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1 | (14) |
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Proportionality Review and the Supreme Court of New Jersey: A Cautionary Tale |
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3 | (4) |
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Generalized Linear Models |
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7 | (6) |
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13 | (1) |
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14 | (1) |
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Chapter Two Multiple Regression |
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15 | (58) |
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Overview of Simple Regression |
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17 | (6) |
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Extending Simple Regression to Multiple Regression |
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23 | (4) |
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Assumptions of Multiple Regression |
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27 | (5) |
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Measurement Error in the Independent Variables |
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32 | (1) |
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33 | (5) |
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Dealing with Outliers and Influential Cases |
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38 | (2) |
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Testing the Significance of Individual Regression Coefficients |
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40 | (1) |
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Assessing Overall Model Fit and Comparing Nested Models |
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41 | (5) |
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Comparing Regression Coefficients Within a Single Model: The Standardized Regression Coefficient |
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46 | (2) |
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Correctly Specifying the Regression Model |
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48 | (2) |
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Model Specification and Building |
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50 | (3) |
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An Example of a Multiple Regression Model |
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53 | (6) |
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59 | (1) |
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60 | (1) |
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61 | (2) |
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63 | (3) |
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66 | (6) |
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72 | (1) |
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Chapter Three Multiple Regression: Additional Topics |
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73 | (54) |
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Nominal Variables with Three or More Categories in Multiple Regression |
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76 | (4) |
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80 | (12) |
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92 | (4) |
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An Example: Race and Punishment Severity |
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96 | (9) |
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An Example: Punishment Severity |
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105 | (4) |
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The Problem of Multicollinearity |
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109 | (3) |
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112 | (1) |
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113 | (1) |
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113 | (1) |
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114 | (4) |
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118 | (8) |
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126 | (1) |
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Chapter Four Logistic Regression |
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127 | (60) |
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Why Is It Inappropriate to Use OLS Regression for a Dichotomous Dependent Variable? |
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130 | (6) |
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136 | (10) |
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A Substantive Example: Adoption of Compstat in U.S. Police Agencies |
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146 | (5) |
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Interpreting Logistic Regression Coefficients |
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151 | (7) |
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Comparing Logistic Regression Coefficients |
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158 | (8) |
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Evaluating the Logistic Regression Model |
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166 | (3) |
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Statistical Significance in Logistic Regression |
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169 | (4) |
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173 | (2) |
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175 | (1) |
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176 | (2) |
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178 | (3) |
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181 | (4) |
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185 | (2) |
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Chapter Five Multiple Regression with Multiple Category Nominal or Ordinal Measures |
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187 | (46) |
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Multinomial Logistic Regression |
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190 | (15) |
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Ordinal Logistic Regression |
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205 | (14) |
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219 | (1) |
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220 | (1) |
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221 | (1) |
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222 | (3) |
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225 | (6) |
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231 | (2) |
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Chapter Six Count-Based Regression Models |
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233 | (40) |
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236 | (3) |
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239 | (10) |
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Over-Dispersion in Count Data |
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249 | (2) |
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Quasi-Poisson and Negative Binomial Regression |
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251 | (4) |
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Zero-Inflated Poisson and Negative Binomial Regression |
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255 | (4) |
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259 | (1) |
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260 | (1) |
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261 | (1) |
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262 | (1) |
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263 | (8) |
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271 | (2) |
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Chapter Seven Multilevel Regression Models |
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273 | (48) |
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A Simple Multilevel Model |
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277 | (10) |
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Random Intercept Model with Fixed Slopes |
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287 | (8) |
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295 | (5) |
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Adding Cluster (Level 2) Characteristics |
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300 | (9) |
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309 | (1) |
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310 | (1) |
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311 | (1) |
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312 | (3) |
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315 | (4) |
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319 | (2) |
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Chapter Eight Statistical Power |
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321 | (46) |
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323 | (3) |
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Components of Statistical Power |
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326 | (9) |
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Estimating Statistical Power and Sample Size for a Statistically Powerful Study |
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335 | (11) |
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Summing Up: Avoiding Studies Designed for Failure |
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346 | (1) |
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347 | (1) |
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348 | (1) |
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348 | (1) |
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349 | (16) |
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365 | (2) |
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Chapter Nine Randomized Experiments |
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367 | (50) |
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The Structure of a Randomized Experiment |
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368 | (3) |
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The Main Advantage of Experiments: Isolating Causal Effects |
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371 | (4) |
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375 | (2) |
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Selected Design Types and Associated Statistical Methods |
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377 | (12) |
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389 | (11) |
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Using Covariates to Increase Statistical Power in Experimental Studies |
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400 | (2) |
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402 | (1) |
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403 | (1) |
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404 | (4) |
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408 | (1) |
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409 | (6) |
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415 | (2) |
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Chapter Ten Propensity Score Matching |
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417 | (34) |
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The Underlying Logic Behind Propensity Score Matching |
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419 | (2) |
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Selection of Model for Predicting Propensity for Treatment |
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421 | (1) |
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422 | (5) |
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Assessing the Quality of the Matches |
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427 | (4) |
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Sensitivity Analysis for Average Treatment Effects |
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431 | (2) |
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Limitations of Propensity Score Matching |
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433 | (2) |
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435 | (1) |
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436 | (1) |
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437 | (1) |
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437 | (1) |
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438 | (10) |
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448 | (3) |
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Chapter Eleven Meta-analysis |
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451 | (48) |
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454 | (1) |
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The Logic of Meta-analysis |
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455 | (1) |
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456 | (11) |
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Meta-analysis of Effect Sizes |
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467 | (7) |
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474 | (1) |
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475 | (5) |
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Handling Statistically Dependent Effect Sizes: Robust Standard Errors |
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480 | (2) |
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Publication Selection Bias |
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482 | (3) |
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485 | (1) |
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486 | (1) |
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486 | (4) |
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490 | (1) |
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491 | (5) |
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496 | (3) |
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Chapter Twelve Spatial Regression |
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499 | (38) |
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Why Can't We Use OLS Regression with Spatial Data? |
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501 | (1) |
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How Do We Define Spatial Relationships? |
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502 | (8) |
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What Is Spatial Regression? |
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510 | (4) |
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Which Type of Spatial Regression Should I Use? |
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514 | (4) |
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Spatial Regression Example |
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518 | (5) |
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523 | (1) |
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524 | (1) |
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525 | (1) |
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526 | (2) |
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528 | (7) |
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535 | (2) |
Glossary |
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537 | (6) |
Index |
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543 | |