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Advanced statistics in criminology and criminal justice / David Weisburd, David B. Wilson, Alese Wooditch, and Chester Britt

Springer Nature - Springer Law and Criminology eBooks 2022 English International Available online

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Format:
Book
Author/Creator:
Weisburd, David, author.
Wilson, David B., 1961- author.
Wooditch, Alese, author.
Britt, Chester L., author.
Language:
English
Subjects (All):
Criminology.
Social sciences--Statistical methods.
Social sciences.
Physical Description:
1 online resource (552 pages)
Edition:
Fifth edition.
Place of Publication:
Cham, Switzerland : Springer, [2022]
Summary:
This book provides the student, researcher or practitioner with the tools to understand many of the most commonly used advanced statistical analysis tools in criminology and criminal justice, and also to apply them to research problems. The volume is structured around two main topics, giving the user flexibility to find what they need quickly. The first is "the general linear model" which is the main analytic approach used to understand what influences outcomes in crime and justice. It presents a series of approaches from OLS multivariate regression, through logistic regression and multi-nomial regression, hierarchical regression, to count regression. The volume also examines alternative methods for estimating unbiased outcomes that are becoming more common in criminology and criminal justice, including analyses of randomized experiments and propensity score matching. It also examines the problem of statistical power, and how it can be used to better design studies. Finally, it discusses meta analysis, which is used to summarize studies; and geographic statistical analysis, which allows us to take into account the ways in which geographies may influence our statistical conclusions.
Contents:
Intro
Contents
Chapter 1: Introduction
Proportionality Review and the Supreme Court of New Jersey: A Cautionary Tale
Generalized Linear Models
Special Topics
References
Chapter 2: Multiple Regression
Overview of Simple Regression
Extending Simple Regression to Multiple Regression
Assumptions of Multiple Regression
Independence
Normally Distributed Errors
Homoscedasticity of Errors
Linearity
Measurement Error in the Independent Variables
Regression Diagnostics
Dealing with Outliers and Influential Cases
Testing the Significance of Individual Regression Coefficients
Assessing Overall Model Fit and Comparing Nested Models
R2 and Adjusted R2
Comparing Regression Coefficients Within a Single Model: The Standardized Regression Coefficient
Correctly Specifying the Regression Model
Model Specification and Building
An Example of a Multiple Regression Model
Chapter Summary
Key Terms
Symbols and Formulas
Exercises
Computer Exercises
SPSS
Standardized Regression Coefficients (Betas)
F-Test for a Subset of Variables
Residual Plot
Stata
R
Problems
Chapter 3: Multiple Regression: Additional Topics
Nominal Variables with Three or More Categories in Multiple Regression
Nonlinear Relationships
Finding a Nonlinear Relationship: Graphical Assessment
Incorporating Nonlinear Relationships into an OLS Model Using a Quadratic Term of an Independent Variable
Interpreting Nonlinear Coefficients
Note on Statistical Significance
Transforming the Dependent Variable
Review of Nonlinear Relationships
Interaction Effects.
Interaction of a Dummy Variable and a Scaled Variable
An Example: Race and Punishment Severity
Interaction Effects Between Two Scaled Variables
An Example: Punishment Severity
The Problem of Multicollinearity
Dummy Coding Nominal Variables
Computing Nonlinear and Interaction Terms
Nonlinear Terms
Interaction Terms
Estimating the Regression Model
Collinearity Diagnostics
Chapter 4: Logistic Regression
Why Is It Inappropriate to Use OLS Regression for a Dichotomous Dependent Variable?
Logistic Regression
A Substantive Example: Adoption of Compstat in U.S. Police Agencies
Interpreting Logistic Regression Coefficients
