  For any $2\leq n\leq \infty$, we construct a concrete 1-parameter family of
non-orbit equivalent actions of the free group $\Bbb F_n$. These actions arise
as diagonal products between a generalized Bernoulli action and the action
$\Bbb F_n\curvearrowright (\Bbb T^2,\lambda^2)$, where $\Bbb F_n$ is seen as a
subgroup of SL$_2(\Bbb Z)$.
