Thermodynamic Origin of the Cosmological Constant
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2026
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| _version_ | 1866901125155782656 |
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| author | Scales, Raymond |
| author_facet | Scales, Raymond |
| contents | <p><span>This Paper provides the first physical derivation for the Cosmological Constant (</span><span>\bm{\Lambda}</span><span>) by replacing the traditional "vacuum energy" placeholder with a dynamic, closed-loop thermodynamic feedback mechanism. Utilizing the 174-Step Integrated Efficiency Model (IEM), we demonstrate that the energy captured by localized nodes—specifically black hole manifolds—is not lost to the system but is redistributed back to the global field.</span><span> </span></p> <p><span>The Mathematical Foundation:</span></p> <p><span>The paper establishes a mechanical baseline for the energy cycle of the manifold by substituting the static (</span><span>Lambda)</span><span> in the Einstein Field Equations with a dynamic Redistribution Term. This term is governed by two primary constraints:</span><span> </span></p> <p><span>• The 18.03% Displacement Tax (</span><span>tau)</span><span>: A mandatory connectivity tax required for all redistributed energy.</span><span> </span></p> <p><span>• The Primal Invariant (</span><span>psi = 1.22)</span><span>: A scaling factor applied across the 174-step hierarchy of the scalar ladder.</span><span> </span></p> <p><span>The resulting equation provides a deterministic source for the pressure driving accelerating expansion, effectively reconciling the Information Paradox by transforming local matter into global expansion potential.</span></p> |
| format | Recurso digital |
| id | zenodo_https___doi_org_10_5281_zenodo_19049066 |
| institution | Zenodo |
| language | |
| publishDate | 2026 |
| publisher | Zenodo |
| record_format | zenodo |
| spellingShingle | Thermodynamic Origin of the Cosmological Constant Scales, Raymond Hubble Tension Distance Ladder Calibration Systematic Bias Cepheid Variable Discrepancy H0 (Hubble Constant) Residuals Local vs. Early Expansion Einstein Cosmological Constant General Relativity Thermodynamics 174-Step IEM Black Hole Physics Einstein Field Equations H0 Residuals Cosmological Constant Derivation 0.22 Connectivity Tax 18.03% Displacement Tax Raymond Scales 1.22 Invariant Black Hole Thermodynamic Feedback Dark Energy Source Early Universe Luminosity Gap CEERS PEARLS (Lambda)CDM Tension Adam Riess Wendy Freedman Integrated Efficiency Model (IEM) <p><span>This Paper provides the first physical derivation for the Cosmological Constant (</span><span>\bm{\Lambda}</span><span>) by replacing the traditional "vacuum energy" placeholder with a dynamic, closed-loop thermodynamic feedback mechanism. Utilizing the 174-Step Integrated Efficiency Model (IEM), we demonstrate that the energy captured by localized nodes—specifically black hole manifolds—is not lost to the system but is redistributed back to the global field.</span><span> </span></p> <p><span>The Mathematical Foundation:</span></p> <p><span>The paper establishes a mechanical baseline for the energy cycle of the manifold by substituting the static (</span><span>Lambda)</span><span> in the Einstein Field Equations with a dynamic Redistribution Term. This term is governed by two primary constraints:</span><span> </span></p> <p><span>• The 18.03% Displacement Tax (</span><span>tau)</span><span>: A mandatory connectivity tax required for all redistributed energy.</span><span> </span></p> <p><span>• The Primal Invariant (</span><span>psi = 1.22)</span><span>: A scaling factor applied across the 174-step hierarchy of the scalar ladder.</span><span> </span></p> <p><span>The resulting equation provides a deterministic source for the pressure driving accelerating expansion, effectively reconciling the Information Paradox by transforming local matter into global expansion potential.</span></p> |
| title | Thermodynamic Origin of the Cosmological Constant |
| topic | Hubble Tension Distance Ladder Calibration Systematic Bias Cepheid Variable Discrepancy H0 (Hubble Constant) Residuals Local vs. Early Expansion Einstein Cosmological Constant General Relativity Thermodynamics 174-Step IEM Black Hole Physics Einstein Field Equations H0 Residuals Cosmological Constant Derivation 0.22 Connectivity Tax 18.03% Displacement Tax Raymond Scales 1.22 Invariant Black Hole Thermodynamic Feedback Dark Energy Source Early Universe Luminosity Gap CEERS PEARLS (Lambda)CDM Tension Adam Riess Wendy Freedman Integrated Efficiency Model (IEM) |
| url | https://doi.org/10.5281/zenodo.19049066 |