  We apply a spherical CR Dehn surgery theorem in order to obtain infinitely
many Dehn surgeries of the Whitehead link complement that carry spherical CR
structures. We consider as starting point the spherical CR uniformization of
the Whitehead link complement constructed by Parker and Will, using a Ford
domain in the complex hyperbolic plane $\mathbb{H}^2_{\mathbb{C}}$. We deform
the Ford domain of Parker and Will in $\mathbb{H}^2_{\mathbb{C}}$ in a one
parameter family. On the one side, we obtain infinitely many spherical CR
uniformizations on a particular Dehn surgery on one of the cusps of the
Whitehead link complement. On the other side, we obtain spherical CR
uniformizations for infinitely many Dehn surgeries on the same cusp of the
Whitehead link complement. These manifolds are parametrized by an integer $n
\geq 4$, and the spherical CR structure obtained for $n = 4$ is the
Deraux-Falbel spherical CR uniformization of the Figure Eight knot complement.
