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Codon Distribution in Error-Detecting Circular Codes

机译:检错通行码中的密码子分布

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摘要

In 1957, Francis Crick et al. suggested an ingenious explanation for the process of frame maintenance. The idea was based on the notion of comma-free codes. Although Crick’s hypothesis proved to be wrong, in 1996, Arquès and Michel discovered the existence of a weaker version of such codes in eukaryote and prokaryote genomes, namely the so-called circular codes. Since then, circular code theory has invariably evoked great interest and made significant progress. In this article, the codon distributions in maximal comma-free, maximal self-complementary C3 and maximal self-complementary circular codes are discussed, i.e., we investigate in how many of such codes a given codon participates. As the main (and surprising) result, it is shown that the codons can be separated into very few classes (three, or five, or six) with respect to their frequency. Moreover, the distribution classes can be hierarchically ordered as refinements from maximal comma-free codes via maximal self-complementary C3 codes to maximal self-complementary circular codes.
机译:1957年,弗朗西斯·克里克(Francis Crick)等人。建议对框架维护过程进行巧妙的解释。这个想法是基于无逗号代码的概念。尽管克里克的假设被证明是错误的,但在1996年,阿奎斯(Arquès)和米歇尔(Michel)发现了真核生物和原核生物基因组中这种密码的弱版本,即所谓的循环密码。从那时起,循环编码理论一直引起人们的极大兴趣并取得了长足的进步。在本文中,讨论了最大无逗号,最大自互补C 3 和最大自互补循环码中的密码子分布,即,我们研究了给定密码子参与多少这种密码。 。作为主要的(也是令人惊讶的)结果表明,就频率而言,密码子可以分为很少的几类(三或五或六)。此外,可以通过最大自互补C 3 码到最大自互补循环码,从最大的无逗号代码开始,对分布类进行分层排序,以进行细化。

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