The Odds Ratio
The Derivative at Mean
Comparing Logistic Regression Coefficients
Using Probability Estimates to Compare Coefficients
Standardized Logistic Regression Coefficients
Evaluating the Logistic Regression Model
Percent of Correct Predictions
Pseudo-R2
Statistical Significance in Logistic Regression
Chapter 5: Multiple Regression with Multiple Category Nominal or Ordinal Measures
Multinomial Logistic Regression
A Substantive Example: Case Dispositions in California
The Missing Set of Coefficients
Statistical Inference.
Single Coefficients
Multiple Coefficients
Overall Model
A Concluding Observation About Multinomial Logistic Regression Models
Ordinal Logistic Regression
Interpretation of Ordinal Logistic Regression Coefficients
Substantive Example: Severity of Punishment Decisions
Interpreting the Coefficients
Statistical Significance
Parallel Slopes Tests
Score Test
Brant Test
Partial Proportional Odds
Severity of Punishment Example
Formulas
Chapter 6: Count-Based Regression Models
The Poisson Distribution
Poisson Regression
Incident Rate Ratios (IRRs)
Significance Testing
Exposure and Offsets
An Example: California 1999 Uniform Crime Report Data
Over-Dispersion in Count Data
Quasi-Poisson and Negative Binomial Regression
An Example: Reanalysis of the California 1999 Uniform Crime Report Data
Zero-Inflated Poisson and Negative Binomial Regression
Quasi-Poisson Regression
Negative Binomial Regression
Zero-Inflated Poisson/Negative Binomial Regression
Chapter 7: Multilevel Regression Models.
A Simple Multilevel Model
Fixed-Effects and Random-Effects
A Substantive Example: Bail Decision-Making Study
Intraclass Correlation and Explained Variance
Deciding Between and Fixed- and Random-Effects Model
Bail Decision-Making Study
Random Intercept Model with Fixed Slopes
Centering Independent Variables
Between and Within Effects
Testing for Between and Within Effects
Random Coefficient Model
Variance Estimates
Adding Cluster (Level 2) Characteristics
A Substantive Example: Race and Sentencing Across Pennsylvania Counties
Multilevel Negative Binomial Regression
Random Intercept Models
Random Coefficient Models
Chapter 8: Statistical Power
Statistical Power
Setting the Level of Statistical Power
Components of Statistical Power
Statistical Significance and Statistical Power
Directional Hypotheses
Sample Size and Statistical Power
Effect Size and Statistical Power
Estimating Statistical Power and Sample Size for a Statistically Powerful Study
Difference of Means Test
ANOVA
Correlation
Least Squares Regression
Summing Up: Avoiding Studies Designed for Failure
Two-Sample Difference of Means Test
OLS Regression
Chapter 9: Randomized Experiments
The Structure of a Randomized Experiment.
The Main Advantage of Experiments: Isolating Causal Effects
Internal Validity
Selected Design Types and Associated Statistical Methods
The Two-Group Randomized Design
Three or More Group Randomized Design
Factorial Design
Two-Way ANOVA for Between-Subjects Designs
An Example: Perceptions of Children During a Police Interrogation
Mixed Within- and Between-Subjects Factorial Designs
Block Randomized Designs
Block Randomization and Statistical Power
Examining Interaction in a Block Randomized Experiment
Using Covariates to Increase Statistical Power in Experimental Studies
Independent Sample t-Test
One-Way ANOVA
Two-Way Factorial (Type I SS)
Two-Way Factorial (Type II SS)
Two-Way Factorial (Type III SS)
Chapter 10: Propensity Score Matching
The Underlying Logic Behind Propensity Score Matching
Selection of Model for Predicting Propensity for Treatment
Matching Methods
The Case of Work Release in Prison: A Substantive Example
Assessing the Quality of the Matches
Sensitivity Analysis for Average Treatment Effects
Limitations of Propensity Score Matching
Estimating Propensity Score
Matching Cases
Assessing Matches
Estimating Treatment Effect
Problems.
Notes:
Includes bibliographical references and index.
Description based on print version record.
ISBN:
3-030-67738-9
OCLC:
1283851607

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