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Toronto + not hyperconnected + finite => has an isolated point - #1786
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prabau
commented
May 24, 2026
The proof looks good. Comparing with the list of theorems for Toronto (P219), would it be possible to move P219 to be the first hypothesis of the theorem? |
prabau
commented
May 24, 2026
I am curious. The only infinite Toronto spaces that are not hyperconnected currently in pi-base are discrete. Are there such spaces that are not discrete? |
felixpernegger
commented
May 24, 2026
Under GCH infinite T2 spaces are Toronto and we dont really have many spaces which are not hyperconnected and not t2, see https://topology.pi-base.org/spaces?q=%7EHyperconnected+%2B+%7Et2 |
felixpernegger
commented
May 24, 2026
I found this to be the most natural way to state it, but if you want me to change it, sure just say |
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Co-authored-by: Patrick Rabau <70125716+prabau@users.noreply.github.com>
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We discussed in #1773, the author said he would PR this, but didnt do so (and didnt react to my follow up). Since this theorem is really powerful (over 50 traits!), I PR it myself.