Thinking in Complexity : The Computational Dynamics of Matter, Mind, and Mankind
Fifth Edition 2007
Book Details
Format
Hardback or Cased Book
ISBN-10
3540722270
ISBN-13
9783540722274
Edition
Fifth Edition 2007
Publisher
Springer-Verlag Berlin and Heidelberg GmbH & Co. KG
Imprint
Springer-Verlag Berlin and Heidelberg GmbH & Co. K
Country of Manufacture
GB
Country of Publication
GB
Publication Date
Sep 10th, 2007
Print length
482 Pages
Weight
956 grams
Dimensions
24.50 x 17.00 x 2.70 cms
Product Classification:
Popular sciencePhysics
Ksh 9,900.00
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The theory of nonlinear, complex systems has become by now a proven problem-solving approach in the natural sciences. Emphasis is given to the evolution of new structures in natural and cultural systems and we are lead to see clearly how the new integrative approach can give insights not available from traditional reductionistic methods.
The theory of nonlinear, complex systems has become by now a proven problem-solving approach in the natural sciences. And it is now also recognized that many if not most of our social, ecological, economical and political problems are essentially of a global, complex and nonlinear nature. And it is now further accepted than any holistic perspective of the human mind and brain can hardly be achieved by any other approach. In this wide-ranging, scholarly but very concise treatment, physicist, computer scientist and philosopher Klaus Mainzer discusses, in essentially nontechnical language, the common framework behind these ideas and challenges. Emphasis is given to the evolution of new structures in natural and cultural systems and we are lead to see clearly how the new integrative approach can give insights not available from traditional reductionistic methods. The fifth edition enlarges and revises almost all sections and supplements an entirely new chapter on the complexity of economic systems. From the reviews of the fourth edition:"… this highly recommended book is a wonderful resource for intuitive basic ideas in the need of rigorous formulation." (Albert A. Mullin, Zentralblatt MATH)
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