Cellular Automaton Compressibility![]() One can also see the shortcomings of measuring algorithmic complexity by compressibility, since rule 30 is its own shortest description. Conversely, simple and nested ECAs are highly compressible, but the length of their generating rules is exactly the same as the rules that yield complex behavior. Nevertheless, the compressibility method is a good way to see the different types of behaviors according to Stephen Wolfram's classes. ![]() "Cellular Automaton Compressibility" from The Wolfram Demonstrations Project http://demonstrations.wolfram.com/CellularAutomatonCompressibility/ Contributed by: Hector Zenil |
















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