- Hardcover: 208 pages
- Publisher: Cambridge University Press (30 Dec 1983)
- Language English
- ISBN-10: 0521245249
- ISBN-13: 978-0521245241
- Product Dimensions: 23.2 x 16.7 x 2.8 cm
-
Amazon Bestsellers Rank:
1,994,911 in Books (See Top 100 in Books)
- #51 in Books > Science & Nature > Mathematics > Geometry & Topology > Euclidean Geometry
- See Complete Table of Contents
| |||||||||||||||
Did you know you can trade in your old books for an Amazon.co.uk Gift Card to spend on the things you want? Plus, get an extra £5 Gift Certificate when you trade in books worth £10 or more before June 30, 2012. Visit the Books Trade-In Store for more details. |
Product details |
More About the Author
Product Description
Product Description
In Dual Models, written in the same enthusiastic style as its predecessors Polyhedron Models and Spherical Models, Magnus J. Wenninger presents the complete set of uniform duals of uniform polyhedral, thus rounding out a significant body of knowledge with respect to polyhedral forms. He begins with the simplest convex solids but then goes on to show how all the more difficult, non convex, uniform polyhedral duals can be derived from a geometric theorem on duality that unifies and systematizes the entire set of such duals. Many of these complex shapes are published here for the first time. Models made by the author are shown in photographs, and these, along with line drawings, diagrams, and commentary, invite readers to undertake the task of making the models, using index cards or tag paper and glue as construction materials. The mathematics is deliberately kept at the high school or secondary level, and hence the book presumes at most some knowledge of geometry and ordinary trigonometry and the use of a scientific type small electronic calculator. The book will be useful as enrichment material for the mathematics classroom and can serve equally well as a source book of ideas for artists and designers of decorative devices or simply as a hobby book in recreational mathematics.
Book Description
Magnus Wenninger gives an enthusiastic presentation of the complex set of uniform duals of uniform polyhedral shapes, many published here for the first time. Readers are shown, by photographs, line drawings, diagrams and commentary, how to make some of the author's models using index cards and glue.
Inside This Book
(Learn More)
Browse and search another edition of this book.
Browse and search another edition of this book.
First Sentence
The five regular solids, also called the Platonic solids, are well known. Read the first page
Front Cover | Copyright | Table of Contents | Excerpt | Back Cover
The five regular solids, also called the Platonic solids, are well known. Read the first page
Explore More
Concordance
Browse Sample PagesConcordance
Front Cover | Copyright | Table of Contents | Excerpt | Back Cover
Tag this product(What's this?)Think of a tag as a keyword or label you consider is strongly related to this product.
Tags will help all customers organise and find favourite items. |
Sell a Digital Version of This Book in the Kindle Store
If you are a publisher or author and hold the digital rights to a book, you can sell a digital version of it in our Kindle Store.
Learn more
What Other Items Do Customers Buy After Viewing This Item?
Customer Reviews
There are no customer reviews yet on Amazon.co.uk.
5 star
4 star
3 star
2 star
1 star
Most Helpful Customer Reviews on Amazon.com (beta)
Amazon.com:
1 review
7 of 8 people found the following review helpful
The companion to Polyhedron Models
13 Jun 2000
Format:Hardcover
While not as popular as his _Polyhedron Models_, Fr. Magnus Wenninger again provides a fascinating look into polyhedra, this time investigating the duals of the 75 uniform polyhedra. It is immediately evident why _Dual Models_ has not proven as popular--the reading level is significantly higher, as it is filled with detailed diagrams and plenty of mathematical background. The technical nature of dual polyhedra makes it much more difficult to explain, so it's understandable that this text lacks the same clarity and ease-of-approach that _Polyhedron Models_ did. Unfortunately, there isn't enough information provided to actually build all the examples--you'll have to do some of your own computation. Finally, the duals simply aren't as attractive or interesting as the uniform polyhedra, so the reader isn't as inclined to make models of them. But in the end, if you found _Polyhedron Models_ interesting, you'll also enjoy this book: they naturally complement each other.
Was this review helpful?
Let us know
Listmania!
Look for similar items by category
Look for similar items by subject
Feedback
- Would you like to update product info or give feedback on images?
- I am the Author, and I want to comment on my book.
- I am the Publisher, and I want to comment on this book.
