Preface |
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xi | |
Acknowledgments |
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xv | |
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1 Review of Linear Regression Models |
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1 | (38) |
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A Brief Introduction to Stata |
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4 | (1) |
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An OLS Regression Model in Stata |
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5 | (5) |
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Checking the Assumptions of the OLS Regression Model |
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10 | (14) |
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Modifying the OLS Regression Model |
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24 | (2) |
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Examining Effect Modification with Interaction Terms |
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26 | (4) |
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Assessing Another OLS Regression Model |
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30 | (6) |
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36 | (3) |
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2 Categorical Data and Generalized Linear Models |
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39 | (24) |
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A Brief Review of Categorical Variables |
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40 | (2) |
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Generalized Linear Models |
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42 | (1) |
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43 | (1) |
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Probability Distributions as Family Members |
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44 | (6) |
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50 | (3) |
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Hypothesis Tests with ML Regression Coefficients |
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53 | (1) |
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Testing the Overall Fit of ML Regression Models |
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54 | (2) |
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Example of an ML Linear Regression Model |
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56 | (4) |
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60 | (3) |
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3 Logistic and Probit Regression Models |
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63 | (24) |
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What Is an Alternative? Logistic Regression |
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64 | (6) |
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The Multiple Logistic Regression Model |
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70 | (3) |
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Model Fit and Testing Assumptions of the Model |
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73 | (4) |
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77 | (4) |
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Comparison of Marginal Effects: dprobit and Margins Using dy/dx |
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81 | (1) |
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Model Fit and Diagnostics with the Probit Model |
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82 | (2) |
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Limitations and Modifications |
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84 | (1) |
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85 | (2) |
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4 Ordered Logistic and Probit Regression Models |
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87 | (24) |
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The Ordered Logistic Regression Model |
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90 | (6) |
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96 | (4) |
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Multiple Ordered Regression Models |
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100 | (5) |
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Model Fit and Diagnostics with Ordered Models |
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105 | (3) |
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108 | (3) |
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5 Multinomial Logistic and Probit Regression Models |
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111 | (20) |
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The Multinomial Logistic Regression Model |
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112 | (6) |
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The Multiple Multinomial Logistic Regression Model |
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118 | (5) |
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The Multinomial Probit Regression Model |
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123 | (1) |
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Examining the Assumptions of Multinomial Regression Models |
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124 | (4) |
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128 | (3) |
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6 Poisson and Negative Binomial Regression Models |
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131 | (28) |
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The Multiple Poisson Regression Model |
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138 | (3) |
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Examining Assumptions of the Poisson Model |
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141 | (2) |
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The Extradispersed Poisson Regression Model |
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143 | (2) |
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The Negative Binomial Regression Model |
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145 | (3) |
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Checking Assumptions of the Negative Binomial Model |
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148 | (1) |
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Zero-Inflated Count Models |
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149 | (6) |
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Testing Assumptions of Zero-Inflated Models |
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155 | (3) |
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158 | (1) |
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159 | (30) |
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160 | (3) |
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Example of Survivor and Hazard Functions |
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163 | (5) |
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Continuous-Time Event History Models with Censored Data |
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168 | (8) |
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The Cox Proportional Hazards Model |
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176 | (4) |
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Discrete-Time Event History Models |
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180 | (7) |
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187 | (2) |
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8 Regression Models for Longitudinal Data |
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189 | (18) |
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Fixed- and Random-Effects Regression Models |
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191 | (6) |
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Generalized Estimating Equations for Longitudinal Data |
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197 | (8) |
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205 | (2) |
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9 Multilevel Regression Models |
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207 | (36) |
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The Basic Approach of Multilevel Models |
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210 | (5) |
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The Multilevel Linear Regression Model |
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215 | (4) |
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Checking Model Assumptions |
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219 | (2) |
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Group-Level Variables and Cross-Level Interactions |
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221 | (3) |
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Multilevel Generalized Linear Models |
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224 | (2) |
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Multilevel Models for Longitudinal Data |
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226 | (7) |
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Cross-Level Interactions and Correlational Structures in Multilevel Models for Longitudinal Data |
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233 | (3) |
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Checking Model Assumptions |
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236 | (2) |
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A Multilevel Poisson Regression Model for Longitudinal Data |
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238 | (2) |
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240 | (3) |
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10 Principal Components and Factor Analysis |
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243 | (154) |
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Principal Components Analysis |
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247 | (4) |
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251 | (5) |
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Creating Latent Variables |
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256 | (1) |
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Factor Analysis for Categorical Variables |
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256 | (4) |
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Confirmatory Factor Analysis Using Structural Equation Modeling (SEM) |
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260 | (2) |
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262 | (3) |
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A Brief Note on Regression Analyses Using Structural Equation Models |
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265 | (2) |
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267 | (2) |
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Appendix A SAS, SPSS, and R Code for Examples in Chapters |
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269 | (114) |
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269 | (37) |
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306 | (48) |
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354 | (29) |
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Appendix B Using Simulations to Examine Assumptions of OLS Regression |
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383 | (6) |
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Appendix C Working with Missing Data |
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389 | (8) |
References |
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397 | (6) |
Index |
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403 | |