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We define a kind of cellular automaton called a hexagonal partitioned
cellular automaton (HPCA), and study logical universality of
a reversible HPCA.
We give a specific 64-state reversible HPCA H1, and
show that a Fredkin gate can be embedded in this cellular space.
Since a Fredkin gate is known to be a universal logic element,
logical universality of H1 is concluded.
Although the number of states of H1 is greater than those
of the previous models of reversible CAs having universality,...
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