Categorical Data Analysis, Third Edition
商品資訊
系列名:Wiley Series in Probability and Statistics
ISBN13:9780470463635
出版社:John Wiley & Sons Inc
作者:Agresti
出版日:2012/11/26
裝訂/頁數:精裝/752頁
規格:26.0cm*19.1cm*4.4cm (高/寬/厚)
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商品簡介
作者簡介
目次
商品簡介
A classic in its own right, this book continues to provide an introduction to modern generalized linear models for categorical variables. The text emphasizes methods that are most commonly used in practical application, such as classical inferences for two- and three-way contingency tables, logistic regression, loglinear models, models for multinomial (nominal and ordinal) responses, and methods for repeated measurement and other forms of clustered, correlated response data. Chapter headings remain essentially with the exception of a new one on Bayesian inference for parametric models. Other major changes include an expansion of clustered data, new research on analysis of data sets with robust variables, extensive discussions of ordinal data, more on interpretation, and additional exercises throughout the book. R and SAS are now showcased as the software of choice. An author web site with solutions, commentaries, software programs, and data sets is available.
作者簡介
ALAN AGRESTI is Distinguished Professor Emeritus in the Department of Statistics at the University of Florida. He has presented short courses on categorical data methods in thirty countries. He is the author of five other books, including An Introduction to Categorical Data Analysis, Second Edition and Analysis of Ordinal Categorical Data, Second Edition, both published by Wiley.
目次
Preface
1. Introduction: Distributions and Inference for Categorical Data 1
1.1 Categorical Response Data, 1
1.2 Distributions for Categorical Data
1.3 Statistical Inference for Categorical Data
1.4 Statistical Inference for Binomial Parameters
1.5 Statistical Inference for Multinomial Parameters
1.6 Bayesian Inference for Binomial and Multinomial Parameters
Notes
Exercises
2. Describing Contingency Tables
2.1 Probability Structure for Contingency Tables
2.2 Comparing Two Proportions
2.3 Conditional Association in Stratified 2x2 Tables
2.4 Measuring Association in I x J Tables
Notes
Exercises
3. Inference for Two-Way Contingency Tables
3.1 Confidence Intervals for Association Parameters
3.2 Testing Independence in Two-Way Contingency Tables
3.3 Following-Up Chi-Squared Tests
3.4 Two-Way Tables with Ordered Classifications
3.5 Small-Sample Inference for Contingency Tables
3.6 Bayesian Inference for Two-Way Contingency Tables
3.7 Extensions for Multiway Tables and Nontabulated Responses
Notes
Exercises
4. Introduction to Generalized Linear Models
4.1 The Generalized Linear Model
4.2 Generalized Linear Models for Binary Data
4.3 Generalized Linear Models for Counts and Rates
4.4 Moments and Likelihood for Generalized Linear Models
4.5 Inference and Model Checking for Generalized Linear Models
4.6 Fitting Generalized Linear Models
4.7 Quasi-Likelihood and Generalized Linear Models
Notes
Exercises
5. Logistic Regression
5.1 Interpreting Parameters in Logistic Regression
5.2 Inference for Logistic Regression
5.3 Logistic Models with Categorical Predictors
5.4 Multiple Logistic Regression
5.5 Fitting Logistic Regression Models
Notes
Exercises
6. Building, Checking, and Applying Logistic Regression Models
6.1 Strategies in Model Selection
6.2 Logistic Regression Diagnostics
6.3 Summarizing the Predictive Power of a Model
6.3 Mantel-Haenszel and Related Methods for Multiple 2x2 Tables
6.4 Detecting and Dealing with Infinite Estimates
6.5 Sample Size and Power Considerations
Notes
Exercises
7. Alternative Modeling of Binary Response Data
7.1 Probit and Complementary Log-Log Models
7.2 Bayesian Inference for Binary Regression
7.3 Conditional Logistic Regression
7.4 Smoothing: Kernels, Penalized Likelihood, Generalized Additive Models
7.5 Issues in Analyzing High-Dimensional Categorical Data
Notes
Exercises
8. Models for Multinomial Responses
8.1 Nominal Responses: Baseline-Category Logit Models
8.2 Ordinal Responses: Cumulative Logit Models
8.3 Ordinal Responses: Alternative Models
8.4 Testing Conditional Independence in I ? J ? K Tables
8.5 Discrete-Choice Models
8.6 Bayesian Modeling of Multinomial Responses
Notes
Exercises
9. Loglinear Models for Contingency Tables
9.1 Loglinear Models for Two-Way Tables
9.2 Loglinear Models for Independence and Interaction in Three-Way Tables
9.3 Inference for Loglinear Models
9.4 Loglinear Models for Higher Dimensions
9.5 The Loglinear?Logistic Model Connection
