List questions from cantor-set

Published on 07 Feb 2020 - 6:46

198

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Homomorphisms and the Cantor's set

Published on 21 Feb 2020 - 14:27

249

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Cantor space with prefix metric

Published on 28 Feb 2020 - 9:37

124

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Is there a closed nowhere dense set with no isolated points from the left?

Published on 03 Mar 2020 - 14:18

154

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Split perfect and Cantor sets

Published on 03 Mar 2020 - 14:47

41

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Decide which of the following indicated functions $f$ are homeomorphisms and which are not. Show clearly why or why not.

Published on 03 Mar 2020 - 22:12

45

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Cantor's problems: the number $\xi =_{(3)} 0.222000222000...$ in $\mathbb{C}$ is a rational number $\frac{p}{q}$. Find $p$ and $q$.

Published on 20 Mar 2020 - 19:42

44

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Prove that any open interval $(a, b)$ that intersects $\bf C$ contains some subinterval of some $F_m$.

Published on 21 Mar 2020 - 18:54

59

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Unbounded Cantor like set.

Published on 22 Mar 2020 - 3:05

39

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Show that for every interval $(a,b)$, the intersection of C (Cantor set) with $(a,b)$ is empty or uncountable

Published on 24 Mar 2020 - 4:03

267

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Is there any visual proof that rationals in cantor set are dense in cantor set?

Published on 26 Mar 2026 - 7:34

127

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Does there exist any direct proof that the Cantor set is countably dense homogeneous?

Published on 25 Mar 2026 - 9:36

227

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Average of function defined on cantor set

Published on 28 Mar 2020 - 16:17

119

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Solving a limit sum involving Cantor sets

Published on 29 Mar 2020 - 14:20

206

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Cantor Function

Published on 29 Mar 2020 - 16:38

List Question

The Cantor set and its equivalents.

Homomorphisms and the Cantor's set

Cantor space with prefix metric

Is there a closed nowhere dense set with no isolated points from the left?

Split perfect and Cantor sets

Decide which of the following indicated functions $f$ are homeomorphisms and which are not. Show clearly why or why not.

Cantor's problems: the number $\xi =_{(3)} 0.222000222000...$ in $\mathbb{C}$ is a rational number $\frac{p}{q}$. Find $p$ and $q$.

Prove that any open interval $(a, b)$ that intersects $\bf C$ contains some subinterval of some $F_m$.

Unbounded Cantor like set.

Show that for every interval $(a,b)$, the intersection of C (Cantor set) with $(a,b)$ is empty or uncountable

Is there any visual proof that rationals in cantor set are dense in cantor set?

Does there exist any direct proof that the Cantor set is countably dense homogeneous?

Average of function defined on cantor set

Solving a limit sum involving Cantor sets

Cantor Function

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