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Cellular automata and finite groups

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Cellular automata and finite groups
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12
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CC Attribution - NonCommercial - NoDerivatives 4.0 International:
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Let G be a finite group and A a finite set. A cellular automaton is a transformation of the configuration space A^G that commutes with the natural action of G. We shall present some algebraic results on the monoid of cellular automata over A^G, and discuss some of the difficulties of extending these to a more general setting.