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A vertex of a graph = () is said to be by if the majority of the elements of
the neighborhood of (including itself) belong to . The set
is a in if every vertex is
controlled by . Given a set and two graphs
= () and
= () where , the
consists of deciding
whether there exists a sandwich graph = () (, a graph
where ) such that is a monopoly
in = (). If the answer to the is No, we then
consider the , whose
objective is to find a sandwich graph...
A vertex of a graph = () is said to be by if the majority of the elements of
the neighborhood of (including itself) belong to . The set
is a in if every vertex is
controlled by . Given a set and two graphs
= () and
= () where , the
consists of deciding
whether there exists a sandwich graph = () (, a graph
where ) such that is a monopoly
in = (). If the answer to the is No, we then
consider the , whose
objective is to find a sandwich graph...
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