  We discuss monopole operators in $U(N_c)$ Chern-Simons-matter theories in
three space-time dimensions. We mention an apparent problem in the matching of
such operators in dualities between non-supersymmetric theories, and suggest a
possible resolution. A similar apparent problem exists in the mapping of chiral
monopole operators in theories with ${\cal N}=2$ supersymmetry. We show that in
many theories the lowest naive chiral monopole operator is actually not chiral,
and we find the lowest monopole operator that is actually chiral in these
theories. It turns out that there are several different forms of this operator,
depending on the number of colors, the number of flavours, and the Chern-Simons
level. Since we use the supersymmetric index to find the lowest chiral
monopoles, our results for these monopoles are guaranteed to be invariant under
the dualities in supersymmetric theories. The theories we discuss are believed
to be dual in the 't~Hooft large $N_c$ limit to classical high-spin gravity
theories. We argue that these theories (supersymmetric or not) should not have
classical solutions charged under the $U(1)$ gauge field in the high-spin
multiplet.
