Handbook of Cubik Math
List Price:
$29.99
- Availability: Confirm prior to ordering
- Branding: minimum 50 pieces (add’l costs below)
- Check Freight Rates (branded products only)
Branding Options (v), Availability & Lead Times
- 1-Color Imprint: $2.00 ea.
- Promo-Page Insert: $2.50 ea. (full-color printed, single-sided page)
- Belly-Band Wrap: $2.50 ea. (full-color printed)
- Set-Up Charge: $45 per decoration
- Availability: Product availability changes daily, so please confirm your quantity is available prior to placing an order.
- Branded Products: allow 10 business days from proof approval for production. Branding options may be limited or unavailable based on product design or cover artwork.
- Unbranded Products: allow 3-5 business days for shipping. All Unbranded items receive FREE ground shipping in the US. Inquire for international shipping.
- RETURNS/CANCELLATIONS: All orders, branded or unbranded, are NON-CANCELLABLE and NON-RETURNABLE once a purchase order has been received.
Product Details
Author:
Alexander H. Frey, David Singmaster, Alexander H. Jr Frey
Format:
Paperback
Pages:
204
Publisher:
Boydell & Brewer Inc. (July 29, 2010)
Imprint:
Lutterworth Press
Language:
English
Audience:
Professional and scholarly
ISBN-13:
9780718892098
ISBN-10:
0718892097
Weight:
10.4oz
Dimensions:
6.1" x 9.17"
File:
TWO RIVERS-PERSEUS-Perseus_Distribution_Customer_Group_Metadata_20260701200438-20260701.xml
Folder:
TWO RIVERS
List Price:
$29.99
Country of Origin:
United Kingdom
Case Pack:
20
As low as:
$26.99
Publisher Identifier:
P-PER
Discount Code:
G
Pub Discount:
40
Overview
A clear explanation of the mathematics that underlies Rubik's Cube, and how the cube can be used to grasp the fundamentals of group theory.
In thirty years, Rubik's cube, invented by Erno Rubik, has established itself as a neverending source of delight, frustration and intellectual stimulation to children and adults alike. There is a large literature on the subject, but one of the few books to have established themselves as offering a serious contribution to the subject is Alexander H. Frey's and David Singmaster's Handbook of Cubik Math, first published in 1982.
Frey and Singmaster were the first to offer an elegant mathematical solution to the cube, doing it in a form that enables readers to understand the processes that have been undertaken. As a result the book has proved readily accessible to generations of high-school maths students and more advanced college students of algebra.
The solution is intuitive, and does not require memorisation of formulae. The authors demonstrate how movements of the cube exemplify the fascinating but abstract field of mathematics known as group theory. Using the cube as a model they make comprehensible and concrete the hard-to-understand ideas of group theory. Their hypothesis that the maximum number of moves required for 'God's Algorithm' was in the low twenties was proved correct in 2008 by Tomas Rokicki, who showed that it was twenty-two.
In addition to showing how to solve Rubik's cube, the authors explain the theory involved, and its application to similar puzzles. They also show how the cube provides a physical example for many mathematical concepts where such examples are scarce, and the book therefore provides a useful teaching aid.
In thirty years, Rubik's cube, invented by Erno Rubik, has established itself as a neverending source of delight, frustration and intellectual stimulation to children and adults alike. There is a large literature on the subject, but one of the few books to have established themselves as offering a serious contribution to the subject is Alexander H. Frey's and David Singmaster's Handbook of Cubik Math, first published in 1982.
Frey and Singmaster were the first to offer an elegant mathematical solution to the cube, doing it in a form that enables readers to understand the processes that have been undertaken. As a result the book has proved readily accessible to generations of high-school maths students and more advanced college students of algebra.
The solution is intuitive, and does not require memorisation of formulae. The authors demonstrate how movements of the cube exemplify the fascinating but abstract field of mathematics known as group theory. Using the cube as a model they make comprehensible and concrete the hard-to-understand ideas of group theory. Their hypothesis that the maximum number of moves required for 'God's Algorithm' was in the low twenties was proved correct in 2008 by Tomas Rokicki, who showed that it was twenty-two.
In addition to showing how to solve Rubik's cube, the authors explain the theory involved, and its application to similar puzzles. They also show how the cube provides a physical example for many mathematical concepts where such examples are scarce, and the book therefore provides a useful teaching aid.








