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| Format: | Recurso digital |
| Language: | English |
| Published: |
Zenodo
2025
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| Online Access: | https://doi.org/10.5281/zenodo.18033110 |
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Table of Contents:
- <p><strong><span lang="EN-US">DEBA</span></strong><span lang="EN-US"> (<em>Determinists Emergence By Actualization - Organizational Coherence Cosmology</em>) is a cosmological framework based on stochastic field theory in pre-metric configuration space. Proposed by Michel Debailleul (2025), t<strong>he framework explains multiple cosmological anomalies</strong> observed by Planck and JWST through <strong>a unified mathematical formalism without requiring ad hoc hypotheses.</strong></span></p> <p><span lang="EN-US">Unlike the ΛCDM model, DEBA posits that universe-bubbles emerge via <strong>organizational coherence condensation</strong> from an <strong>atemporal, non-metric primordial void.</strong> Physical laws, constants, and spacetime itself emerge locally within each bubble rather than being universal.</span></p> <h2><a name="advantages-over-&lambda;cdm"></a><span lang="EN-US">Advantages Over ΛCDM</span></h2> <h3><span><a name="conceptual-coherence"></a><span lang="EN-US">Conceptual Coherence</span></span></h3> <p><span><span><span lang="EN-US"><span>•<span> </span></span></span><strong><span lang="EN-US">No initial singularity</span></strong><span lang="EN-US">: Primordial void is atemporal; temporal singularity is observational artifact</span></span></span></p> <p><span><span><span lang="EN-US"><span>•<span> </span></span></span><strong><span lang="EN-US">No fine-tuning</span></strong><span lang="EN-US">: Constants emerge from stochastic condensation, not imposed</span></span></span></p> <p><span><span><span lang="EN-US"><span>•<span> </span></span></span><strong><span lang="EN-US">Finite structure</span></strong><span lang="EN-US">: All physical quantities bounded; no infinities</span></span></span></p> <p><span><span><span lang="EN-US"><span>•<span> </span></span></span><strong><span lang="EN-US">Local physics</span></strong><span lang="EN-US">: Laws and constants are bubble-specific, not universal</span></span></span></p> <h3><span><a name="explanatory-power"></a><span lang="EN-US">Explanatory Power</span></span></h3> <p><span><span><span lang="EN-US"><span>•<span> </span></span></span><strong><span lang="EN-US">Unified framework</span></strong><span lang="EN-US">: Single organizational coherence dynamics explains multiple anomalies</span></span></span></p> <p><span><span><span lang="EN-US"><span>•<span> </span></span></span><strong><span lang="EN-US">Natural predictions</span></strong><span lang="EN-US">: CMB anomalies, early structures emerge without new parameters</span></span></span></p> <p><span><span><span lang="EN-US"><span>•<span> </span></span></span><strong><span lang="EN-US">Quantitative</span></strong><span lang="EN-US">: Provides calculable predictions, not qualitative hand-waving</span></span></span></p> <p><span><span><span lang="EN-US"><span>•<span> </span></span></span><strong><span lang="EN-US">Testable</span></strong><span lang="EN-US">: Multiple falsifiable predictions for near-term observations</span></span></span></p> <h3><span><a name="mathematical-rigor"></a><span lang="EN-US">Mathematical Rigor</span></span></h3> <p><span><span><span lang="EN-US"><span>•<span> </span></span></span><span lang="EN-US">Derived from established <strong>stochastic field theory</strong></span></span></span></p> <p><span><span><span lang="EN-US"><span>•<span> </span></span></span><span lang="EN-US">Uses <strong>large deviation theory</strong> (Freidlin-Wentzell) for trajectory probabilities</span></span></span></p> <p><span><span><span lang="EN-US"><span>•<span> </span></span></span><strong><span lang="EN-US">Functional Langevin dynamics</span></strong><span lang="EN-US"> provides well-defined master equation</span></span></span></p> <p><span><span><span lang="EN-US"><span>•<span> </span></span></span><strong><span lang="EN-US">Stopping time formalism</span></strong><span lang="EN-US"> rigorously defines emergence event</span></span></span></p> <p><span><span><span lang="EN-US"> </span></span></span></p> <h2><a name="numerical-simulation"></a><span lang="EN-US">Numerical Simulation</span></h2> <p><span><span lang="EN-US">DEBA is computationally simulable via:</span></span></p> <p><span><span lang="EN-US"><span>1.<span> </span></span></span><strong><span lang="EN-US">Stochastic sampling</span></strong><span lang="EN-US"> of coherence distributions on discretized C</span></span></p> <p><span><span lang="EN-US"><span>2.<span> </span></span></span><strong><span lang="EN-US">Percolation models</span></strong><span lang="EN-US"> at threshold μ_min</span></span></p> <p><span><span lang="EN-US"><span>3.<span> </span></span></span><strong><span lang="EN-US">Monte Carlo methods</span></strong><span lang="EN-US"> implementing Eq. (1) master equation</span></span></p> <p><span><span lang="EN-US"><span>4.<span> </span></span></span><strong><span lang="EN-US">Correlation propagation</span></strong><span lang="EN-US"> in emergent spacetime</span></span></p> <p><span><span lang="EN-US"><span>5.<span> </span></span></span><strong><span lang="EN-US">Multi-observable joint confrontation</span></strong><span lang="EN-US"> with data</span></span></p> <p><span><span lang="EN-US">Preliminary simulations reproduce: - Bubble emergence and flash nucleation - Fragmentation into disjoint domains - Coherence gradient structures - Statistical properties matching observations</span></span></p> <p><span><span lang="EN-US"> </span></span></p>