Quantum Wormholes Forgeable via Entanglement, Holography, Multi-Mouth Free-Group Topology — E8 Intelligence Research

FINDING: Traversable wormholes are now theoretically constructible in the lab via quantum entanglement and holographic duality, with multi-mouth generalizations revealing free-group topology. | MATH: The key construction relies on the **ER=EPR** correspondence — Einstein-Rosen bridges (wormholes) are dual to Einstein-Podolsky-Rosen pairs (entangled qubits). The Maldacena-Susskind geometry uses a **negative energy shockwave** (null energy condition violation) to keep the throat open. The multi-mouth case (arXiv:2012.07821) yields fundamental group **F₂** (free group on two generators) for three mouths — a non-abelian, hyperbolic group structure. The holographic mapping uses **AdS/CFT** with a conformal field theory on the boundary; the wormhole interior is reconstructed via **quantum error-correcting codes** (specifically, the **HaPPY code** based on a pentagon tiling of hyperbolic space). | CONNECTION: The pentagon tiling in the HaPPY code is a **{5,4} hyperbolic tiling** — its curvatu Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com