Continued Fraction Search Yields Only Pedagogical Material, No Primary Cuneiform Sources — E8 Intelligence Research

FINDING: Search returned only pedagogical/tooling material on continued fractions (convergent computation, WxMaxima automation, Seidel 1855 lineage, quantum-computing lecture) — no primary cuneiform or ancient-astronomy source was retrieved. | MATH: Convergents pₙ/qₙ of a simple continued fraction [a₀;a₁,a₂,…] satisfy the recurrence pₙ = aₙpₙ₋₁ + pₙ₋₂, qₙ = aₙqₙ₋₁ + qₙ₋₂; convergents are best rational approximants, with error |x − pₙ/qₙ| < 1/(qₙqₙ₊₁). | CONNECTION: The convergent recurrence is the same second-order linear recursion that generates Fibonacci ratios (φ = [1;1,1,1,…] → 1/1, 2/1, 3/2, 5/3, 8/5, 13/8 → 1.618…), and the metallic-mean family (silver 2.414, bronze 3.303). Commensurability of orbital periods is exactly the Diophantine condition that a period ratio be well-approximated by low-order convergents — the mathematical basis of resonance. | DEPTH: 2 FINDING: No evidence in these results links continued fractions to cuneiform tablets, base-60 metrology, or ancient orbit Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com