摘要翻译：
以尿苷一磷酸、胞苷一磷酸、腺嘌呤一磷酸和鸟嘌呤一磷酸四种核苷酸的原子数为关键参数。首先从这个参数得到了描述三个基本亚基核苷酸核苷酸缩合的数学关系式，即核苷酸核苷酸核苷酸核苷酸核苷酸核苷酸核苷酸核苷酸核苷酸核苷酸核苷酸核苷酸核苷酸核苷酸核苷酸核苷酸核苷酸核苷酸核苷酸。然后，利用后者和欧拉函数，得到了64个密码子的原子数含量，也得到了Rakocevic图样。最后，通过选取有限的斐波那契数和，得到了不同简并模式下氨基酸的核子数含量，以及20个氨基酸的多重结构和简并度。
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英文标题：
《The genetic code invariance: when Euler and Fibonacci meet》
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作者：
Tidjani Negadi
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最新提交年份：
2014
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分类信息：

一级分类：Quantitative Biology        数量生物学
二级分类：Other Quantitative Biology        其他定量生物学
分类描述：Work in quantitative biology that does not fit into the other q-bio classifications
不适合其他q-bio分类的定量生物学工作
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英文摘要：
  The number of atoms in the four ribonucleotides uridine monophosphate, cytidine monophosphate, adenine monophosphate and guanine monophosphate is taken as a key parameter. A mathematical relation describing the condensation of the three basic subunits a nucleobase, a ribose and a phosphate group, to form a ribonucleotide, is first obtained from this parameter. Next, the use of the latter and Euler totient function is shown to lead to the atom number content of the 64 codons and also to Rakocevic pattern. Finally, selected finite sums of Fibonacci numbers are shown to lead to the nucleon number content of the amino acids in various degeneracy patterns, and also to the multiplet structure of the 20 amino acids as well as to the degeneracy.
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PDF链接：
https://arxiv.org/pdf/1406.6092