  A composite model of quarks and bosons is proposed in which a spin $1/2$
isospin doublet $\psi$ is the basic building block of quarks, $W^\pm$, $Z^0$
and Higgs boson $H^0$ in the standard model. The $\psi$ has two components
$\alpha$ and $\beta$ with charges $Q_\alpha=\frac{2}{3}e$ and
$Q_\beta=-\frac{1}{3}e$, respectively. The two constituent flavors $\alpha$ and
$\beta$ combine to form the three generations of colored standard model quark
flavors. A triplet of massless hypergluons binds the constituents called
geminis. The strong confining non-Abelian $SU(2)_C$ constituent color dynamics
has a confining energy scale $\Lambda_{CD}$. The leptons, the massless photon,
gluons and triplet of hypergluons are treated as point particles. The
non-Abelian $SU(2)_C$ color dynamics satisfies asymptotic freedom, and,
together with the compositeness of the Higgs boson $H^0$, resolve the Higgs
mass and gauge hierarchy fine-tuning problems.
