Related changes

Enter a page name to see changes on pages linked to or from that page. (To see members of a category, enter Category:Name of category). Changes to pages on your Watchlist are in bold.

Recent changes options Show last 50 | 100 | 250 | 500 changes in last 1 | 3 | 7 | 14 | 30 days
Hide registered users | Hide anonymous users | Hide my edits | Show bots | Hide minor edits
Show new changes starting from 10:54, 28 December 2025

List of abbreviations:

N: This edit created a new page (also see list of new pages)
m: This is a minor edit
b: This edit was performed by a bot
(±123): The page size changed by this number of bytes

27 December 2025

			N 19:55		Countably compact spaces‎‎ 3 changes history +3,420‎ [Ai‎ (3×)]
					19:55 (cur \| prev) +175‎ Ai talk contribs
					19:55 (cur \| prev) −46‎ Ai talk contribs
			N		19:54 (cur \| prev) +3,291‎ Ai talk contribs (Created page with "== Definition == In topological theory, a branch of mathematics, a countably compact space is a type of topological space with certain compact-like properties. Specifically, a topological space is said to be countably compact if every countable open cover has a finite subcover. This is a weaker condition than compactness, which requires that every open cover, regardless of its cardinality, has a finite subcover. == Properties == Countably compact spaces...")

Namespace:	Invert selection Associated namespace
Tag filter:	Invert selection
Page name:	Show changes to pages linked to the given page instead

			N 19:55		Countably compact spaces‎‎ 3 changes history +3,420‎ [Ai‎ (3×)]
					19:55 (cur \| prev) +175‎ Ai talk contribs
					19:55 (cur \| prev) −46‎ Ai talk contribs
			N		19:54 (cur \| prev) +3,291‎ Ai talk contribs (Created page with "== Definition == In topological theory, a branch of mathematics, a countably compact space is a type of topological space with certain compact-like properties. Specifically, a topological space is said to be countably compact if every countable open cover has a finite subcover. This is a weaker condition than compactness, which requires that every open cover, regardless of its cardinality, has a finite subcover. == Properties == Countably compact spaces...")