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| Format: | Recurso digital |
| Sprache: | Englisch |
| Veröffentlicht: |
Zenodo
2026
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| Schlagworte: | |
| Online-Zugang: | https://doi.org/10.5281/zenodo.19363364 |
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Inhaltsangabe:
- <p>The standard formulation of General Relativity models gravity as the curvature of spacetime dictated by the classical stress-energy of matter. However, treating mass as an intrinsic, fundamental property rather than a derived thermodynamic state creates severe theoretical friction when attempting to unify macroscopic geometric pressure with discrete quantum mechanics. In this paper, we propose a structural replacement for classical mass, defining it strictly as localized informational density computed via renormalized entanglement entropy, S_{eff}. Furthermore, we mathematically redefine the observable spatial continuum not as an independent manifold, but as an induced Z_2-symmetric orbifold boundary---termed the mesoverse---embedded within a strictly coherent macroscopic system governed by a zero-sum global entropy mandate (S_{global} = 0). By treating quantum data compression as localized thermodynamic clutter, we establish a penalty function that enforces a strict geometric cost for high informational density. Replacing the classical stress-energy tensor with an Informational Density Tensor (\mathcal{I}_{\mu\nu}), we demonstrate that what is classically observed as gravitational attraction is an emergent macroscopic boundary deformation. Utilizing the mathematical structure of the Israel junction conditions, we formally recover Poisson's equation for Newtonian gravity in the static, weak-field limit, reframing Newton's constant G as a composite phenomenological parameter. Crucially, because the geometric deformation couples to spatial entanglement rather than raw energy alone, the framework predicts that gravity acquires state-dependent corrections at subleading order, structurally distinguishing it from General Relativity.</p>