User TaQ

25 votes

1 answer

3k views

Does there exist a measurable function which is not a.e. "strongly" measurable?

asked Feb 1, 2011 at 17:42

17 votes

2 answers

879 views

Intersection of compact sets in the unit interval

asked Sep 28, 2013 at 18:52

14 votes

2 answers

6k views

Are weak and strong convergence of sequences not equivalent?

asked Mar 1, 2012 at 15:13

9 votes

2 answers

631 views

Is the strong Whitney topology connected?

asked Feb 8, 2015 at 21:24

9 votes

1 answer

1k views

Within ZFC, is $2^{\aleph_0}<2^{\aleph_1}$ provable/independent?

asked Jul 10, 2023 at 20:02

8 votes

2 answers

4k views

The double of a smooth manifold with boundary?

asked Jun 14, 2011 at 22:09

6 votes

3 answers

3k views

Is a connected separable locally euclidean Hausdorff topological space second countable?

asked Feb 22, 2011 at 12:44

5 votes

2 answers

894 views

Is there an infinite−dimensional Banach subspace in C^∞([0,1]) ?

asked Jan 31, 2011 at 17:09

5 votes

1 answer

223 views

Is $\partial^\alpha$ a map $H^{s,p}(\mathbb R^N,F)\to H^{s-|\alpha|,p}(\mathbb R^N,F)$?

asked Apr 12, 2014 at 14:23

4 votes

2 answers

345 views

Functions with asymmetrically decreasing Fourier transform?

asked Mar 27 at 23:23

4 votes

2 answers

385 views

Are sequences in $\ell^1(\mathbb N_0)$ converging uniformly on convex weakly compact subsets of $c_0(\mathbb N_0)$ norm convergent?

asked Mar 21, 2022 at 22:40

3 votes

0 answers

354 views

Stability of convex sets w.r.t. integration over [0,1]

asked Mar 8, 2011 at 11:42

2 votes

1 answer

237 views

Is the set of entire functions Borel in the space of analytic functions?

asked Dec 10, 2015 at 22:30

2 votes

1 answer

246 views

Is scalarly measurable simply measurable?

asked Sep 15, 2013 at 9:52

2 votes

0 answers

183 views

Is $\mathbb T^\infty$ homeomorphic to an open subset in $\ell^2$?

asked Sep 25, 2013 at 18:16

2 votes

0 answers

183 views

Dunford−Pettis property of $L^1(\mu)$

asked Dec 8, 2017 at 0:15

1 vote

0 answers

290 views

Is reflexive Banach space valued scalarwise Lebesgue space isomorphic to the Bochner space?

asked Oct 1, 2013 at 16:32

1 vote

1 answer

181 views

Is sequential completeness of LCS strictly stronger that Riemann integrability of curves?

asked Dec 7, 2013 at 19:21

1 vote

0 answers

390 views

Unambiguous "weak" vector valued $L^{+\infty}$ spaces?

asked Feb 12, 2012 at 16:41

1 vote

0 answers

126 views

Is scalarwise measurability determined by the strong dual?

asked May 27, 2013 at 12:27

0 votes

1 answer

349 views

Integral in a σ−convex set.

asked May 4, 2011 at 15:22

0 votes

1 answer

209 views

Is $(\ell^1(\mathbb N_0),\sigma(\ell^1,\ell^\infty))$ not quasi-complete?

asked Jun 23, 2017 at 16:13

Stack Exchange Network

22 Questions

Does there exist a measurable function which is not a.e. "strongly" measurable?

Intersection of compact sets in the unit interval

Are weak and strong convergence of sequences not equivalent?

Is the strong Whitney topology connected?

Within ZFC, is $2^{\aleph_0}<2^{\aleph_1}$ provable/independent?

The double of a smooth manifold with boundary?

Is a connected separable locally euclidean Hausdorff topological space second countable?

Is there an infinite−dimensional Banach subspace in C^∞([0,1]) ?

Is $\partial^\alpha$ a map $H^{s,p}(\mathbb R^N,F)\to H^{s-|\alpha|,p}(\mathbb R^N,F)$?

Functions with asymmetrically decreasing Fourier transform?

Are sequences in $\ell^1(\mathbb N_0)$ converging uniformly on convex weakly compact subsets of $c_0(\mathbb N_0)$ norm convergent?

Stability of convex sets w.r.t. integration over [0,1]

Is the set of entire functions Borel in the space of analytic functions?

Is scalarly measurable simply measurable?

Is $\mathbb T^\infty$ homeomorphic to an open subset in $\ell^2$?

Dunford−Pettis property of $L^1(\mu)$

Is reflexive Banach space valued scalarwise Lebesgue space isomorphic to the Bochner space?

Is sequential completeness of LCS strictly stronger that Riemann integrability of curves?

Unambiguous "weak" vector valued $L^{+\infty}$ spaces?

Is scalarwise measurability determined by the strong dual?

Integral in a σ−convex set.

Is $(\ell^1(\mathbb N_0),\sigma(\ell^1,\ell^\infty))$ not quasi-complete?