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Several remarks on the metric space of genetic codes

机译:关于遗传密码的度量空间的几点评论

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摘要

A genetic code, the mapping from trinucleotide codons to amino acids, can be viewed as a partition on the set of 64 codons. A small set of non-standard genetic codes is known, and these codes can be mathematically compared by their partitions of the codon set. To measure distances between set partitions, this study defines a parameterised family of metric functions that includes Shannon entropy as a special case. Distances were computed for 17 curated genetic codes using four members of the metric function family. With these metric functions, nuclear genetic codes had relatively small inter-code distances, while mitochondrial codes exhibited greater variance. Hierarchical clustering using Ward's algorithm produced a tight grouping of nuclear codes and several distinct clades of mitochondrial codes. This family of functions may be employed in other biological applications involving set partitions, such as analysis of microarray data, gene set enrichment and protein-protein interaction mapping.
机译:遗传密码,即从三核苷酸密码子到氨基酸的映射,可以看作是64个密码子集上的一个分区。一小套非标准的遗传密码是已知的,这些密码可以通过密码子集的划分在数学上进行比较。为了测量集合分区之间的距离,本研究定义了一个参数化的度量函数系列,其中包括Shannon熵作为特例。使用公制函数家族的四个成员计算了17个策划遗传密码的距离。有了这些度量功能,核遗传密码之间的密码距离相对较小,而线粒体密码则显示出更大的方差。使用沃德算法的层次聚类产生了紧密的核密码分组和线粒体密码几个不同的进化枝。该功能家族可用于涉及集合分区的其他生物学应用中,例如微阵列数据分析,基因集富集和蛋白质-蛋白质相互作用作图。

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