation, and A represents the shape of the observation.…”
Section: Appendix Amentioning
confidence: 99%