7th Edition. — N.-Y.: Prentice-Hall, 2011. — 812 p.
This text is designed for two types of statistics courses. The early chapters, combined with a selection of the case studies, are designed for use in the second half of a two-semester (two-quarter) introductory statistics sequence for undergraduates.
with statistics or nonstatistics majors. Or, the text can be used for a course in applied regression analysis for masters or PhD students in other fields.
Contents:
Preface.
A Review of Basic Concepts (Optional).
Statistics and Data.
Populations, Samples, and Random Sampling.
Describing Qualitative Data.
Describing Quantitative Data Graphically.
Describing Quantitative Data Numerically.
The Normal Probability Distribution.
Sampling Distributions and the Central Limit Theorem.
Estimating a Population Mean.
Testing a Hypothesis About a Population Mean.
Inferences About the Difference Between Two Population Means.
Comparing Two Population Variances.
Introduction to Regression Analysis.
Modeling a Response.
Overview of Regression Analysis.
Regression Applications.
Collecting the Data for Regression.
Simple Linear Regression.
Introduction.
The Straight-Line Probabilistic Model.
Fitting the Model: The Method of Least Squares.
Model Assumptions.
An Estimator of σ.
Assessing the Utility of the Model: Making Inferences About the Slope β.
The Coefficient of Correlation.
The Coefficient of Determination.
Using the Model for Estimation and Prediction.
A Complete Example.
Regression Through the Origin (Optional).
CASE STUDY Legal Advertising—Does It Pay?
Multiple Regression Models.
General Form of a Multiple Regression Model.
Model Assumptions.
A First-Order Model with Quantitative Predictors.
Fitting the Model: The Method of Least Squares.
Estimation of σ, the Variance of ε.
Testing the Utility of a Model: The Analysis of Variance F-Test.
Inferences About the Individual β Parameters.
Multiple Coefficients of Determination: R and Ra.
Using the Model for Estimation and Prediction.
An Interaction Model with Quantitative Predictors.
A Quadratic (Second-Order) Model with a Quantitative Predictor.
More Complex Multiple Regression Models (Optional).
A Test for Comparing Nested Models.
A Complete Example.
CASE STUDY Modeling the Sale Prices of Residential Properties in Four Neighborhoods.
Principles of Model Building.
Introduction: Why Model Building Is Important.
The Two Types of Independent Variables: Quantitative and Qualitative.
Models with a Single Quantitative Independent Variable.
First-Order Models with Two or More Quantitative Independent Variables.
Second-Order Models with Two or More Quantitative Independent Variables.
Coding Quantitative Independent Variables (Optional).
Models with One Qualitative Independent Variable.
Models with Two Qualitative Independent Variables.
Models with Three or More Qualitative Independent Variables.
Models with Both Quantitative and Qualitative Independent Variables.
External Model Validation (Optional).
Variable Screening Methods.
Introduction: Why Use a Variable-Screening Method?
Stepwise Regression.
All-Possible-Regressions Selection Procedure.
Caveats.
CASE STUDY Deregulation of the Intrastate Trucking Industry.
Some Regression Pitfalls.
Introduction.
Observational Data versus Designed Experiments.
Parameter Estimability and Interpretation.
Multicollinearity.
Extrapolation: Predicting Outside the Experimental Region.
Variable Transformations.
Residual Analysis.
Introduction.
Regression Residuals.
Detecting Lack of Fit.
Detecting Unequal Variances.
Checking the Normality Assumption.
Detecting Outliers and Identifying Influential Observations.
Detecting Residual Correlation: The Durbin–Watson Test.
CASE STUDY An Analysis of Rain Levels in California.
CASE STUDY An Investigation of Factors Affecting the Sale Price of Condominium Units Sold at Public Auction.
Special Topics in Regression (Optional).
Introduction.
Piecewise Linear Regression.
Inverse Prediction.
Weighted Least Squares.
Modeling Qualitative Dependent Variables.
Logistic Regression.
Ridge Regression.
Robust Regression.
Nonparametric Regression Models.
Introduction to Time Series Modeling.
and Forecasting.
What Is a Time Series?
Time Series Components.
Forecasting Using Smoothing Techniques (Optional).
Forecasting: The Regression Approach.
Autocorrelation and Autoregressive Error Models.
Other Models for Autocorrelated Errors (Optional).
Constructing Time Series Models.
Fitting Time Series Models with Autoregressive Errors.
Forecasting with Time Series Autoregressive Models.
Seasonal Time Series Models: An Example.
Forecasting Using Lagged Values of the Dependent Variable (Optional).
CASE STUDY Modeling Daily Peak Electricity Demands.
Principles of Experimental Design.
Introduction.
Experimental Design Terminology.