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  1. (1 other version)An introduction to cybernetics.William Ross Ashby - 1956 - London: Chapman & Hall.
    2015 Reprint of 1956 Printing. Full facsimile of the original edition. Not reproduced with Optical Recognition Software. Cybernetics is here defined as "the science of control and communication, in the animal and the machine"-in a word, as the art of steersmanship; and this book will interest all who are interested in cybernetics, communication theory and methods for regulation and control. W. Ross Ashby (1903-1972) was an English psychiatrist and a pioneer in cybernetics, the study of complex systems. His two books, (...)
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  • (1 other version)An introduction to cybernetics.W. Ross Ashby - 1956 - New York,: J. Wiley.
    We must, therefore, make a study of mechanism; but some introduction is advisable, for cybernetics treats the subject from a new, and therefore unusual, ...
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  • Design for a Brain.W. Ross Ashby - 1953 - British Journal for the Philosophy of Science 4 (14):169-173.
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  • Guidelines for dynamics‐based parameterization of one‐dimensional cellular automata rule spaces.Gina Maira Barbosa de Oliveira, Pedro P. B. de Oliveira & Nizam Omar - 2000 - Complexity 6 (2):63-71.
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  • Emergence.John H. Holland - 1997 - Philosophica 59 (1).
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  • A New Kind of Science.Stephen Wolfram - 2002 - Wolfram Media.
    NOW IN PAPERBACK"€"Starting from a collection of simple computer experiments"€"illustrated in the book by striking computer graphics"€"Stephen Wolfram shows how their unexpected results force a whole new way of looking at the operation of our universe.
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  • A New Kind of Science.Stephen Wolfram - 2002 - Bulletin of Symbolic Logic 10 (1):112-114.
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  • An Introduction to Cybernetics. [REVIEW]W. R. Ashby - 1957 - Australasian Journal of Philosophy 35:147.
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  • The Operators of Vector Logic.Eduardo Mizraji - 1996 - Mathematical Logic Quarterly 42 (1):27-40.
    Vector logic is a mathematical model of the propositional calculus in which the logical variables are represented by vectors and the logical operations by matrices. In this framework, many tautologies of classical logic are intrinsic identities between operators and, consequently, they are valid beyond the bivalued domain. The operators can be expressed as Kronecker polynomials. These polynomials allow us to show that many important tautologies of classical logic are generated from basic operators via the operations called Type I and Type (...)
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