"A historical and philosophical tour of major insights in the development of probability theory."---James Ryerson, New York Times Book Review "A volume that should be on every scientists reading list."---Barbara Kiser, Nature "Mathematically rigorous, yet also reasonably accessible; informative, yet fun and entertaining to read. Both students and faculty should find reading this to be a rewarding experience." * MAA Reviews * "The audience is quite specific, but for them it will be a gem. . . . I would recommend this to any student studying or having studied anything statistics related at university."---Jonathan Shock, Mathemafrica "A very enriching journey. Your vision will be broadened assimilating all these issues and solutions as well as open problems from the early history of probability, game theory, financial markets, politics, thermodynamics, quantum theory and much much more."---Adhemar Bultheel, European Mathematical Society "A great book for anyone who wants to understand some of the central tenets of probability, how they were discovered, and how they can be tamed in our day-to-day lives." * ZME Science * "This book will not increase your odds of winning at games of chance, but it will give you some greater understanding of why you lose." * Cosmos * "Ten Great Ideas about Chance isnt just about 18th century philosophical arguments, World War II events or tests of expensive, hard-to-pronounce drugs. The books ideas are as down to earth and as current as your busted bracket for NCAA Mens Basketball." * Herald Business Journal * "To anyone with an interest in probability or statistics, this is a book you must read. . . . [ It] is far-ranging and can be read at many levels, from the novice to the expert. It is also thoroughly engaging, written in a conversational style with many examples and asides and an emphasis throughout on the people who have built the theory."---David M. Bressoud, UMAP Journal "A terrific book. The authors explain 10 great ideas in probability, starting from their history and pursuing their philosophical implications."---Eric S. Rosenthal, Mathematics Magazine
