Discovering structural equation modeling using Stata /
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Author / Creator: | Acock, Alan C., 1944- author. |
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Edition: | Revised edition. |
Imprint: | College Station, Texas : Stata Press, [2013] ©2013 |
Description: | xxv, 306 pages : illustrations ; 24 cm |
Language: | English |
Subject: | |
Format: | Print Book |
URL for this record: | http://pi.lib.uchicago.edu/1001/cat/bib/12705821 |
Table of Contents:
- Dedication
- List of tables
- List of figures
- Preface
- Acknowledgments
- 1. Introduction to confirmatory factor analysis
- 1.1. Introduction
- 1.2. The "do not even think about it" approach
- 1.3. The principal component factor analysis approach
- 1.4. Alpha reliability for our nine-item scale
- 1.5. Generating a factor score rather than a mean or summative score
- 1.6. What can CFA add?
- 1.7. Fitting a CFA model
- 1.8. Interpreting and presenting CFA results
- 1.9. Assessing goodness of fit
- 1.9.1. Modification indices
- 1.9.2. Final model and estimating scale reliability
- 1.10. A two-factor model
- 1.10.1. Evaluating the depression dimension
- 1.10.2. Estimating a two-factor model
- 1.11. Parceling
- 1.12. Extensions and what is next
- 1.13. Exercises
- 1.A. Using the SEM Builder to run a CFA
- 1.A.1. Drawing the model
- 1.A.2. Estimating the model
- 2. Using structural equation modeling for path models
- 2.1. Introduction
- 2.2. Path model terminology
- 2.2.1. Exogenous predictor, endogenous outcome, and endogenous mediator variables
- 2.2.2. A hypothetical path model
- 2.3. A substantive example of a path model
- 2.4. Estimating a model with correlated residuals
- 2.4.1. Estimating direct, indirect, and total effects
- 2.4.2. Strengthening our path model and adding covariates
- 2.5. Auxiliary variables
- 2.6. Testing equality of coefficients
- 2.7. A cross-lagged panel design
- 2.8. Moderation
- 2.9. Nonrecursive models
- 2.9.1. Worked example of a nonrecursive model
- 2.9.2. Stability of a nonrecursive model
- 2.9.3. Model constraints
- 2.9.4. Equality constraints
- 2.10. Exercises
- 2.B. Using the SEM Builder to run path models
- 3. Structural equation modeling
- 3.1. Introduction
- 3.2. The classic example of a structural equation model
- 3.2.1. Identification of a full structural equation model
- 3.2.2. Fitting a full structural equation model
- 3.2.3. Modifying our model
- 3.2.4. Indirect effects
- 3.3. Equality constraints
- 3.4. Programming constraints
- 3.5. Structural model with formative indicators
- 3.5.1. Identification and estimation of a composite latent variable
- 3.5.2. Multiple indicators, multiple causes model
- 3.6. Exercises
- 4. Latent growth curves
- 4.1. Discovering growth curves
- 4.2. A simple growth curve model
- 4.3. Identifying a growth curve model
- 4.3.1. An intuitive idea of identification
- 4.3.2. Identifying a quadratic growth curve
- 4.4. An example of a linear latent growth curve
- 4.4.1. A latent growth curve model for BMI
- 4.4.2. Graphic representation of individual trajectories (optional)
- 4.4.3. Intraclass correlation (ICC) (optional)
- 4.4.4. Fitting a latent growth curve
- 4.4.5. Adding correlated adjacent error terms
- 4.4.6. Adding a quadratic latent slope growth factor
- 4.4.7. Adding a quadratic latent slope and correlating adjacent error terms
- 4.5. How can we add time-invariant covariates to our model?
- 4.5.1. Interpreting a model with time-invariant covariates
- 4.6. Explaining the random effects-time-varying covariates
- 4.6.1. Fitting a model with time-invariant and time-varying covariates
- 4.6.2. Interpreting a model with time-invariant and time-varying covariates
- 4.7. Constraining variances of error terms to be equal (optional)
- 4.8. Exercises
- 5. Group comparisons
- 5.1. Interaction as a traditional approach to multiple-group comparisons
- 5.2. The range of applications of Stata's multiple-group comparisons with sem
- 5.2.1. A multiple indicators, multiple causes model
- 5.2.2. A measurement model
- 5.2.3. A full structural equation model
- 5.3. A measurement model application
- 5.3.1. Step 1: Testing for invariance comparing women and men
- 5.3.2. Step 2: Testing for invariant loadings
- 5.3.3. Step 3: Testing for an equal loadings and equal error-variances model
- 5.3.4. Testing for equal intercepts
- 5.3.5. Comparison of models
- 5.3.6. Step 4: Comparison of means
- 5.3.7. Step 5: Comparison of variances and covariance of latent variables
- 5.4. Multiple-group path analysis
- 5.4.1. What parameters are different?
- 5.4.2. Fitting the model with the SEM Builder
- 5.4.3. A standardized solution
- 5.4.4. Constructing tables for publications
- 5.5. Multiple-group comparisons of structural equation models
- 5.6. Exercises
- 6. Epilogue-what now?
- A. The graphical user interface
- A.1. Introduction
- A.2. Menus for Windows, Unix, and Mac
- A.2.1. The menus, explained
- A.2.2. The vertical drawing toolbar
- A.3. Designing a structural equation model
- A.4. Drawing an SEM model
- A.5. Fitting a structural equation model
- A.6. Postestimation commands
- A.7. Clearing preferences and restoring the defaults
- B. Entering data from summary statistics
- References
- Author index
- Subject index