Aller au contenu principal
Accès ouvert déclaré 2026 article

The Unified Master Equation: A Ward-Balanced Δ–Σ Vacuum with a Structurally Selected IR-Stable Fixed Point at α = 3/2

0Citations signalées, ce qui n’est pas une note de qualité
0Institutions déclarées
0Pays d’affiliation déclarés

Le résumé fourni par la source

The Unified Master Equation (UME) is a pre-geometric research framework built from two opposing vacuum sectors, Δ (contractive) and Σ (expansive), organized through an O→Q→S architecture in which spacetime is not assumed at the fundamental level but emerges from an underlying pre-geometric sector. Within the minimal Ward-balanced realization, Ward-constrained renormalization-group flow and structural-stability analysis jointly select the non-trivial infrared-stable fixed point α* ≡ Δ/Σ = 3/2. The value 3/2 is therefore not introduced as an empirical fit but arises as the dynamically selected balance point of the framework. At this fixed point, Ward-invariant projection from the pre-geometric Q-sector to emergent spacetime yields equality of temporal and spatial kinetic coefficients, Z_t = Z_x, and hence a universal invariant light cone, with a universal limiting causal speed identified with the speed of light, c, and Lorentzian causal structure. The same projection converts underlying unitary dynamics into effective irreversible open-system dynamics of GKSL type, providing a statistical arrow of time. The resulting causal and temporal structures are compatible with, but do not independently derive, a four-dimensional block-universe interpretation. Beyond these core results, the present work develops a broader UME research program and explicitly distinguishes derived results from model-derived, model-dependent, proposed, and interpretative extensions. These include constructions addressing entanglement and nonlocal correlations, black-hole information preservation and singularity avoidance, cosmogenesis and late-time expansion, effective dark-sector phenomenology, gauge and interaction structure, precision observables, mass hierarchies, neutrino phenomenology, the strong-CP problem, gravitational-wave signatures, matter–antimatter asymmetry, and recurrent 3/2 scaling across several physical domains. Quantitative benchmarks and reproducibility calculations are provided where explicit constructions are available, while incomplete first-principles connections are identified as open problems rather than established consequences of the framework. A concrete Higgs-portal realization provides a directly testable phenomenological benchmark: a predominantly Δ-like scalar resonance near 0.9 TeV, correlated through mixing with the observed 125 GeV Higgs-like state, with benchmark mixing angle θ = 9.85° (sin²θ = 0.0292) and characteristic hh, ZZ, WW and tt̄ channels. Additional laboratory, cosmological, precision, and gravitational-wave tests are formulated throughout the work. UME is therefore presented not as a completed theory of all fundamental physics, but as a unified and falsifiable pre-geometric research program centered on the dynamically selected α* = 3/2 fixed point. Its central question is whether this common Δ–Σ structure can provide a mathematically robust origin for emergent spacetime, causal structure and temporal orientation while generating distinctive predictions that survive increasingly precise experimental and observational tests.

Ce résumé expose les affirmations des auteurs. BNTIC ne l’interprète pas comme une validation indépendante des résultats.

Le contrôle bibliographique ouvert

La source scientifique ouverte est momentanément indisponible.

Les sujets associés

Cosmology and Gravitation TheoriesBlack Holes and Theoretical PhysicsNoncommutative and Quantum Gravity Theories

BNTIC News n’est pas le producteur de ces données. Les publications sont interrogées à la demande dans Crossref, OpenAIRE, DOAJ, Europe PMC, HAL, DataCite, AfricArXiv, ROR et la Banque mondiale, sans clé d’accès. OpenAlex reste optionnel. Aucun service payant n’est nécessaire et aucune donnée externe n’est enregistrée en base. Consulter les sources et leurs limites.