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Timeline for A model of self-organizing behavior

Current License: CC BY-SA 3.0

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Apr 15, 2011 at 2:33 comment added Martin M. W. This seems related to the literature on "pulse-coupled oscillators," which is inspired partly by models of synchronized firefly flashing or cricket chirping. It may not treat your exact rule, but if you haven't looked into this already, see for instance: eecs.harvard.edu/~degesys/pulse.html
Apr 14, 2011 at 21:38 comment added David Feldman Thanks Aubrey...if nothing else, you remarks made me realize that I wasn't clear (my edit fixes this). The rule in my simulation will only leave a cell unchanged if all the neighbors has the same value that occurs at the hub.
Apr 14, 2011 at 21:36 history edited David Feldman CC BY-SA 3.0
added 25 characters in body
Apr 14, 2011 at 17:57 comment added Aubrey da Cunha On second thought, if you pin down the cases where nothing freezes ever (rare though I expect those cases to be), that would be interesting.
Apr 14, 2011 at 17:55 comment added Aubrey da Cunha I don't know if this has been looked at before either, but it seems to me that it's won't lead to particularly interesting dynamics. Once two neighboring cells have the same shade, they will never change again. Anything adjacent to such a cell can only move counterclockwise as far as the frozen shade and as long as you have only finitely many different shades to begin with, after finitely many steps, that cell will freeze as well. So either everything eventually freezes, or nothing freezes ever.
Apr 14, 2011 at 15:51 comment added Anthony Quas Reminds me of the voter models studied in cellular automata: each person does a local poll of his $k$-neighbourhood and adjusts his vote accordingly.
Apr 14, 2011 at 4:43 comment added David Feldman @Ricky Right, have done, but actually the psychological effect is similar as the map from hues to qualia seems to break the symmetry.
Apr 14, 2011 at 4:39 comment added user5810 I have no idea if that has been done before, but you could use hue instead of gray-scale to avoid the discontinuity.
Apr 14, 2011 at 4:26 history asked David Feldman CC BY-SA 3.0