 I've just returned from a week in Israel, and it will take some time to
get back up to speed, so this week's recipe is a quickie. Our rule is range
2 Box Larger than Life with birth interval [7,18] and survival interval
[11,22], rendered in a 200color cycle of levelsets. Thanks to Kellie Evans for
this one. As opposed to the Unstable Waffles of last
spring, in which a metastable crystalline phase is eventually displaced by a
turbulent one, this week's soup shows a stable interface between the highlyordered
regime that grows from some small seeds and the distinctly chaotic phase that grows
from others. Our initial state here consisted of two very small lattice circles
separated by a few cells in the diagonal direction. Similar stable boundaries
also emerge as this rule nucleates from small random densities of occupied sites,
yielding waffles that are often onequarter regular and threequarters irregular,
though of course not with the perfect symmetry of our engineered creation.
 It is rare that two qualitatively distinct phases coexist indefinitely
in a complex spatial evolution since one usually manifests a competitive
advantage over the other. In theoretical ecology, where the dynamics should
presumably be robust under small random perturbations, this principle was
enuncinated by Gause about sixty years ago:
The steady state of a mixed population consisting of two species occupying
an identical 'ecological niche' will be the pure population of one of them,
of the better adapted for the particular set of conditions.
Coexistence is more common in deterministic dynamics, not subject to
stochastic fluctuations that tend to destabilize highly structured configurations,
but even for cellular automata such a delicate balance is unusual.
