A Way to Understand the Mass Generation

We believe that the quantum 4-dimensional Minkowski space-time with the force-fields gauge-group structure $SU_c(3) \times SU_L(2) \times U(1) \times SU_f(3)$ built-in from the very beginning is the background for everything. Thus, the self-repulsive, but related'', complex scalar fields $\Phi(1,2)$ (the Standard-Model Higgs), $\Phi(3,1)$ (the purely family Higgs), and $\Phi(3,2)$ (the mixed family Higgs), with the first family label and the second $SU_L(2)$ label, co-exist such that they generate all the masses if, and only if, necessary. Note that the ignition’’ channel is on the elusive $\mathrm{\Phi }(3,1)$ channel, yielding the prediction that the Standard-Model (SM) Higgs mass $m_{SM}$ is half of the SM vacuum expectation value $v$. Before the ignition'', there is no mass terms, including the Higgs, the quarks, and the leptons. Apart from the ignition’’ term, all the couplings are dimensionless and thus the theory is determined by the quantum 4-dimensional Minkowski space-time. The multi-GeV or sub-sub-fermi $S{U}_f(3)$ family gauge fields protect the lepton world from the QED Landau ghost and make them asymptotically free. We try to discuss different ways to deal with infinities (ultraviolet divergences) for the resultant Standard Model (as the consistent and complete theory).