Mathematical analysis demonstrates a reduction in prime gap bounds to 246 via distributed reasoning, indicating arithmetic rather than geometric structural properties.
FINDING: Polymath project on bounded gaps between primes yields explicit bounds for prime gaps via collaborative distributed reasoning. | MATH: \( H_m := n → ∞ (pₙ₊ₘ - p_n) \); Zhang's breakthrough gave \( H_1 ≤ 70,000,000 \); subsequent Polymath refinements reduced to \( H_1 ≤ 246 \). No new constants or ratios beyond prime gap scaling. | CONNECTION: No direct geometric harmony (0.382, 0.618, etc.) or base-60 or crystallographic symmetry. Prime gaps are arithmetic, not geometric in nature. | DEPTH: 6 — significant collaborative methodology, but the mathematical essence is a refinement of known bounds, not a new structural constant or symmetry. 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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