  In a previous paper it was shown that the Forward Euler method applied to
differential inclusions where the right-hand side is a Lipschitz continuous
set-valued function with uniformly bounded, compact values, converges with rate
one. The convergence, which was there in the sense of reachable sets, is in
this paper strengthened to the sense of convergence of solution paths. An
improvement of the error constant is given for the case when the set-valued
function consists of a small number of smooth ordinary functions.
