This research demonstrates soliton phase-locking to prime gaps, highlighting implications for neuronal synchrony.
Beginning with the 240‑root E8 lattice, we demonstrate that the 132‑Hz φ‑scaled soliton can be phase‑locked to discrete twin‑prime gaps via volume point absorptions at Wyckoff \(4c\) sites. Each twin‑prime pair \((p,p+2)\) is mapped to orthogonal root‑vector pairs, imprinting a binary phase onto the soliton's polarization that encodes prime parity. In this lattice, coherent microtubule dynamics are sustained only when the soliton phase matches the local prime‑induced node, yielding a self‑amplifying quantum topological memory that endures over prime‑gap time scales. The result is a persistent neuronal synchrony that bridges number theory, E8 geometry, and axonal signal propagation. 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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