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Z. Li characterized spaces with a weak-development consisting of point-countable sfp-coveis by pseudo-sequence-covering, quotient, and π-s-image of metric spaces. In this paper, we omit "pseudo-sequence-covering" in the above result, and prove that a space has a weak-development consisting of point-countable sfp-covers iff it is a quotient, and TT-s-image of a metric space.
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Tom
Strony
17--24
Opis fizyczny
Bibliogr. 10 poz.
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autor
- Department of Mathematics, Suzhou University, Suzhou, 215006, P.R. China, geying@pub.sz.jsinfo.net
Bibliografia
- [1] ARHANGEL'SKII A., Mappings and spaces, Russian Math. Surveys, 21(1966), 115-162.
- [2] BOONE J.R., SIWIEĆ F., Sequentially quotient mappings, Czech. Math. J., 26(1976), 174-182.
- [3] ENGELKING R., General Topology (revised and completed edition), Heldermann-Verlag, Berline, 1989.
- [4] GEY., Spaces with countable sn-networks, Comment Math. Univ. Carolinae, 45(2004), 169-176.
- [5] GE Y., On 7r-images of metric spaces, Ada Mathematica Academiae Paedagogicae Nyiregyhaziensis, 22(2006), 209-215.
- [6] IKEDA Y., Liu C., TANAKA Y., Quotient compact images of metric spaces and related matters, Topology Appl, 122(2002), 237-252.
- [7] Li Z., On 7r-s-images of metric spaces, International Journal of Mathematics and Mathematical Sciences, 7(2005), 1101-1107.
- [8] LIN S., YAN P., Sequence-covering maps of metric spaces, Topology Appl., 109(2001), 301-314.
- [9] PONOMAREV V.I., Axiom of countability and continuous mappings, Bull Polish Acad. Sci. Math., 8(1960), 127-133. [10] TANAKA Y., a-Hereditarily closure-preserving fc-networks and p-metrizability, Proc. Amer. Math. Soc., 112(1991), 283-290.
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Bibliografia
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bwmeta1.element.baztech-article-BPP1-0077-0068