A strongly universal cellular automaton in the dodecagrid with five states

Abstract

In this paper, we prove that there is a strongly universal cellular automaton in the dodecagrid, the tessellation {5,3,4} of the hyperbolic 3D-space, with five states which is rotation invariant. This improves a previous paper of the author where the automaton required ten states.

62p, 25 figures

References in corpus (1)

• A weakly universal cellular automaton in the hyperbolic 3D space with three states

Cited by in corpus (1)

• A strongly universal cellular automaton with four states