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Dengue virus (DENV) and FIBONACCI- and LUCAS-numbers - A first look by Stefan Geier

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Dengue virus (DENV) and FIBONACCI- and LUCAS-numbers - A first look by Stefan Geier "DENV contains 10 723 nucleotides in a single-strand positive RNA genome, which encodes a large polyprotein precursor of 3 391 amino-acid residues." (Vivek Dhar Dwivedi et al.) The 21th FIBONACCI-number is 10 946. The 17th LUCAS-number is 3 571 (a LUCAS prime). The genome length of  DENV fits the 21th FIBONACCI-number with 97.96 % precision. The proteom length of DENV fits the 17th LUCAS-number 3 571 (a LUCAS prime) with 94.96 % precision. Therefore, we conclude that the  Dengue virus (DENV) fits our considerations on FIBONACCI- and LUCAS-numbers and GEIER's equations. The polyprotein of DENV comprises three structural proteins (C, prM and E) and (five or) seven nonstructural proteins (NS1, NS2A, NS2B, NS3, NS4A, NS4B and NS5). 3 is a LUCAS- and a FIBONACCI-number; 5 is a FIBONACCI-number; 7 is a LUCAS-number. This corroborates the above. Reference: Genomics, proteomics and evolution of de...
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Normalized Bridge Factors Dimensionality Exponent Fits CKM Matrix Probabilities

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Normalized Bridge Factors Dimensionality Exponent Fits CKM Matrix Probabiliti es by Stefan Geier, Haidholzen Our exponent 5.7315 (Figure 3. below) fits the CKM matrix probabilities by 5.7315/6=0.95525 > 0.9734^2 (https://advancedphysicsinthe21stcenturysg.blogspot.com/2026/03/hypothesis-quarks-follow-geiers.html). Figure 3. Logarithmic residual n ln κ_α + ln κ_e. The exact real solution is the zero crossing; integer n=6 is the nearest tested integer. (Geier Stefan et al.: Normalized Bridge Factors of the Elementary Charge e and of Sommerfeld's Alpha in Relation to Φ: Inverse-Sixth-Root, Seven-Factor Seventh-Root, and Kaluza-Klein- Calabi-Yau Cellular-Scale Compactification - A First Ap proximation. June 2026 DOI: 10.13140/RG.2.2.12060.04481 ) CKM matrix = Cabibbo–Kobayashi–Maskawa matrix, quark mixing matrix, or KM matrix
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Tick-borne encephalitis virus (TBEV) and FIBONACCI and LUCAS numbers - A first look by Stefan Geier

Tick-borne encephalitis virus (TBEV) and FIBONACCI- and LUCAS-numbers - A first look by Stefan Geier The genome length of the tick-borne encephalitis virus (TBEV) is 11,097 nucleotides. The 21th FIBONACCI-number is 10,946. The genome length of TBEV fits the 21th FIBONACCI-number with 98.6 % precision. Therefore we conclude that the tick-borne encephalitis virus (TBEV) fits our considerations on FIBONACCI- and LUCAS-numbers and GEIER's equations. References: Frey S, Essbauer S, Zöller G, Klempa B, Weidmann M, Dobler G, Pfeffer M. Complete Genome Sequence of Tick-Borne Encephalitis Virus Strain A104 Isolated from a Yellow-Necked Mouse (Apodemus flavicollis) in Austria. Genome Announc. 2013 Aug 8;1(4):e00564-13. doi: 10.1128/genomeA.00564-13. PMID: 23929473; PMCID: PMC3738889. Geier Stefan et al. "GEIER's Equations" and "GEIER's Φ(e) ↔ Φ(α) Equilibrium Programme" with FIBONACCI/LUCAS extensions (GEIER's Equations Part 2.1). ResearchGate, February 2026, ...
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Comment on the Inverse Sixth-Radix Bridge in the Stefan Geier et al. Normalized Bridge-Factor Manuscript: Normalized Bridge Factors of the Elementary Charge e and of Sommerfeld's Alpha in Relation to Φ: Inverse-Sixth-Root, Seven-Factor Seventh-Root, and Kaluza-Klein-Calabi-Yau Cellular-Scale Compactification – A First Approximation (June 2026, DOI: 10.13140/RG.2.2.12060.04481)

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  Comment on the Inverse Sixth-Radix Bridge in the Stefan Geier et al. Normalized Bridge-Factor Manuscript: Normalized Bridge Factors of the Elementary Charge e and of Sommerfeld's Alpha in Relation to Φ: Inverse-Sixth-Root, Seven-Factor Seventh-Root, and Kaluza-Klein-Calabi-Yau Cellular-Scale Compactification – A First Approximation ( June 2026, DOI:  10.13140/RG.2.2.12060.04481 )   One-sentence abstract. The inverse sixth-radix relation κ_α ≈ κ_e^{−1/6} is the most mathematically disciplined and physically suggestive part of the Geier et al. bridge-factor proposal, because it is sign-correct, numerically specific, and naturally comparable with a six-real-dimensional compact-volume heuristic while remaining explicitly open to falsification. Abstract. This comment offers a strongly positive assessment of the inverse sixth-radix, or inverse sixth-root, aspect of the manuscript by S. A. Geier et al. [1]. The paper defines two normalized residual bridge factors, κ_e = ...
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