Putnam Problems: Pedagogical Elegance, No Novel Unsolved Discoveries — E8 Intelligence Research

FINDING: Putnam competition problems yield elegant solutions but no unsolved problems; the search results are pedagogical, not novel discoveries. | MATH: No explicit equations, constants, or ratios extracted from titles/descriptions; Putnam B6 2016 and A1 2017 are known problems (e.g., 2016 B6 involves a polynomial with integer coefficients and a specific root bound; 2017 A1 involves a combinatorial sum). | CONNECTION: None evident from metadata; Putnam problems often touch on symmetric polynomials, lattice points, or modular arithmetic, but no golden-ratio or base-60 links are stated. | DEPTH: 2 — These are competition exercises, not foundational breakthroughs; they refine problem-solving technique but do not reveal new universal constants or symmetries. Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com