From mboxrd@z Thu Jan 1 00:00:00 1970 X-Msuck: nntp://news.gmane.io/gmane.comp.tex.context/2844 Path: main.gmane.org!not-for-mail From: David Arnold Newsgroups: gmane.comp.tex.context Subject: Framing Date: Sun, 01 Oct 2000 11:46:33 -0700 Sender: owner-ntg-context@let.uu.nl Message-ID: <3.0.5.32.20001001114633.007f85f0@mail.northcoast.com> NNTP-Posting-Host: coloc-standby.netfonds.no Mime-Version: 1.0 Content-Type: text/plain; charset="us-ascii" X-Trace: main.gmane.org 1035393620 12264 80.91.224.250 (23 Oct 2002 17:20:20 GMT) X-Complaints-To: usenet@main.gmane.org NNTP-Posting-Date: Wed, 23 Oct 2002 17:20:20 +0000 (UTC) Original-To: ntg-context@ntg.nl Xref: main.gmane.org gmane.comp.tex.context:2844 X-Report-Spam: http://spam.gmane.org/gmane.comp.tex.context:2844 All, I would like to place the following in a framed box, centered on the page, but with slightly narrower margins on each side, perhaps 2cm. If the only linear combination of the vectors $\vec b_1$, $\vec b_2$, \dots, $\vec b_n$ equaling the zero vector, \placeformula[-] \startformula c_1\vec b_1+c_2\vec b_2+\cdots+c_n\vec b_n=\vec 0, \stopformula is the trivial combination ($c_1=c_2=\dots=c_n=0$), then the vectors $\vec b_1$, $\vec b_2$, \dots, $\vec b_n$ are {\em linearly independent}.