Applied Univariate, Bivariate, and Multivariate Statistics. Daniel J. Denis
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21 15 PATH ANALYSIS AND STRUCTURAL EQUATION MODELING 15.1 PATH ANALYSIS: A MOTIVATING EXAMPLE—PREDICTING IQ ACROSS GENERATIONS 15.2 PATH ANALYSIS AND “CAUSAL MODELING” 15.3 EARLY POST‐WRIGHT PATH ANALYSIS: PREDICTING CHILD'S IQ (Burks, 1928) 15.4 DECOMPOSING PATH COEFFICIENTS 15.5 PATH COEFFICIENTS AND WRIGHT'S CONTRIBUTION 15.6 PATH ANALYSIS IN R—A QUICK OVERVIEW: MODELING GALTON'S DATA 15.7 CONFIRMATORY FACTOR ANALYSIS: THE MEASUREMENT MODEL 15.8 STRUCTURAL EQUATION MODELS 15.9 DIRECT, INDIRECT, AND TOTAL EFFECTS 15.10 THEORY OF STATISTICAL MODELING: A DEEPER LOOK INTO COVARIANCE STRUCTURES AND GENERAL MODELING 15.11 THE DISCREPANCY FUNCTION AND CHI‐SQUARE 15.12 IDENTIFICATION 15.13 DISTURBANCE VARIABLES 15.14 MEASURES AND INDICATORS OF MODEL FIT 15.15 OVERALL MEASURES OF MODEL FIT 15.16 MODEL COMPARISON MEASURES: INCREMENTAL FIT INDICES 15.17 WHICH INDICATOR OF MODEL FIT IS BEST? 15.18 STRUCTURAL EQUATION MODEL IN R 15.19 HOW ALL VARIABLES ARE LATENT: A SUGGESTION FOR RESOLVING THE MANIFEST‐LATENT DISTINCTION 15.20 THE STRUCTURAL EQUATION MODEL AS A GENERAL MODEL: SOME CONCLUDING THOUGHTS ON STATISTICS AND SCIENCE 15.21 CHAPTER SUMMARY AND HIGHLIGHTS REVIEW EXERCISES Further Discussion and Activities
22 REFERENCES
23 INDEX
List of Tables
1 Chapter 2Table 2.1 Contingency Table for 2 × 2 DesignTable 2.2 Contingency Table for 2 × 2 × 2 Design...Table 2.3 Contingency Table for 2 × 2 Diagnostic DesignTable