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The Mystery of the Aleph: Mathematics, the Kabbalah, and the Search for Infinity by Amir D. Aczel
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The Mystery of the Aleph: Mathematics, the Kabbalah, and the Search for…

by Amir D. Aczel

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233321,316 (3.55)5
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If you're looking for much connection to Kabbalah, you won't find it. According to Aczel, Cantor was a Frankist. However, Aczel's book is like low-hanging entertainment fruit for us nerdy types....and we like him for that. ( )
Sippara | Jun 25, 2009 |  
A quite readable history of the transfinite numbers. Appropriately emphasizes Georg Cantor and the Continuum Hypothesis (which claims there is no infinite cardinal between the number of integers and the number of reals). Mischievously suggests that anyone (e.g. Cantor, Gödel) who thinks too hard about the CH is bound to go mad.
fpagan | Jan 11, 2007 |  
As someone who finds mathematics esoteric, this was very neat and engaging. Aczel adroitly links the God of the Kabbalah, math, and everything else. ( )
tuckerresearch | Sep 19, 2006 |  
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Amazon.com (ISBN 0743422996, Paperback)

The search for infinity, that sublime and barely comprehensible mystery, has exercised both mathematicians and theologians over many generations. Jewish mystics, in particular, labored with elaborate numerological schema to imagine the pure nothingness of infinity, while scientists such as Galileo, the great astronomer, and Georg Cantor, the inventor of modern set theory (as well as a gifted Shakespearean scholar), brought their training to bear on the unimaginable infinitude of numbers and of space, seeking the key to the universe.

In this sometimes technical but always accessible narrative, Amir Aczel, author of the spirited study Fermat's Last Theorem, contemplates such matters as the Greek philosopher Zeno's several paradoxes; the curious careers of defrocked priests, (literal) mad scientists, and sober scholars whose work helped untangle some of those paradoxes; and the conundrums that modern mathematics has substituted for the puzzles of yore. To negotiate some of those enigmas requires a belief not unlike faith, Aczel hints, noting, "We may find it hard to believe that an elegant and seemingly very simple system of numbers and operations such as addition and multiplication--elements so intuitive that children learn them in school--should be fraught with holes and logical hurdles." Hard to believe, indeed. Aczel's book makes for a fine and fun exercise in brain-stretching, while providing a learned survey of the regions where science and religion meet. --Gregory McNamee

(retrieved from Amazon Fri, 24 Apr 2009 07:58:08 -0400)

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