  We present three examples of \textit{multi-topological} semantics for
intuitionistic modal logic with one modal operator $\Box$ (which behaves in
some sense like necessity). We show that it is possible to treat neighborhood
models, introduced earlier, as multi-topological. From the neighborhood point
of view, our method is based on differences between properties of minimal and
maximal neighborhoods. Also we propose transformation of multi-topological
spaces into the neighborhood structures. Although our neighborhoods can be
considered as bi-relational models, we believe that reasoning in terms of
neighborhoods gives better topological intuitions.
