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Literature review reveals advances in integer factorization and Boolean nonlinearity without finding cuneiform eclipse algorithms, suggesting disconnected historical and computational frameworks.
FINDING: The search results are a mixed bag — no direct cuneiform eclipse algorithm surfaced, but the arXiv items on integer factorization and Boolean function nonlinearity contain hard mathematical structure; the eclipse references are astronomical events, not algorithms. | MATH: Integer factorization algorithm achieves O(N1/6+ε) arithmetic operations given the least (log N)/6 bits of a factor of N=pq (arXiv:1308.2891v3); 9-variable Boolean functions reach nonlinearity 242, exceeding the bent concatenation bound of 240 (arXiv:0808.0684v1). | CONNECTION: The nonlinearity 242 sits near 240 = 15×16, and 242 = 2×121 = 2×11² — no direct golden ratio or base-60 link. The factorization exponent 1/6 ≈ 0.1667 is not a harmonic ratio; however, 1/6 is a base-60 fraction (10/60), and the bound (log N)/6 echoes sexagesimal subdivision. No crystallographic symmetry or 0.618/1.618 ratios appear in the evidence. | DEPTH: 3 — The findings are mathematically real but disconnected from the Babylonian 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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