I was reading about the (various) infinite versions of Ramsey's theorem, and stumbled across a text containing a proof of the Bolzano-Weierstrass Theorem using it:

Unfortunately, I forgot where I found this article. It explained the whole topic very well and stated Ramsey's (infinite) theorem in a very clear way.
- Does anyone recognize this text by chance? I searched this for a very long time.
- I'd be grateful for similar reading recommendations; that is, "set-theoretic" approach to the infinite Ramsey theorem and infinite graphs in general.
This is from p. $15$ of the Forcing Summer School Lecture Notes by Spencer Unger, which are available in two slightly different versions here and here. I found them by searching for:
I can see why you might not have found them – “whenever we define a coloring we think” seems like the most unique phrase to search for, but if you include “define” in the search it doesn’t return any hits; it looks as if the ‘fi’ ligature messes up the search.