  We give a procedure to construct a special class of symmetric quark mass
matrices near the democratic limit of equal Yukawa couplings for each sector.
It is shown that within appropriate weak-bases, the requirements of symmetry
and arg(det[M])=0 are very strong conditions, that necessarily lead to a
Cabibbo angle given by |V_us|=Sqrt[md/ms], and to |V_cb|~ms/mb, in first order.
In addition, we prove that the recently classified ansatze, which also
reproduce these mixing relations, and which were based on the hypothesis of the
Universal Strength for Yukawa couplings, where all Yukawa couplings have equal
moduli while the flavour dependence is only in their phases, are, in fact,
particular cases of the generalized symmetric quark mass matrix ansatze we
construct here. In an excellent numerical example, the experimental values on
all quark mixings and masses are accommodated, and the CP violation phase
parameter is shown to be crucially dependent on the values of mu and V_us.
