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<div style="background:#fff;border:#bbb dashed 1px;padding:5px"><a href="http://en.citatepedia.ro/comments.php?id=542951" style="color:#000;text-decoration:none"><div style="margin:10px 0"><strong>A mathematical conjecture</strong></div><div style="margin:10px 0">A mathematical conjecture <br>or An ode to Vladimir Tonchev</div><div style="margin:10px 0">Is when quasi-symmetric designs<br>Reach two stage disjunctive testing<br>Upon subtracting the discrete numbers.</div><div style="margin:10px 0">They form systems of sets<br>And cyclotomy of self orthogonal<br>Codal length.</div><div style="margin:10px 0">Now, I know this means little<br>For those with a cerebral weakness<br>For unevenly distributed sets of digits</div><div style="margin:10px 0">However, were you faintly acquainted<br>With algorithms solving for optimal<br>Difference systems of sets</div><div style="margin:10px 0">and line spreads you’d be avoiding<br>such conflict of codes of length<br>in finite geometries.</div><div style="margin:10px 0">~~~<br>Alex Nodopaka Jun©2010<br>AD Something</div><div style="margin:10px 0"><br /></a><br />poem by <a href="http://en.citatepedia.ro/by.php?a=Alex+Nodopaka">Alex Nodopaka</a><div class=q> <img src="https://www.citatepedia.ro/g/32share.png" style="float:left" alt="Share"> <script type="text/javascript" src="//s7.addthis.com/js/300/addthis_widget.js#pubid=citatepedia" async="async"></script><div style="display:inline-block" class="addthis_sharing_toolbox" data-url="http://en.citatepedia.ro/comments.php?id=542951" data-title="A mathematical conjecture de Alex Nodopaka" data-description="A mathematical conjecture or An ode to Vladimir Tonchev Is when quasi-symmetric designs Reach two stage disjunctive testing Upon subtracting the discrete numbers. They form systems of sets And cyclotomy of self orthogonal Codal length. Now, I ..."></div> </div> </div>
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