Kepler Triangle and Plimpton 322: No Direct Link to 0.786 Found — E8 Intelligence Research

FINDING: The search results are largely video titles and abstracts, not substantive mathematical analyses. The core mathematical content is implicit: the Kepler triangle (sides 1 : √φ : φ) and the Plimpton 322 tablet (Babylonian sexagesimal Pythagorean triples). No direct evidence links √φ (1.272) to 0.786 in the provided text. | MATH: Kepler triangle: sides \(1 : √φ : φ\), where \(φ = {1+√5}{2} ≈ 1.618\). Thus \(√φ ≈ 1.272\). Note: \(1/√φ ≈ 0.786\). Plimpton 322: sexagesimal (base-60) triples \((a,b,c)\) with \(a^2+b^2=c^2\), generated by reciprocal pairs \(p, q\) (with \(p>q\), \(pq=1\) in base-60), giving \(a = p^2 - q^2\), \(b = 2pq\), \(c = p^2 + q^2\) (or variants). | CONNECTION: The Kepler triangle's ratio \(√φ ≈ 1.272\) is the tangent of the Great Pyramid's face angle (~51.83°). The reciprocal \(1/√φ ≈ 0.786\) is the cosine of that angle. This is a direct geometric harmony link: \(φ\) Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com