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Trigonometric Delights

4.4 out of 5 stars 9 customer reviews
ISBN-13: 978-0691057545
ISBN-10: 0691057540
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Product Details

  • Hardcover: 256 pages
  • Publisher: Princeton University Press (March 30, 1998)
  • Language: English
  • ISBN-10: 0691057540
  • ISBN-13: 978-0691057545
  • Product Dimensions: 9.5 x 6.4 x 0.9 inches
  • Shipping Weight: 1.1 pounds
  • Average Customer Review: 4.4 out of 5 stars  See all reviews (9 customer reviews)
  • Amazon Best Sellers Rank: #790,287 in Books (See Top 100 in Books)

Customer Reviews

Most Helpful Customer Reviews

25 of 26 people found the following review helpful By T. W. on September 1, 2004
Format: Hardcover
On the whole, this was a pleasant read. I'll try to give a sense of where the highlights are and aren't, since the book could have used some more rigorous editing to make it more uniformly good.

The bits on the early history of trigonometry were fascinating. I particularly appreciated the clear and complete explanations of problems from the Egyptian Rhind papyrus and from cuneiform sources.

Not all of the later historical developments are equally worth our time. The sidebars on Viète, Lissajous, and Landau were particularly good, but the ones on Agnesi and De Moivre didn't add much. (This is unfortunate in the case of De Moivre, but I think a sidebar just can't do justice to so great a mathematician--the fun and beauty is lost when you try to squeeze the highlights together.) I agree with Maor that the big names should not be allowed to slide into oblivion, but in a book like this the subject matter should always pass the stricter test of what intrinsic "delights" it offers.

In this genre, the digressive nature of a "journey of discovery" is part of the appeal. But sometimes the thread connecting the episodes was hard to discern here. Chs. 7-8, 10-12 are tedious and feel like padding compared to the well-sustained interest throughout most of the book.

On the other hand, Ch. 14 ("Imaginary Trigonometry") is a masterpiece. With only a basic knowledge of how complex numbers work, readers can appreciate three beautiful examples of conformal mapping (w=sin z, w=e^z, z=w^2). These mappings are chosen and illustrated to your imagination much better than any of the visual exhibits in a standard applied math textbook like Greenberg's "Advanced Engineering Mathematics.
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9 of 12 people found the following review helpful By Jordan Bell on January 2, 2014
Format: Paperback
Trigonometry is the study of relations between angles and lengths. Indeed SOH CAH TOA and trigonometric identities are part of the subject, but there is much more to the subject than what you may have learned in high school. If you have trouble remembering whether sin(0)=0 or cos(0)=0, you can fix this either by using your calculator to find that sin(0)=0, or you can memorize sin(0)=0 (which at least stores something in your brain, and if the memorization is done severely enough it will indeed last your life), or finally by having such a comprehensive understanding of trigonometry that mixing up sin(0)=0 and cos(0)=0 would be like forgetting whether sugar or salt tastes sweet.

Learning the history of a subject along with learning the content of the subject itself helps you remember material and makes the material feel alive. It also helps with pacing the rate at which you absorb careful mathematical proofs. After reading even a page or two of a serious proof you need time to let the material settle before going on to the next proof. Many in the discipline of mathematics today think of theorems and proofs as real mathematics and anything else as motivation that one should learn to do without. This is wrong; things are true whether or not someone has written them down and things will wait for us to find them out. Anything that helps people absorb mathematics into their brains is real mathematics. (Thus using a calculator to calculate values of trigonometric functions is a skill but not a mathematical skill as it doesn't involve putting mathematics in your brain, any more than idly chatting while playing a video game is practice in public speaking.) Of course talking about the provenance of the Rhind Papyrus has no mathematical content.
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2 of 2 people found the following review helpful By Marc Mest on January 30, 2012
Format: Hardcover Verified Purchase
First, this is not an instructional text and falls into the category of popular math books for the masses.

This is another, history of math with some math in it and some neat applications. So if you are not a math type, the historical and presentation of the applications makes it a worthwhile read.
If you are a math type, this book still has enough history and some applications that you probably have not read in your trig book. Yes, a good number of the applications are presented in every trig textbook. The author's presentation is alot more exciting than the average trig text, and there are enough of interesting applications which will make it worthwhile.

With the rise of popular math books there are a large number which mix the history and the theorems. But few authors are good at it, and the ones who can do it, are great at it. Maor does an excellent job.

His goal is to make trig engaging. Which is a good thing. considering trig is not even a required course in a good number of high school's cirriculum. When I was in high school you really could not take Calculus without it. Now you can get to college without ever taking trig.

So for a student , it offers a nice incentive to learn trig. Also the historical presentation is always a great resource for understanding math. Textbooks throw this stuff in as sidebars, but they never put it in its historical context. So this genre of book is worthwhile to the student.

For me, trig really became fun when I took a drafting course, and had to apply it. And it was fun. Hopefully this book will make it fun for a student to really learn trig.
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