User Diego Reyes

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Scholar

Oct 29, 2019 at 0:30

accepted

A closed subset $B$ of the Hilbert cube such that $\operatorname{Int}(B) = \emptyset$ and $B$ is not a z-set

Oct 29, 2019 at 0:29

comment

A closed subset $B$ of the Hilbert cube such that $\operatorname{Int}(B) = \emptyset$ and $B$ is not a z-set

Thanks Henno Brandsma.

Oct 27, 2019 at 16:16

comment

A closed subset $B$ of the Hilbert cube such that $\operatorname{Int}(B) = \emptyset$ and $B$ is not a z-set

Hi Yemon Choi. This question arose from a postgraduate course that I am currently studying. I must find the solution to the problem but I can't find the solution so I am looking for suggestions to try other ways.

Oct 21, 2019 at 18:43

asked

A closed subset $B$ of the Hilbert cube such that $\operatorname{Int}(B) = \emptyset$ and $B$ is not a z-set

Oct 21, 2019 at 18:30

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