List questions from metric-spaces

Published on 14 May 2026 - 14:25

51

Views

Showing Convergence in Uniform implies convergence L-2 metric

Published on 14 May 2026 - 11:37

270

Views

Closed graph theorem( metric spaces)

Published on 14 Apr 2026 - 11:13

111

Views

Computing $||T||$ for linear operators

Published on 11 Apr 2026 - 5:48

64

Views

action by isometries on tree is constant on conjugacy classes

Published on 10 May 2026 - 16:59

138

Views

Compactness of normed linear spaces

Published on 14 May 2026 - 15:03

58

Views

Prove that $\{(x, y)\in \mathbb{R^2}:x<y\}$ is connected.

Published on 11 May 2026 - 9:04

186

Views

Why metric vector space may have few convex sets

Published on 10 May 2026 - 16:00

799

Views

Proving continuity in metric spaces

Published on 16 Apr 2026 - 16:18

99

Views

Prove a "distance" is a metric between vector spaces

Published on 13 May 2026 - 19:12

110

Views

open ball of a limit point in a metric space

Published on 12 Apr 2026 - 4:19

783

Views

Fixed point theorems involving isometries

Published on 10 May 2026 - 14:29

76

Views

How can I prove this inequality using Cauchy-Schwarz inequality

Published on 14 Apr 2026 - 12:35

518

Views

Showing that if a function between metric spaces has Hölder exponent $\alpha > 1$, this function must be constant

Published on 13 May 2026 - 21:24

238

Views

Is "$S$ = {$x ∈ l_2$ | $x = (x_n)$, $x_n = 0$ for inﬁnitely many $n$} in $l_2$ " Nowhere Dense?

Published on 14 Apr 2026 - 23:27

List Question

Show that the sequence converges

Showing Convergence in Uniform implies convergence L-2 metric

Closed graph theorem( metric spaces)

Computing $||T||$ for linear operators

action by isometries on tree is constant on conjugacy classes

Compactness of normed linear spaces

Prove that $\{(x, y)\in \mathbb{R^2}:x<y\}$ is connected.

Why metric vector space may have few convex sets

Proving continuity in metric spaces

Prove a "distance" is a metric between vector spaces

open ball of a limit point in a metric space

Fixed point theorems involving isometries

How can I prove this inequality using Cauchy-Schwarz inequality

Showing that if a function between metric spaces has Hölder exponent $\alpha > 1$, this function must be constant

Is "$S$ = {$x ∈ l_2$ | $x = (x_n)$, $x_n = 0$ for inﬁnitely many $n$} in $l_2$ " Nowhere Dense?

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