is a second measure of the global centrality of the actor i. (å ( j)]-1 where ( j) is the geodesic (shortest path) distance between i and j entities in the network, and is the network size. To normalize, divide the sum of geodesics by -1 before inverting.
the spatial property resulting from a relatively small distance; "the sudden closeness of the dock sent him into action"
In topology and related areas in mathematics closeness is one of the basic concepts in a topological space. Intuitively we say two sets are close if they are arbitrarily near to each other. The concept can be defined naturally in a metric space where a notion of distance between elements of the space is defined, but it can be generalized to topological spaces where we have no concrete way to measure distances.