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	<title>Comments on: Predicting Football Results? Use a Bayesian filter!</title>
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		<title>By: Jim Ashburn</title>
		<link>http://konquest.org/predicting-football-results-use-a-bayesian-filter/comment-page-1#comment-6139</link>
		<dc:creator>Jim Ashburn</dc:creator>
		<pubDate>Mon, 28 Aug 2006 20:32:03 +0000</pubDate>
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		<description>Paul and I appreciate the acknowledgment.  As far as &quot;too much time on our hands,&quot; the reason we have a geeky hobby like this one is that it&#039;s cheaper than golf and can be done from our homes after the kids have been put to bed.  I do hope folks with an interest in the topic will take the time to read the paper, and I strongly encourage comparisons with other published methods.

Most &quot;solutions&quot; offered up for this problem seem to fall into one or more of three different categories -- 1) they are unpublished, 2) their underlying model is weak or incomplete, 3) they have subjective inputs.  Failing to publish a solution one is touting only raises suspicions -- is there something to hide?  Any good model will follow basic rules of statistics.  An obvious one for this problem is the Central Limit Theorem (http://en.wikipedia.org/wiki/Central_limit_theorem).  Any model with &quot;knobs&quot; that cannot be determined self-consistently is incomplete.  Subjective inputs indicate that the solution has failed to fulfill its most fundamental purpose -- removing all subjective elements from the rankings.  We believe that overcoming this hurdle is our key contribution.

One final note:  We don&#039;t take this nearly as seriously as the tone of the paper might suggest.  Except between September and January.</description>
		<content:encoded><![CDATA[<p>Paul and I appreciate the acknowledgment.  As far as &#8220;too much time on our hands,&#8221; the reason we have a geeky hobby like this one is that it&#8217;s cheaper than golf and can be done from our homes after the kids have been put to bed.  I do hope folks with an interest in the topic will take the time to read the paper, and I strongly encourage comparisons with other published methods.</p>
<p>Most &#8220;solutions&#8221; offered up for this problem seem to fall into one or more of three different categories &#8212; 1) they are unpublished, 2) their underlying model is weak or incomplete, 3) they have subjective inputs.  Failing to publish a solution one is touting only raises suspicions &#8212; is there something to hide?  Any good model will follow basic rules of statistics.  An obvious one for this problem is the Central Limit Theorem (<a href="http://en.wikipedia.org/wiki/Central_limit_theorem)" rel="nofollow">http://en.wikipedia.org/wiki/Central_limit_theorem)</a>.  Any model with &#8220;knobs&#8221; that cannot be determined self-consistently is incomplete.  Subjective inputs indicate that the solution has failed to fulfill its most fundamental purpose &#8212; removing all subjective elements from the rankings.  We believe that overcoming this hurdle is our key contribution.</p>
<p>One final note:  We don&#8217;t take this nearly as seriously as the tone of the paper might suggest.  Except between September and January.</p>
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