<story><title>Mathematicians trace source of Rogers-Ramanujan identities, find algebraic gold</title><url>http://phys.org/news/2014-04-mathematicians-source-rogers-ramanujan-identities-algebraic.html</url></story><parent_chain></parent_chain><comment><author>tokenadult</author><text>This appears to be the arXiv.org link to the paper in question, &amp;quot;A framework of Rogers-Ramanujan identities and their arithmetic properties.&amp;quot;&lt;p&gt;&lt;a href=&quot;http://arxiv.org/abs/1401.7718&quot; rel=&quot;nofollow&quot;&gt;http:&amp;#x2F;&amp;#x2F;arxiv.org&amp;#x2F;abs&amp;#x2F;1401.7718&lt;/a&gt;&lt;p&gt;(Submitted on 30 Jan 2014 (v1), last revised 10 Mar 2014 (this version, v2))&lt;p&gt;I&amp;#x27;m surprised that there is no other discussion of this in an actual news publication about mathematics (I read those for my occupation, and am a member of several online groups that discuss mathematical research), so I wonder if the recycled press release submitted here is really the only interest that this paper has gathered in the mathematical community.</text></comment>
<story><title>Mathematicians trace source of Rogers-Ramanujan identities, find algebraic gold</title><url>http://phys.org/news/2014-04-mathematicians-source-rogers-ramanujan-identities-algebraic.html</url></story><parent_chain></parent_chain><comment><author>carstimon</author><text>&amp;quot;Although no other algebraic units are as famous as the golden ratio, they are of central importance to algebra.&amp;quot;&lt;p&gt;Arguably more famous algebraic numbers include:
0, 1, The square root of two, the square root of any integer, i, any integer, the nth root of any integer,...</text></comment>