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Dominic van der Zypen's user avatar
Dominic van der Zypen's user avatar
Dominic van der Zypen's user avatar
Dominic van der Zypen
  • Member for 14 years, 4 months
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Image of poset with Hausdorff interval topology
Any finite poset has discrete (therefore Hausdorff) interval topology. And the image of any finite poset is finite, so the question has a positive answer for finite posets. I suspect the answer to the question is positive for all posets, but I don't know.
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Infinite graphs isomorphic to their line graph
That's right - > just edited
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Infimum of partitions
Thanks - this scenario escaped me... pls post as answer, I will tick it!
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Is $(\omega+1)^\omega$ with the box topology ultraparacompact?
That's right, Ramiro, and thanks for your remark. My question should have been: is there any reason why this sharper version (ultraparacompactness as opposed to paracompactness) doesn't work? Maybe ultraparacompactness is also open...
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Maximum matchings in infinite graphs
changed "matchings" and "independent sets" in 2nd to last sentence
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Maximum matchings in infinite graphs
Oh right... the error was in the sentence before that.
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