Higgs-Thomson-Fibonacci generation of lepton and quark masses
G. Rosen · OSTI OAI (U.S. Department of Energy Office of Scientific and Technical Information) · 1996
Lepton-quark mass may derive from the primary Higgs-mechanism fermion mass by a fundamental law for fermion mass modification, without extension of the minimal standard model. Accurate mass values are obtained for all charged leptons and quarks if the fundamental law for fermion mass modification is given by m = m{sub e}Q{sup 2}(exp {lambda}{sub n}), where m{sub e} is the Higgs-generated electron mass, Q is the charge number of the lepton or quark and {lambda}{sub n}, a linearly additive parameter that depends on the fermion principal quantum number n, is simply related to the small Fibonacci numbers. The three neutrino masses are zero, and the top mass is close to m{sub t} = 163.6 GeV.