Matches in DBpedia 2014 for { ?s ?p In mathematics, specifically in topology, the interior of a set S of points of a topological space consists of all points of S that do not belong to the boundary of S. A point that is in the interior of S is an interior point of S.Equivalently the interior of S is the complement of the closure of the complement of S. In this sense interior and closure are dual notions.. }
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- Interior_(topology) comment "In mathematics, specifically in topology, the interior of a set S of points of a topological space consists of all points of S that do not belong to the boundary of S. A point that is in the interior of S is an interior point of S.Equivalently the interior of S is the complement of the closure of the complement of S. In this sense interior and closure are dual notions.".