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Title: Exhaustive study of 2^(2^(3^1))=256 mappings.
Review: This book gives an exhaustive study of 2^(2^(3^1))=256 mappings that generates one-dimensional cellular automata. Do the discoveries or methodologies in this book generalize to 2 or 3 dimensional cellular automata? Is the author suggesting doing the same kind of exhaustive study of 2^(2^(3^2))=1.3408x10^154 mappings for 2-dimensional or 2^(2^(3^3))=2^134,217,728 mappings for 3-dimensional cellular automata with a regular grid of neighbors? (m^n means m to the n-th power, if you are used to a different notion.)
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