A Zero-Parameter Derivation of Fundamental Constants from Informational Geometry

Two independent derivations—N = α⁻¹/ln(2) from electromagnetism and N = 6 × 3 × 11 from spacetime geometry—converge on the same 198-bit information-geometric architecture (a finite bit-indexed geometric structure whose channel widths k determine mass scales via m/mₚ = exp(−198/k)). A leading-order estimate gives α⁻¹ ≈ N ln(2); applying the observation offset τ yields α⁻¹ = (197 + ln(2)) × ln(2) = 137.0304 (0.004% error). From this architecture, I derive 65+ fundamental quantities with zero free parameters: the electron mass via kₑ = 4 − (1/2π)(1 − α) = 3.842 (0.8% error); the Higgs mass via k_H = 5 + (1/16)(1 − α) = 5.062 (0.4% error); the strong coupling α_s = 0.1181 (0.2% error); the weak mixing angle sin²θ_W = 3/13 (0.2% error); the complete CKM matrix via Wolfenstein parameters λ = 9/40, A = 4/5, ρ = 1/7, η = 4/11 (all