From: schikore AT kavala DOT ccad DOT uiowa DOT edu (Matt Schikore) Newsgroups: comp.os.msdos.djgpp Subject: Re: bounding circle vs. bounding boxes Date: 26 Feb 1997 22:05:17 GMT Organization: University of Iowa Lines: 31 Message-ID: <5f2c2t$uvs@flood.weeg.uiowa.edu> References: <19970226 DOT 065019 DOT 4511 DOT 1 DOT fwec AT juno DOT com> <33146FD7 DOT A93 AT pobox DOT oleane DOT com> NNTP-Posting-Host: kavala.ccad.uiowa.edu To: djgpp AT delorie DOT com DJ-Gateway: from newsgroup comp.os.msdos.djgpp >The best (ie smallest) bounding circle can be calculated as follow : >find the two points A and B in your set which are farthest from each >other, the best circle has the middle of segment AB as its center, and >half the distance between A and B as its radius. This doesn't seem like it would work. If I have the following triangle ABC: A / \ / \ / \ P \ / \ / \ / \ B---------------C All sides are equal. So we take side AB to be the longest. By your algorithm, P would be the center of the bounding circle, and the radius would be half the length of AB. This circle would obviously not contain the point C. For this specific case, the best bounding circle is obviously centered at the center of the triangle, not on one of the edges. -Matt Schikore schikore AT ccad DOT uiowa DOT edu --