  We assume that all quark and lepton $3 \times 3$ mass matrices which appear
in the standard model lagrangian (after spontaneous symmetry breaking) with
neutrinos treated as Dirac patricles have the triangular form. Such matrices
have not only less non-zero elements (three of them are equal to zero) but also
lead to very asymmetrical decomposition into one diagonal and two unitary
matrices for quarks and leptons. We also assume that unitary matrices which
transform flavor into definite mass states for right handed components (weakly
non-interacting) in the same weak isodoublet are equal. Using all available
experimental data on quark and lepton masses and mixing angles, treating in the
universal way quarks and leptons, we determine the triangular mass matrices for
up and down type quarks, neutrinos and charged leptons and as a consequence
mixing matrices for left-handed and right handed components. As the result of
the fit we get predictions for the neutrino masses including smallest neutrino
mass. The calculations without CP violation and with inclusion of this effect
in quark sector are also presented.
