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More copies of this ISBN:This title in other formats:The Best of All Possible Worlds: Mathematics and Destinyby Ivar Ekeland
Synopses & ReviewsPublisher Comments:Optimists believe this is the best of all possible worlds. And pessimists fear that might really be the case. But what is the best of all possible worlds? How do we define it? This question has preoccupied philosophers and theologians for ages, but there was a time, during the seventeenth and eighteenth centuries, when scientists and mathematicians felt they could provide the answer. This book is their story. Ivar Ekeland here takes the reader on a journey through scientific attempts to envision the best of all possible worlds. He begins with the French physicist Maupertuis, whose least-action principle, Ekeland shows, was a pivotal breakthrough in mathematics, because it was the first expression of the concept of optimization, or the creation of systems that are the most efficient or functional. Tracing the profound impact of optimization and the unexpected ways in which it has influenced the study of mathematics, biology, economics, and even politics, Ekeland reveals throughout how the idea has driven some of our greatest intellectual breakthroughs. The result is a dazzling display of erudition, one that will be essential reading for popular-science buffs and historians of science alike.
"The deity of Liebniz and Maupertuis can only make action stationary; to us remains the challenge to make the world as good as possible. . . .We can neither evade such problems nor address them without science. Ekeland's admirable account gives us the tools to consider these important questions in greater depth."—Peter Pesic, Times Literary Supplement
“[Ekeland] gives us a vivid picture of human history and destiny. . . . Mathematics appears as a unifying principle for history. Ekeland moves easily from mathematics to physics, biology, ethics, and philosophy.”—Freeman Dyson, New York Review of Books Synopsis:Optimists believe this is the best of all possible worlds, and pessimists fear that might really be the case. There was a time, during the 17th and 18th centuries, when scientists and mathematicians felt they could provide the answer. This book is their story. About the AuthorIvar Ekeland is professor of mathematics and economics at the University of British Columbia and director of the Pacific Institute for Mathematical Sciences. He is the author of several books, including Mathematics and the Unexpected and The Broken Dice, both published by the University of Chicago Press. Table of ContentsIntroduction
1. Keeping the Beat 2. The Birth of Modern Science 3. The Least Action Principle 4. From Computations to Geometry 5. Poincaré and Beyond 6. Pandora's Box 7. May the Best One Win 8. The End of Nature 9. The Common Good 10. A Personal Conclusion Appendix 1. Finding the Second Diameter of a Convex Table Appendix 2. The Stationary Action Principle for General Systems Bibliographical Notes Index What Our Readers Are SayingBe the first to add a comment for a chance to win!Product Details
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