Alternating rule: Difference between revisions

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{{Glossary}}
'''Alternating rules''' are a generalisation of [[Life-like cellular automata]] in which cells behaving as one rule change into cells behaving as another rule in the next generation, and then either back to the original rule or onto yet another rule, creating loops.
'''Alternating rules''' are a generalisation of [[Life-like cellular automata]] in which cells behaving as one rule change into cells behaving as another rule in the next generation, and then either back to the original rule or onto yet another rule, creating loops.


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== Extensions ==
== Extensions ==
It is possible to extend such rules to von Neumann and hexagonal neighbourhoods, extended neighbourhoods, and non-totalistic and non-isotropic rules, and can even alternate between combinations of these.
It is possible to extend such rules to [[von Neumann neighbourhood|von Neumann]] and [[hexagonal neighbourhood]]s, [[Larger than Life|extended neighbourhoods]], and [[isotropic non-totalistic|non-totalistic]] and [[non-isotropic]] rules, and can even alternate between combinations of these.


== External links ==
== External links ==
{{LinkForumThread|f=11|t=719|title=Alternating rules}}
{{LinkForumThread|f=11|t=719|title=Alternating rules}}
{{LinkForumThread|f=11|t=3096|title=Alternating rules}}
{{LinkForumThread|f=11|t=3096|title=Alternating rules}}
[[Category:Algorithms]]
[[Category:Cellular automata]]

Revision as of 19:41, 13 January 2019

Alternating rules are a generalisation of Life-like cellular automata in which cells behaving as one rule change into cells behaving as another rule in the next generation, and then either back to the original rule or onto yet another rule, creating loops.

By contrast, a rule containing different cell states net simulate different rules without alternating with each other is called a mashup rule.

Support

Golly supports a strict class subclass of alternating rules, which are used in simulating B0 rules to avoid strobing, using this process.

Extensions

It is possible to extend such rules to von Neumann and hexagonal neighbourhoods, extended neighbourhoods, and non-totalistic and non-isotropic rules, and can even alternate between combinations of these.