Babylonian Eclipse Prediction Using Saros and Metonic Cycles in Cuneiform Texts — E8 Intelligence Research

FINDING: Babylonian lunar eclipse prediction used the Saros cycle of 223 synodic months (6585.32 days) and the Metonic cycle of 235 synodic months (19 years), encoded in cuneiform tablets like the "Saros Canon" and "Goal-Year texts." | MATH: Saros cycle = 223 × 29.53059 days ≈ 6585.32 days (18 years 11.3 days). Metonic cycle = 235 × 29.53059 ≈ 6939.69 days (19 years). Key ratio: 223/235 ≈ 0.949, close to 0.950. Also, 6585.32 / 365.2422 ≈ 18.03 years. | CONNECTION: The Saros cycle period (6585.32 days) is 1/3 of the 19,756-day "exeligmos" cycle (3 × 6585.32 = 19,755.96 days). The ratio 223/235 is near 0.950, not a classic golden ratio, but the 223 and 235 numbers are close to 144+79 (Fibonacci numbers: 144, 233) and 144+91. The 18.03-year period is 1/3 of 54.09 years, which is 1/6 of 324.54 years — no direct golden ratio link. Base-60: 223 and 235 are not base-60 round numbers, but the Saros cycle length (6585.32 days) in base-60 is 1,49,45.32 (1×3600 + 49×60 + 45 + 0.32×60 seconds). Th Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com

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Publication Details

Journal
Zenodo (CERN European Organization for Nuclear Research)
Published
2026-07-28
DOI
https://doi.org/10.5281/zenodo.21637046
Primary Topic
Ancient Near East History
Type
preprint
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Babylonian Eclipse Prediction Using Saros and Metonic Cycles in Cuneiform Texts — E8 Intelligence Research

Andrew Stewart Caldin
Zenodo (CERN European Organization for Nuclear Research)
Ancient Near East History
preprint

Babylonian Eclipse Prediction Using Saros and Metonic Cycles in Cuneiform Texts — E8 Intelligence Research

Andrew Stewart Caldin
preprint en

Abstract

FINDING: Babylonian lunar eclipse prediction used the Saros cycle of 223 synodic months (6585.32 days) and the Metonic cycle of 235 synodic months (19 years), encoded in cuneiform tablets like the "Saros Canon" and "Goal-Year texts." | MATH: Saros cycle = 223 × 29.53059 days ≈ 6585.32 days (18 years 11.3 days). Metonic cycle = 235 × 29.53059 ≈ 6939.69 days (19 years). Key ratio: 223/235 ≈ 0.949, close to 0.950. Also, 6585.32 / 365.2422 ≈ 18.03 years. | CONNECTION: The Saros cycle period (6585.32 days) is 1/3 of the 19,756-day "exeligmos" cycle (3 × 6585.32 = 19,755.96 days). The ratio 223/235 is near 0.950, not a classic golden ratio, but the 223 and 235 numbers are close to 144+79 (Fibonacci numbers: 144, 233) and 144+91. The 18.03-year period is 1/3 of 54.09 years, which is 1/6 of 324.54 years — no direct golden ratio link. Base-60: 223 and 235 are not base-60 round numbers, but the Saros cycle length (6585.32 days) in base-60 is 1,49,45.32 (1×3600 + 49×60 + 45 + 0.32×60 seconds). Th Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com

Zenodo (CERN European Organization for Nuclear Research)
Ancient Near East History
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