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9780387402703

Statistical Analysis And Data Display

by ;
  • ISBN13:

    9780387402703

  • ISBN10:

    0387402705

  • Format: Hardcover
  • Copyright: 2004-08-30
  • Publisher: Springer Verlag
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Supplemental Materials

What is included with this book?

Summary

This contemporary presentation of statistical methods features extensive use of graphical displays for exploring data and for displaying the analysis. The authors demonstrate how to analyze data''‚¬"showing code, graphics, and accompanying computer listings''‚¬"for all the methods they cover. They emphasize how to construct and interpret graphs, discuss principles of graphical design, and show how accompanying traditional tabular results are used to confirm the visual impressions derived directly from the graphs. Many of the graphical formats are novel and appear here for the first time in print. All chapters have exercises.This book can serve as a standalone text for statistics majors at the master's level and for other quantitatively oriented disciplines at the doctoral level, and as a reference book for researchers. In-depth discussions of regression analysis, analysis of variance, and design of experiments are followed by introductions to analysis of discrete bivariate data, nonparametrics, logistic regression, and ARIMA time series modeling. The authors illustrate classical concepts and techniques with a variety of case studies using both newer graphical tools and traditional tabular displays.The authors provide and discuss S-Plus, R, and SAS executable functions and macros for all new graphical display formats. All graphs and tabular output in the book were constructed using these programs. Complete transcripts for all examples and figures are provided for readers to use as models for their own analyses.Richard M. Heiberger and Burt Holland are both Professors in the Department of Statistics at Temple University and elected Fellows of the American Statistical Association. Richard M. Heiberger participated in the design of the S-Plus linear model and analysis of variance commands while on research leave at Bell Labs in 1987''‚¬"88 and has been closely involved as a beta tester and user of S-Plus. Burt Holland has made many research contributions to linear modeling and simultaneous statistical inference, and frequently serves as a consultant to medical investigators. Both teach the Temple University course sequence that inspired them to write this text.

Author Biography

Burt Holland is Professor in the Department of Statistics at Temple University and elected Fellow of the American Statistical Association.

