Free Triplet Conjecture and Equivalence Classes Derived Using Group Theory
All proteins are made up of 20 different amino acids which contain 4 kinds of nucleotides . Three consecutive nucleotides on the gene, called triplet codons, are used to code an amino acid, and 64 triplet codons comprise the genetic code table. Central dogma (DNA-RNA-protein) has been acknowledged,...
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Veröffentlicht in: | The open biotechnology journal 2015-10, Vol.9 (1), p.216-220 |
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Hauptverfasser: | , , |
Format: | Artikel |
Sprache: | eng |
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Zusammenfassung: | All proteins are made up of 20 different amino acids which contain 4 kinds of nucleotides . Three consecutive
nucleotides on the gene, called triplet codons, are used to code an amino acid, and 64 triplet codons comprise the genetic
code table. Central dogma (DNA-RNA-protein) has been acknowledged, but the process and mechanism of mRNA
passing through the nuclear membrane still require further investigation. For these two problems mentioned above, this
paper proposed a conjecture of nucleotide free triplet and obtained 20 equivalence classes of mapping from free triplet
vertex set to nucleotide set using group theory. Whether the four numbers 3, 4, 20 and 64 have relevance are taken into
consideration here. Subsequently, the numbers 3, 4, 20 and 64 were connected together which was important for the
analysis of triplet code and protein composition. |
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ISSN: | 1874-0707 1874-0707 |
DOI: | 10.2174/1874070701509010216 |