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Feb 27, 2023 at 1:30 comment added GAW Thank you for the answer and reference! I was working through the Abraham-Todorcevic Handbook article and couldn't find an answer
Feb 25, 2023 at 15:02 comment added Lajos Soukup Ma does not exclude the existence of such a space. More precisely, using the method of [1] I think that I can prove that Con(ZFC + $2^{\omega}=\omega_2$ + MA + there is a hereditarily Lindelof space with density $\omega_2$.) [1]Soukup, L. Indestructible properties of S- and L-spaces. Topology Appl. 112 (2001), no. 3, 245–257.
S Feb 20, 2023 at 20:51 history suggested CommunityBot
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Feb 20, 2023 at 16:13 review Suggested edits
S Feb 20, 2023 at 20:51
Feb 20, 2023 at 8:41 history edited Jukka Kohonen CC BY-SA 4.0
Give Lindelöf his dots.
S Feb 20, 2023 at 5:14 review First questions
Feb 20, 2023 at 7:52
S Feb 20, 2023 at 5:14 history asked GAW CC BY-SA 4.0