List questions from cantor-set

Published on 11 Nov 2016 - 0:52

539

Views

Cantor-Lebesgue function on $[0, 1]$ satisfies the functional equation $f(x) = 2f(\frac x3)$ for all $x \in [0, 1]$.

Published on 24 Feb 2026 - 3:05

2.3k

Views

Durrett: what is a "uniform" distribution on the Cantor set?

Published on 13 Nov 2016 - 5:08

47

Views

Flawed Cantor Set cardinality calculation

Published on 14 Nov 2016 - 21:40

396

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Is there a relationship between the Cantor set and hyperbolic geometry?

Published on 16 Nov 2016 - 19:01

240

Views

Question about Cantor's Diagonalization Proof

Published on 21 Nov 2016 - 1:05

87

Views

Pontryagin dual of the Cantor space

Published on 26 Mar 2026 - 22:15

125

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Showing every number of form $0.a_1a_2 \dots $ where $a_n \in \{0, 2 \}$ lie in cantor set.

Published on 26 Mar 2026 - 19:20

144

Views

Is the Cantor set countable dense homogeneous in pairs?

Published on 25 Mar 2026 - 12:53

271

Views

Lower-semicontinuous submeasure on $\mathbb N$ vs. function on Cantor space

Published on 13 Mar 2026 - 22:25

430

Views

Find all $x$ in the Cantor set $C$ such that $2x$ is also in $C$. Is this correct?

Published on 02 Jan 2017 - 13:56

444

Views

Smith-Volterra-Cantor set is perfect

Published on 04 Jan 2017 - 6:30

839

Views

Integral of a real function using cantor set

Published on 21 Jan 2017 - 12:01

460

Views

Are $C$ and $C\times C$ homeomorphic?

Published on 23 Jan 2017 - 8:40

6.2k

Views

Show that every point of cantor set is a limit point

Published on 23 Jan 2017 - 18:42

List Question

There is a closest point $x\in C\times C$ ($C$ is the Cantor set) to $y\in C^c$

Cantor-Lebesgue function on $[0, 1]$ satisfies the functional equation $f(x) = 2f(\frac x3)$ for all $x \in [0, 1]$.

Durrett: what is a "uniform" distribution on the Cantor set?

Flawed Cantor Set cardinality calculation

Is there a relationship between the Cantor set and hyperbolic geometry?

Question about Cantor's Diagonalization Proof

Pontryagin dual of the Cantor space

Showing every number of form $0.a_1a_2 \dots $ where $a_n \in \{0, 2 \}$ lie in cantor set.

Is the Cantor set countable dense homogeneous in pairs?

Lower-semicontinuous submeasure on $\mathbb N$ vs. function on Cantor space

Find all $x$ in the Cantor set $C$ such that $2x$ is also in $C$. Is this correct?

Smith-Volterra-Cantor set is perfect

Integral of a real function using cantor set

Are $C$ and $C\times C$ homeomorphic?

Show that every point of cantor set is a limit point

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