User Steven Clontz

11 votes

Accepted

Pixley and Roy article request

answered Apr 26 at 18:33

7 votes

Is a Hausdorff separable topological space that is uniform and complete necessarily a Polish space?

answered Dec 4 at 1:31

5 votes

"All retracts are closed" and "all compacts are closed"

answered Nov 25, 2022 at 0:18

4 votes

"All retracts are closed" as separation axiom

answered Nov 26, 2022 at 17:46

4 votes

Accepted

Is the Fortissimo space on discrete $\omega_1$ radial?

answered Dec 20 at 17:52

3 votes

Examples of (Git) open math (texts) projects

answered Apr 24 at 21:44

3 votes

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Is the class of rc-spaces closed under products?

answered Dec 3, 2022 at 14:36

3 votes

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A closed subset of a Dedekind-complete order has subspace topology equal to order topology

answered Aug 22, 2021 at 17:56

3 votes

On the Menger property and the Alexandroff duplicate

answered Dec 4, 2022 at 4:48

3 votes

What are the names of the following classes of topological spaces?

answered Apr 1 at 0:14

2 votes

Does there exist a non-hemicompact regular space for which the 2nd player in the $K$-Rothberger game has a winning Markov strategy?

answered Jul 11 at 17:43

2 votes

Compactness of symmetric power of a compact space

answered Aug 24, 2021 at 18:08

2 votes

Infinite blue eyed islanders puzzle

answered May 26, 2016 at 14:54

2 votes

Accepted

Countable chain condition in topology

answered Dec 8 at 14:34

1 vote

Connected space being not locally connected at each point

answered May 5 at 13:51

1 vote

Hereditarily locally connected spaces

answered May 11 at 14:52

1 vote

Accepted

Idempotent relations on the unit square with closed graphs

answered Sep 9, 2015 at 18:11

1 vote

Must US extremally disconnected spaces be sequentially discrete?

answered Aug 19 at 13:40

1 vote

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Almost compact sets

answered Apr 1 at 1:08

1 vote

Strategic vs. tactical closure

answered Dec 5, 2022 at 4:52

0 votes

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Reference for k-Hausdorff (in terms of compact T2 images)

answered Sep 7 at 11:51

0 votes

Why study finite topological spaces?

answered Nov 24 at 22:42

0 votes

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Rothberger property and semi-open sets

answered Dec 3, 2022 at 20:38

Stack Exchange Network

23 Answers

Pixley and Roy article request

Is a Hausdorff separable topological space that is uniform and complete necessarily a Polish space?

"All retracts are closed" and "all compacts are closed"

"All retracts are closed" as separation axiom

Is the Fortissimo space on discrete $\omega_1$ radial?

Examples of (Git) open math (texts) projects

Is the class of rc-spaces closed under products?

A closed subset of a Dedekind-complete order has subspace topology equal to order topology

On the Menger property and the Alexandroff duplicate

What are the names of the following classes of topological spaces?

Does there exist a non-hemicompact regular space for which the 2nd player in the $K$-Rothberger game has a winning Markov strategy?

Compactness of symmetric power of a compact space

Infinite blue eyed islanders puzzle

Countable chain condition in topology

Connected space being not locally connected at each point

Hereditarily locally connected spaces

Idempotent relations on the unit square with closed graphs

Must US extremally disconnected spaces be sequentially discrete?

Almost compact sets

Strategic vs. tactical closure

Reference for k-Hausdorff (in terms of compact T2 images)

Why study finite topological spaces?

Rothberger property and semi-open sets