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The Mechanics, Material Constraints, and Causal Preservation of Superluminal Metric Engineering within the GU-RVG Framework: with an Independently Verified Photonic Sector and a Topological Genesis of Matter

Author:

Hofseth, Jesse D.

Category:

Research Papers

Sub-Category:

Gravity

Language:

English

Date Published:

June 18, 2026

Downloads:

36

Keywords:

Refractive Vacuum Gravity, Geometric Unity, Superluminal Propulsion, Warp Drive, Metric Engineering, Disformal Gravity, Closed Timelike Curves, Scalar-Hydraulic Drive, 95.4 GeV Dilaton, Holographic Principle, Dark Matter, Trace Anomaly, Causal Structure

Abstract:

We synthesize superluminal metric engineering by uniting Geometric Unity and Refractive Vacuum Gravity. Spacetime is the holographic boundary of a 14D Observerse whose internal dimensions absorb metric-deformation entropy. The vacuum is a refractive fluid modulated by the 95.4 GeV dilaton (LHC diphoton excess) via the trace anomaly. Disformal QED yields the Scalar-Hydraulic Drive: force follows the magnetic energy gradient under refractive control. Helicity drives topological phase transitions past the Schwinger barrier. Superluminal acceleration is limited by material strength, permitting zero proper acceleration for passengers. Causality holds: finite acceleration costs positive coordinate time, precluding closed timelike curves. The engineering parameter α is computed geometrically as ≈1.32×10^7 from m_φ Λ_E = √162. One principle suffices: the connection field is light when unknotted; matter is its self-tied knots. This generates the Standard Model, reproduces the Koide δ=2/9 lepton spectrum, and resolves cosmological puzzles via refractive wakes. Proton stability and baryon asymmetry bound the dilaton to 42–158 GeV, fitting the 95.4 GeV resonance. Dark matter Ω_DM≈0.26 arises from dilaton-portal freeze-in of a 43.5 keV sterile neutrino. Derived gravity fixes the Eddington parameter γ=1. The framework derives the full Standard Model from one field and mechanism, with sharp falsifiable predictions validated by Mie theory on microsphere optics.

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