  A top-down approach to the flavor problem motivated from string theory leads
to the concept of eclectic flavor groups that combine traditional and modular
flavor symmetries. To make contact with models constructed in the bottom-up
approach, we analyze a specific example based on the eclectic flavor group
Omega(1) (a nontrivial combination of the traditional flavor group Delta(54)
and the finite modular group T') in order to extract general lessons from the
eclectic scheme. We observe that this scheme is highly predictive since it
severely restricts the possible group representations and modular weights of
matter fields. Thereby, it controls the structure of the Kaehler potential and
the superpotential, which we discuss explicitly. In particular, both Kaehler
potential and superpotential are shown to transform nontrivially, but combine
to an invariant action. Finally, we find that discrete R-symmetries are
intrinsic to eclectic flavor groups.
