Description

Book Synopsis
Games and beauty are found in the origin of a major part of mathematics. If mathematicians throughout history have had such a good time playing and contemplating their games and their science, why not try to learn mathematics and pass it on through games and beauty?That is the fundamental idea which underlies the stories and games presented in this book. You will be surprised and enticed by the interesting concepts and the novelty of the book. The author has intended that you apply to it the same playful spirit with which he has written it. In fact, if you open the book, you will soon find that certain mathematical developments that may seem at first sight rather imposing can be presented in a way that anybody can understand and contemplate with pleasure. They may even act like a bridge in finding the same pleasure in other mathematical endeavors that may look more serious and complicated but, if we look carefully, display basically the same playful spirit.

Table of Contents
The mathematics of a sandwich; nim; the bridges of Konigsberg; "solitaire" confinement; the mathematician as a naturalist; four colours are enough; leap frog; abridged chess; the secret of the oval room.

Countingbury Tales, The: Fun With Mathematics

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    A Paperback / softback by Miguel De Guzman

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      View other formats and editions of Countingbury Tales, The: Fun With Mathematics by Miguel De Guzman

      Publisher: World Scientific Publishing Co Pte Ltd
      Publication Date: Publication Date: 25/01/2000
      ISBN13: 9789810240332, 978-9810240332
      ISBN10: 9810240333

      Description

      Book Synopsis
      Games and beauty are found in the origin of a major part of mathematics. If mathematicians throughout history have had such a good time playing and contemplating their games and their science, why not try to learn mathematics and pass it on through games and beauty?That is the fundamental idea which underlies the stories and games presented in this book. You will be surprised and enticed by the interesting concepts and the novelty of the book. The author has intended that you apply to it the same playful spirit with which he has written it. In fact, if you open the book, you will soon find that certain mathematical developments that may seem at first sight rather imposing can be presented in a way that anybody can understand and contemplate with pleasure. They may even act like a bridge in finding the same pleasure in other mathematical endeavors that may look more serious and complicated but, if we look carefully, display basically the same playful spirit.

      Table of Contents
      The mathematics of a sandwich; nim; the bridges of Konigsberg; "solitaire" confinement; the mathematician as a naturalist; four colours are enough; leap frog; abridged chess; the secret of the oval room.

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