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Gliders, Collisions and Chaos of Cellular Automata Rule 62

机译:手套,蜂窝自动机规则62的碰撞和混乱

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This paper provides a systematic analysis of glider dynamics and interactions in rule 62, including a catalog of glider collisions. Based on these empirical observations, it is proved that rule 62 defines a subsystem with complicated dynamical properties in the bi-infinite symbolic sequence space, such as topologically mixing and positive topological entropy. Meanwhile, the phenomena of glider collisions provide an intriguing and valuable bridge for researching the symbolic dynamics of rule 62 in the bi-infinite case, especially for proving that the union of period-3 attractor and Bernoulli attractors is not the global attractor.
机译:本文提供了对第62条的滑翔机动态和相互作用的系统分析,包括滑翔机碰撞目录。基于这些经验观察,证明了规则62在双无限符号序列空间中定义具有复杂动态性质的子系统,例如拓扑混合和正拓扑熵。同时,滑翔机碰撞现象提供了一种有趣和有价值的桥,用于研究规则62在双无限情况下的象征动态,特别是为了证明期限-3吸引子和伯努利吸引子的结合不是全球吸引子。

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