  Multinets are certain configurations of lines and points with multiplicities
in the complex projective plane P2. They are used in the studies of resonance
and characteristic varieties of complex hyperplane arrangement complements and
cohomology of Milnor fibers. From combinatorics viewpoint they can be
considered as generalizations of Latin squares. Very few exam- ples of
multinets with non-trivial multiplicities are known. In this paper, we present
new examples of multinets. These are obtained by using an analogue of nets in
P3 and intersecting them by planes.
