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Title: Products of convergence properties (English)
Author: Gerlits, János
Author: Nagy, Zsigmond
Language: English
Journal: Commentationes Mathematicae Universitatis Carolinae
ISSN: 0010-2628 (print)
ISSN: 1213-7243 (online)
Volume: 23
Issue: 4
Year: 1982
Pages: 747-756
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Category: math
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MSC: 54A20
MSC: 54A25
MSC: 54B10
MSC: 54D50
MSC: 54D55
idZBL: Zbl 0521.54011
idMR: MR687569
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Date available: 2008-06-05T21:13:27Z
Last updated: 2012-04-28
Stable URL: http://hdl.handle.net/10338.dmlcz/106193
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Reference: [1] T. K. Boehme M. Rosenfeld: An example of two compact Frèchet Hausdorff spaces, whose product is not Frèchet.J. London Math. Soc. $\underline 8$ (1974), 339-344. MR 0343242
Reference: [2] R. Engelking: General Topology.Warsaw, 1977. Zbl 0373.54002, MR 0500780
Reference: [З] J. Gerlits, Zs. Nagy: Some properties of $C(X)$.to appear in Topology Appl. Zbl 0503.54020, MR 0667661
Reference: [4] G. Gruenhage: Infinite games and generalizations of first countable spaces.Gen. Top. Appl. $\underline 6$ (1976), 339-352. Zbl 0327.54019, MR 0413049
Reference: [5] I. Juhász: Cardinal functions in topology.Mathematical Centre Tracts $\underline 34$, Amsterdam, 1971. MR 0340021
Reference: [6] V. I. Malyhin: On the tightness and Souslin number in exp $X$ and in product spaces.Doklady AN SSSR $\underline 203$ (1972), 1001-1003. MR 0300241
Reference: [7] P. L. Sharma: Some characterizations of $W$ -spaces and $w$ -spaces.Gen. Top. Appl. $\underline 9$ (1978), 289-293. Zbl 0411.54027, MR 0510910
Reference: [8] P. Simon: A compact Frèchet space whose square is not Frèchet.CMUC $\underline 21$ (1980), 749-753. Zbl 0466.54022, MR 0597764
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