Closed copies of the rationals

Eric K. Douwen

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Pseudocompact spaces with a $σ$ -point-finite base are metrizable

Vladimir Vladimirovich Uspenskij (1984)

Commentationes Mathematicae Universitatis Carolinae

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Generation of Baire sets

Jayne, J. E.

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On Hausdorff compactifications of non-locally compact spaces.

Hatzenbuhler, James, Mattson, Don A. (1979)

International Journal of Mathematics and Mathematical Sciences

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Remarks on absolutely star countable spaces

Yan-Kui Song (2013)

Open Mathematics

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We prove the following statements: (1) every Tychonoff linked-Lindelöf (centered-Lindelöf, star countable) space can be represented as a closed subspace in a Tychonoff pseudocompact absolutely star countable space; (2) every Hausdorff (regular, Tychonoff) linked-Lindelöf space can be represented as a closed G δ-subspace in a Hausdorff (regular, Tychonoff) absolutely star countable space; (3) there exists a pseudocompact absolutely star countable Tychonoff space having a regular closed...

Displaying similar documents to “Closed copies of the rationals”

Pseudocompact spaces with a σ -point-finite base are metrizable

Generation of Baire sets

On Hausdorff compactifications of non-locally compact spaces.

Remarks on absolutely star countable spaces

Pseudocompact spaces with a $σ$ -point-finite base are metrizable