  We consider a social-type network of coupled phase oscillators. Such a
network consists of an active core of mutually interacting elements, and of a
flock of passive units, which follow the driving from the active elements, but
otherwise are not interacting. We consider a ring geometry with a long-range
coupling, where active oscillators form a fluctuating chimera pattern. We show
that the passive elements are strongly correlated. This is explained by
negative transversal Lyapunov exponents.
