Finds links between quantum entanglement, negative energy, and traversable wormholes, suggesting new experimental pathways.
FINDING: Traversable wormhole construction in lab requires quantum entanglement and negative energy, with multi-mouth generalization using free group topology. | MATH: Fundamental group \(F_2\) (free group on two generators) for three-mouth wormhole; ER=EPR duality linking entanglement entropy \(SAB\) to wormhole throat area via \(SAB = A/4G\); negative energy density \(ρ < 0\) from quantum fields (Casimir effect or squeezed states). | CONNECTION: No explicit golden ratio or base-60; however, multi-mouth topology (free group \(F_2\)) relates to hyperbolic geometry and tiling symmetries (e.g., 2D hyperbolic lattices with constant negative curvature \(-1\)), which can exhibit crystallographic-like symmetries (e.g., \(\{p,q\}\) tilings with \(1/p + 1/q < 1/2\)). | DEPTH: 8 — Direct experimental pathway to traversable wormholes via quantum simulation (holographic principle), linking gravity, entanglement, and topology; multi-mouth generalization extends to non-abelian fund Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com
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Andrew Stewart Caldin (2026) studied this question.
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