Answers are grounded in this paper and cite their sources.
This paper formulates the electroweak charged current using left-handed Scretching–Planck (SP) doublets coupled to a local (SU(2)L) gauge field. At low momentum transfer, tree-level (W)-boson exchange recovers Fermi’s interaction, (G_F/√2=g^2/(8M_W^2)). Using standard electroweak inputs, nine worked problems compare theory with experiment across radiative matching ((Δ r=0.0360)), muon and tau lifetimes, lepton universality, pion helicity suppression, neutron decay, (|V{ud}|) and first-row CKM unitarity, Michel parameters, parity violation, and the role of (α_s) in the tau electronic branching fraction. The calculated tau lifetime is (290.9±0.7) fs, compared with (290.3±0.5) fs, and the calculated pion electronic-to-muonic decay ratio is (1.2353×10⁻⁴), compared with (1.2327(23)×10⁻⁴). The paper relates the short range of the charged-current weak interaction to the (W) mass and reports a positive (W)-channel gap across the sampled crossover in a lattice (SU(2)) gauge theory coupled to a Higgs doublet.
No takes yet. Share an insight, caveat, or question.
Daniel Scretching (2026) studied this question.
Synapse has enriched 8 closely related papers on similar clinical questions. Consider them for comparative context: