Putnam Problems as Pedagogical Tools, Not Research Frontiers — E8 Intelligence Research

FINDING: Putnam competition problems are pedagogical showcases of elegant problem-solving, not sources of new mathematical discoveries or unsolved problems; the search results are video tutorials, not research findings. | MATH: No novel equations, constants, or ratios extracted; the Putnam B6 2016 problem involves a specific combinatorial/geometric argument (likely involving lattice points or polynomial invariants, but no explicit formula given in the snippets). | CONNECTION: None directly stated; however, Putnam problems frequently exploit symmetries (e.g., dihedral groups, root system A₂) and harmonic ratios in disguised form — but the snippets provide no explicit evidence of such. | DEPTH: 2 — The findings are meta-educational (videos about competition math), not mathematical discoveries. The only notable structural observation is the proposal for a Putnam Physics Competition (arXiv:0810.3032), which is institutional, not mathematical. No geometric harmony, base-60, or crystallograp Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com