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Fundamental Probability: A Computational ApproachBy Marc Paolella
Free PDF Fundamental Probability: A Computational ApproachBy Marc Paolella
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Probability is a vital measure in numerous disciplines, from bioinformatics and econometrics to finance/insurance and computer science. Developed from a successful course, Fundamental Probability provides an engaging and hands-on introduction to this important topic. Whilst the theory is explored in detail, this book also emphasises practical applications, with the presentation of a large variety of examples and exercises, along with generous use of computational tools.
Based on international teaching experience with students of statistics, mathematics, finance and econometrics, the book:
- Presents new, innovative material alongside the classic theory.
- Goes beyond standard presentations by carefully introducing and discussing more complex subject matter, including a richer use of combinatorics, runs and occupancy distributions, various multivariate sampling schemes, fat-tailed distributions, and several basic concepts used in finance.
- Emphasises computational matters and programming methods via generous use of examples in MATLAB.
- Includes a large, self-contained Calculus/Analysis appendix with derivations of all required tools, such as Leibniz’ rule, exchange of derivative and integral, Fubini’s theorem, and univariate and multivariate Taylor series.
- Presents over 150 end-of-chapter exercises, graded in terms of their difficulty, and accompanied by a full set of solutions online.
This book is intended as an introduction to the theory of probability for students in biology, mathematics, statistics, economics, engineering, finance, and computer science who possess the prerequisite knowledge of basic calculus and linear algebra.
- Sales Rank: #3805975 in Books
- Published on: 2006-04-05
- Original language: English
- Number of items: 1
- Dimensions: 10.04" h x 1.33" w x 6.81" l, 2.32 pounds
- Binding: Hardcover
- 488 pages
Review
"The collection is sure to be a set of remarkable references for students and teachers alike." (The American Statistician, May 2008)
"Very enjoyable and instructive reading." (CHOICE, November 2006)
"...a very good book which might, I hope, be standard for introductory courses in probability theory during next years." (Zentralbatt MATH, 11th March 2007)
From the Back Cover
Probability is a vital measure in numerous disciplines, from bioinformatics and econometrics to finance/insurance and computer science. Developed from a successful course, Fundamental Probability: A Computational Approach provides an engaging and hands-on introduction to this important topic. Whilst the theory is explored in detail, this book also emphasises practical applications, with the presentation of a large variety of examples and exercises, along with generous use of computational tools.
Based on international teaching experience with students of statistics, mathematics, finance and econometrics, the book:
- Presents new, innovative material alongside the classic theory.
- Goes beyond standard presentations by carefully introducing and discussing more complex subject matter, including a richer use of combinatorics, runs and occupancy distributions, various multivariate sampling schemes, fat-tailed distributions, and several basic concepts used in finance.
- Emphasises computational matters and programming methods via generous use of examples in MATLAB.
- Includes a large, self-contained Calculus/Analysis appendix with derivations of all required tools, such as Leibniz’ rule, exchange of derivative and integral, Fubini’s theorem, and univariate and multivariate Taylor series.
- Presents over 150 end-of-chapter exercises, graded in terms of their difficulty, and accompanied by a full set of solutions online.
This book is intended as an introduction to the theory of probability for students in biology, mathematics, statistics, economics, engineering, finance, and computer science who possess the prerequisite knowledge of basic calculus and linear algebra.
About the Author
Marc S Paolella, Swiss Banking Institute, University of Zurich, Switzerland
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