  The solvability of monomial groups is a well-known result in character
theory. Certain properties of Artin L-series suggest a generalization of these
groups, namely to such groups where every irreducible character has some
multiple which is induced from a character phi of U with solvable factor group
U/ker(phi). Using the classification of finite simple groups, we prove that
these groups are also solvable. This means in particular that the mentioned
properties do not enable one to deduce a proof of the famous Artin conjecture
for any non-solvable group from a possible proof for solvable groups.