9.6 Loglinear Model Fitting: Likelihood Equations and Asymptotic Distributions
9.7 Loglinear Model Fitting: Iterative Methods and their Application
Notes
Exercises
10. Building and Extending Loglinear Models
10.1 Conditional Independence Graphs and Collapsibility
10.2 Model Selection and Comparison
10.3 Residuals for Detecting Cell-Specific Lack of Fit
10.4 Modeling Ordinal Associations
10.5 Generalized Loglinear and Association Models, Correlation Models, and Correspondence Analysis
10.6 Empty Cells and Sparseness in Modeling Contingency Tables
10.7 Bayesian Loglinear Modeling
Notes
Exercises
11. Models for Matched Pairs
11.1 Comparing Dependent Proportions
11.2 Conditional Logistic Regression for Binary Matched Pairs
11.3 Marginal Models for Square Contingency Tables
11.4 Symmetry, Quasi-symmetry, and Quasi-independence
11.5 Measuring Agreement Between Observers
11.6 Bradley-Terry Model for Paired Preferences
11.7 Marginal Models and Quasi-symmetry Models for Matched Sets
Notes
Exercises
12. Clustered Categorical Data: Marginal and Transitional Models
12.1 Marginal Modeling: Maximum Likelihood Approach
12.2 Marginal Modeling: Generalized Estimating Equations Approach
12.3 Quasi-likelihood and Its GEE Multivariate Extension: Details
12.4 Transitional Models: Markov Chain and Time Series Models
Notes
Exercises
13. Clustered Categorical Data: Random Effects Models
13.1 Random Effects Modeling of Clustered Categorical Data
13.2 Binary Responses: The Logistic-Normal Model
13.3 Examples of Random Effects Models for Binary Data
13.4 Random Effects Models for Multinomial Data
13.5 Multilevel Models
13.6 GLMM Fitting, Inference, and Prediction
13.7 Bayesian Multivariate Categorical Modeling
Notes
Exercises
14. Other Mixture Models for Discrete Data
14.1 Latent Class Models
14.2 Nonparametric Random Effects Models
14.3 Beta-Binomial Models
14.4 Negative Binomial Regression
14.5 Poisson Regression with Random Effects
Notes
Exercises
15. Non-Model-Based Classification and Clustering
15.2 Classification: Linear Discriminant Analysis
15.3 Classification: Tree-Structured Prediction
15.4 Cluster Analysis for Categorical Data
Notes
Exercises
16. Large- and Small-Sample Theory for Parametric Models
16.1 Delta Method
16.2 Asymptotic Distributions of Estimators of Model Parameters and Cell
Probabilities
16.3 Asymptotic Distributions of Residuals and Goodness-of-Fit Statistics
16.4 Asymptotic Distributions for Logit/Loglinear Models
16.5 Small-Sample Significance Tests for Contingency Tables
16.6 Small-Sample Confidence Intervals for Categorical Data
16.7 Alternative Estimation Theory for Parametric Models
Notes
Exercises
17. Historical Tour of Categorical Data Analysis
17.1 Pearson-Yule Association Controversy
17.2 R. A. Fisher’s Contributions
17.3 Logistic Regression
17.4 Multiway Contingency Tables and Loglinear Models
17.5 Bayesian Methods for Categorical Data
17.6 A Look Forward, and Backward
Appendix A. Statistical Software for Categorical Data Analysis
Appendix B. Chi-Squared Distribution Values
References
Author Index
Example Index
Subject Index
1. Introduction: Distributions and Inference for Categorical Data 1
1.1 Categorical Response Data, 1
1.2 Distributions for Categorical Data
1.3 Statistical Inference for Categorical Data
1.4 Statistical Inference for Binomial Parameters
1.5 Statistical Inference for Multinomial Parameters
1.6 Bayesian Inference for Binomial and Multinomial Parameters
Notes
Exercises
2. Describing Contingency Tables
2.1 Probability Structure for Contingency Tables
2.2 Comparing Two Proportions
2.3 Conditional Association in Stratified 2x2 Tables
2.4 Measuring Association in I x J Tables
Notes
Exercises
3. Inference for Two-Way Contingency Tables
3.1 Confidence Intervals for Association Parameters
3.2 Testing Independence in Two-Way Contingency Tables
3.3 Following-Up Chi-Squared Tests
3.4 Two-Way Tables with Ordered Classifications
3.5 Small-Sample Inference for Contingency Tables
3.6 Bayesian Inference for Two-Way Contingency Tables
3.7 Extensions for Multiway Tables and Nontabulated Responses
Notes
Exercises
4. Introduction to Generalized Linear Models
4.1 The Generalized Linear Model
4.2 Generalized Linear Models for Binary Data
4.3 Generalized Linear Models for Counts and Rates
4.4 Moments and Likelihood for Generalized Linear Models
4.5 Inference and Model Checking for Generalized Linear Models
4.6 Fitting Generalized Linear Models
4.7 Quasi-Likelihood and Generalized Linear Models
Notes
Exercises
5. Logistic Regression
5.1 Interpreting Parameters in Logistic Regression
