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Product details:
- ISBN 10: 1400883865
- ISBN 13: 9781400883868
- Author: Harald Cramér
Harald Cramér’s classic synthesis of statistical mathematical theory—an invaluable resource for students and practitioners alike In the 1930s, as British and American statisticians were developing the science of statistical inference, French and Russian probabilitists transformed the classical calculus of probability into a rigorous and pure mathematical theory. In this incisive and authoritative book, Harald Cramér unites these two major lines of development, providing a masterly exposition of the mathematical methods of modern statistics that set the standard in the field still followed today. Requiring only a working knowledge of undergraduate mathematics, this self-contained book begins with an introduction to the fundamental concept of a distribution and of integration with respect to a distribution. It goes on to discuss the general theory of random variables and probability distributions, the theory of sampling, statistical estimation, and tests of significance. Blending lucid and accessible writing with mathematical rigor, Mathematical Methods of Statistics belongs on the shelf of anyone interested in statistical methods and remains the standard reference on the subject today.
Table of contents:
- Chapter 1. General properties of sets
- Chapter 2. Linear point sets
- Chapter 3. Point sets in n dimensions
- Chapter 4. The Lebesgue measure of a linear point set
- Chapter 5. The Lebesgue integral for functions of one variable
- Chapter 6. Non-negative additive set functions in R1
- Chapter 7. The Lebesgue-Stieltjes integral for functions of one variable
- Chapter 8. Lebesgue measure and other additive set functions in Rn
- Chapter 9. The Lebesgue-Stieltjes integral for functions of n variables
- Chapter 10. Fourier integrals
- Chapter 11. Matrices, determinants and quadratic forms
- Chapter 12. Miscellaneous complements
- Chapter 13. Statistics and probability
- Chapter 14. Fundamental definitions and axioms
- Chapter 15. General properties
- Chapter 16. Various discrete distributions
- Chapter 17. The normal distribution
- Chapter 18. Various distributions related to the normal
- Chapter 19. Further continuous distributions
- Chapter 20. Some convergence theorems
- Chapter 21. The two-dimensional case
- Chapter 22. General properties of distributions in Rn
- Chapter 23. Regression and correlation in n variables
- Chapter 24. The normal distribution
- Chapter 25. Preliminary notions on sampling
- Chapter 26. Statistical inference
- Chapter 27. Characteristics of sampling distributions
- Chapter 28. Asymptotic properties of sampling distributions
- Chapter 29. Exact sampling distributions
- Chapter 30. Tests of goodness of fit and allied tests
- Chapter 31. Tests of significance for parameters
- Chapter 32. Classification of estimates
- Chapter 33. Methods of estimation
- Chapter 34. Confidence regions
- Chapter 35. General theory of testing statistical hypotheses
- Chapter 36. Analysis of variance
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