List questions from cantor-set

Published on 22 Mar 2026 - 15:41

167

Views

Are the Cantor set and $B=\{\frac{1}{n}|n\in Z^+\}$ homeomorphic?

Published on 20 Mar 2018 - 10:59

102

Views

Every perfect set is not discrete??

Published on 21 Mar 2026 - 23:17

516

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Cantor Set and Continuity

Published on 22 Mar 2026 - 1:21

450

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What are the cylinder sets in the Cantor space?

Published on 22 Mar 2026 - 10:38

209

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Are there real numbers such that $ \frac{1}{\sqrt{8}}< \liminf n^2 \left| \xi - \frac{m}{n}\right|< \frac{1}{\sqrt{5}} $?

Published on 24 Mar 2026 - 23:49

10.6k

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Cantor set is compact?

Published on 24 Mar 2026 - 20:40

286

Views

Proportional Construction of the Cantor Set

Published on 22 Mar 2026 - 13:21

218

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Subset of Cantor set which is never the discontinuity set of a real function

Published on 29 Mar 2018 - 12:14

103

Views

How to use Wolfram to draw Cantor function?

Published on 25 Mar 2026 - 1:15

247

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Dimension of Cantor set with middle quarter removed

Published on 22 Mar 2026 - 17:36

952

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Lebesgue integral of the extended Cantor function

Published on 07 Apr 2018 - 22:13

57

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Compact subset of cantor set meeting all but one dense subset

Published on 08 Apr 2018 - 6:48

45

Views

Evaluate $\displaystyle m\left( \bigcup_{x \in C} \left( x - \frac{1}{20}, x+\frac{1}{20} \right) \right)$ where $C$ is Cantor set.

Published on 22 Apr 2018 - 0:39

112

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Showing a map is not bijective

Published on 22 Mar 2026 - 3:10

List Question

Riemann integral of cantor set $1/5^{n}$

Are the Cantor set and $B=\{\frac{1}{n}|n\in Z^+\}$ homeomorphic?

Every perfect set is not discrete??

Cantor Set and Continuity

What are the cylinder sets in the Cantor space?

Are there real numbers such that $ \frac{1}{\sqrt{8}}< \liminf n^2 \left| \xi - \frac{m}{n}\right|< \frac{1}{\sqrt{5}} $?

Cantor set is compact?

Proportional Construction of the Cantor Set

Subset of Cantor set which is never the discontinuity set of a real function

How to use Wolfram to draw Cantor function?

Dimension of Cantor set with middle quarter removed

Lebesgue integral of the extended Cantor function

Compact subset of cantor set meeting all but one dense subset

Evaluate $\displaystyle m\left( \bigcup_{x \in C} \left( x - \frac{1}{20}, x+\frac{1}{20} \right) \right)$ where $C$ is Cantor set.

Showing a map is not bijective

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