Table of Contents

Preface vii
Audience vii
Structure viii
Data and Programs ix
Software x
Microsoft Windows xi
Unix xi
Exercises xi
Introduction and Motivation
1(10)
Statistics in Context
3(1)
Examples of Uses of Statistics
4(3)
Investigation of Salary Discrimination
4(1)
Measuring Body Fat
5(1)
Minimizing Film Thickness
5(1)
Surveys
6(1)
Bringing Pharmaceutical Products to Market
6(1)
The Rest of the Book
7(4)
Fundamentals
7(1)
Linear Models
7(2)
Other Techniques
9(1)
New Graphical Display Techniques
9(2)
Data and Statistics
11(10)
Types of Data
11(1)
Data Display and Calculation
12(2)
Presentation
13(1)
Rounding
13(1)
Importing Data
14(2)
S-Plus
14(1)
SAS
15(1)
Data Rearrangement
15(1)
Analysis with Missing Data
16(1)
Missing Data in S-Plus
16(1)
Missing Data in SAS
17(1)
Tables and Graphs
17(1)
Files for Statistical Analysis and Data Display (HH)
18(3)
Datasets
18(1)
Code, Transcripts, and Figures
18(1)
Functions and Macros
19(1)
Software
19(2)
Statistics Concepts
21(42)
A Brief Introduction to Probability
21(1)
Random Variables and Probability Distributions
22(5)
Discrete Versus Continuous Probability Distributions
23(1)
Displaying Probability Distributions
24(3)
Concepts That Are Used When Discussing Distributions
27(10)
Expectation and Variance of Random Variables
27(1)
Median of Random Variables
28(1)
Symmetric and Skewed Distributions
28(2)
Displays of Univariate Data
30(4)
Multivariate Distributions---Covariance and Correlation
34(3)
Three Probability Distributions
37(3)
The Binomial Distribution
37(1)
The Normal Distribution
38(1)
The (Student's) t Distribution
39(1)
Sampling Distributions
40(1)
Estimation
41(4)
Statistical Models
41(1)
Point and Interval Estimators
42(1)
Criteria for Point Estimators
42(1)
Confidence Interval Estimation
43(1)
Example---Confidence Interval on the Mean μ of a Population Having Known Standard Deviation
44(1)
Example---One-Sided Confidence Intervals
44(1)
Hypothesis Testing
45(2)
Examples of Statistical Tests
47(2)
Power and Operating Characteristic (O.C.) Curves
49(3)
Sampling
52(5)
Simple Random Sampling
53(1)
Stratified Random Sampling
53(1)
Cluster Random Sampling
54(1)
Systematic Random Sampling
55(1)
Standard Errors of Sample Means
56(1)
Sources of Bias in Samples
56(1)
Exercises
57(6)
Graphs
63(28)
Definition
64(1)
Example---Ecological Correlation
64(1)
Scatterplots
65(2)
Scatterplot Matrix
67(4)
Example---Life Expectancy
71(3)
Scatterplot Matrices---Continued
74(4)
Data Transformations
78(4)
Life Expectancy Example---Continued
82(3)
SAS Graphics
85(2)
Exercises
87(4)
Introductory Inference
91(32)
Normal (z) Intervals and Tests
91(4)
Test of a Hypothesis Concerning the Mean of a Population Having Known Standard Deviation
92(1)
Confidence Intervals for Unknown Population Proportion p
93(1)
Tests on an Unknown Population Proportion p
94(1)
Example---One-Sided Hypothesis Test Concerning a Population Proportion
94(1)
t-intervals and Tests for the Mean of a Population Having Unknown Standard Deviation
95(1)
Confidence Interval on the Variance or Standard Deviation of a Normal Population
96(1)
Comparisons of Two Populations Based on Independent Samples
97(4)
Confidence Intervals on the Difference Between Two Population Proportions
98(1)
Confidence Interval on the Difference of Between Two Means
98(1)
Tests Comparing Two Population Means When the Samples Are Independent
99(1)
Comparing the Variances of Two Normal Populations
100(1)
Paired Data
101(4)
Sample Size Determination
105(1)
Sample Size for Estimation
105(1)
Sample Size for Hypothesis Testing
106(1)
Goodness of Fit
106(4)
Chi-square Goodness-of-Fit Test
107(1)
Example---Test of Goodness-of-Fit to a Discrete Uniform Distribution
108(1)
Example---Test of Goodness-of-Fit to a Binomial Distribution
108(2)
Normal Probability Plots and Quantile Plots
110(4)
Normal Probability Plots
112(1)
Example---Comparing t-Distributions
113(1)
