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Genetic Algorithm Evolution of Cellular Automata Rules for Complex Binary Sequence Prediction

机译:复杂二进制序列预测元胞自动机规则的遗传算法演化

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Complex binary sequences were generated by applying a simple threshold, linear transformation to the logistic iterative function, x_(n+1) = rx_n(1 —x_n). Depending primarily on the value of the non-linearity parameter r, the logistic function exhibits a great variety of behavior, including stable states, cycling and periodical activity and the period doubling phenomenon that leads to high-order chaos. Binary sequences of length 2L were used in our computer experiments. The first L bits (first half) were given as input to Cellular Automata (CA) with the task to regenerate the remaining L bits (second half) of the binary sequence in less than L evolution steps of the CA. To perform this task a suitably designed Genetic Algorithm (GA) was developed for the evolution of CA rules. Various complex binary sequences were examined, for a variety of initial values of xo and a wide range of the non-linearity parameter, r. The proposed hybrid prediction algorithm, based on a combination of GAs and CA proved quite efficient.
机译:通过将简单阈值线性变换应用于逻辑迭代函数x_(n + 1)= rx_n(1-x_n),可以生成复杂的二进制序列。逻辑函数主要取决于非线性参数r的值,表现出各种各样的行为,包括稳定状态,循环和周期性活动以及导致高阶混沌的周期加倍现象。在我们的计算机实验中使用了长度为2L的二进制序列。前L个位(前半部分)作为输入发送给Cellular Automata(CA),其任务是在少于CA的L个演化步骤的情况下重新生成二进制序列的其余L位(后半部分)。为了执行此任务,开发了适当设计的遗传算法(GA)用于CA规则的演变。检查了各种复杂的二进制序列,以获得各种xo的初始值和各种非线性参数r。提出的基于GA和CA的混合预测算法被证明是非常有效的。

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