Statistical Tables and Formulae de Stephen Kokoska

Statistical Tables and Formulae: Springer Texts in Statistics

Stephen Kokoska

Christopher Nevison

All students and professionals in statistics should refer to this volume as it is a handy reference source for statistical formulas and information on basic probability distributions. It contains carefully designed and well laid out tables for standard statistical distributions (including Binomial, Poisson, Normal, and Chi-squared). In addition, there are several tables of Critical Values for various statistics tests.

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Cuprins

1. Discrete Distributions.- 2. Continuous Distributions.- 3. Relationships Among Distributions.- 4. Probability and Statistics Formulas.- Combinatorial Methods.- Numerical Descriptive Statistics.- Probability.- Probability Distributions.- Mathematical Expectation.- Multivariate Distributions.- Functions of Random Variables.- Sampling Distributions.- Estimation.- Confidence Intervals.- Hypothesis Tests (One-Sample).- Hypothesis Tests (Two-Sample).- Hypothesis Tests.- Simple Linear Regression.- Multiple Linear Regression.- The Analysis of Variance.- Nonparametric Statistics.- 5. The Binomial Cumulative Distribution Function.- 6. The Poisson Cumulative Distribution Function.- 7. The Cumulative Distribution Function for the Standard Normal Random Variable.- 8. Critical Values for the t Distribution.- 9. Critical Values for the Chi-Square Distribution.- 10. Critical Values for the F Distribution.- 11. The Incomplete Gamma Function.- 12. Critical Values for the Studentized Range Distribution.- 13. Least Significant Studentized Ranges for Duncan’s Test.- 14. Critical Values for Dunnett’s Procedure.- 15. Critical Values for Bartlett’s Test.- 16. Critical Values for Cochran’s Test.- 17. Critical Values for the Wilcoxon Signed-Rank Statistic.- 18. Critical Values for the Wilcoxon Rank-Sum Statistic.- 19. Critical Values for the Runs Test.- 20. Tolerance Factors for Normal Distributions.- 21. Nonparametric Tolerance Limits.- 22. Critical Values for Spearman’s Rank Correlation Coefficient.- Acknowledgements.