Here is a simple guide to solving the problems that arise in assessing the odds in play at bridge. Keeping theory to a minimum, the authors show by means of many practical examples how to calculate the odds and how to come up with the right answer at the bridge table. Anyone who learns to apply the principles set out in this book need never again be accused of playing against the odds. 'The most useful publication in the past twelve months . . . I unhesitatingly award my accolade to Bridge Odds for Practical Players because every player should know the material it contains. This cannot be found elsewhere.' The Times

Beginners rely heavily on bridge maxims. Are they accurate? What is the mathematics behind them? Useful Probability for Bridge Players examines these questions. The emphasis here is on 'useful'. This is not an academic tome, but a discussion of the aspects of probability that every bridge player needs to know and understand. Topics include suit splits, suit combinations, percentage plays, the Principle of Restricted Choice, and even the application of probability to bidding decisions.

This book is designed to give a comprehensive and systematic view of the hands an advanced player might expect to encounter in a tournament. The various categories of hands presented will teach you when and how to use the endplay, when and how to squeeze, how to handle a forcing defense and how to handle a 4-1 trump split. Ken has published more than 15 bridge books. These books have now been consolidated into a series of 5 core tournament books as follows: Tournament Bridge for Beginning Players (4th ed. 2020), Tournament Bridge for Intermediate Players (5th ed. 2021), Tournament Bridge for Advanced Players (4th ed. 2021), Tournament Bridge for Notrump Contracts (4th ed. 2020) and Tournament Bridge Tips on Defense (4th ed. 2020). These 5 core books have themselves been condensed into a two-volume set called The Complete Book of Bridge Hands, Volumes 1 and 2 (2nd ed. 2019). In addition, Ken has published two books on bidding, The Casey 2/1 Bridge Bidding System (4th ed. 2021) and The Casey Simplified Precision Club Bridge Bidding System (2nd ed. 2021). Ken served as a Russian interpreter during the Vietnam War and then spent over 30 years practicing as a tax attorney. Ken also has an MBA in accounting and a CPA.

This book is designed to give a comprehensive and systematic view of the types of hands an intermediate player might expect to encounter in a tournament. The various categories of hands presented will teach you when to use the dummy reversal, when to spurn a finesse, when to duck a trick, when to do the avoidance play and how to handle a defender’s singleton. The book will also teach you how to discard, how to unblock, how to deceive and how to handle transportation problems. Ken has published more than 15 bridge books. These books have now been consolidated into a series of 5 core tournament books as follows: Tournament Bridge for Beginning Players (4th ed. 2020), Tournament Bridge for Intermediate Players (5th ed. 2021), Tournament Bridge for Advanced Players (4th ed. 2021), Tournament Bridge for Notrump Contracts (4th ed. 2020) and Tournament Bridge Tips on Defense (4th ed. 2020). These 5 core books have themselves been condensed into a two-volume set called The Complete Book of Bridge Hands, Volumes 1 and 2 (2nd ed. 2019). In addition, Ken has published two books on bidding, The Casey 2/1 Bridge Bidding System (4th ed. 2021) and The Casey Simplified Precision Club Bridge Bidding System (2nd ed. 2021). Ken served as a Russian interpreter during the Vietnam War and then spent over 30 years practicing as a tax attorney. Ken also has an MBA in accounting and a CPA.

Remarkable puzzlers, graded in difficulty, illustrate elementary and advanced aspects of probability. These problems were selected for originality, general interest, or because they demonstrate valuable techniques. Also includes detailed solutions.

From classical foundations to modern theory, this comprehensive guide to probability interweaves mathematical proofs, historical context and detailed illustrative applications.

This text is designed for an introductory probability course at the university level for undergraduates in mathematics, the physical and social sciences, engineering, and computer science. It presents a thorough treatment of probability ideas and techniques necessary for a firm understanding of the subject.