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[2] ai.viXra.org:2601.0100 [pdf] submitted on 2026-01-24 16:02:18
Authors: Nathaniel Uhlenkott
Comments: 4 Pages.
We show that persistent cosmological and quantum-gravitational tensions can be resolved byreplacing the assumption of a memoryless vacuum with bounded-stability boundary conditions (β ≈1.701). By treating the vacuum as a finite-bandwidth, history-bearing manifold, we derive geometricconstraints that recover "missing" information and energy as boundary-encoded state variables.These resolutions are formalized in Appendix A as a set of falsifiable operational proxies anddataset hooks for existing gravitational-wave and spectroscopic archives.
Category: History and Philosophy of Physics
[1] ai.viXra.org:2601.0088 [pdf] replaced on 2026-01-23 20:05:40
Authors: Nathaniel Uhlenkott
Comments: 6 Pages. (Note by ai.viXra.org Admin: Please cite and list scientific references!)
We propose the Entanglement Flux Relaxation Model (EFRM), a material-vacuum frameworkin which spacetime is a finite-bandwidth medium characterized by a relaxation time τ and amaximum sustainable transport capacity Jmax. EFRM distinguishes demanded geometric updateflux (Jreq µν ) from realized flux (Jµν), introducing three dimensionless witnesses: demand intensity (γ = |Jreq|/Jmax), realized utilization (β = |J|/Jmax ≤ 1), and memory ratio (ϵ = τ/Ts), where Ts is a characteristic source timescale. A covariant Maxwell—Cattaneo constitutive law governs Jµν, while a divergence-free compatibility correction ∆µν enforces Bianchi consistency. In the equilibrium low-demand limit (γ ≪ 1,ϵ ≪ 1), EFRM is compatible with unitary quantum mechanics(non-interference theorem); in the equilibrium high-demand limit (γ ≲ 1,ϵ ≪ 1), the dynamicsrecover general relativity. Outside equilibrium (ϵ ≳ 1), hysteretic corrections arise; when demand exceeds capacity (γ > 1), smooth transport saturates and matter is defined as a constrained minimizer of a Lyapunov functional, yielding discrete closure families and robust plateau invariants. A weak-field scalar reduction produces a MOND-like interpolation with a natural acceleration scale a0 ≡ Jmax/τ. We provide an explicit "universal solver" algorithm selecting QM, GR, EFRM corrections, or yield minimization based on (γ,ϵ), and outline a nuclear bridge in which islands of stability emerge as closure families rather than magic-number axioms.
Category: History and Philosophy of Physics