Kolmogorov-Smirnov Goodness-of-Fit Tests
114(3)
Maximum Likelihood
117(2)
Maximum Likelihood Estimation
118(1)
Likelihood Ratio Tests
119(1)
Exercises
119(4)
One-Way Analysis of Variance
123(32)
Example---Catalyst Data
123(4)
Fixed Effects
127(3)
Multiple Comparisons---Tukey Procedure for Comparing All Pairs of Means
130(5)
Random Effects
135(1)
Expected Mean Squares (EMS)
135(1)
Example---Catalyst Data---Continued
136(1)
Example---Batch Data
137(1)
Example---Turkey Data
137(7)
Analysis
139(4)
Interpretation
143(1)
Specification of Analysis
143(1)
Contrasts
144(3)
Mathematics of Contrasts
144(2)
Scaling
146(1)
Tests of Homogeneity of Variance
147(1)
Exercises
148(5)
Appendix: Computation for the Analysis of Variance
153(2)
Computing Notes
153(1)
Computation
153(2)
Multiple Comparisons
155(32)
Multiple Comparison Procedures
156(12)
Bonferroni Method
156(1)
Tukey Procedure for All Pairwise Comparisons
157(1)
The Dunnett Procedure for Comparing One Mean with All Others
157(5)
Simultaneously Comparing All Possible Contrasts---Scheffe and Extended Tukey
162(6)
The Mean--Mean Multiple Comparisons Display (MMC Plot)
168(16)
Difficulties with Standard Displays
168(5)
Hsu and Peruggia's Mean-Mean Scatterplot
173(5)
Extensions of the Mean-Mean Display to Arbitrary Contrasts
178(2)
Display of an Orthogonal Basis Set of Contrasts
180(2)
Hsu and Peruggia's Pulmonary Example
182(2)
Exercises
184(3)
Linear Regression by Least Squares
187(28)
Introduction
187(1)
Example---Body Fat Data
188(2)
Simple Linear Regression
190(15)
Algebra
190(2)
Normal Distribution Theory
192(1)
Calculations
193(6)
Residual Mean Square in Regression Printout
199(1)
New Observations
199(6)
Diagnostics
205(4)
Graphics
209(1)
Exercises
210(3)
Appendix: Computation for Regression Analysis
213(2)
S-Plus Functions
213(1)
SAS Macros and Procs
213(2)
Multiple Regression---More Than One Predictor
215(52)
Regression with Two Predictors---Least-Squares Geometry
215(2)
Multiple Regression---Algebra
217(4)
The Hat Matrix and Leverage
220(1)
Multiple Regression---Two-X Analysis
221(2)
Geometry of Multiple Regression
223(1)
Programming
223(2)
Model Specification
223(1)
Printout Idiosyncrasies
224(1)
Example---Albuquerque Home Price Data
225(3)
Partial F-Tests
228(2)
Polynomial Models
230(3)
Models Without a Constant Term
233(2)
Prediction
235(1)
Example---Longley Data
236(5)
Collinearity
241(2)
Variable Selection
243(11)
Manual Use of the Stepwise Philosophy
244(3)
Automated Stepwise Regression
247(3)
Automated Stepwise Modeling of the Longley Data
250(4)
Residual Plots
254(5)
Partial Residuals
254(2)
Partial Residual Plots
256(1)
Partial Correlation
256(1)
Added Variable Plots
256(1)
Interpretation of Residual Plots
257(2)
Example U.S. Air Pollution Data
259(5)
Exercises
264(3)
Multiple Regression---Dummy Variables and Contrasts
267(30)
Dummy (Indicator) Variables
267(1)
Example---Height and Weight
268(7)
Equivalence of Linear Independent X-Variables for Regression
275(2)
Polynomial Contrasts and Orthogonal Polynomials
277(6)
Specification and Interpretation of Interaction Terms
282(1)
Analysis Using a Concomitant Variable (Analysis of Covariance)
283(1)
Example---Hot Dog Data
284(10)
One-Way ANOVA
284(2)
Concomitant Explanatory Variable
286(6)
Tests of Equality of Regression Lines
292(2)
ancova Function
294(1)
Exercises
294(3)
Multiple Regression---Regression Diagnostics
297(32)
Example---Rent Data
297(12)
Rent Levels
298(5)
Alfalfa Rent Relative to Other Rent
303(6)
Checks on Model Assumptions
309(3)
Scatterplot Matrix
309(1)
Residual Plots
309(3)
Case Statistics
312(12)
Leverage
315(1)
Deleted Standard Deviation
316(1)
Standardized and Studentized Deleted Residuals
317(2)
Cook's Distance
319(2)
Dffits
321(1)
Dfbetas
322(1)
Calculation of Regression Diagnostics
323(1)
Exercises
324(5)
Two-Way Analysis of Variance
329(52)
Example---Display Panel Data
329(7)
Statistical Model
336(1)
