Topological Determination of W and Z Boson Masses, the Weinberg Angle, and Charged-Lepton Mass Ratios

We present an information-theoretic account of electroweak and charged-lepton mass scales in which the relevant observables are first predicted as dimensionless ratios on a CP^n cascade. A single empirical GeV anchor (the Higgs vacuum expectation value v = 246.22 GeV) then maps these ratios onto physical masses; no electroweak fit constants (G_F, alpha(M_Z), sin^2 theta_W) are used as inputs. The framework predicts: m_W^0 / v = 31 / (alpha⁻¹ ln 2) = 0.32636 (PDG 0.32636, +0.002%); m_Z / v = lambda_2(T) / Tr(T) = 0.37066 (PDG 0.37035, +0.08%); sin^2 theta_W = 0.2247 (PDG 0.22337, +0.6%); m_mu/m_e = 206.748 (PDG 206.7683, -0.010%); m_tau/m_e = 3476.796 (PDG 3477.23, -0.013%). The capacitive integer core alpha⁻¹_core = |11+4i|^2 = 137 and the dipole trace 109 + 137 = 246 are Born projections of the Higgs dipole; the procedural decimals delta = 0.036 arise from a cosine-square fixed point at the CP^4 exchanger. The same dressed phase delta governs the Z-mass eigenvalue of the asymmetric semantic tensor, the leading-order Weinberg angle, and the muon and tau mass corrections. A readout-induced uplift m_W^1 = m_W^0 (1 + 4 alpha / 31) = 80.433 GeV coincides with the CDF II result (80.4335 +- 0.0094 GeV) to 0.07 sigma, while the current ATLAS, CMS, and LHCb measurements remain much closer to the floor m_W^0. The paper's main claim is therefore a joint topological determination of W floor, W readout uplift, Z eigenvalue, sin^2 theta_W, and charged-lepton ratios from a single dipole trace and a single dressed phase. Not peer reviewed. Prepared with the assistance of artificial intelligence.