5.2 Inference for Logistic Regression
5.3 Logistic Models with Categorical Predictors
5.4 Multiple Logistic Regression
5.5 Fitting Logistic Regression Models
Notes
Exercises
6. Building, Checking, and Applying Logistic Regression Models
6.1 Strategies in Model Selection
6.2 Logistic Regression Diagnostics
6.3 Summarizing the Predictive Power of a Model
6.3 Mantel-Haenszel and Related Methods for Multiple 2x2 Tables
6.4 Detecting and Dealing with Infinite Estimates
6.5 Sample Size and Power Considerations
Notes
Exercises
7. Alternative Modeling of Binary Response Data
7.1 Probit and Complementary Log-Log Models
7.2 Bayesian Inference for Binary Regression
7.3 Conditional Logistic Regression
7.4 Smoothing: Kernels, Penalized Likelihood, Generalized Additive Models
7.5 Issues in Analyzing High-Dimensional Categorical Data
Notes
Exercises
8. Models for Multinomial Responses
8.1 Nominal Responses: Baseline-Category Logit Models
8.2 Ordinal Responses: Cumulative Logit Models
8.3 Ordinal Responses: Alternative Models
8.4 Testing Conditional Independence in I ? J ? K Tables
8.5 Discrete-Choice Models
8.6 Bayesian Modeling of Multinomial Responses
Notes
Exercises
9. Loglinear Models for Contingency Tables
9.1 Loglinear Models for Two-Way Tables
9.2 Loglinear Models for Independence and Interaction in Three-Way Tables
9.3 Inference for Loglinear Models
9.4 Loglinear Models for Higher Dimensions
9.5 The Loglinear?Logistic Model Connection
9.6 Loglinear Model Fitting: Likelihood Equations and Asymptotic Distributions
9.7 Loglinear Model Fitting: Iterative Methods and their Application
Notes
Exercises
10. Building and Extending Loglinear Models
10.1 Conditional Independence Graphs and Collapsibility
10.2 Model Selection and Comparison
10.3 Residuals for Detecting Cell-Specific Lack of Fit
10.4 Modeling Ordinal Associations
10.5 Generalized Loglinear and Association Models, Correlation Models, and Correspondence Analysis
10.6 Empty Cells and Sparseness in Modeling Contingency Tables
10.7 Bayesian Loglinear Modeling
Notes
Exercises
11. Models for Matched Pairs
11.1 Comparing Dependent Proportions
11.2 Conditional Logistic Regression for Binary Matched Pairs
11.3 Marginal Models for Square Contingency Tables
11.4 Symmetry, Quasi-symmetry, and Quasi-independence
11.5 Measuring Agreement Between Observers
11.6 Bradley-Terry Model for Paired Preferences
11.7 Marginal Models and Quasi-symmetry Models for Matched Sets
Notes
Exercises
12. Clustered Categorical Data: Marginal and Transitional Models
12.1 Marginal Modeling: Maximum Likelihood Approach
12.2 Marginal Modeling: Generalized Estimating Equations Approach
12.3 Quasi-likelihood and Its GEE Multivariate Extension: Details
12.4 Transitional Models: Markov Chain and Time Series Models
Notes
Exercises
13. Clustered Categorical Data: Random Effects Models
13.1 Random Effects Modeling of Clustered Categorical Data
13.2 Binary Responses: The Logistic-Normal Model
13.3 Examples of Random Effects Models for Binary Data
13.4 Random Effects Models for Multinomial Data
13.5 Multilevel Models
13.6 GLMM Fitting, Inference, and Prediction
13.7 Bayesian Multivariate Categorical Modeling
Notes
Exercises
14. Other Mixture Models for Discrete Data
14.1 Latent Class Models
14.2 Nonparametric Random Effects Models
14.3 Beta-Binomial Models
14.4 Negative Binomial Regression
14.5 Poisson Regression with Random Effects
Notes
Exercises
15. Non-Model-Based Classification and Clustering
15.2 Classification: Linear Discriminant Analysis
15.3 Classification: Tree-Structured Prediction
15.4 Cluster Analysis for Categorical Data
Notes
Exercises
16. Large- and Small-Sample Theory for Parametric Models
16.1 Delta Method
16.2 Asymptotic Distributions of Estimators of Model Parameters and Cell
Probabilities
16.3 Asymptotic Distributions of Residuals and Goodness-of-Fit Statistics
16.4 Asymptotic Distributions for Logit/Loglinear Models
16.5 Small-Sample Significance Tests for Contingency Tables
16.6 Small-Sample Confidence Intervals for Categorical Data
16.7 Alternative Estimation Theory for Parametric Models
Notes
Exercises
17. Historical Tour of Categorical Data Analysis
17.1 Pearson-Yule Association Controversy
17.2 R. A. Fisher’s Contributions
17.3 Logistic Regression
17.4 Multiway Contingency Tables and Loglinear Models
17.5 Bayesian Methods for Categorical Data
17.6 A Look Forward, and Backward
Appendix A. Statistical Software for Categorical Data Analysis
Appendix B. Chi-Squared Distribution Values
References
Author Index
Example Index
Subject Index
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