- hyperconnected
- [ˏhaipәkә'nektid]
超連通的
English-Chinese dictionary. 2013.
hyperconnected
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Hyperconnected space — In mathematics, a hyperconnected space is a topological space X that cannot be written as the union of two proper closed sets. The name irreducible space is preferred in algebraic geometry.For a topological space X the following conditions are… … Wikipedia
Barry Wellman — Barry Wellman, FRSC (born 1942) directs [http://www.chass.utoronto.ca/ wellman/netlab/index.html NetLab] as the S.D. Clark Professor of Sociology at the University of Toronto. His areas of research are community sociology, the Internet, human… … Wikipedia
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Hyperconnectivity — is a term invented by Canadian social scientists Anabel Quan Haase and Barry Wellman, arising from their studies of person to person and person to machine communication in networked organizations and networked societies. [Barry Wellman, “Physical … Wikipedia
Finite topological space — In mathematics, a finite topological space is a topological space for which the underlying point set is finite. That is, it is a topological space for which there are only finitely many points.While topology is mostly interesting only for… … Wikipedia
Connected space — For other uses, see Connection (disambiguation). Connected and disconnected subspaces of R² The green space A at top is simply connected whereas the blue space B below is not connected … Wikipedia
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Cofinite — In mathematics, a cofinite subset of a set X is a subset Y whose complement in X is a finite set. In other words, Y contains all but finitely many elements of X . If the complement is not finite, but it is countable, then one says the set is… … Wikipedia
Sierpiński space — In mathematics, Sierpiński space (or the connected two point set) is a finite topological space with two points, only one of which is closed.It is the smallest example of a topological space which is neither trivial nor discrete. It is named… … Wikipedia
Cocountable topology — The cocountable topology or countable complement topology on any set X consists of the empty set and all cocountable subsets of X, that is all sets whose complement in X is countable. It follows that the only closed subsets are X and the… … Wikipedia
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