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June 5, 20260 citationsOpen Access

Quantum Graph Emergent Field Theory (QGEFT) Part III: The Speed of Light as Topological Clock Speed and the Resolution Limits of Spacetime

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YCYaniv Cohen

Key Points

  • The research aims to explore how the speed of light can be represented within the framework of Quantum Graph Emergent Field Theory.
  • Utilized graph-mechanical interpretations to analyze light cone dynamics.
  • Examined the effects of geometric rewiring on light traversal efficiency.
  • Investigated repulsion penalties in local dense transport scenarios.
  • Demonstrated that the speed of light functions as a static topological clock-speed limit.
  • Revealed that graph rewiring can increase effective speed to `4.0c` under specific conditions.
  • Showed that repulsion penalties escalate significantly as the bond distance decreases.

Abstract

The current Paper 47 benchmark does not claim that the exact measured SI value of the physical speed of light or the full Lorentz group has already been derived from first principles inside QGEFT. It does show that the repository now supports a coherent graph-mechanical interpretation of the light cone itself. On the verified Paper 21 warp benchmark, the unrewired graph crosses a realized topological distance of `4` in `4` sweeps, fixing the static baseline at `1.0` edge per sweep, while the same route is traversed in `1` sweep only after explicit geometric rewiring, yielding an effective `4.0c` relative to the original background. The verified Paper 34 bond benchmark then shows that dense local transport faces a rapidly growing rejection wall: the repulsion penalty rises from `2.0000` near the bond minimum at `d ≈ 1.0` to `7.6294` at `d = 0.8` and `42.8669` at `d = 0.6`. The defensible conclusion is therefore that QGEFT can already encode the speed of light as a static topological clock-speed limit, while subluminal matter transport emerges from collision-driven topological drag.

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Cite This Study

Yaniv Cohen (2026) studied this question.

synapsesocial.com/papers/6a22698b763171746d5481e4https://doi.org/10.5281/zenodo.20520118
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