Question

Product of compact and closed in topological group is closed

score 4.4k · Answer 1 · 2011-10-12 11:59:48

4.4k

Views

Product of compact and closed in topological group is closed

Published on 12 Oct 2011 - 11:59

score 445 · Answer 2 · 2011-10-14 01:05:47

445

Views

Does the Sorgenfrey Line have a group operation compatible with its order topology?

Published on 14 Oct 2011 - 1:05

score 704 · Answer 3 · 2011-10-14 18:13:09

704

Views

Topological rings which are manifolds

Published on 14 Oct 2011 - 18:13

score 309 · Answer 4 · 2011-10-29 21:07:11

309

Views

property of a topological group

Published on 29 Oct 2011 - 21:07

score 1.5k · Answer 5 · 2011-11-07 01:22:05

1.5k

Views

Topological Groups

Published on 07 Nov 2011 - 1:22

score 2.1k · Answer 6 · 2011-11-10 16:10:23

2.1k

Views

Is it true that under the Zariski topology, a subset is dense if and only if it is a nonempty open subset

Published on 10 Nov 2011 - 16:10

score 59 · Answer 7 · 2011-11-16 15:58:14

59

Views

question on uniform structure

Published on 16 Nov 2011 - 15:58

score 2.5k · Answer 8 · 2011-11-23 06:01:18

2.5k

Views

Sum of Cauchy Sequences Cauchy?

Published on 23 Nov 2011 - 6:01

score 2.9k · Answer 9 · 2011-11-23 08:08:39

2.9k

Views

Is the following proof valid? About the closure of a subgroup, of a topological group, being again a subgroup

Published on 23 Nov 2011 - 8:08

score 131 · Answer 10 · 2026-03-30 06:33:44

131

Views

String and BString

Published on 30 Mar 2026 - 6:33

score 121 · Answer 11 · 2011-11-25 08:54:30

121

Views

A $T_0$ topological groups is $T_{3.5}$ (and consequently $T_3$)

Published on 25 Nov 2011 - 8:54

score 206 · Answer 12 · 2011-11-25 19:24:57

206

Views

Zero Dim Topological group

Published on 25 Nov 2011 - 19:24

score 992 · Answer 13 · 2011-11-26 20:38:32

992

Views

Completion of Topological Group with Metric

Published on 26 Nov 2011 - 20:38

score 568 · Answer 14 · 2011-11-27 03:06:04

568

Views

Closure of the connected component of the unity is connected: is my proof valid?

Published on 27 Nov 2011 - 3:06

score 574 · Answer 15 · 2011-11-27 19:14:38

574

Views

For a topological group $G$ and a subgroup $H$, is it true that $[\overline{H}, \overline{H}] = \overline{[H,H]}$? What about algebraic groups?

Published on 27 Nov 2011 - 19:14

List Question

Product of compact and closed in topological group is closed

Does the Sorgenfrey Line have a group operation compatible with its order topology?

Topological rings which are manifolds

property of a topological group

Topological Groups

Is it true that under the Zariski topology, a subset is dense if and only if it is a nonempty open subset

question on uniform structure

Sum of Cauchy Sequences Cauchy?

Is the following proof valid? About the closure of a subgroup, of a topological group, being again a subgroup

String and BString

A $T_0$ topological groups is $T_{3.5}$ (and consequently $T_3$)

Zero Dim Topological group

Completion of Topological Group with Metric

Closure of the connected component of the unity is connected: is my proof valid?

For a topological group $G$ and a subgroup $H$, is it true that $[\overline{H}, \overline{H}] = \overline{[H,H]}$? What about algebraic groups?

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