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The number of topologies on a finite set is a famous open problem. In the present paper we discuss a method of obtaining the number of generalized topologies on finite sets.
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참고문헌 (9)
참고문헌 신청
M. R. Ahmadi Zand / 2010 / An algebraic characterization of Blumberg spaces / Quaes-tiones Mathematicae 33(2):223~230
M. R. Ahmadi Zand / Generalized G-door spaces
M. R. Ahmadi Zand / 2016 / Generalized G-submaximal spaces / Acta Math. Hungar 149(2):274~285
M. Benoumhani / 2006 / The number of topologies on afinite set / J. of Integer Sequences 9
A. Csaszar / 2002 / Generalized topology, generalized continuity / Acta. Math. Hungar 96:351~357
M. R. Ahmadi Zand / Generalized G-door spaces
M. R. Ahmadi Zand / 2016 / Generalized G-submaximal spaces / Acta Math. Hungar 149(2):274~285
M. Benoumhani / 2006 / The number of topologies on afinite set / J. of Integer Sequences 9
A. Csaszar / 2002 / Generalized topology, generalized continuity / Acta. Math. Hungar 96:351~357
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