Game-Theoretic Foundations for Probability and Finance

Regular price €104.99

probability

A01=Glenn Shafer
A01=Vladimir Vovk
and Finance
Author_Glenn Shafer
Author_Vladimir Vovk
betting
Category1=Non-Fiction
Category=NL-PB
Category=PBT
Category=PBUD
chances
classical probability
COP=United States
Discount=15
discrete-time stochastic processes
discrete-time theory
Dubins-Schwarz theorem
eq_isMigrated=2
eq_nobargain
financial probability
finite horizon results
forecasting
Format=BB
Format_Hardback
gambling
game theory
game theory for finance
game-theoretic probability
Game-Theoretic Probability: Theory and Applications to Prediction
guessing game
HMM=231
IMPN=John Wiley & Sons Inc
ISBN13=9780470903056
Language_English
mathematical probability
mathematics
measure theory
measure-theoretic probability
outcomes
PA=Available
PD=20190510
POP=New York
prediction probability
prediction science
prediction theory
Price_€100 to €200
Probability and Finance
probability outcomes
probability theory
PS=Active
PUB=John Wiley & Sons Inc
Science
Second Edition includes 

SMM=31
SN=Wiley Series in Probability and Statistics
statistics
stochastic methods
stochastic processes
Subject=Mathematics
the odds
WG=918
WMM=163

Product details

  • ISBN 9780470903056
  • Format: Hardback
  • Weight: 885g
  • Dimensions: 160 x 229 x 31mm
  • Publication Date: 07 Jun 2019
  • Publisher: John Wiley & Sons Inc
  • Publication City/Country: New York, US
  • Product Form: Hardback
  • Language: English
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Game-theoretic probability and finance come of age

Glenn Shafer and Vladimir Vovk’s Probability and Finance, published in 2001, showed that perfect-information games can be used to define mathematical probability. Based on fifteen years of further research, Game-Theoretic Foundations for Probability and Finance presents a mature view of the foundational role game theory can play. Its account of probability theory opens the way to new methods of prediction and testing and makes many statistical methods more transparent and widely usable. Its contributions to finance theory include purely game-theoretic accounts of Ito’s stochastic calculus, the capital asset pricing model, the equity premium, and portfolio theory.

Game-Theoretic Foundations for Probability and Finance is a book of research. It is also a teaching resource. Each chapter is supplemented with carefully designed exercises and notes relating the new theory to its historical context.

Praise from early readers

“Ever since Kolmogorov's Grundbegriffe, the standard mathematical treatment of probability theory has been measure-theoretic. In this ground-breaking work, Shafer and Vovk give a game-theoretic foundation instead. While being just as rigorous, the game-theoretic approach allows for vast and useful generalizations of classical measure-theoretic results, while also giving rise to new, radical ideas for prediction, statistics and mathematical finance without stochastic assumptions. The authors set out their theory in great detail, resulting in what is definitely one of the most important books on the foundations of probability to have appeared in the last few decades.” – Peter Grünwald, CWI and University of Leiden

“Shafer and Vovk have thoroughly re-written their 2001 book on the game-theoretic foundations for probability and for finance. They have included an account of the tremendous growth that has occurred since, in the game-theoretic and pathwise approaches to stochastic analysis and in their applications to continuous-time finance. This new book will undoubtedly spur a better understanding of the foundations of these very important fields, and we should all be grateful to its authors.” – Ioannis Karatzas, Columbia University

Glenn Shafer is University Professor at Rutgers University.

Vladimir Vovk is Professor in the Department of Computer Science at Royal Holloway, University of London.

Shafer and Vovk are the authors of Probability and Finance: It's Only a Game, published by Wiley and co-authors of Algorithmic Learning in a Random World. Shafer's other previous books include A Mathematical Theory of Evidence and The Art of Causal Conjecture.