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Mathematics and the Imagination (Dover Books on Mathematics) Paperback – March 28, 2001

4.5 out of 5 stars 22 customer reviews

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Product Details

  • Series: Dover Books on Mathematics
  • Paperback: 400 pages
  • Publisher: Dover Publications (March 28, 2001)
  • Language: English
  • ISBN-10: 0486417034
  • ISBN-13: 978-0486417035
  • Product Dimensions: 0.8 x 5.5 x 8.5 inches
  • Shipping Weight: 15.2 ounces (View shipping rates and policies)
  • Average Customer Review: 4.5 out of 5 stars  See all reviews (22 customer reviews)
  • Amazon Best Sellers Rank: #369,908 in Books (See Top 100 in Books)

Customer Reviews

Most Helpful Customer Reviews

40 of 40 people found the following review helpful By Charles Ashbacher HALL OF FAMETOP 500 REVIEWERVINE VOICE on June 12, 2001
Format: Paperback
Originally published in 1940, the material in this book is beginning to show a little age. However, the quality of the writing renders those defects to near irrelevancy. Popular descriptions of mathematics are differentiated by the quality of the writing rather than the distinctiveness of the mathematics, and this one shines.
I like this book, starting with the title. It takes an enormous amount of imagination to do mathematics, something unappreciated by the public. It is easy to understand the use of linear segments to approximate the length of a curve. However, it requires an enormous leap of abstraction to believe that if they are made of zero length and then summed up, the result is the true length. Calculus students dutifully record and apply this, but in most cases don't appreciate the significance of the idea. In nearly all cases of major mathematical advancement, a fundamental change in thought processes was necessary. Those changes require imagination and the advances explained in this book are well documented and described.
Mathematicians are containers of some of the greatest concentrations of imagination that humans possess. Their leaps of abstraction often include descriptions of objects that cannot be visualized. Kasner and Newman capture this essential ingredient, serving it up in palatable portions.
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28 of 28 people found the following review helpful By Skip on April 12, 2000
Format: Paperback
Having had this book around the house for ages, I picked it up and to my surprise within a few minutes really understood (not just enough to use, but actually understood) what logarithms really are, where they come from. The chapter on e, pi, and i is another great one to get the story behind the story, as it were. For me the book could better have continued in this vein of explaining concepts we've seen before but never really grasped intuitively, and perhaps because I'm not terribly interested in mathematical games I found that segment less fun. But in fairness, they've done a good job getting away from textbook math and into some interesting themes. I don't know if it's all still valid, as it is so old--references to Fermat's last theorem are at least outdated!
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18 of 18 people found the following review helpful By Hugo Campanelli on June 10, 2001
Format: Paperback
This book came to me by chance.Instantly got my attention.It is written in such a way,that makes interesant to travel through different chapters.In each one you have the mathematical theme mixed with stories , mathematicians histories and puzzles.You learn about people with the greatest imagination.Their personality and a lot of other things,that make you enjoy the reading,no matter if you love mathematics or you have hated it all the time.I've enjoyed specially the chapter about Mathematical Analysis,with the story about rivalry between the egocentric Newton and the humble Leibnitz. This book is the opportunity to learn that mathematics are not the boring thing we have learned at school.
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23 of 25 people found the following review helpful By A Customer on November 4, 2001
Format: Paperback
My school teacher gave me this book to read when I was 13 years old, based on the interest I showed in Mathematics that went beyond the curriculum at school. In many ways it was way beyond my comprehension at the time, but little did I know that it would have such a lasting effect on me. Reading about concepts of infinity, that you could only describe to a fellow teenager as "different sizes of infinity", I realized that there really is a philosophy of mathematics that transcends all other subjects and that there is also an art to working with the subject. I can't recommend this book enough, and I never did give it back to my teacher!
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10 of 10 people found the following review helpful By Sympa on November 12, 2009
Format: Paperback
This book is for very few as it is not for the following group of readers:
a) only peripherally interested in math;
b) interested in math but wanting to learn more in a concise manner and readily bored with exhaustive math history and early 20th century verbosity;
c) mathematicians who already know that stuff;
d) interested in math but requiring well organized and structured material.

If you do not belong to any of the above four groups of readers, you probably will like this book. You may even love it. To improve the probability you will like it you should not read chapters sequentially. This will bore you. Instead jump in directly to the mathematics domains you are familiar with and you like best. For instance, chapter VII covers Probability and chapter IX covers Calculus. If you like Geometry, you are in luck as the authors dedicate two chapters to it (IV and VIII).

The chapter on calculus covers a lot of grounds including not only derivatives but also definite and indefinite integrals, calculus and the laws of motions, and trigonometry. Your head may spin after this broad and deep excursion into calculus. And, this may be one of the authors' most successful chapters.

The authors divulge a lot of fascinating information even though the latter is not always easily extractable. This includes very intuitive explanations of the discovery and calculations of Pi, e, i, and logarithms. They explain how mathematicians leveraged those discoveries. The numbers Pi and e have so many applications that they suggest our civilization in terms of mathematical understanding and its practical application would be truly primitive if not for them (Pi, e).
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