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Titel: The Universal History of Numbers: World s ...
Verlag: The Harvill Press London, 2000
Einband: Soft cover
Paperback. Fine in very good slipcase, which has a one inch tear to top corner. Please be aware that this set is very heavy and therefore extra postage will be requested. Buchnummer des Verkäufers A121928
Inhaltsangabe: A comprehensive history of numbers and mathematics, in a three-volume set. Georges Ifrah, a maths teacher, gave up his job and travelled around the world to assemble a complete answer to the question, "Where do numbers come from?" This work covers the art and science of numeration from Magnon Man to the electronic spreadsheet; from Scandinavia to China, via the Classical World, Mesopotamia, the Arab lands, India and South America. Ifrah looks at the metric system, the binary system, all the methods, many of the false starts, and addresses the intriguing question: how did they manage all those centuries without a zero? The text is aided with figures and tables throughout.
Rezension: This is an extraordinary book by an extraordinary author. Mathematics teacher Georges Ifrah spent a decade travelling around the world researching the origins of numbers, supporting himself by working as a waiter, taxi-driver and night clerk. The result is The Universal History of Numbers, an impressively detailed account of pretty much every aspect of the emergence and evolution of counting from the Cro-Magnons of 25,000 BC through Babylonian, Greek and Roman times to the metric system and beyond.
Ifrah never misses a chance to include intriguing insights that any reader can appreciate, from how to form cuneiform numbers on wet clay to performing calculations on your fingers--or how to use a Chinese abacus (with details of a 1945 competition between an abacus expert and someone using a calculator; the abacus-user won easily).
Much of this detail may well prove wearisome, however. I for one would have appreciated much less on long-dead number systems, and much more on modern developments in numbers. There is very little coverage of such key issues as irrational and transcendental numbers and nothing at all on the advent of complex, hyperreal or surreal numbers. This is clearly a labour of love, where the blindness of the inamorato is sadly all too apparent. --Robert Matthews
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