  We compare the degrees of enumerability and the closed Medvedev degrees and
find that many situations occur. There are nonzero closed degrees that do not
bound nonzero degrees of enumerability, there are nonzero degrees of
enumerability that do not bound nonzero closed degrees, and there are degrees
that are nontrivially both degrees of enumerability and closed degrees. We also
show that the compact degrees of enumerability exactly correspond to the
cototal enumeration degrees.
