Anyone who gambles, plays cards, loves puzzles, or simply seeks an intellectual challenge will love this amusing and thought-provoking book. With wit and clarity, the authors deftly progress from simple arithmetic to calculus and non-Euclidean geometry. "Charming and exciting." -- "Saturday Review of Literature." Includes 169 figures.

Humor in math; story of line and dot falling in love A tongue in cheek fable

CHANCE is an accessible study of Probability, Randomness, Coincidences, Uncertainty and Games. Mathematician Amir D Aczel leads you through simple explanations of each of these forces in life, and explains how you can use your new-found knowledge of these mathematical paradoxes to succeed (or at least have the best CHANCE of succeeding) in gambling, poker, love, who will win the next election and how to choose a housemate or puppy. Each of the chapters is short, self-contained and simple so readers can drop in and out, look up a problem or a theory and then go ahead and use it. For all the maths nerds, gamblers and curious people in your life.

As a result of the success of M is for Moose, Canadian children can rhyme off their ABCs with images of ducks, kayaks, moose, and Lake Winnipeg shimmering in their imaginations. Now children can learn their numbers with Canada Counts. On these pages, new artwork illustrates numbers from 1 to 20, as well as other important Canadian numbers such as 1867 and 1982. There may be 1 walking boy, but there are 3 territories, 4 seasons, and 9 Supreme Court justices. With Canada Counts, Charles Pachter has written another love letter to our country.

This book provides an in depth discussion of Loewner’s theorem on the characterization of matrix monotone functions. The author refers to the book as a ‘love poem,’ one that highlights a unique mix of algebra and analysis and touches on numerous methods and results. The book details many different topics from analysis, operator theory and algebra, such as divided differences, convexity, positive definiteness, integral representations of function classes, Pick interpolation, rational approximation, orthogonal polynomials, continued fractions, and more. Most applications of Loewner’s theorem involve the easy half of the theorem. A great number of interesting techniques in analysis are the bases for a proof of the hard half. Centered on one theorem, eleven proofs are discussed, both for the study of their own approach to the proof and as a starting point for discussing a variety of tools in analysis. Historical background and inclusion of pictures of some of the main figures who have developed the subject, adds another depth of perspective. The presentation is suitable for detailed study, for quick review or reference to the various methods that are presented. The book is also suitable for independent study. The volume will be of interest to research mathematicians, physicists, and graduate students working in matrix theory and approximation, as well as to analysts and mathematical physicists.