tag:blogger.com,1999:blog-6772272495978689480.comments2021-01-24T18:21:42.360-05:00MAA BooksMathematical Association of Americahttp://www.blogger.com/profile/10559021045290192742noreply@blogger.comBlogger8125tag:blogger.com,1999:blog-6772272495978689480.post-57378547878503579302013-04-26T01:02:11.229-04:002013-04-26T01:02:11.229-04:00thanks for share..thanks for share<a href="http://www.cool007.org/" title="徵信" rel="nofollow">.</a><a href="http://www.detective-safeguard.org/" title="私家偵探" rel="nofollow">.</a>Anonymousnoreply@blogger.comtag:blogger.com,1999:blog-6772272495978689480.post-14438837238389692682013-03-18T07:52:30.300-04:002013-03-18T07:52:30.300-04:00Great post. I just located your blog and wished to...Great post. I just located your blog and wished to let you know that I have certainly loved reading your blogs. At any rate I’m going to be subscribing to your feed and I really hope you are writing again soon.Born Wrong Halfhttp://goo.gl/YZWN1noreply@blogger.comtag:blogger.com,1999:blog-6772272495978689480.post-81749348312018784762013-03-09T21:30:18.500-05:002013-03-09T21:30:18.500-05:00portaalissa
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Hi nice Post written by you guys. It i... <a href="http://www.digitalebooksonline.com/" rel="nofollow">eBooks <br /></a><br />Hi nice Post written by you guys. It is amazing and wonderful to visit your site. Thank a ton for such a nice posteBookshttp://www.digitalebooksonline.comnoreply@blogger.comtag:blogger.com,1999:blog-6772272495978689480.post-4422212527865981282012-05-02T15:53:37.017-04:002012-05-02T15:53:37.017-04:00And let us not forget Emmy Noether and her Rings ....And let us not forget Emmy Noether and her Rings ...Anonymousnoreply@blogger.comtag:blogger.com,1999:blog-6772272495978689480.post-31874202601776899092012-04-14T08:13:28.983-04:002012-04-14T08:13:28.983-04:00So happy to see that this sort of thing is being d...So happy to see that this sort of thing is being done. I have dreamed of reading a fictional account of the very compelling life of Sophia Kovalevskaya, the Nineteenth Century prodigy.Anonymousnoreply@blogger.comtag:blogger.com,1999:blog-6772272495978689480.post-63754732039517714622011-12-14T12:54:30.775-05:002011-12-14T12:54:30.775-05:00Cute. I make it $2(1+\sqrt 6)$. Consider the tet...Cute. I make it $2(1+\sqrt 6)$. Consider the tetrahedron whose vertices are the centres of the spheres. It has edge length 2. By a standard formula, it's inradius is therefore $1/\sqrt 6$. The base of the large tetrahedron is distance 1 further from the centroid of everything than the base of the small one, and so the large one is larger by a factor $1+1/\sqrt 6\over 1/\sqrt 6 = 1+\sqrt 6$.TheOtherJimSimonshttps://www.blogger.com/profile/06660176721991238873noreply@blogger.com