Intuitive biostatistics : a nonmathematical guide to statistical thinking

書誌事項

Intuitive biostatistics : a nonmathematical guide to statistical thinking

Harvey Motulsky

Oxford University Press, 2010

Completely rev. 2nd ed

  • : pbk

この図書・雑誌をさがす
注記

Includes bibliographical references and index

内容説明・目次

内容説明

Thoroughly revised and updated, the second edition of Intuitive Biostatistics retains and refines the core perspectives of the previous edition: a focus on how to interpret statistical results rather than on how to analyze data, minimal use of equations, and a detailed review of assumptions and common mistakes. Intuitive Biostatistics, Completely Revised Second Edition, provides a clear introduction to statistics for undergraduate and graduate students and also serves as a statistics refresher for working scientists. NEW TO THIS EDITION: * Chapter 1 shows how our intuitions lead us to misinterpret data, thus explaining the need for statistical rigor. * Chapter 11 explains the lognormal distribution, an essential topic omitted from many other statistics books. * Chapter 21 contrasts testing for equivalence with testing for differences. * Chapters 22, 23, and 40 explore the pervasive problem of multiple comparisons. * Chapters 24 and 25 review testing for normality and outliers. * Chapter 35 shows how statistical hypothesis testing can be understood as comparing the fits of alternative models. * Chapters 37 and 38 provide a brief introduction to multiple, logistic, and proportional hazards regression. * Chapter 46 reviews one example in great depth, reviewing numerous statistical concepts and identifying common mistakes. * Chapter 47 includes 49 multi-part problems, with answers fully discussed in Chapter 48. * New "Q and A" sections throughout the book review key concepts.

目次

  • PART A. INTRODUCING STATISTICS
  • 1. Statistics and Probability Are Not Intuitive
  • 2. Why Statistics Can Be Hard to Learn
  • 3. From Sample to Population
  • PART B. CONFIDENCE INTERVALS
  • 4. Confidence Interval of a Proportion
  • 5. Confidence Interval of Survival Data
  • 6. Confidence Interval of Counted Data
  • PART C. CONTINUOUS VARIABLES
  • 7. Graphing Continuous Data
  • 8. Types of Variables
  • 9. Quantifying Scatter
  • 10. The Gaussian Distribution
  • 11. The Lognormal Distribution and Geometric Mean
  • 12. Confidence Interval of a Mean
  • 13. The Theory of Confidence Intervals
  • 14. Error Bars
  • PART D. P VALUES AND SIGNIFICANCE
  • 15. Introducing P Values
  • 16. Statistical Significance and Hypothesis Testing
  • 17. Relationship Between Confidence Intervals and Statistical Significance
  • 18. Interpreting a Result That is Statistically Significant
  • 19. Interpreting a Result That Is Not Statistically Significant
  • 20. Statistical Power
  • 21. Testing For Equivalence or Noninferiority
  • PART E. CHALLENGES IN STATISTICS
  • 22. Multiple Comparisons Concepts
  • 23. Multiple Comparison Traps
  • 24. Gaussian or Not?
  • 25. Outliers
  • PART F. STATISTICAL TESTS
  • 26. Comparing Observed and Expected Distributions
  • 27. Comparing Proportions: Prospective and Experimental Studies
  • 28. Comparing Proportions: Case-Control Studies
  • 29. Comparing Survival Curves
  • 30. Comparing Two Means: Unpaired t test
  • 31. Comparing Two Paired Groups
  • 32. Correlation
  • PART G. FITTING MODELS TO DATA
  • 33. Simple Linear Regression
  • 34. Models
  • 35. Comparing Models
  • 36. Nonlinear Regression
  • 37. Multiple, Logistic, and Proportional Hazards Regression
  • 38. Multiple Regression Traps
  • PART H. THE REST OF STATISTICS
  • 39. Analysis of Variance
  • 40. Multiple Comparison Tests After ANOVA
  • 41. Nonparametric Methods
  • 42. Sensitivity Specificity and Receiver-Operator Characteristic Curves
  • 43. Sample Size
  • PART I. PUTTING IT ALL TOGETHER
  • 44. Statistical Advice
  • 45. Choosing a Statistical Test
  • 46. Capstone Example
  • 47. Review Problems
  • 48. Answers to Review Problems
  • APPENDICES
  • A. STATISTICS WITH GRAPHPAD
  • B. STATISTICS WITH EXCEL
  • C. STATISTICS R
  • D. VALUES OF THE T DISTRIBUTION NEEDED TO COMPUTE CIS
  • E. A REVIEW OF LOGARITHMS

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