World champion who dominated chess in the 1940s and '50s selects and annotates his own best games to 1946. 221 diagrams.

“Chuky, you’re a genius.” Leading grandmasters have been heard to whisper these words, impressed with yet another brilliancy of Vassily Ivanchuk. The Ukrainian wizard, immensely popular with pros and amateurs alike, has been a member of the world elite for more than twenty years and is one of the most active players on the international circuit. Ivanchuk has finished first in all major tournaments in the world, at times with astonishing supremacy and always with deeply creative chess. He has won the Junior World Championship, the Blitz World Championship and reached the number two spot in the world rankings. Four times he was a member of the team that won the Chess Olympiad, once also claiming the individual gold medal on first board. The question why Ivanchuk, with his phenomenal talent and uncompromising passion for the game, has never become World Champion is something of a mystery. The inability to handle stress has been suggested and he himself has pointed at periods of ‘black moods’ or ‘psychological crises’. Still, despite occasional erratic results, he has always maintained his position among the very best. For this book Correspondence Grandmaster and chess author Nikolay Kalinichenko has selected 100 of Vassily Ivanchuk’s best and most instructive games, explaining his moves and plans for club players. The result is a fascinating and rewarding journey to ‘Planet Ivanchuk’, the extraterrestrial location where the sphinx from Lvov is said to receive his best brainwaves. ,

Here are 100 of Rubenstein's best games against such opponents as Euwe, Janowski, Kashdan, Marshall, Tarrasch, and many others. His highly original contributions to chess theory cannot be overlooked by any serious player.

Peter Romanovsky (1892-1964) was Soviet chess champion in 1923 (outright) and 1927 (jointly with Bogatyrchuk). According to Chessmetrics he was ranked 12th in the world in 1925. Romanovsky was also one of Soviet chess's greatest teachers, standing at the very foundation of the Soviet Chess School. His pupils included Averbakh, Zak, Alatortsev, Lisitsin and many others, and he provided much guidance to Botvinnik in his early career. Author of 16 books, Romanovsky stood for active, fighting and objective chess where the requirements of the position took precedence over positional rules of thumb. The first half of this book comprises a detailed biography written by chess historian and world chess composition champion Sergei Tkachenko. Tkachenko tells the incredible story of a man who spent nearly a year as a captive in Germany at the start of WWI after participating in the Mannheim chess events of 1914, endured the hardships of Civil War and NEP Russia, won two Soviet championships and lived through the horrors of the Siege of Leningrad in 1941-42, suffering unspeakable family tragedy as he did so. Romanovsky narrowly escaped an early death on three separate occasions. The second half of this book comprises Romanovsky's own chess autobiography first published in 1954 in Russian, including 72 of his best games. His instructive annotations have been updated with computer analysis by IM Grigory Bogdanovich, an accomplished historian who published a biography of Bogoljubov in 2020. Because Romanovsky wrote this book after his career was over, its annotations are considerably more honest than those found in books that collate the annotations of great players made while their career was in full swing. Indeed, in several games Romanovsky comments how his views of certain positions changed over the years as he accumulated greater knowledge and experience. This book is also a textbook on attacking and positional play. Most games are classified by themes, including Attack on the Castled and Non-Castled King, Counterattack, Attack on the Center, and Queenside Attack. Moreover, it contains discussions on central control, the bishop pair advantage, pawn storms, simplification strategy, exchange sacrifices, king safety, and other key topics. His opponents include Alekhine, Botvinnik, Bogoljubov, Averbakh, Flohr, Levenfish, Kotov, and many other stars.

Covers Botvinnik's chess career from his first serious games to just before winning the World Chess Championship in 1948.

Donald E. Knuth's influence in computer science ranges from the invention of methods for translating and defining programming languages to the creation of the TeX and METAFONT systems for desktop publishing. His award-winning textbooks have become classics that are often given credit for shaping the field, and his scientific papers are widely referenced and stand as milestones of development over a wide variety of topics. The present volume is the eighth in a series of his collected papers.

A group biography of seven enduring and beloved games, and the story of why—and how—we play them. Checkers, backgammon, chess, and Go. Poker, Scrabble, and bridge. These seven games, ancient and modern, fascinate millions of people worldwide. In Seven Games, Oliver Roeder charts their origins and historical importance, the delightful arcana of their rules, and the ways their design makes them pleasurable. Roeder introduces thrilling competitors, such as evangelical minister Marion Tinsley, who across forty years lost only three games of checkers; Shusai, the Master, the last Go champion of imperial Japan, defending tradition against “modern rationalism”; and an IBM engineer who created a backgammon program so capable at self-learning that NASA used it on the space shuttle. He delves into the history and lore of each game: backgammon boards in ancient Egypt, the Indian origins of chess, how certain shells from a particular beach in Japan make the finest white Go stones. Beyond the cultural and personal stories, Roeder explores why games, seemingly trivial pastimes, speak so deeply to the human soul. He introduces an early philosopher of games, the aptly named Bernard Suits, and visits an Oxford cosmologist who has perfected a computer that can effectively play bridge, a game as complicated as human language itself. Throughout, Roeder tells the compelling story of how humans, pursuing scientific glory and competitive advantage, have invented AI programs better than any human player, and what that means for the games—and for us. Funny, fascinating, and profound, Seven Games is a story of obsession, psychology, history, and how play makes us human.

Evaluating statistical procedures through decision and game theory, as first proposed by Neyman and Pearson and extended by Wald, is the goal of this problem-oriented text in mathematical statistics. First-year graduate students in statistics and other students with a background in statistical theory and advanced calculus will find a rigorous, thorough presentation of statistical decision theory treated as a special case of game theory. The work of Borel, von Neumann, and Morgenstern in game theory, of prime importance to decision theory, is covered in its relevant aspects: reduction of games to normal forms, the minimax theorem, and the utility theorem. With this introduction, Blackwell and Professor Girshick look at: Values and Optimal Strategies in Games; General Structure of Statistical Games; Utility and Principles of Choice; Classes of Optimal Strategies; Fixed Sample-Size Games with Finite Ω and with Finite A; Sufficient Statistics and the Invariance Principle; Sequential Games; Bayes and Minimax Sequential Procedures; Estimation; and Comparison of Experiments. A few topics not directly applicable to statistics, such as perfect information theory, are also discussed. Prerequisites for full understanding of the procedures in this book include knowledge of elementary analysis, and some familiarity with matrices, determinants, and linear dependence. For purposes of formal development, only discrete distributions are used, though continuous distributions are employed as illustrations. The number and variety of problems presented will be welcomed by all students, computer experts, and others using statistics and game theory. This comprehensive and sophisticated introduction remains one of the strongest and most useful approaches to a field which today touches areas as diverse as gambling and particle physics.