The boundary of a set is subset of the boundary of the closure of the set. – math.stackexchange.com 00:51 Posted by Unknown No Comments I'm trying to prove that in a normed vector space the boundary of a set A is a subset of the boundary of the closure of A. I've been using the definition of boundary and concluded that if $x\in ... from Hot Questions - Stack Exchange OnStackOverflow via Blogspot Share this Google Facebook Twitter More Digg Linkedin Stumbleupon Delicious Tumblr BufferApp Pocket Evernote Unknown Artikel TerkaitI want to leave my mother – buddhism.stackexchange.comThe higher truths of higher dimensions – math.stackexchange.comHow to swap (translate) values inside a vector – stackoverflow.comHow to export a large list of variables in Bash? – unix.stackexchange.comWhen to use "Bedürfnis" and "Bedarf"? – german.stackexchange.comIs the SpaceX Falcon Heavy payload (a Tesla car) space junk? – space.stackexchange.com
0 Comment to "The boundary of a set is subset of the boundary of the closure of the set. – math.stackexchange.com"
Post a Comment