4 ms·
Geometric derivation of the muon g-2 anomaly (63 ppm discrepancy)
The Standard Model calculation of g-2 requires thousands of Feynman diagrams. This geometric model derives it from the topology of the lepton (icosahedron, 12 vertices). It posits the muon anomaly is the sum of the surface cost (Schwinger term) and the nodal friction against the 12 vertices:
α = 0.00729735256
N_v = 12
Schwinger_term = α / (2 · π)
Nodal_term = α^2 / 12
a_mu = Schwinger_term + Nodal_term
Schwinger_term = α / (2 · π) ≈ 0.001161409
Nodal_term = α^2 / 12 ≈ 0.000004438
Total ≈ 0.001165847
Experimental value: 0.001165920
Discrepancy: 63 ppm
Source:
Geometric Unification of Physical Interactions, v10.
https://doi.org/10.5281/zenodo.17847770
- AnimalMuppet 10mo agoWhat is the basis for claiming that the topology of the lepton is an icosahedron?
- albert_roca 10mo agoIn the context of the model, the icosahedron is the unique Platonic solid generated by the dynamic constant δ = √5 (golden ratio geometry). It represents the topology that maximizes spherical approximation and volumetric efficiency in a discrete space. The vertex count (12) is derived from structural constants: N_v = w · (1 + δ^2) = 2 · (1 + 5) = 12.
- gus_massa 10mo agoFrom https://en.wikipedia.org/wiki/Muon_g-2 https://en.wikipedia.org/wiki/Muon_g-2 > aμ = 0.001165920705(114) The measurement is extremely precise, and your value is outside the range.