  We prove that symmetric Meixner distributions, whose probability densities
are proportional to $|\Gamma(t+ix)|^2$, are freely infinitely divisible for
$0<t\leq\frac{1}{2}$. The case $t=\frac{1}{2}$ corresponds to the law of
L\'evy's stochastic area whose probability density is $\frac{1}{\cosh(\pi x)}$.
A logistic distribution, whose probability density is proportional to
$\frac{1}{\cosh^2(\pi x)}$, is freely infinitely divisible too.
