Two Geometries, One Wave Amplitude: Quantum Potential and Gravitational Self-Potential as Conjugate Aspects of a Conformal Metric Pair
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2026
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| _version_ | 1866901088371736576 |
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| author | Sikaneta, Sakalima |
| author_facet | Sikaneta, Sakalima |
| contents | <p>The quantum potential of Bohmian mechanics is the Ricci scalar mismatch between two conformally related spacetime metrics. In four dimensions the conformal transformation formula contains the factor (n−1)(4−n), which vanishes exactly at n = 4, leaving<br>the exact identity<br> <br> Q_rel = (ℏ²/6m)(R_g − R²R̃)<br> <br>verified to zero residual with SymPy. The coefficient 1/6 is geometry, not a parameter.</p> <p>Paper I of III.</p> |
| format | Recurso digital |
| id | zenodo_https___doi_org_10_5281_zenodo_19222843 |
| institution | Zenodo |
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| publishDate | 2026 |
| publisher | Zenodo |
| record_format | zenodo |
| spellingShingle | Two Geometries, One Wave Amplitude: Quantum Potential and Gravitational Self-Potential as Conjugate Aspects of a Conformal Metric Pair Sikaneta, Sakalima <p>The quantum potential of Bohmian mechanics is the Ricci scalar mismatch between two conformally related spacetime metrics. In four dimensions the conformal transformation formula contains the factor (n−1)(4−n), which vanishes exactly at n = 4, leaving<br>the exact identity<br> <br> Q_rel = (ℏ²/6m)(R_g − R²R̃)<br> <br>verified to zero residual with SymPy. The coefficient 1/6 is geometry, not a parameter.</p> <p>Paper I of III.</p> |
| title | Two Geometries, One Wave Amplitude: Quantum Potential and Gravitational Self-Potential as Conjugate Aspects of a Conformal Metric Pair |
| url | https://doi.org/10.5281/zenodo.19222843 |