Part I: OVERVIEW.
1. Statistics and Scientific Method.
Part II: DESCRIPTIVE STATISTICS.
2. Basic Mathematical and Measurement Concepts.
3. Frequency Distributions.
4. Measures of Central Tendency and Variability.
5. The Normal Curve and Standard Scores.
6. Correlation.
7. Linear Regression.
Part III: INFERENTIAL STATISITCS.
8. Random Sampling and Probability.
9. Binomial Distribution.
10. Introduction to Hypothesis Testing Using the Sign Test.
11. Power.
12. Sampling Distributions, Sampling Distribution of the Mean, the
Normal Deviate (z) Test.
13. Student's t-Test for Single Samples.
14. Student's t-Test for Correlated and Independent Groups.
15. Introduction to the Analysis of Variance.
16. Introduction to Two-Way Analysis of Variance.
17. Chi-Square and Other Nonparametric Tests.
18. Review of Inferential Statistics.
Appendix A: Review of Prerequisite Mathematics.
Appendix B: Equations.
Appendix C: Answers to End-of-Chapter Questions and Problems.
Appendix D: Tables.
Appendix E: Introduction to SPSS®.
Robert R. Pagano received a Bachelor of Electrical Engineering
degree from Rensselaer Polytechnic Institute in 1956 and a Ph.D. in
Biological Psychology from Yale University in 1965. He was
Assistant Professor and Associate Professor in the Department of
Psychology at the University of Washington, Seattle, from 1965 to
1989. He was Associate Chairman of the Department of Neuroscience
at the University of Pittsburgh, from 1990 to June 2000. While
there, in addition to his other duties, he served as Director of
Undergraduate Studies, was the departmental adviser for
undergraduate majors, taught both undergraduates and graduate
statistics courses, and served as a statistical consultant for
departmental faculty. Pagano was also Director of the Statistical
Cores for two NIH center grants in schizophrenia and Parkinson's
disease. He retired from the University of Pittsburgh in June
2000.
Pagano taught introductory statistics courses at the University of
Washington and at the University of Pittsburgh for over thirty
years combined. While at the University of Washington, he was a
finalist for the Outstanding Teaching award for his instruction of
introductory statistics.
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