  We consider a direct approach to quark mixing based on the discrete family
symmetry Delta (6N^2) in which the Cabibbo angle is determined by a residual
Z_2 times Z_2 subgroup to be $|V_{us}|=0.222521$, for $N$ being a multiple of
7. We propose a particular model in which unequal smaller quark mixing angles
and CP phases may occur without breaking the residual Z_2 times Z_2 symmetry.
We perform a numerical analysis of the model for $N=14$, where small Z_2 times
Z_2 breaking effects of order 3% are allowed by model, allowing perfect
agreement within the uncertainties of the experimentally determined best fit
quark mixing values.
