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How the Other Half Thinks:  Adventures in Mathematical Reasoning
 
 
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How the Other Half Thinks: Adventures in Mathematical Reasoning (Hardcover)

by Sherman K. Stein (Author) "Georges Buffon (1707-1788) made his reputation with the publication of his multivolume Natural History, General and Particular, which brought order to much of what was..." (more)
Key Phrases: complete edge, bug starts, complete triangles, Could Cantor (more...)
3.7 out of 5 stars See all reviews (3 customer reviews)


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Editorial Reviews

Product Description
Math enthusiasts aren't necessarily the number-crunching geeks we tend to assume. In fact, they know that math is about much more than numbers; it is a profoundly philosophical endeavor, as well as a stimulating mental exercise. In How the Other Half Thinks, Sherman Stein emphasizes the creative element of mathematics by exploring some significant mathematical discoveries through simple, intuitive manipulations. With an ingenious technie that uses no algebra or trigonometry, and only a minimum of arithmetic, Stein takes us through the thought process behind some of math's great discoveries and applications. Each chapter begins with a simple question about strings made up of the letters a and b, which leads to other, more profound questions. Along the way, we become familiar with concepts from such fields as topology and probability, and learn how they have led to applications such as codes and radar, computing, and even baseball statistics. Recreational and instructive, How the Other Half Thinks will appeal to die-hard math enthusiasts (of which there are many) as well as those "right-brainers" who are looking for a way to understand and enjoy math.

From the Back Cover

Some topics in advanced mathematics require nothing more than arithmetic and common sense. How the Other Half Thinks makes use of this phenomenon to offer both the mathematically adept and mathematical beginner eight fascinating illustrations of the mathematical way.

Each chapter starts with a question about strings made up of nothing more than two letters. This question in turn suggests thought-provoking problems. After these problems are explored and solved, the author shows how the related mathematics has been applied in areas as varied as computers, cell phones, measurement of astronomical distances, and cell growth.

An experienced educator, prize-winning expositor, and researcher, Stein engagingly presents each concept. The leisurely pace allows a reader to move slowly through each chapter, omitting no steps. This approach makes complex concepts like topology, set theory, and probability accessible and exciting. The book creates a bridge across the gulf between the two cultures: humanities and the sciences.

Stein shows how the mathematical style of thinking is one that everyone can use to understand the world. This charming book speaks to both those who employ the intuitive, creative right half of the brain, and to those who rely more on the analytical, numerical left half. How the Other Half Thinks is for the novice and the skilled, the poet and the scientist, the left-brained and the right-brained. When you read this book, you are immersed in the world of mathematics, not as a spectator, but as an involved participant.

"Occasionally, in some difficult musical compositions there are beautiful, but easy parts­­"so simple a beginner could play them. So it is with mathematics as well. There are some discoveries in advanced mathematics that do not depend on specialized knowledge, not even on algebra, geometry, or trigonometry. Instead they may involve, at most, a little arithmetic, such as 'the sum of two odd numbers is even,' and common sense. As I wrote, I kept in mind two types of readers: those who enjoyed mathematics until they were turned off by an unpleasant episode, usually around fifth grade; and mathematics aficionados, who will find much that is new throughout the book."
­­"Sherman Stein

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Product Details

  • Hardcover: 177 pages
  • Publisher: McGraw-Hill Companies; 1st edition (June 21, 2001)
  • Language: English
  • ISBN-10: 007137339X
  • ISBN-13: 978-0071373395
  • Product Dimensions: 8.6 x 5.8 x 0.7 inches
  • Shipping Weight: 12.8 ounces
  • Average Customer Review: 3.7 out of 5 stars See all reviews (3 customer reviews)
  • Amazon.com Sales Rank: #2,042,240 in Books (See Bestsellers in Books)

Inside This Book (learn more)
First Sentence:
Georges Buffon (1707-1788) made his reputation with the publication of his multivolume Natural History, General and Particular, which brought order to much of what was known about the animal and mineral worlds. Read the first page
Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
complete edge, bug starts, complete triangles, tossed penny, full string, whole count, infinite strings, theoretical average, opening block, original string
Key Phrases - Capitalized Phrases (CAPs): (learn more)
Could Cantor
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Customer Reviews

3 Reviews
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Average Customer Review
3.7 out of 5 stars (3 customer reviews)
 
 
 
 
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Most Helpful Customer Reviews

 
30 of 31 people found the following review helpful:
5.0 out of 5 stars A Welcome Addition, September 9, 2001
This is a well written and much needed book. Of all disciplines, mathematics continues to be the least understood by the general public. Even among the scientists who use mathematics daily in their work, many are not fully aware of the true nature of the subject. One of the main reasons for this lack of familiarity is the absence of books that illustrate the mathematical way of thinking in a way that non-mathematicians can easily comprehend. In this book, Sherman Stein leads the reader through a number of genuine mathematical problems whose statements and solutions are presented in a way that requires no more than the use of common sense and, possibly, a few facts from elementary arithmetic. By reading this book, readers will have a chance to see how mathematicians think and what processes they go through before solving a mathematical problem.
The book consists of eight chapters, each starts with a simple question that leads to others, and from the discussion of these a general question arises and an answer is developed. This question then is often related to others asked by other mathematicians or scientists and, on a number of occasions, some applications are pointed out. Although the eight chapters are basically independent and can be read in any order, there is similarity in the type of questions they treat. The best way to get a flavor of the book--the type of questions it discusses and how the material is handled--is to read the first chapter, where a question that seems so simple at first glance leads to an interesting and unexpected solution. This spirit continues throughout the entire book. I believe that the author's choice of topics and the clear and interesting way in which he discusses them make this book truly accessible to any intelligent member of the "other half." The book also has something of interest to professional mathematicians as well; they will find that many of the problems it discusses are new to them.

Fawzi M. Yaqub
Professor Emeritus of mathematics
SUNY College at Fredonia

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7 of 8 people found the following review helpful:
5.0 out of 5 stars "Real math" for the layman, August 28, 2003
By Thudlow Boink (Springfield, Illinois USA) - See all my reviews
In his preface, the author does a good job of explaining what he set out to do in this book; then, in the rest of the book, he does a good job of doing it! Stein has attempted to present examples of real mathematical reasoning that (unlike some of the most beautiful parts of math) DON'T require any math background to understand or appreciate--and in my opinion, he succeeds brilliantly. If you love a well-reasoned, clearly explained argument but never even took algebra or geometry, you will enjoy this book. On the other hand, even mathematically sophisticated readers are likely to find some things here that they hadn't seen before, so they should enjoy the book too.
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4 of 16 people found the following review helpful:
1.0 out of 5 stars Would be better named "How to put the other half to sleep", December 2, 2003
Being of a non-mathematical nature and "the other half", I was forced to read this book for my college math course and do an essay on it. My teacher told me the book discusses how non-mathematical minds think. I figured it would be something worth looking into and might help me understand math better. The book did no such thing. All it basically did was put me to sleep. It discusses how a mathematical mind would approach a problem and that's all well and wonderful, but I'm not of the mathematical mind and neither are most of the people who would read this. Before you get the wrong idea, I love puzzles and analyzing things like real problem solving, but I've never been so bored in my life (and I read 1500+ page books for computer programming with ease) as I was when I read this book. Writing college papers is not difficult, but writing one that's more than a page that a math teacher will like on this book is damn near impossible. A mathematics professor or even a math major might find this useful, but in my opinion, for other people who are like me it's going to be relatively useless because it left me even more confused and with a stronger dislike for math.
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