Derives the B meson mass and Seifert efficiency factor using Klein Quartic geometry, suggesting new insights into particle physics.
We complete the Klein Quartic meson mass derivation (Papers CXC, CCX, CCXI) with two results. First, the B± meson mass (5279.6 MeV) follows from the winding number Nw(B) = dim(G2) = 14 — all 14 generators of the G2 Lie algebra are activated in the bottom quark's H−-sector crossing — at the same inradius path length L = rin = 0.5453 used for the D meson, giving mB = 5277 MeV (0.05% residual). Second, the Seifert efficiency factor ηSeifert — which corrects all H−-sector crossing masses from their bare inradius prediction to their observed values via m = mbare ×(1+fbulk ×ηSeifert) — is derived exactly from the Klein Quartic handle geometry: ηSeifert = F −2g F = 1 −dim(G2) · g |Aut(M)| = 1 −14 × 3 168 = 3 4, where F = 24 is the number of heptagonal faces, g = 3 is the genus, dim(G2) = 14, and |Aut(M)| = 168. The factor 3/4 arises because each of the g = 3 topological handles blocks 2 of the 24 face orbits from direct geodesic transport, forcing detours that reduce the crossing efficiency. With ηSeifert = 3/4 and fbulk = 3.6917%, the universal Seifert correction factor is 1 + fbulk × 3/4 = 1.02769, recovering mD = 1869.0 MeV and mB = 5277.2 MeV simultaneously. Part of the One-Octonion Brane-Bulk Framework series. Anchor DOI: 10.5281/zenodo.19120873. Community: one-octonion-brane-bulk. Author: Bharathi Dasan Jagadeesan, M.D., University of Minnesota. ORCID: 0000-0002-1143-941X.
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Bharathi Jagadeesan (2026) studied this question.
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