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A rationale for the symmetries by base substitutions of degeneracy in the genetic code

机译:通过遗传密码中的简并性碱基置换来对称的原理

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The first symmetry by base substitutions of degeneracy in the genetic code was described by Rumer (1966) and the other symmetries were identified later by Jestin (2006) and Jestin and Soulé (2007). Here, a rationale accounting for these symmetries is reported. The number of non-synonymous substitutions over the replicated coding sequence is written as a function of the substitution matrix, whose elements are the number of substitutions from any codon to any other codon. The p-adic distance used as a similarity measure and applied to this matrix is shown to be biologically relevant. The rationale indicates that symmetries by base substitutions of degeneracy in the genetic code are symmetries of the measures of the number of non-synonymous substitutions for sets of synonymous codons.
机译:Rumer(1966)描述了遗传密码中简并性碱基替换的第一个对称性,后来Jestin(2006)和Jestin andSoulé(2007)识别了其他对称性。在此,报告了解释这些对称性的基本原理。复制的编码序列上的非同义取代数是取代矩阵的函数,取代矩阵的元素是从任何密码子到任何其他密码子的取代数。用作相似性度量并应用于此矩阵的p-adic距离显示出生物学相关性。基本原理表明,遗传密码中简并碱基替换的对称性是对同义密码子集的非同义替换数量的度量的对称性。

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