Two or three well-timed ternary updates inside an otherwise binary modular-Laplacian cellular automaton on a triangular lattice redirect the trajectory into much denser, self-similar states and set the first major post-intervention collapse at 64 steps after the last intervention.
Stabilization and Regaining Periodicity in Modular Laplacian Dynamics
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The Binary Crisis Clock: Controlled by Sparse Ternary Interventions
Two or three well-timed ternary updates inside an otherwise binary modular-Laplacian cellular automaton on a triangular lattice redirect the trajectory into much denser, self-similar states and set the first major post-intervention collapse at 64 steps after the last intervention.