List questions from separable-spaces

Published on 16 Dec 2019 - 2:01

321

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Countable orthonormal basis of separable space

Published on 25 Mar 2026 - 6:08

79

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What are the application of result "Every compact metric space is separable"?

Published on 20 Dec 2019 - 16:40

72

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A few questions concerning shearlets

Published on 29 Dec 2019 - 13:33

792

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Separability of bounded operators on normed spaces

Published on 02 Jan 2020 - 17:29

124

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Differentiating term by term in a Banach space: how to justify it?

Published on 25 Mar 2026 - 18:24

124

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Questions about giving an example in subspace topology exercise

Published on 09 Jan 2020 - 0:58

106

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What is the geometric interpretation of a separable space?

Published on 09 Jan 2020 - 23:51

236

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Separability of $C^2_b(\Omega)$

Published on 23 Feb 2026 - 2:55

108

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How do I prove this topological space is T2 and compact?

Published on 03 Feb 2020 - 23:54

213

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Closure of smooth compactly supported functions separable

Published on 09 Feb 2020 - 11:36

125

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Examples of Dense\Not Dense sets

Published on 12 Feb 2020 - 0:55

61

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Show that $Y $ is separable.

Published on 12 Feb 2020 - 19:09

48

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$S=\operatorname{cl}_S(A), T = \operatorname{cl}_T(B) \implies \operatorname{cl}_{S\cup T}(A \cup B) = S \cup T$

Published on 12 Feb 2020 - 19:40

41

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Is the set $A=\{x\in l_p :x_n \in \mathbb Q\}$ countable?

Published on 25 Mar 2026 - 10:55

List Question

Separable condition on space for a compact operator

Countable orthonormal basis of separable space

What are the application of result "Every compact metric space is separable"?

A few questions concerning shearlets

Separability of bounded operators on normed spaces

Differentiating term by term in a Banach space: how to justify it?

Questions about giving an example in subspace topology exercise

What is the geometric interpretation of a separable space?

Separability of $C^2_b(\Omega)$

How do I prove this topological space is T2 and compact?

Closure of smooth compactly supported functions separable

Examples of Dense\Not Dense sets

Show that $Y $ is separable.

$S=\operatorname{cl}_S(A), T = \operatorname{cl}_T(B) \implies \operatorname{cl}_{S\cup T}(A \cup B) = S \cup T$

Is the set $A=\{x\in l_p :x_n \in \mathbb Q\}$ countable?

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