This book provides a bridge between mathematics and hobby tabletop gaming. Readers interested in either mathematics or tabletop games will find this book an engaging way to begin exploring the other topic or the connection between the topics.
This book provides a bridge between mathematics and hobby tabletop gaming. Readers interested in either mathematics or tabletop games will find this book an engaging way to begin exploring the other topic or the connection between the topics.
Mathematics of Tabletop Games provides a bridge between mathematics and hobby tabletop gaming. Instead of focusing on games mathematicians play, such as nim and chomp, this book starts with the tabletop games played by avid gamers and hopes to address the question: which field of mathematics concerns itself with this situation?
Readers interested in either mathematics or tabletop games will find this book an engaging way to begin exploring the other topic or the connection between the topics.
Features
“A seminal and groundbreaking study that will of be particular interest to gamers wanting an introduction to the mathematics behind their gaming pastime pursuits, "Mathematics of Tabletop Games" by mathematician and educator Aaron Montgomery is especially and unreservedly recommended for personal, professional, and college/university library Recreational Mathematics collections.”
—Midwest Book Review
Aaron Montgomery received his B.A. in Mathematics from Pomona College and his Ph.D. in Mathematics from the University of Wisconsin-Madison. He is currently employed by Central Washington University, where he teaches in the Mathematics Department and the Douglas Honors College. He has taught various traditional courses in mathematics, mathematics education, and computer programming. He has also taught special topics courses such as Games and Politics and The Mathematics of Recreational Boardgames. He is an omnigamer whose favorites include Arkham Horror: The Card Game, Undaunted: Stalingrad, Mage Knight, and the Soulsborne video games from FromSoftware.
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