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| Format: | Recurso digital |
| Sprache: | Englisch |
| Veröffentlicht: |
Zenodo
2026
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| Online-Zugang: | https://doi.org/10.5281/zenodo.19063718 |
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Inhaltsangabe:
- <p>Both Friedmann equations and the Einstein-Hilbert action are recovered from Planck-scale foam dynamics in the infrared/continuum limit. The first Friedmann equation H²=(8πG/3)ρ+Λc²/3 follows from Newton's law and the foam's k=0 geometry (the universe sits at its own Schwarzschild radius). The second Friedmann equation follows from the relativistic Euler equation. The Einstein-Hilbert action S=(cħ/16πl_P²)∫(R−2Λ)√(−g)d⁴x follows from Lovelock's uniqueness theorem for covariant second-order field equations. All coefficients — G, Λ, and the Planck suppression — are derived from foam cell geometry. Results assume covariance holds in the continuum limit.<br><br><strong>UFFT Paper #9.</strong> Part of the Unified Foam Field Theory (B + V = D). Zero free parameters. <br><strong>GitHub:</strong> <a class="underline underline underline-offset-2 decoration-1 decoration-current/40 hover:decoration-current focus:decoration-current" href="https://github.com/WebEnvy/UnifiedFoamFieldTheory">https://github.com/WebEnvy/UnifiedFoamFieldTheory</a></p>