Knock-Out Blackjack: The Easiest Card-Counting System Ever Devised

Vancura, Olaf; Fuchs, Ken

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ISBN 10: 0929712315 ISBN 13: 9780929712314
Published by Huntington Press, 1998
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  • 3.85 out of 5 stars
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Synopsis:

The Knock-Out card-counting system eliminates the mountain of mental arithmetic necessary to win at blackjack. The scientifically devised unbalanced K-O count can be used profitably anywhere blackjack is played: Las Vegas, Atlantic City, Mississippi, riverboat casinos, Native American casinos, the Bahamas, and on cruise ships.

This second edition, revised and expanded, is now easier to use than ever. Step into the ring and learn to:

Implement an abbreviated system—the “K-O Rookie”— that’s powerful enough to yield a player advantage and simple enough to be mastered in a few hours.
Advance to a profession-level system—the “K-O Preferred”—which performs on par with the most sophisticated systems on the market.
Win the cat-and-mouse game between the casinos and the players.

About the Author:

Olaf Vancura received his Ph.D. in physics from Johns Hopkins University in 1992. Subsequently, he joined the Harvard-Smithsonian Center for Astrophysics and for several years taught the Casino Gambling curriculum at Tufts University. Formerly Vice President of Game Development at Mikohn Gaming, he currently serves as Chief Creative Officer of Progressive Gaming International Corp. Olaf is also the co-author of Knock-Out Blackjack: The Easiest Card-Counting System Ever Devised among other books.

Ken Fuchs, co-author of Knock-Out Blackjack: The Easiest Card-Counting System Ever Devised, is a senior electrical engineer with a major U.S. communications company, specializing in the field of cryptography. He has extensive experience in coding blackjack simulators and in the development and analysis of scientific blackjack methods for individual and team play.

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Bibliographic Details

Title: Knock-Out Blackjack: The Easiest ...
Publisher: Huntington Press
Publication Date: 1998
Binding: paperback
Condition: Fair
Edition: 2nd Edition

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