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SIMPLE PROCEDURES OF SELF-REPRODUCING CELLULAR STRUCTURE REARRANGEMENT

机译:自复制细胞结构重新排列的简单程序

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A parallel substitution algorithm was the base for developing a simple procedure of constructing a self-reproducing cellular structure of arbitrary size. Von Neumann initiated investigation into self-reproducing structures about 40 years ago. A cellular automaton (CA) was and remains the main model for representing and studying logical self-replication models. Von Neumann's cellular automaton was a complicated machine. The second significant event in the history of investigating self-replication was a self-replication structure synthesized by Langton in 1984. The structure is much simpler than Von Neumann's automaton. It was a rectangular loop inserted in a 2D cellular-automaton space and based on a periodic emitter that was a fragment of Codd's cellular automaton and obtained in its turn by simplifying Von Neumann's automaton. A self-description (a genome) of a loop in the form of a sequence of automaton states circulated inside Langton's mother loop. Simultaneously with the construction of the daughter loop, the genome was replicated into it and then the loop generated its daughter. Langton's loop became a convenient and popular model of a self-reproducing structure for various kinds of investigation. It was simplified, i.e., loops in which the number of transition rules was less than in Langton's loop (it contained several hundreds of transition rules) were created. The loop was used as a model to test hypotheses referred to beginning of biological life (conditions of spontaneous emergence of replicators from random distribution of cell states in space, etc. were studied). The loop was endowed with properties of a constructor or ability for interaction with an external observer. A "useful replicator", i.e., a structure executing a computational program along with replication, was created based on the loop. Such a structure is a new paradigm of parallel fine-grain algorithms and architectures.
机译:并行替换算法是开发构建任意大小的自复制细胞结构的简单过程的基础。冯·诺依曼(Von Neumann)大约40年前就开始研究自我复制结构。元胞自动机(CA)曾经并且仍然是代表和研究逻辑自我复制模型的主要模型。冯·诺依曼的细胞自​​动机是一台复杂的机器。研究自我复制历史上的第二个重要事件是兰顿(Langton)在1984年合成的自我复制结构。该结构比冯·诺伊曼(Von Neumann)的自动机简单得多。它是一个插入2D细胞自动机空间的矩形环,它基于周期性的发射器,该周期发射器是Codd细胞自动机的一部分,并通过简化Von Neumann的自动机而获得。循环的自我描述(基因组),呈自动机状态序列的形式,在兰顿的母环内循环。与子环的构建同时,将基因组复制到其中,然后环产生其子代。兰顿环成为用于各种研究的自复制结构的方便且流行的模型。它得到了简化,即创建了循环规则,该循环中的转换规则数量少于Langton的循环(包含数百个转换规则)。该循环被用作模型来检验关于生物生命开始的假设(研究了由于空间中细胞状态的随机分布等导致复制子自发出现的条件等)。该循环具有构造函数的属性或与外部观察者进行交互的能力。基于该循环,创建了“有用的复制器”,即与复制一起执行计算程序的结构。这样的结构是并行细粒度算法和体系结构的新范例。

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