Toronto + not hyperconnected + finite => has an isolated point#1786
Conversation
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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? |
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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? |
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 |
I found this to be the most natural way to state it, but if you want me to change it, sure just say |
Co-authored-by: Patrick Rabau <70125716+prabau@users.noreply.github.com>
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.