Main Effects and Interactions
336(2)
Two-Way Interaction Plot
338(1)
Sums of Squares in the Two-Way ANOVA Table
339(1)
Treatment and Blocking Factors
339(2)
Fixed and Random Effects
341(1)
Randomized Complete Block Designs
342(2)
Example---The Blood Plasma Data
344(2)
Random Effects Models and Mixed Models
346(1)
Introduction to Nesting
347(2)
Example---Workstation Data
347(2)
Example---Display Panel Data---Continued
349(4)
Example---The Rhizobium Data
353(18)
First Rhizobium Experiment: Alfalfa Plants
354(1)
Second Rhizobium Experiment: Clover Plants
354(1)
Initial Plots
355(2)
Alfalfa Analysis
357(5)
Clover Analysis
362(9)
Models Without Interaction
371(1)
Example---Animal Feed Data
372(2)
Exercises
374(5)
Appendix: Computation for the Analysis of Variance
379(2)
Design of Experiments---Factorial Designs
381(48)
A Three-Way ANOVA---Muscle Data
381(8)
Latin Square Designs
389(7)
Example---Latin Square
390(6)
Simple Effects for Interaction Analyses
396(5)
Example---The filmcoat Data
397(4)
Nested Factorial Experiment
401(12)
Example---Gunload Data
401(9)
Example---Turkey Data (continued)
410(3)
Specification of Model Formulas
413(4)
Squential and Conditional Tests
417(4)
SAS Types of Sums of Squares
418(1)
Example---Application to Body Fat Data
419(2)
Exercises
421(6)
Appendix: Orientation for Boxplots
427(2)
Design of Experiments---Complex Designs
429(58)
Confounding
429(2)
Split Plot Designs
431(1)
Example---Yates Oat Data
432(10)
Alternate Specification
439(1)
Polynomial Effects for Nitrogen
440(2)
Introduction to Fractional Factorial Designs
442(6)
Example---28-2 Design
442(2)
Example---25-1 Design
444(4)
Introduction to Crossover Designs
448(4)
Example---Apple Tree Data
452(14)
Models in Table 14.17
453(5)
Multiple Comparisons
458(2)
Models in Figure 14.5
460(6)
Example---testscore.dat
466(6)
The Tukey One Degree of Freedom for Nonadditivity
472(11)
Example---Crash Data
472(9)
Theory
481(2)
Exercises
483(4)
Bivariate Statistics---Discrete Data
487(24)
Two-Dimensional Contingency Tables---Chi-Square Analysis
487(5)
Example---Drunkenness Data
487(3)
Chi-Square Analysis
490(2)
Two-Dimensional Contingency Tables---Fisher's Exact Test
492(3)
Example---Do Juvenile Delinquents Eschew Wearing Eyeglasses?
493(2)
Simpson's Paradox
495(3)
Relative Risk and Odds Ratios
498(5)
Glasses (Again)
499(1)
Large Sample Approximations
500(1)
Example---Treating Cardiac Arrest with Therapeutic Hypothermia
500(3)
Retrospective and Prospective Studies
503(1)
Mantel-Haenszel Test
504(2)
Example---Salk Polio Vaccine
506(2)
Exercises
508(3)
Nonparametrics
511(16)
Introduction
511(1)
Sign Test for the Location of a Single Population
512(2)
Comparing the Locations of Paired Populations
514(6)
Sign Test
514(2)
Wilcoxon Signed-Ranks Test
516(4)
Mann-Whitney Test for Two Independent Samples
520(3)
Kruskal-Wallis Test for Comparing the Locations of at Least Three Populations
523(3)
Exercises
526(1)
Logistic Regression
527(38)
Example---The Space Shuttle Challenger Disaster
529(8)
Graphical Display
530(3)
Numerical Display
533(4)
Estimation
537(3)
Example---Budworm Data
540(2)
Example---Lymph Nodes
542(11)
Data
542(1)
Data Analysis
543(3)
Additional Techniques
546(7)
Diagnostics
553(1)
Numerical Printout
553(1)
Graphics
553(3)
Conditioned Scatterplots
553(1)
Scatterplot Matrix
554(1)
Common Scaling in Comparable Plots
554(1)
Functions of Predicted Values
555(1)
Model Specification
556(1)
S-Plus
556(1)
SAS
557(1)
Fitting Models When the Response Is a Sample Proportion
557(1)
LogXact
558(1)
Exercises
558(7)
Time Series Analysis
565(58)
Introduction
565(2)
The ARIMA Approach to Time Series Modeling
567(3)
Autocorrelation
570(1)
Autocorrelation Function (ACF)
570(1)
Partial Autocorrelation Function (PACF)
570(1)
Analysis Steps
571(2)
Some Algebraic Development, Including Forecasting
573(2)
The General ARIMA Model
573(1)
Special case---The AR(1) model
574(1)
