Probability via Expectation (Springer Texts in Statistics) By Peter Whittle

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Probability via Expectation (Springer Texts in Statistics)
 By Peter Whittle

Probability via Expectation (Springer Texts in Statistics) By Peter Whittle


Probability via Expectation (Springer Texts in Statistics)
 By Peter Whittle


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Probability via Expectation (Springer Texts in Statistics)
 By Peter Whittle

  • Sales Rank: #2383144 in Books
  • Published on: 2000-04-20
  • Original language: English
  • Number of items: 1
  • Dimensions: 9.21" h x .94" w x 6.14" l, 1.50 pounds
  • Binding: Hardcover
  • 353 pages

Review

From the reviews of the fourth edition:

"... a clear success in its unorthodoxy, Probability via Expectation has become a treasured classic."
P.A.L. Emrechts in "Short Book Reviews", Vol. 21/1, April, 2001

"Apart from presenting a case for the development of probability theory by using the expectation operator rather than probability measure as the primitive notion, a second distinctive feature of this book is the very large range of modern applications that it covers. Many of these are addressed by more than 350 exercises interspersed throughout the text. In summary, this well written book is a … introduction to probability theory and its applications." (Norbert Henze, Metrika, November, 2002)

"Originally published in 1970, this book has stood the test of time. … the text demonstrates a modern alternative approach to a now classical field. … The fourth edition contains a number of modifications and corrections. New material on dynamic programming, optimal allocation, options pricing and large deviations is included." (Martin T. Wells, Journal of the American Statistical Association, September 2001)

From the Back Cover
This classical text, here presented in a third and completely rewritten edition, has been widely used as an introduction to probability. Its main aim is to present a straightforward introduction to the main concepts and applications of probability at an undergraduate level.All the main concepts of a first course in probability are covered including probability measures, independence, conditional probability, the basic limit theorems, and Markov processes.

About the Author
Peter Whittle is Professor Emeritus at the University of Cambridge. From 1973 to 1986 he was Director of the Statistical Laboratory, Cambridge. He is a Fellow of the Royal Society and this is his 11th book.

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