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God Created The Integers
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"God created the integers," wrote mathematician Leopold Kronecker, "All the rest is the work of Man." In this collection of landmark mathematical works, editor Stephen Hawking has assembled the greatest feats humans have ever accomplished using just numbers and their brains. Each of the 17 sections opens with a historical introduction of the featured author, and proceeds to a faithful translation of their most famous work. While most mathematicians will already have complete editions of Isaac Newton's Principia or Georg Cantor's Contributions to the Founding of the Theory of Transfinite Numbers, this book is unique in presenting just the best bits of these and other theoretical works. The collection spans 2,500 years and covers a vast range of theories: the parallel postulate, Boolean logic, differential calculus, and the philosophy of the unknowable among them. Dense with numbers, formulae, and ideas, God Created the Integers is quite challenging, but Hawking rewards curious readers with a look at how mathematics has been built. In contrast to the towering physical edifices of great civilizations of the past, Hawking writes, "The greatest wonder of the modern world is our understanding." --Therese Littleton
-- Dieser Text bezieht sich auf eine vergriffene oder nicht verfügbare Ausgabe dieses Titels.
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"God created the integers, all the rest is the work of man."
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Buchdeckel | Copyright | Inhaltsverzeichnis | Auszug | Stichwortverzeichnis
Buchdeckel | Copyright | Inhaltsverzeichnis | Auszug | Stichwortverzeichnis
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34 Rezensionen
220 von 230 Kunden fanden die folgende Rezension hilfreich
Good and bad
7. März 2006
Format:Gebundene Ausgabe
First, I loved the idea of this book--a compendum of the more significant mathematical breakthroughs in all their detail, as written by their creators. The text is refreshing in that it is not a watered down version of someone's results. I have a math background and all the details are appreciated. There's something about reading the original text, straight from the minds of these great men.
This book could be useful, for example, for someone who likes math and wants a 'sampler' of different areas of study. It could also be useful for someone reading up on the history of mathematics who wants to dig deeper into certain areas and see the original works.
All that said, I have to agree with another reviewer about the editing. It's awful (yes, awful) that such typographical errors could exist in a math book. The first section I looked at in this book, Riemann's original paper on the zeta function, had four typos ON THE SAME PAGE. This is disasterous to someone trying to learn the material for the first time, or someone trying to follow a tight line of argument. If this was a college text book, I'd probably burn it, because learning math is difficult enough, without having to contend with typos. To the editors of this book: COME ON GUYS, YOU CAN DO BETTER THAN THIS. YOU SHOULD BE ASHAMED (YES, ASHAMED) OF YOURSELVES (you're just COPYING something someone else wrote--and yet you managed to mess that up)! At least put an errata page somewhere online.
This book could be useful, for example, for someone who likes math and wants a 'sampler' of different areas of study. It could also be useful for someone reading up on the history of mathematics who wants to dig deeper into certain areas and see the original works.
All that said, I have to agree with another reviewer about the editing. It's awful (yes, awful) that such typographical errors could exist in a math book. The first section I looked at in this book, Riemann's original paper on the zeta function, had four typos ON THE SAME PAGE. This is disasterous to someone trying to learn the material for the first time, or someone trying to follow a tight line of argument. If this was a college text book, I'd probably burn it, because learning math is difficult enough, without having to contend with typos. To the editors of this book: COME ON GUYS, YOU CAN DO BETTER THAN THIS. YOU SHOULD BE ASHAMED (YES, ASHAMED) OF YOURSELVES (you're just COPYING something someone else wrote--and yet you managed to mess that up)! At least put an errata page somewhere online.
195 von 205 Kunden fanden die folgende Rezension hilfreich
A Browsers Delight But With One Important Defect
2. November 2005
Format:Gebundene Ausgabe
It's not for everyone, but if you have a couple of years of college-level math, you can find your way through most of the material. Open to a random page, see what's going on, if it grabs you, find the beginning of the presentation and plow right in. Hawking's biographical/historical pieces are a delight and worth buying the book for even if you don't do the math. How come I graded one of the greatest minds of our time only 80% (4 stars)? The damn book has no index and it drives me crazy. Because of this defect, it's a pain to try to tie the work of the great mathematicians together. You miss out on an entire layer of interest that could be developed so much more easily had their been an index.
95 von 99 Kunden fanden die folgende Rezension hilfreich
Need an editor, couldn't agree more
29. März 2006
Format:Gebundene Ausgabe
I really want to give this book at least 4 stars as I love the idea of encapsulating those great mathematical breakthroughs in one book and giving each a proper account instead of over simplistic summaries like many other math readings do.
HOWEVER, the errors contained in this book is intolerable. It doesn't make sense anymore to give those mathematical details as you can hardly follow them due to the errors.
For example, on page 5 it prints:
If (2^n - 1) is a prime number then 2^(n-1)*(2^(n-1)-1) is a perfect number and that even perfect numbers must have this form.
it obveriously should be 2^(n-1)*(2^n - 1) instead of what has been printed. As other readers have suggested, you would expect more similar errors along the way.
Don't buy this book and wait for the 2nd edition if the publisher ever want to make an effort to make this book readable. I'm so very disappointed.
HOWEVER, the errors contained in this book is intolerable. It doesn't make sense anymore to give those mathematical details as you can hardly follow them due to the errors.
For example, on page 5 it prints:
If (2^n - 1) is a prime number then 2^(n-1)*(2^(n-1)-1) is a perfect number and that even perfect numbers must have this form.
it obveriously should be 2^(n-1)*(2^n - 1) instead of what has been printed. As other readers have suggested, you would expect more similar errors along the way.
Don't buy this book and wait for the 2nd edition if the publisher ever want to make an effort to make this book readable. I'm so very disappointed.
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