Changes related to "Identity component"
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This is a list of changes made recently to pages linked from a specified page (or to members of a specified category). Changes to pages on your watchlist are shown in bold.
10 July 2009
- (diff) (hist) . . m Closed set; 23:48 . . (-20) . . Paul August (talk | contribs) (Reverted edits by 85.64.98.167 (talk) to last version by Erik9bot)
- (diff) (hist) . . Closed set; 10:05 . . (+20) . . 85.64.98.167 (talk)
8 July 2009
- (diff) (hist) . . m Lie group; 22:23 . . (-4) . . Sławomir Biały (talk | contribs) (rm self-referential link)
7 July 2009
- (diff) (hist) . . Klein four-group; 16:51 . . (+11) . . Baccyak4H (talk | contribs) (add group infobox)
- (diff) (hist) . . Mathematics; 16:36 . . (-4) . . Gandalf61 (talk | contribs) (rv - wiktionary says plural is "axioms" or possibly "axiomata")
- (diff) (hist) . . Mathematics; 16:07 . . (+4) . . T.M.M. Dowd (talk | contribs) (grammar correction)
- (diff) (hist) . . m Klein four-group; 11:00 . . (+30) . . Woohookitty (talk | contribs) (Disambiguate Radical to Radical of an algebraic group using popups)
6 July 2009
- (diff) (hist) . . m Topological group; 00:18 . . (+17) . . Paul August (talk | contribs) (→Relationship to other areas of mathematics: shortcut redirect)
5 July 2009
- (diff) (hist) . . m Connected space; 15:02 . . (+17) . . Point-set topologist (talk | contribs)
- (diff) (hist) . . Connected space; 15:00 . . (+57) . . Point-set topologist (talk | contribs) (re-wrote removed paragraph - it is now mathematically precise as well as intuitive. It could be expanded, however.)
- (diff) (hist) . . Connected space; 11:47 . . (+443) . . TakuyaMurata (talk | contribs) (Undid revision 300366991 by Plclark (talk) why? Are examples incorrect?)
- (diff) (hist) . . Connected space; 07:29 . . (-443) . . Plclark (talk | contribs) (removed third paragraph from the lead)
- (diff) (hist) . . m Open set; 06:52 . . (+18) . . Point-set topologist (talk | contribs) (minor correction - "the open ball" suggests that there is only one (which there is, up to homeomorphism); "an open ball" does not suggest this.)