Special Case---The MA(1) Model
575(1)
Graphical Displays for Time Series Analysis
575(5)
Models with Seasonal Components
580(2)
Multiplicative Seasonal ARIMA Models
580(1)
Example---co2 ARIMA(0, 1 ,1) x (0, 1, 1)12 Model
581(1)
Determining the Seasonal AR and MA Parameters
581(1)
Example of a Seasonal Model---The Monthly co2 Data
582(7)
Identification of the Model
582(2)
Parameter Estimation and Diagnostic Checking
584(5)
Forecasting
589(1)
Exercises
589(29)
Appendix: Graphical Displays for Time Series Analysis
618(5)
Characteristics of This Presentation of the Time Series Plot
619(1)
Characteristics of This Presentation of the Sample ACF and PACF Plots
619(1)
Construction of Graphical Displays
620(1)
User Functions Written for S-Plus
620(3)
A Software
623(8)
Statistical Software
623(1)
Text Editing Software
624(1)
Emacs
624(1)
Microsoft Word
625(1)
Word Processing Software
625(1)
LaTeX
626(1)
Microsoft Word
626(1)
Graphics Display Software
626(1)
Operating Systems
627(1)
Mathematical Fonts
627(1)
Directory Structure
627(4)
Home Directory
627(2)
HH Book Online Files
629(2)
B S-Plus and R
631(18)
Create Your Working Directory and Make the HH Library Available
632(5)
Windows---Both S-Plus and R
632(1)
Windows and S-Plus
633(1)
Windows and R
634(1)
Unix---Both S-Plus and R
635(1)
Unix and S-Plus
636(1)
Unix and R
636(1)
Using S-Plus and R with HH
637(1)
S-Plus for Windows---Recommended Options
638(2)
HH Library Functions
640(1)
Learning the S Language
640(3)
S Language Style
643(2)
S-Plus Inexplicable Error Messages
645(2)
Using S-Plus with Emacs and ESS
647(1)
Constructing the HH Library with S-Plus and R
647(2)
C SAS
649(8)
Make the HH Library Available
649(3)
Windows
649(1)
Unix
650(2)
Using SAS with HH
652(3)
Reading HH Datasets
652(1)
Any Other Data Files
653(1)
ASCII Data Files with Tab Characters
653(1)
Windows and Unix EOL (End-of-Line) Conventions
654(1)
Macros
655(1)
Learning the SAS Language
655(1)
SAS Coding Conventions
656(1)
D Probability Distributions
657(6)
Common Probability Distributions with S-Plus and SAS Commands
657(4)
An Example Involving Calculations with the Binomial Distribution
661(1)
Noncentral Probability Distributions
661(2)
E Editors
663(20)
Working Style
664(1)
Typography
665(2)
Emacs and ESS
667(6)
ESS
670(1)
Mouse and Keyboard
671(1)
Learning Emacs
672(1)
Requirements
672(1)
Microsoft Word
673(1)
Learning Word
673(1)
Requirements
673(1)
Microsoft Excel
674(3)
Database Management
674(1)
Organizing Calculations
674(1)
Excel as a Statistical Calculator
674(3)
Exhortations, Some of Which Are Writing Style
677(6)
Writing Style
677(1)
Programming Style and Common Errors
678(1)
Presentation of Results
679(4)
F Mathematics Preliminaries
683(20)
Algebra Review
683(2)
Elementary Differential Calculus
685(1)
An Application of Differential Calculus
686(1)
Topics in Matrix Algebra
687(13)
Elementary Operations
688(2)
Linear Independence
690(1)
Rank
691(1)
Quadratic Forms
692(1)
Orthogonal Transformations
692(1)
Orthogonal Basis
693(1)
Matrix Factorization---QR
693(2)
Matrix Factorization---Cholesky
695(1)
Orthogonal Polynomials
695(1)
Projection Matrices
695(1)
Geometry of Matrices
695(1)
Eigenvalues and Eigenvectors
696(2)
Singular Value Decomposition
698(1)
Generalized Inverse
698(1)
Solving Linear Equations
699(1)
Combinations and Permutations
700(1)
Factorial
700(1)
Permutations
700(1)
Combinations
700(1)
Exercises
701(2)
G Graphs Based on Cartesian Products
703(6)
Structured Sets of Graphs
704(1)
Cartesian Products
704(1)
Trellis Paradigm
704(1)
Scatterplot Matrices: splom and xysplom
705(1)
Cartesian Products of Sets of Functions
706(1)
Graphs Requiring Multiple Calls to xysplom
706(1)
Asymmetric Roles for the Row and Column Sets
707(1)
Rotated Plots
707(1)
Squared Residual Plots
708(1)
Alternate Presentations
708(1)
References 709(12)
List of Datasets 721(2)
Index 723

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