User Dap

10 votes

Accepted

Smoothness of finite-dimensional functional calculus

answered Apr 6, 2019 at 17:25

8 votes

Accepted

Eventually almost periodic functions

answered Mar 4, 2019 at 7:22

7 votes

Accepted

Regularity of conformal maps

answered Jan 26, 2020 at 19:44

6 votes

Accepted

Did Lurie's model of a homotopy coherent idempotent change?

answered Aug 16, 2017 at 8:09

6 votes

Accepted

Is every basis for $\bigwedge^kV$ satisfying a "complementary" property a rescaling of a "standard" basis?

answered Feb 3, 2019 at 14:42

5 votes

Intuitive proof that the first $(n-2)$ coordinates on a sphere are uniform in a ball

answered Nov 9, 2017 at 20:08

5 votes

Accepted

Nonexistence of a 'product universal' compact Hausdorff pseudotopological space?

answered Mar 6, 2019 at 14:28

4 votes

Accepted

Characterization of monotone boolean functions with minimum number of extremal points

answered Jul 16, 2017 at 15:15

4 votes

Accepted

Does every directed graph have a directed coloring with $4$ colors?

answered Feb 12, 2019 at 2:23

4 votes

Accepted

Are almost sequential spaces sequential?

answered Jan 29, 2019 at 11:18

3 votes

Accepted

Does the norm on a sequence space have to be monotone?

answered Feb 3, 2019 at 6:12

3 votes

Geometry of complements to compacts of codimension 2

answered Feb 8, 2019 at 16:13

3 votes

Accepted

Can we perturb a map $\mathbb{R}^n \to \mathbb{R}^n$ to have distinct singular values?

answered Nov 9, 2019 at 19:31

3 votes

Accepted

Independence depth of linearly dependent random variables

answered Jan 2, 2020 at 10:04

2 votes

Accepted

Uniqueness of tangent space given local injectivity of orthogonal projection onto it

answered Jan 28, 2018 at 17:32

2 votes

A problem with elementary inequality involving probabilities and Brier scoring rule

answered Aug 31, 2017 at 11:30

2 votes

Accepted

Uniformly Converging Metrization of Uniform Structure

answered Mar 11, 2019 at 4:51

1 vote

Accepted

Is there a "formula" for the point in $\text{SO}(n)$ which is closest to a given matrix?

answered Mar 29, 2019 at 11:22

1 vote

Accepted

Can we perturb a map $\mathbb{R}^n \to \mathbb{R}^n$ to have high rank?

answered Oct 31, 2019 at 12:26

Stack Exchange Network

19 Answers

Smoothness of finite-dimensional functional calculus

Eventually almost periodic functions

Regularity of conformal maps

Did Lurie's model of a homotopy coherent idempotent change?

Is every basis for $\bigwedge^kV$ satisfying a "complementary" property a rescaling of a "standard" basis?

Intuitive proof that the first $(n-2)$ coordinates on a sphere are uniform in a ball

Nonexistence of a 'product universal' compact Hausdorff pseudotopological space?

Characterization of monotone boolean functions with minimum number of extremal points

Does every directed graph have a directed coloring with $4$ colors?

Are almost sequential spaces sequential?

Does the norm on a sequence space have to be monotone?

Geometry of complements to compacts of codimension 2

Can we perturb a map $\mathbb{R}^n \to \mathbb{R}^n$ to have distinct singular values?

Independence depth of linearly dependent random variables

Uniqueness of tangent space given local injectivity of orthogonal projection onto it

A problem with elementary inequality involving probabilities and Brier scoring rule

Uniformly Converging Metrization of Uniform Structure

Is there a "formula" for the point in $\text{SO}(n)$ which is closest to a given matrix?

Can we perturb a map $\mathbb{R}^n \to \mathbb{R}^n$ to have high rank?