  We introduce generalized quantifiers, as defined in Tarskian semantics by
Mostowski and Lindstr\"om, in logics whose semantics is based on teams instead
of assignments, e.g., IF-logic and Dependence logic. Both the monotone and the
non-monotone case is considered.
  It is argued that to handle quantifier scope dependencies of generalized
quantifiers in a satisfying way the dependence atom in Dependence logic is not
well suited and that the multivalued dependence atom is a better choice. This
atom is in fact definably equivalent to the \emph{independence atom} recently
introduced by V\"a\"an\"anen and Gr\"adel.
