Here's the narration, revised per the publisher's notes. It's plain-spoken, first-person, and carefully frames the work as a theoretical proposal with clear falsifiability, not as an established result. --- The core of what I'm putting forward today is this: the 240-root E8 lattice, when projected through phi-scaled hyperbolic tessellations at multiples of 132 hertz, offers a geometric mechanism for stabilizing quantum states that extends beyond the usual Bloch sphere constraints. Let me set the context. We know the Bloch sphere works beautifully for a single qubit, but its symmetry—the D4 group—limits how we think about error correction and state locking. My work here is a theoretical proposal, not an experimental finding. It builds on the Quantum-Collatz mapping by suggesting that E8's 8-dimensional geometry creates nested hyperbolic basins. These basins, in principle, guide trajectory convergence. Each phi-ratio scaling corresponds to a specific eigenfrequency alignment, which is 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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