With over 60 years of applied experience, Fay and Brittain present hypothesis testing and compatible confidence intervals, emphasize strategies to address the reproducibility crisis, and provide methods for proper causal interpretation in scientific research. The book presents a full scope of tools and advice on their appropriate use in practice.
With over 60 years of applied experience, Fay and Brittain present hypothesis testing and compatible confidence intervals, emphasize strategies to address the reproducibility crisis, and provide methods for proper causal interpretation in scientific research. The book presents a full scope of tools and advice on their appropriate use in practice.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Produktdetails
Produktdetails
Cambridge Series in Statistical and Probabilistic Mathematics
Michael P. Fay is a Mathematical Statistician at the National Institute of Allergy and Infectious Diseases, and previously worked at the National Cancer Institute. He has served as associate editor for Biometrics, and is currently an associate editor for Clinical Trials and a Fellow of the American Statistical Association. He is a co-author on over 100 papers in statistical and medical journals and has written and maintains over a dozen R packages on CRAN.
Inhaltsangabe
1. Introduction 2. Theory of tests, p-values, and confidence intervals 3. From scientific theory to statistical hypothesis test 4. One sample studies with binary responses 5. One sample studies with ordinal or numeric responses 6. Paired data 7. Two sample studies with binary responses 8. Assumptions and hypothesis tests 9. Two sample studies with ordinal or numeric responses 10. General methods for creating decision rules 11. K-Sample studies and trend tests 12. Clustering and stratification 13. Multiplicity in testing 14. Testing from models 15. Causality 16. Censoring 17. Missing data 18. Group sequential and related adaptive methods 19. Testing fit, equivalence, and non-inferiority 20. Power and sample size.
1. Introduction 2. Theory of tests, p-values, and confidence intervals 3. From scientific theory to statistical hypothesis test 4. One sample studies with binary responses 5. One sample studies with ordinal or numeric responses 6. Paired data 7. Two sample studies with binary responses 8. Assumptions and hypothesis tests 9. Two sample studies with ordinal or numeric responses 10. General methods for creating decision rules 11. K-Sample studies and trend tests 12. Clustering and stratification 13. Multiplicity in testing 14. Testing from models 15. Causality 16. Censoring 17. Missing data 18. Group sequential and related adaptive methods 19. Testing fit, equivalence, and non-inferiority 20. Power and sample size.
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