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	<title>Comments on: The Sudoku Challenge</title>
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	<link>http://www.antonnguyen.com/2009/03/24/the-sudoku-challenge/</link>
	<description>A Geek To The nth Degree</description>
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		<title>By: Marc</title>
		<link>http://www.antonnguyen.com/2009/03/24/the-sudoku-challenge/comment-page-1/#comment-551</link>
		<dc:creator>Marc</dc:creator>
		<pubDate>Fri, 10 Apr 2009 22:34:23 +0000</pubDate>
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		<description>Hi Anton,

I just read the AMS paper and my eyes went crossed in trying to decipher the equation for determining what preemptive sets are in a sudoku puzzle.  I came across your blog post while googling for &quot;preemptive sets&quot; in trying to get a simpler definition and was surprised to see your translation.  That&#039;s exactly how I would solve these puzzles too!  Surely this article isn&#039;t merely placing an equation over this widely known method?

It seems that (although I&#039;ve yet to discover) Crook&#039;s algorithm allows you to whittle down stuck moments where a simple process of elimination method (singles, intersecting numbers, etc) would not work.  Is this true?

Oh I also liked your link to NP-Complete problems; very informative!</description>
		<content:encoded><![CDATA[<p>Hi Anton,</p>
<p>I just read the AMS paper and my eyes went crossed in trying to decipher the equation for determining what preemptive sets are in a sudoku puzzle.  I came across your blog post while googling for &#8220;preemptive sets&#8221; in trying to get a simpler definition and was surprised to see your translation.  That&#8217;s exactly how I would solve these puzzles too!  Surely this article isn&#8217;t merely placing an equation over this widely known method?</p>
<p>It seems that (although I&#8217;ve yet to discover) Crook&#8217;s algorithm allows you to whittle down stuck moments where a simple process of elimination method (singles, intersecting numbers, etc) would not work.  Is this true?</p>
<p>Oh I also liked your link to NP-Complete problems; very informative!</p>
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