Continuing his series of books on the mathematics of gambling, the author shows how a simple-rule game such as roulette is suited to a complex mathematical model whose applications generate improved betting systems that take into account a player's personal playing criteria. The book is both practical and theoretical, but is mainly devoted to the application of theory. About two-thirds of the content is lists of categories and sub-categories of improved betting systems, along with all the parameters that might stand as the main objective criteria in a personal strategy - odds, profits and losses. The work contains new and original material not published before. The mathematical chapter describes complex bets, the profit function, the equivalence between bets and all their properties. All theoretical results are accompanied by suggestive concrete examples and can be followed by anyone with a minimal mathematical background because they involve only basic algebraic skills and set theory basics. The reader may also choose to skip the math and go directly to the sections containing applications, where he or she can pick desired numerical results from tables. The book offers no new so-called winning strategies, although it discusses them from a mathematical point of view. It does, however, offer improved betting systems and helps to organize a player's choices in roulette betting, according to mathematical facts and personal strategies. It is a must-have roulette handbook to be studied before placing your bets on the turn of either a European or American roulette wheel.

Pawlicki has applied his expertise in physics, mathematics and computer science towards discovering and developing the best physical methods of beating roulette. He shows how to find and play biased wheels; how to recognize and exploit deep-pocket wheels that are more susceptible to bias tracking. Pawlicki shows you visible wheel tracking techniques that can give you the edge by visually predicting where the ball is going to land. In addition, this book will show you how to sector slice to increase the speed and accuracy of your predictions.

In the summer of 1966 Norman Leigh took a team to the Casino Municipal in Nice with the express intention of systematically winning large sums of money at roulette. Two weeks later the team was banned from every casino in France. Not for cheating, or rowdy behaviour - but for winning, methodically and consistently. An absolute classic detailing the events leading up to - and, most importantly, the system that allowed this to happen - an event held as impossible by all expert opinion - breaking the bank at roulette.

A revolutionary new strategy reverses the house edge to a player advantage of seven percent.

Published annually since 1992, the 2005 edition of this bestselling guide continues to gain fame as the best available source for information on U.S. casinos. The new 2005 edition lists more than 650 casinos in 35 states and comes complete with maps of all states showing where the casinos are located, plus detailed maps of Las Vegas, Atlantic City, Reno and the Mississippi gambling resort towns of Biloxi and Tunica.

"An elegant and amusing account" of how gambling has been reshaped by the application of science and revealed the truth behind a lucky bet (Wall Street Journal). For the past 500 years, gamblers-led by mathematicians and scientists-have been trying to figure out how to pull the rug out from under Lady Luck. In The Perfect Bet, mathematician and award-winning writer Adam Kucharski tells the astonishing story of how the experts have succeeded, revolutionizing mathematics and science in the process. The house can seem unbeatable. Kucharski shows us just why it isn't. Even better, he demonstrates how the search for the perfect bet has been crucial for the scientific pursuit of a better world.

A comprehensive introduction to statistics that teaches the fundamentals with real-life scenarios, and covers histograms, quartiles, probability, Bayes' theorem, predictions, approximations, random samples, and related topics.