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Why did the Church reject the use of zero? How did mystics of all stripes get bent out of shape over it? Is it true that science as we know it depends on this mysterious round digit? Zero opens up these questions and lets us explore the answers and their ramifications for our oh-so-modern lives. Seife has fun with his format, too, starting with chapter 0 and finishing with an appendix titled "Make Your Own Wormhole Time Machine." (Warning: don't get your hopes up too much.) There are enough graphs and equations to scare off serious numerophobes, but the real story is in the interactions between artists, scientists, mathematicians, religious and political leaders, and the rest of us--it seems we really do have nothing in common. --Rob Lightner -- Dieser Text bezieht sich auf eine vergriffene oder nicht verfügbare Ausgabe dieses Titels.
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Charles Seife, from the beginning, reifies zero: the author accepts the misconception that zero is some sort of actually existing mystical force resting at the center of black holes. He doesn't step back to take a look at the concept as concept. Nor does he appear to keep in mind that mathematics is the science of measurement, or that time is not a force or dimension, but merely a measurement of motion. This distorts his perspective, from which he attempts to refute Aristotle's refutation of the existence of the void: for Seife, zero exists and is a force in and of itself. In Seife's hands, zero certainly is a dangerous idea!
Robert Kaplan, on the other hand, delves deeper. His work is informed by an obvious love for history and classic literature, and while this results in many obscure literary asides, one feels that this book takes part in the Great Conversation. As a result he steps back and takes a critical look at the true meaning and usefulness of the concept as a concept. Is zero a number? Is it noun, adjective, or verb? Does it actually exist outside of conceptual consciousness or is it exclusively a tool of the mind?
Both authors follow zero's role in the development of algebra and the calculus. As a math "infant", this reader, having read Seife's book first, found that the explanations of these two developments by Kaplan cleared away the haze, which Seife's book was unable to do. I found both books to be illuminating. Seife's book contains much valuable historical information. He did his homework. If one were to read only this book on the subject, one would have learned a great deal about the history of mathematics. But if I were to have to choose one to recommend, it would be Kaplan's book. It is more informed, more seasoned, more honestly inductive in its approach.
Zero.
Charles Seife's history of zero(and of infinity, which is awfully close to the same thing, as Seife elegantly demonstrates)is one of the most interesting and thought-provoking books I have read in a long time. There are mathematical and scientific equations and concepts aplenty here, but they were not daunting for this manifestly un-mathematic non-scientist. Seife has a fascinating story to tell and he tells it with enthusiasm. I cannot recommend Zero too highly.
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