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Nov 18, 2014 at 13:43 comment added Martin Sleziak You can also have a look at these notes of mine which include proofs of some facts about ultrafiter construction of $\beta\mathbb N$. I would say the proofs there are quite detailed.
Nov 18, 2014 at 13:40 comment added Martin Sleziak If you can be more specific, perhaps you could make a suitable question for math.SE from this. Asking not so specific question seems to be more suitable for chat. Over there at math.SE we have General Topology chatroom which is rather inactive these days. However, you need at least 20 reputation points to talk in chat. I am not sure whether you need 20 points on math.SE or 20 points on any site would suffice.
Aug 25, 2013 at 16:27 comment added Yemon Choi We used to say, on the old MO, that "MO is not for requests for people to write an encyclopaedia article". This seems to apply here. If you want to learn the basics of the Stone-Cech compactification, then you should consult a book, or Wikipedia, or a book mentioned on Wikipedia
Aug 25, 2013 at 16:24 comment added J.-E. Pin The wikipedia article [Stone–Čech_compactification] (en.wikipedia.org/wiki/Stone–Cech_compactification) contains all the information you need.
Aug 25, 2013 at 14:07 history closed Joseph Van Name
Ramiro de la Vega
Bill Johnson
Daniel Moskovich
Chris Godsil
Not suitable for this site
Aug 25, 2013 at 12:37 answer added David Fernandez-Breton timeline score: 1
Aug 25, 2013 at 12:16 review Close votes
Aug 25, 2013 at 14:07
Aug 25, 2013 at 12:03 comment added Joseph Van Name One should probably consult the book The Stone-Cech Compactification by Russell Walker, The Theory of Ultrafilters by Comfort and Negrepontis, or Rings of Continuous Functions by Gillman and Jerison for such information.
Aug 25, 2013 at 11:53 history edited maryam
Stone-Cech compatification and ultrafilter
Aug 25, 2013 at 11:44 history asked maryam CC BY-SA 3.0