| _version_ | 1866901975450255360 |
|---|---|
| author | Miller, James |
| author_facet | Miller, James |
| contents | <p>Three independently measured quantities — the fine structure constant (α ≈ 1/137), the Weinberg angle (sin²θ_W ≈ 0.223), and the baryonic fraction (Ω_b ≈ 0.049) — are shown to correspond to a single geometric displacement on a Z₃ (one-third-twist) strip. The hexagonal cross-section of the strip places the observer at the anti-gravity node, offset by δ = 2.00° ± 0.02°. Given any one of the three measurements and the Z₃ accumulation rule (weak tilt = 3 × offset), the other two are predicted within 0.3% with zero adjustable parameters. An exact algebraic identity proves that gravity equals the electromagnetic–weak amplitude asymmetry. The Standard Model treats these as three independent free parameters; this geometry reduces them to one: the observer's position.</p> |
| format | Recurso digital |
| id | zenodo_https___doi_org_10_5281_zenodo_19192887 |
| institution | Zenodo |
| language | |
| publishDate | 2026 |
| publisher | Zenodo |
| record_format | zenodo |
| spellingShingle | Coupling Constants as Observer Position on a Z₃ Strip Miller, James coupling constants fine structure constant Weinberg angle baryonic fraction Z₃ topology hexagonal geometry observer position dimensional oscillation theory Dimensional Scaling Theorem force unification <p>Three independently measured quantities — the fine structure constant (α ≈ 1/137), the Weinberg angle (sin²θ_W ≈ 0.223), and the baryonic fraction (Ω_b ≈ 0.049) — are shown to correspond to a single geometric displacement on a Z₃ (one-third-twist) strip. The hexagonal cross-section of the strip places the observer at the anti-gravity node, offset by δ = 2.00° ± 0.02°. Given any one of the three measurements and the Z₃ accumulation rule (weak tilt = 3 × offset), the other two are predicted within 0.3% with zero adjustable parameters. An exact algebraic identity proves that gravity equals the electromagnetic–weak amplitude asymmetry. The Standard Model treats these as three independent free parameters; this geometry reduces them to one: the observer's position.</p> |
| title | Coupling Constants as Observer Position on a Z₃ Strip |
| topic | coupling constants fine structure constant Weinberg angle baryonic fraction Z₃ topology hexagonal geometry observer position dimensional oscillation theory Dimensional Scaling Theorem force unification |
| url | https://doi.org/10.5281/zenodo.19192887 |