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Mythematics: Solving the Twelve Labors of Hercules

Mythematics: Solving the Twelve Labors of HerculesAuthor: Michael Huber
Publisher: Princeton University Press

List Price: $24.95
Buy New: $14.00
as of 11/25/2009 06:33 CST details
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New (28) Used (7) from $13.72

Seller: fivephoenixes
Rating: 4.0 out of 5 stars 1 reviews
Sales Rank: 360400

Media: Hardcover
Pages: 216
Number Of Items: 1
Shipping Weight (lbs): 1
Dimensions (in): 9.3 x 6.4 x 0.9

ISBN: 0691135754
Dewey Decimal Number: 510
EAN: 9780691135755
ASIN: 0691135754

Publication Date: September 28, 2009
Availability: Usually ships in 1-2 business days

Features:
  • ISBN13: 9780691135755
  • Condition: NEW
  • Notes: Brand New from Publisher. No Remainder Mark.
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Product Description

How might Hercules, the most famous of the Greek heroes, have used mathematics to complete his astonishing Twelve Labors? From conquering the Nemean Lion and cleaning out the Augean Stables, to capturing the Erymanthean Boar and entering the Underworld to defeat the three-headed dog Cerberus, Hercules and his legend are the inspiration for this book of fun and original math puzzles.

While Hercules relied on superhuman strength to accomplish the Twelve Labors, Mythematics shows how math could have helped during his quest. How does Hercules defeat the Lernean Hydra and stop its heads from multiplying? Can Hercules clean the Augean Stables in a day? What is the probability that the Cretan Bull will attack the citizens of Marathon? How does Hercules deal with the terrifying Kraken? Michael Huber's inventive math problems are accompanied by short descriptions of the Twelve Labors, taken from the writings of Apollodorus, who chronicled the life of Hercules two thousand years ago. Tasks are approached from a mathematical modeling viewpoint, requiring varying levels of knowledge, from basic logic and geometry to differential and integral calculus. Mythematics provides helpful hints and complete solutions, and the appendixes include a brief history of the Hercules tale, a review of mathematics and equations, and a guide to the various disciplines of math used throughout the book.

An engaging combination of ancient mythology and modern mathematics, Mythematics will enlighten and delight mathematics and classics enthusiasts alike.




Customer Reviews:
4 out of 5 stars Very Original and Fun   October 22, 2009
G. Poirier (Orleans, ON, Canada)
2 out of 2 found this review helpful

In this book on popular mathematics, the author recounts the twelve labours of Hercules (one per chapter), but with a fascinating twist: he breaks down each labour into a set of physical/mathematical problems (Tasks) which he then proceeds to solve. The author's imagination in coming up with these various problems is certainly quite remarkable. However, as in most books, there are good points and bad ones. In this case, on the positive side, the problems posed are varied and invoke a variety of mathematical tools. Also, the reader is treated to quotations from Appolodorus, the Geek writer who relates the Hercules story. Finally, the writing style is friendly, usually (but not always) clear and quite captivating. On the negative side, other than a few editorial errors, there is much repetition in each chapter: sections of Appolodorus's quotations are repeated as are the "Tasks" to be performed. Also, a few of these "Tasks" are not very clear, and some of the explanations given in certain solutions are not clear at all. In one case, in Chapter 10, a diagram identifying the angles used in the calculations is missing. But more serious is the incorrect use of the scientific concept of "work" in the third chapter, although the general equation given for "work" is correct. In particular, lifting an object from the ground to a certain height does require "work" since one is spending energy in moving the object directly against a force vector (gravity) which is acting in the opposite direction; but then moving the suspended object horizontally (or just holding it without moving) requires no "work" since the object is always held at the same potential in the (gravitational) force field. In other words, if the object is moved horizontally, it is moving perpendicular to the gravitational force vector (which has no horizontal component) hence, no "work" (contrary sections 3.2.2 and 3.2.3 of this chapter). Despite these shortcomings, I still gave this book as much as four stars, mainly because I found it very entertaining and worthwhile. This book would likely be enjoyed the most by math and science buffs.




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