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The Mathematics of Shuffling Cards

By (author) Persi Diaconis, By (author) Jason Fulman

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normal price: R 3 119.95

Price: R 2 963.95


| book description |

This book gives a lively development of the mathematics needed to answer the question, """"How many times should a deck of cards be shuffled to mix it up?"""" The shuffles studied are the usual ones that real people use: riffle, overhand, and smooshing cards around on the table. The mathematics ranges from probability (Markov chains) to combinatorics (symmetric function theory) to algebra (Hopf algebras). There are applications to magic tricks and gambling along with a careful comparison of the mathematics to the results of real people shuffling real cards. The book explores links between shuffling and higher mathematics--Lie theory, algebraic topology, the geometry of hyperplane arrangements, stochastic calculus, number theory, and more. It offers a useful springboard for seeing how probability theory is applied and leads to many corners of advanced mathematics. The book can serve as a text for an upper division course in mathematics, statistics, or computer science departments and will be appreciated by graduate students and researchers in mathematics, statistics, and computer science, as well as magicians and people with a strong background in mathematics who are interested in games that use playing cards.

| product details |



Normally shipped | This title will take longer to obtain, and should be delivered in 6-8 weeks
Publisher | American Mathematical Society
Published date | 28 Jun 2023
Language |
Format | Paperback / softback
Pages | 346
Dimensions | 254 x 178 x 0mm (L x W x H)
Weight | 226g
ISBN | 978-1-4704-6303-8
Readership Age |
BISAC | mathematics / discrete mathematics


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