Cellular automata, a class of discrete dynamical systems, show a wide range of dynamic behavior, some very complex despite the simplicity of the system's definition. This range of behavior can be organized into six classes, according to the Li-Packard system: null, fixed point, two-cycle, periodic, complex, and chaotic. An advanced method for automatically classifying cellular automata into these six classes is presented. Seven parameters were used for automatic classification, six from existing literature and one newly presented. These seven parameters were used in conjunction with neural networks to automatically classify an average of 98.3% of elementary cellular automata and 93.9% of totalistic k = 2 r = 3 cellular automata. In addition, the seven parameters were ranked based on their effectiveness in classifying cellular automata into the six Li-Packard classes.
Library of Congress Subject Headings
Computer Science (MS)
Department, Program, or Center
Computer Science (GCCIS)
Kunkle, Daniel R., "Automatic Classification of One-Dimensional Cellular Automata" (2003). Thesis. Rochester Institute of Technology. Accessed from
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