Gravity as Medium Curvature: Zero Free Parameters from N=3
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2026
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| _version_ | 1866901186856091648 |
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| author | Jones, Brehnan |
| author_facet | Jones, Brehnan |
| contents | <p><strong>Abstract</strong></p> <p><em>Circulatory Theory (CT) v35 derives gravity as the curvature of the electromagnetic (EM) medium:</em></p> <p><em>v</em><span><em>G</em></span><em> = 2c</em><span><em>2</em></span><em> = 8/81, from the single axiom N=3 (three fibers). The EM medium (c = 2/N</em><span><em>2</em></span><em> = 2/9) is the</em></p> <p><em>universal substrate from which all forces emerge through zero-point generation at membrane</em></p> <p><em>boundaries. A circulatory loop structure organizes the four interactions into two conjugate pairs:</em></p> <p><em>Loop 1 couples the strong force (v</em><span><em>S</em></span><em> = 1) with gravity (v</em><span><em>G</em></span><em> = 8/81) at the S</em><span><em>7</em></span><em> boundary; Loop 2 couples</em></p> <p><em>the weak force (v</em><span><em>W</em></span><em> = 3/5) with the EM medium (c = 2/9) at the S</em><span><em>13</em></span><em> boundary. The loop balance</em></p> <p><em>equation and electroweak lock form a system of two equations in two unknowns that solves uniquely,</em></p> <p><em>proving v</em><span><em>S</em></span><em> = 1 is a theorem rather than a normalization. Three independent routes to v</em><span><em>G</em></span><em> = 8/81 are</em></p> <p><em>shown to be three views of the same circulatory system. The designation-gravity theorem proves N=3</em></p> <p><em>uniqueness. The 3+1 classification yields 11 valid force compositions (4 local, 7 nonlocal). Zero free</em></p> <p><em>parameters are introduced.</em></p> |
| format | Recurso digital |
| id | zenodo_https___doi_org_10_5281_zenodo_19423223 |
| institution | Zenodo |
| language | |
| publishDate | 2026 |
| publisher | Zenodo |
| record_format | zenodo |
| spellingShingle | Gravity as Medium Curvature: Zero Free Parameters from N=3 Jones, Brehnan Circulatory Theory gravity unified field theory dark matter fiber geometry hierarchy problem EM medium Einstein field equations information gradient GW170817 <p><strong>Abstract</strong></p> <p><em>Circulatory Theory (CT) v35 derives gravity as the curvature of the electromagnetic (EM) medium:</em></p> <p><em>v</em><span><em>G</em></span><em> = 2c</em><span><em>2</em></span><em> = 8/81, from the single axiom N=3 (three fibers). The EM medium (c = 2/N</em><span><em>2</em></span><em> = 2/9) is the</em></p> <p><em>universal substrate from which all forces emerge through zero-point generation at membrane</em></p> <p><em>boundaries. A circulatory loop structure organizes the four interactions into two conjugate pairs:</em></p> <p><em>Loop 1 couples the strong force (v</em><span><em>S</em></span><em> = 1) with gravity (v</em><span><em>G</em></span><em> = 8/81) at the S</em><span><em>7</em></span><em> boundary; Loop 2 couples</em></p> <p><em>the weak force (v</em><span><em>W</em></span><em> = 3/5) with the EM medium (c = 2/9) at the S</em><span><em>13</em></span><em> boundary. The loop balance</em></p> <p><em>equation and electroweak lock form a system of two equations in two unknowns that solves uniquely,</em></p> <p><em>proving v</em><span><em>S</em></span><em> = 1 is a theorem rather than a normalization. Three independent routes to v</em><span><em>G</em></span><em> = 8/81 are</em></p> <p><em>shown to be three views of the same circulatory system. The designation-gravity theorem proves N=3</em></p> <p><em>uniqueness. The 3+1 classification yields 11 valid force compositions (4 local, 7 nonlocal). Zero free</em></p> <p><em>parameters are introduced.</em></p> |
| title | Gravity as Medium Curvature: Zero Free Parameters from N=3 |
| topic | Circulatory Theory gravity unified field theory dark matter fiber geometry hierarchy problem EM medium Einstein field equations information gradient GW170817 |
| url | https://doi.org/10.5281/zenodo.19423223 |