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Winning Ways for Your Mathematical Plays: Games in Particular (Vol. 2) - Softcover

 
9780120911028: Winning Ways for Your Mathematical Plays: Games in Particular (Vol. 2)
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Winning Ways includes several theories for a wide range of different compounds which are described in detail in the first volume, Games in General. In this volume, Games in Particular, there is a dazzling presentation of the examples: any game which presents an opportunity for witty and original comment has been included. The analyses start with basic theory using simple examples, but progress to detailed case-studies of well-known games ranging from the elementary to the elaborate and including Tic-Tac-Toe, Dots-and-Boxes, Hackenbush, Peg Solitaire and the maddening Hungarian cube puzzle.

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About the Author:
Elwyn Berlekamp was born in Dover, Ohio, on September 6, 1940. After spending two years as Assistant Professor at the University of California, Berkeley, and five years at the Bell Telephone laboratories, in 1971 he became Professor of Mathematics and Electrical Engineering-Computer Science at Berkeley.His book Algebraic Coding Theory received the best research paper award of the IEEE Information Theory Group. Eta Kappa Nu named him the "Outstanding Young Electrical Engineer" of 1971 in the U.S., and he has been President of the IEEE Information Theory Society. In 1977 he was elected to membership of the US National Academy of Engineering.

John Conway is a Fellow of Gonville and Caius College and a former Fellow of Sidney Sussex College, Cambridge, and is Reader in Pure Mathematics at the University of Cambridge. He has held visiting professorships at several universities and has made original contributions to many branches of mathematics, notably transfinite arithmetic, the theory of knots, many-dimensional geometry and the theory of symmetry (group theory).

Richard Guy has taught mathematics at many levels and in many places-England, Singapore, India, Canada. Since 1965 he has been Professor of Mathematics at the University of Calgary and he is a member of the Board of Governors of the Mathematical Association of America.He edits the Unsolved Problems section of American Mathematical Monthly; he wrote the volume on Number Theory for the series:Unsolved Problems in Intuitive Mathematics and is preparing another on Combinators, Graph Theory, and Game Theory. He is a keen member of the Alpine Club of Canada.

Review:
" ""Winning Ways is an absolute must have for those who are interested in mathematical game theory. It is sure to please any fan of recreational mathematics or simply anyone who is interested in games and how to play them well."" -Jacob McMillen, Math Horizons, November 2005
""The effort involved is amply rewarded as we journey from games of early childhood to the frontiers of research, and these seminal volumes are surely destined to remain essential reading for anyone working in combinatorial game theory."" -The Mathematical Gazette, July 2004"

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  • PublisherAcademic Press
  • Publication date1982
  • ISBN 10 0120911027
  • ISBN 13 9780120911028
  • BindingPaperback
  • Number of pages472
  • Rating

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9781568811420: Winning Ways for Your Mathematical Plays, Vol. 2

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ISBN 10:  156881142X ISBN 13:  9781568811420
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  • 9780120911523: Winning Ways for Your Mathematical Plays, Vol. 2

    Academ..., 1982
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  • 9781138427570: Winning Ways for Your Mathematical Plays, Volume 2 (AK Peters/CRC Recreational Mathematics Series)

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