  In this article, we consider metrically thin singularities A of the
tangential Cauchy-Riemann operator on smoothly embedded Cauchy-Riemann
manifolds M. The main result states removability within the space of locally
integrable functions on M under the hypothesis that the (dim M-2)-dimensional
Hausdorff volume of A is zero and that the CR-orbits of M and M-A are
comparable.
