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9780805827491

An Introduction to Statistical Concepts for Education and Behavioral Sciences

by
  • ISBN13:

    9780805827491

  • ISBN10:

    0805827498

  • Format: Hardcover
  • Copyright: 2000-01-01
  • Publisher: LEA, Inc.
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Supplemental Materials

What is included with this book?

Summary

This book provides comprehensive coverage so that it can be used in a single- or two-course sequence in statistics. It provides greater flexibility because it contains many topics not dealt with in other introductory texts. Its conceptual, intuitive approach allows for concepts to be easily stated and related to real-life examples. Throughout the text the author demonstrates how many statistical concepts can be related to one another. Unlike other texts, this book includes the following topics: * skewness and kurtosis measures; * inferences about two dependent proportions and two independent means with unequal variances; * homogeneity of variance tests; * layout of the data in ANOVA models; * the ANOVA linear model; * a wide variety of multiple comparison procedures; * significance tests in multiple linear regression; and * extensive discussion of assumptions and how to deal with assumption violations. Numerous tables and figures help illustrate concepts and present examples within the text. An extensive bibliography is included. A number of pedagogical devices are included to increase the reader's conceptual understanding of statistics: chapter outlines; list of key concepts for each chapter; chapter objectives; numerous realistic examples; summary tables of statistical assumptions; extensive references; and end of chapter conceptual and computational problems. An instructor's manual is available containing answers to all of the problems, as well as a collection of statistical humor designed to be an instructional aid. This book is intended for introductory statistics courses for students in education and behavioral sciences.

Author Biography

Richard G. Lomax is Associate Professor of Educational Research and Applied Statistics in the Colleges of Education and Arts and Sciences at the University of Alabama

Table of Contents

Preface xiii
Introduction
1(13)
What Is the Value of Statistics?
3(1)
Brief Introduction to the History of Statistics
4(1)
General Statistical Definitions
5(2)
Types of Variables
7(1)
Scales of Measurement
8(3)
Summary
11(1)
Problems
12(2)
Data Representation
14(24)
Tabular Display of Distributions
16(5)
Graphical Display of Distributions
21(6)
Percentiles
27(6)
Summary
33(1)
Problems
34(4)
Univariate Population Parameters and Sample Statistics
38(22)
Rules of Summation
39(3)
Measures of Central Tendency
42(4)
Measures of Dispersion
46(10)
Summary
56(2)
Problems
58(2)
The Normal Distribution and Standard Scores
60(18)
The Normal Distribution
61(6)
Standard Scores
67(3)
Skewness and Kurtosis Statistics
70(5)
Summary
75(1)
Problems
75(3)
Introduction to Probability and Sample Statistics
78(16)
Introduction to Probability
79(3)
Sampling and Estimation
82(9)
Summary
91(1)
Problems
91(3)
Introduction to Hypothesis Testing: Inferences About a Single Mean
94(26)
Types of Hypotheses
95(2)
Types of Decision Errors
97(3)
Level of Significance (α)
100(3)
Overview of Steps in the Decision-Making Process
103(1)
Inferences About μ When σ Is Known
104(4)
Type II Error (β) and Power (1-β)
108(3)
Statistical Versus Practical Significance
111(1)
Inferences About μ When σ Is Unknown
112(4)
Summary
116(1)
Problems
117(3)
Inferences About the Difference Between Two Means
120(19)
New Concepts
121(2)
Inferences about Two Independent Means
123(7)
Inferences about Two Dependent Means
130(4)
Summary
134(1)
Problems
135(4)
Inferences About Proportions
139(20)
Inferences About Proportions Involving the Normal Distribution
140(10)
Inferences About Proportions Involving the Chi-Square Distribution
150(6)
Summary
156(1)
Problems
157(2)
Inferences About Variances
159(14)
New Concepts
160(1)
Inferences About a Single Variance
161(3)
Inferences About Two Dependent Variances
164(2)
Inferences About Two or More Independent Variances (Homogeneity of Variance Tests)
166(4)
Summary
170(1)
Problems
171(2)
Bivariate Measures of Association
173(18)
Scatterplot
174(2)
Covariance
176(3)
Pearson Product---Moment Correlation Coefficient
179(1)
Inferences About the Pearson Product--Moment Correlation Coefficient
180(2)
Some Issues Regarding Correlations
182(3)
Other Measures of Association
185(3)
Summary
188(1)
Problems
189(2)
Simple Linear Regression
191(40)
Introduction to the Concepts of Simple Linear Regression
192(3)
The Population Simple Linear Regression Equation
195(1)
The Sample Simple Linear Regression Equation
196(30)
Summary
226(1)
Problems
227(4)
Multiple Regression
231(35)
Partial and Semipartial Correlations
232(3)
Multiple Linear Regression
235(18)
Variable Selection Procedures
253(7)
Nonlinear Regression
260(2)
Summary
262(1)
Problems
262(4)
One-Factor Analysis of Variance---Fixed-Effects Model
266(32)
Characteristics of the One-Factor ANOVA Model
268(3)
The Layout of the Data
271(1)
ANOVA Theory
271(6)
The ANOVA Model
277(6)
Expected Mean Squares
283(2)
Assumptions and Violation of Assumptions
285(3)
The Unequal ns or Unbalanced Procedure
288(1)
The Kruskal---Wallis One-Factor Analysis of Variance
289(3)
The Relationship of ANOVA to Regression Analysis
292(1)
Summary
293(1)
Problems
294(4)
Multiple-Comparison Procedures
298(30)
Concepts of Multiple-Comparison Procedures
300(6)
Selected Multiple-Comparison Procedures
306(17)
Summary
323(2)
Problems
325(3)
Factorial Analysis of Variance---Fixed-Effects Model
328(36)
The Two-Factor ANOVA Model
330(23)
Three-Factor and Higher Order ANOVA
353(3)
Factorial ANOVA with Unequal ns
356(3)
Summary
359(1)
Problems
359(5)
Introduction to Analysis of Covariance: The One-Factor Fixed-Effects Model With a Single Covariate
364(29)
Characteristics of the Model
366(2)
The Layout of the Data
368(1)
The ANCOVA Model
368(2)
The ANCOVA Summary Table
370(1)
Computation of Sums of Squares
371(1)
Adjusted Means and Multiple-Comparison Procedures
372(4)
Assumptions and Violation of Assumptions
376(5)
An Example
381(5)
Relationship of ANCOVA and Regression Analysis
386(1)
Using Statistical Packages
387(1)
ANCOVA Without Randomization
387(1)
More Complex ANCOVA Models
388(1)
Nonparametric ANCOVA Procedures
389(1)
Summary
389(1)
Problems
390(3)
Random- and Mixed-Effects Analysis of Variance Models
393(45)
The One-Factor Random-Effects Model
395(7)
The Two-Factor Random-Effects Model
402(6)
The Two-Factor Mixed-Effects Model
408(7)
The One-Factor Repeated Measures Design
415(10)
The Two-Factor Split-Plot or Mixed Design
425(10)
Summary
435(1)
Problems
435(3)
Hierarchical and Randomized Block Analysis of Variance Models
438(29)
The Two-Factor Hierarchical Model
439(10)
The Two-Factor Randomized Block Design for n = 1
449(10)
The Two-Factor Randomized Block Design for n > 1
459(1)
The Friedman Test
459(2)
Comparison of Various ANOVA Models
461(1)
Summary
462(1)
Problems
463(4)
References 467(8)
Appendix Tables 475(26)
Answers to Selected Chapter Problems 501(10)
Index 511

Supplemental Materials

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