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The Kelly capital growth investment criterion : theory and practice /L C MacLean

By: Contributor(s): Material type: TextTextPublisher number: Brijwasi Book Distributors | ;H-87,Lalita Park,Laxmi Nagar,Delhi-110092Series: World Scientific handbook in financial economic series, v. 3Publication details: Singapore ; Hackensack, N.J. : World Scientific , ©2011.Description: xxvi, 853 pages ;26 cmISBN:
  • 9789814383134
Subject(s): Genre/Form: DDC classification:
  • 332.632042 MAC
Contents:
pt. 1. The early ideas and contributions -- pt. 2. Classic papers and theories -- pt. 3. The relationship of Kelly optimization to asset allocation -- pt. 4. Critics and assessing the good and bad properties of Kelly -- pt. 5. Utility foundations -- pt. 6. Evidence of the use of Kelly type strategies by the great investors and others
Summary: This volume provides the definitive treatment of fortune's formula or the Kelly capital growth criterion as it is often called. The strategy is to maximize long run wealth of the investor by maximizing the period by period expected utility of wealth with a logarithmic utility function. Mathematical theorems show that only the log utility function maximizes asymptotic long run wealth and minimizes the expected time to arbitrary large goals. In general, the strategy is risky in the short term but as the number of bets increase, the Kelly bettor's wealth tends to be much larger than those with es
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Books Books SNU LIBRARY 332.632042 MAC (Browse shelf(Opens below)) Available 27629
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pt. 1. The early ideas and contributions --
pt. 2. Classic papers and theories --
pt. 3. The relationship of Kelly optimization to asset allocation --
pt. 4. Critics and assessing the good and bad properties of Kelly --
pt. 5. Utility foundations --
pt. 6. Evidence of the use of Kelly type strategies by the great investors and others

This volume provides the definitive treatment of fortune's formula or the Kelly capital growth criterion as it is often called. The strategy is to maximize long run wealth of the investor by maximizing the period by period expected utility of wealth with a logarithmic utility function. Mathematical theorems show that only the log utility function maximizes asymptotic long run wealth and minimizes the expected time to arbitrary large goals. In general, the strategy is risky in the short term but as the number of bets increase, the Kelly bettor's wealth tends to be much larger than those with es

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