Journal of Applied Mathematics and Physics

Volume 9, Issue 10 (October 2021)

ISSN Print: 2327-4352   ISSN Online: 2327-4379

Google-based Impact Factor: 0.70  Citations  

Beyond a Quartic Polynomial Modeling of the DNA Double-Helix Genetic Code

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DOI: 10.4236/jamp.2021.910165    136 Downloads   647 Views  Citations
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ABSTRACT

By combination of finite number theory and quantum information, the complete quantum information in the DNA genetic code has been made likely by Planat et al. (2020). In the present contribution a varied quartic polynomial contrasting the polynomial used by Planat et al. is proposed that considered apart from the golden mean also the fifth power of this dominant number of nature to adapt the code information. The suggested polynomial is denoted as g(x) = x4 - x3 - (4 - ϕ2 )x2 + (4 – ϕ2)x + 1, where is the golden mean. Its roots are changed to more golden mean based ones in comparison to the Planat polynomial. The new coefficients 4 – ϕ2 instead of 4 would implement the fifth power of the golden mean indirectly applying . As an outlook, it should be emphesized that the connection between genetic code and resonance code of the DNA may lead us to a full understanding of how nature stores and processes compacted information and what indeed is consciousness linking everything with each other suggestedly mediated by all-pervasive dark constituents of matter respectively energy. The number-theoretical approach to DNA coding leads to the question about the helical structure of the electron.

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Otto, H. (2021) Beyond a Quartic Polynomial Modeling of the DNA Double-Helix Genetic Code. Journal of Applied Mathematics and Physics, 9, 2558-2577. doi: 10.4236/jamp.2021.910165.

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