A normal space Z with ind Z=0, dim Z=1, Ind Z=2

Keio NAGAMI

doi:10.2969/jmsj/01820158

Keio NAGAMI

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ジャーナルフリー

1966 年 18 巻 2 号 p. 158-165

DOI https://doi.org/10.2969/jmsj/01820158

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Published: 1966 Received: 1965/11/15 Available on J-STAGE: 2006/09/26 Accepted: - Advance online publication: - Revised: -
訂正情報
訂正日: 2006/09/26 訂正理由: - 訂正箇所: 論文タイトル訂正内容: Wrong : A normal space Z with ind z=0, dim z=1, Ind Z=2
Right : A normal space Z with ind Z=0, dim Z=1, Ind Z=2

訂正日: 2006/09/26 訂正理由: - 訂正箇所: 引用文献情報訂正内容: Wrong : 1) C. H. Dowker, Local dimension of normal spaces, Quart. J. Math. Oxford Ser. (2), 6 (1955), 101-120.
2) K. Morita, Star finite coverings and the star finite property, Math. Japon., 1 (1948), 60-68.
3) K. Morita, On closed mappings and dimension, Proc. Japan Acad., 32 (1956), 161-165.
4) K. Nagami, Some theorems in dimension theory for non-separable spaces, J. Math. Soc. Japan, 9 (1957), 80-92.
5) K. Nagami, A note on Hausdorff spaces with the star-finite property III, Proc. Japan Acad., 37 (1961), 356-357.
6) K. Nagami, Monotone sequence of 0-dimensional subsets of metric spaces, forthcoming. 7) J. Nagata, Modern dimension theory, Groningen-Amsterdam, 1965.
7) J. Nagata, Modern dimension theory, Groningen-Amsterdam, 1965.
8) Yu. M. Smirnov, An exampls of 0-dimensional normal space having infinite covering dimension, Dokl. Acad. Nauk SSSR, 123 (1958), 40-42.
9) Petr Vopenka, On the dimension of compact spaces, Czechoslovak Math. J., 8 (1958), 319-327.

Right : [1] C. H. Dowker, Local dimension of normal spaces, Quart. J. Math. Oxford Ser. (2), 6 (1955), 101-120.
[2] K. Morita, Star finite coverings and the star finite property, Math. Japon., 1 (1948), 60-68.
[3] K. Morita, On closed mappings and dimension, Proc. Japan Acad., 32 (1956), 161-165.
[4] K. Nagami, Some theorems in dimension theory for non-separable spaces, J. Math. Soc. Japan, 9 (1957), 80-92.
[5] K. Nagami, A note on Hausdorff spaces with the star-finite property III, Proc. Japan Acad., 37 (1961), 356-357.
[6] K. Nagami, Monotone sequence of 0-dimensional subsets of metric spaces, forthcoming.
[7] J. Nagata, Modern dimension theory, Groningen-Amsterdam, 1965.
[8] Yu. M. Smirnov, An exampls of 0-dimensional normal space having infinite covering dimension, Dokl. Acad. Nauk SSSR, 123 (1958), 40-42.
[9] Petr Vopenka, On the dimension of compact spaces, Czechoslovak Math. J., 8 (1958), 319-327.

訂正日: 2006/09/26 訂正理由: - 訂正箇所: PDFファイル訂正内容: -

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