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competitive and semi-convex delay differential equations with
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Markov partitions reflecting the geometry of $\times2$, $\times3$
We give an explicit geometric description of the $\times2$, $\times3$
system, and use this to study a uniform family of Markov partitions
related to those of Wilson and Abramov. The behaviour of these
partitions is stable across expansive cones and transitions in this
behaviour detect the non-expansive lines.