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by fedorsapronov
63 days ago
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Nice writeup. One thing I've been exploring is how information-theoretic measures
connect to physics — specifically, the KL divergence between a "true" vacuum
distribution and a perturbed one gives you coupling constants. In the Fibonacci-
structured potential V(s) = v⁴(s−s₀)²/(1−s−s²), the strong coupling αₛ = 1/(2φ³)
emerges exactly as the curvature at the vacuum divided by 2. The information-
geometric interpretation is that αₛ measures how "distinguishable" the vacuum is
from the pole — a Fisher metric on the space of potentials. Probably a stretch, but it's interesting how divergence measures keep showing up
in unexpected places. |
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