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Genius at Play
A multifaceted biography of a brilliant mathematician and iconoclast A mathematician unlike any other, John Horton Conway (1937–2020) possessed a rock star’s charisma, a polymath’s promiscuous curiosity, and a sly sense of humor. Conway found fame as a barefoot professor at Cambridge, where he discovered the Conway groups in mathematical symmetry and the aptly named surreal numbers. He also invented the cult classic Game of Life, a cellular automaton that demonstrates how simplicity generates complexity—and provides an analogy for mathematics and the entire universe. Moving to Princeton in 1987, Conway used ropes, dice, pennies, coat hangers, and the occasional Slinky to illustrate his winning imagination and share his nerdish delights. Genius at Play tells the story of this ambassador-at-large for the beauties and joys of mathematics, lays bare Conway’s personal and professional idiosyncrasies, and offers an intimate look into the mind of one of the twentieth century’s most endearing and original intellectuals.
Cultural Geographies
Cultural geography is a major, vibrant subdiscipline of human geography. Cultural geographers have done some of the most important, exciting and thought-provokingly zesty work in human geography over the last half-century. This book exists to provide an introduction to the remarkably diverse, controversial, and sometimes-infuriating work of cultural geographers. The book outlines how cultural geography in its various forms provides a rich body of research about cultural practices and politics in diverse contexts. Cultural geography offers a major resource for exploring the importance of cultural materials, media, texts and representations in particular contexts and is one of the most theoretically adventurous subdisciplines within human geography, engaging with many important lines of social and cultural theory. The book has been designed to provide an accessible, wide-ranging and thought-provoking introduction for students studying cultural geography, or specific topics within this subdiscipline. Through a wide range of case studies and learning activities, it provides an engaging introduction to cultural geography.
John M. Horton, Mariner Artist
"John M. Horton's marine art captures today and yesterday - people, places and events as we know and remember them. His paintings grace the walls of corporate offices, private homes, mansions, museums and even ships at sea. While there are many artists who paint marine scenes, few have Horton's ability to delineate accurately the architecture of a ship. And few compare when it comes to depicting the history of maritime events through their work." "Horton's portrayals range from the Pacific voyages of discovery when captains Cook and Vancouver first anchored off British Columbia to contemporary settings on urban and rural waterfronts. He gives us glimpses of other parts of the world, or the military at work, of bustling ports and tranquil inlets."--BOOK JACKET.
Winning Ways for Your Mathematical Plays
This classic on games and how to play them intelligently is being re-issued in a new, four volume edition. This book has laid the foundation to a mathematical approach to playing games. The wise authors wield witty words, which wangle wonderfully winning ways. In Volume 1, the authors do the Spade Work, presenting theories and techniques to "dissect" games of varied structures and formats in order to develop winning strategies.
A Short History of Finland
Finland has often been ignored or misunderstood by the English-speaking world and this work presents the reader with a readable and authoritative introduction to the life of the Finns and the position of their country in the modern world. The book explains how a small nation, placed in an unfavorable geopolitical situation, won its independence and eventually achieved a high material standard of living together with an enviable degree of social and political stability by adapting itself to the realities of life in an unpromising environment. Copyright © Libri GmbH. All rights reserved.
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The Sensual (quadratic) Form
John Horton Conway's unique approach to quadratic forms was the subject of the Hedrick Lectures that he gave in August of 1991 at the Joint Meetings of the Mathematical Association of America and the American Mathematical Society in Orono, Maine. This book presents the substance of those lectures. The book should not be thought of as a serious textbook on the theory of quadratic forms. It consists rather of a number of essays on particular aspects of quadratic forms that have interested the author. The lectures are self-contained and will be accessible to the generally informed reader who has no particular background in quadratic form theory. The minor exceptions should not interrupt the flow of ideas. The afterthoughts to the lectures contain discussion of related matters that occasionally presuppose greater knowledge.
Regular Algebra and Finite Machines
A world-famous mathematician explores Moore's theory of experiments, Kleene's theory of regular events and expressions, differential calculus of events, the factor matrix, theory of operators, much more. Solutions. 1971 edition.
Growing Up and Getting By
This book explores how children, young people and families cope with situations of socio-economic poverty and precarity in diverse international contexts and looks at the evidence of the harms and inequalities caused by these processes.
