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	<title>Comments on: Math Again, Almost</title>
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	<link>http://lardbucket.org/blog/archives/2007/11/05/math-again-almost/</link>
	<description>My Blog</description>
	<pubDate>Thu, 28 Aug 2008 23:41:37 +0000</pubDate>
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		<title>By: Pseudonym</title>
		<link>http://lardbucket.org/blog/archives/2007/11/05/math-again-almost/#comment-3963</link>
		<dc:creator>Pseudonym</dc:creator>
		<pubDate>Wed, 07 Nov 2007 04:17:29 +0000</pubDate>
		<guid isPermaLink="false">http://lardbucket.org/blog/archives/2007/11/05/math-again-almost/#comment-3963</guid>
		<description>Hi.  Just so you know, SSSS (like most "real" SSS implementations) doesn't work in GF(p) (think integers modulo a prime), but in GF(2^b) for some b, because that's more convenient for computers.  (An element of GF(2^b) can be represented using a b-bit binary number.  Note that this is &lt;i&gt;not&lt;/i&gt; a "binary number", exactly, but it's an efficient &lt;i&gt;representation&lt;/i&gt;&lt;i&gt;.  The distinction is important.)
Near the top of ssss.c (I just looked at 0.5) is a data structure called "irred_coeff", which is for constructing GF(2^b) for various values of b.
I'm going to do a blog post on Galois fields soonish on The BWAIN.  I'll try to explain things in such a way that SSSS is more understandable, okay?&lt;/i&gt;</description>
		<content:encoded><![CDATA[<p>Hi.  Just so you know, SSSS (like most &#8220;real&#8221; SSS implementations) doesn&#8217;t work in GF(p) (think integers modulo a prime), but in GF(2^b) for some b, because that&#8217;s more convenient for computers.  (An element of GF(2^b) can be represented using a b-bit binary number.  Note that this is <i>not</i> a &#8220;binary number&#8221;, exactly, but it&#8217;s an efficient <i>representation</i><i>.  The distinction is important.)<br />
Near the top of ssss.c (I just looked at 0.5) is a data structure called &#8220;irred_coeff&#8221;, which is for constructing GF(2^b) for various values of b.<br />
I&#8217;m going to do a blog post on Galois fields soonish on The BWAIN.  I&#8217;ll try to explain things in such a way that SSSS is more understandable, okay?</i></p>
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