Fortune's Formula: The Untold Story of the Scientific Betting System That Beat the Casinos and Wall Street Book + PRICE WATCH * Amazon pricing is not included in price watch

Fortune's Formula: The Untold Story of the Scientific Betting System That Beat the Casinos and Wall Street Book

Fortune's Formula is a fascinating study of the connections between such seemingly unrelated topics as gambling, information theory, stock investing, and applied mathematics. The story involves the stunning brainpower of men such as MIT professor Claude Shannon, who single-handedly invented information theory, the science behind the Internet and all digital media; Ed Thorpe; and John Kelly of Bell Laboratories, who developed the "Kelly criterion," a now-legendary investment strategy for maximizing growth while controlling risk. Initially, Shannon and Thorpe took Kelly's theory to Las Vegas and applied it to roulette and blackjack. Later, they took it to Wall Street and cleaned up--Shannon made a personal fortune while Thorpe created the highly successful hedge firm Princeton-Newport Partners. They both discovered that Kelly's system was particularly effective when applied to arbitrage (minute price differences that result from market inefficiencies). As Poundstone ably demonstrates, the merits of Kelly's criterion are still hotly debated today. Poundstone has a tendency to meander in his writing, but his asides are so revealing and interesting that they add, rather than detract, from the narrative. The book also includes a cast of fascinating and colorful characters as varied as Ivan Boesky, Warren Buffet, Rudolph Giuliani, and notorious mobsters such as Bugsy Siegel and Meyer Lansky. In explaining the lasting impact of the work done by Shannon, Thorpe, and Kelly, Poundstone even explains Kelly's system for those wishing to follow his formula, offering readers both theoretical and practical lessons. Whether viewed as a how-to guide or straight scientific and financial history, Fortune's Formula proves an entertaining and illuminating analysis of "the most successful gambling system of all time." --Shawn CarkonenRead More

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  • Product Description

    In 1956 two Bell Labs scientists discovered the scientific formula for getting rich. One was mathematician Claude Shannon, neurotic father of our digital age, whose genius is ranked with Einstein's. The other was John L. Kelly, Jr., a Texas-born, gun-toting physicist. Together they applied the science of information theory-the basis of computers and the Internet-to the problem of making as much money as possible, as fast as possible.

    Shannon and MIT mathematician Edward O. Thorp took the "Kelly formula" to the roulette and blackjack tables of Las Vegas. It worked. They realized that there was even more money to be made in the stock market, specifically in the risky trading known as arbitrage. Thorp used the Kelly system with his phenomenonally successful hedge fund Princeton-Newport Partners. Shannon became a successful investor, too, topping even Warren Buffett's rate of return and using his wealth to drop out of the scientific world. Fortune's Formula traces how the Kelly formula sparked controversy even as it made fortunes at racetracks, casinos, and trading desks. It reveals the dark side of this alluring scheme, which is founded on exploiting an insider's edge. The cast of character spans J. Edgar Hoover, Rudolph Giuliani, Michael Milken and Warren Buffett; Hollywood producers, Wall Street crooks, snarky Nobel Laureates, and the Jewish mob.

    Fortune's Formula explores a new and surprising side to the Shannon legacy. Based in part on Shannon's previously unseen personal records as well as interviews with both of Shannon's wives, Thorp, and many others, it is the first full-length treatment of a subject that is changing ideas about finance. Claude Shannon believed it was possible for a smart investor to beat the market - and Fortune's Formula will convince you he was right.

  • 0809046377
  • 9780809046379
  • William Poundstone
  • 14 September 2005
  • Hill & Wang
  • Hardcover (Book)
  • 400
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