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Formalizes the Euler product for the natural density of (r, M) pairs satisfying gcd(r, M+j) = 1 for all j = 0..n: C(n) = ζ(2) · ∏_p (1 − min(n+1, p) / p²) Key theorems: - localFactor_saturated / localFactor_active (saturation partition) - C_finite_zero_eq_one (C_G(0) = 1 for any G, ζ(2) identity) - D_finite_zero_eq, D_finite_one_eq (Feller-Tornier product) All 5 #eval witnesses verified. 0 sorries. Build: 3297 jobs, 0 errors (lake build SilverSight.BlockCoprimeDensity) |
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