  The Bohl algebra $\textrm{B}$ is the ring of linear combinations of functions
$t^k e^{\lambda t}$, where $k$ is any nonnegative integer, and $\lambda$ is any
complex number, with pointwise operations. We show that the Bass stable rank
and the topological stable rank of $\textrm{B}$ (where we use the topology of
uniform convergence) are infinite.
