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  <id>http://groups.google.com.au/group/sci.stat.math</id>
  <title type="text">sci.stat.math Google Group</title>
  <subtitle type="text">
  Statistics from a strictly mathematical viewpoint.
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  <link href="/group/sci.stat.math/feed/atom_v1_0_topics.xml" rel="self" title="sci.stat.math feed"/>
  <updated>-0-0T::Z</updated>
  <generator uri="http://groups.google.com.au" version="1.99">Google Groups</generator>
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  <updated>2009-12-09T04:34:21Z</updated>
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  <id>http://groups.google.com.au/group/sci.stat.math/browse_frm/thread/e8401195dd2ba65f</id>
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  <id>http://groups.google.com.au/group/sci.stat.math/browse_frm/thread/b5a0cb326194868d</id>
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  <title type="html">Two group comparison</title>
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  <updated>2009-12-08T00:27:33Z</updated>
  <id>http://groups.google.com.au/group/sci.stat.math/browse_frm/thread/3435f9d1a478025d</id>
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  <title type="html">Function to cluster continuous range of values at 0 and 1</title>
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  <updated>2009-12-07T23:58:05Z</updated>
  <id>http://groups.google.com.au/group/sci.stat.math/browse_frm/thread/4c29be16341aad5b</id>
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  <title type="html">a stepwise/combinatorical correlation-decomposition</title>
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  <name>Gottfried Helms</name>
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  <updated>2009-12-07T23:07:00Z</updated>
  <id>http://groups.google.com.au/group/sci.stat.math/browse_frm/thread/f7394f49a00dae78</id>
  <link href="http://groups.google.com.au/group/sci.stat.math/browse_frm/thread/f7394f49a00dae78" />
  <title type="html">&quot;Usefulness&quot; coefficient?</title>
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  <updated>2009-12-07T21:53:13Z</updated>
  <id>http://groups.google.com.au/group/sci.stat.math/browse_frm/thread/c044f23f2ec3fcd9</id>
  <link href="http://groups.google.com.au/group/sci.stat.math/browse_frm/thread/c044f23f2ec3fcd9" />
  <title type="html">probability help, related to moment generating function</title>
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  <updated>2009-12-07T18:34:07Z</updated>
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  hi, &lt;br&gt; the question is about Levy processes; &lt;br&gt; for some of them, with infinite intensity, &lt;br&gt; small steps can be approximated by a brownian &lt;br&gt; component (Asmussen and Rozinski); &lt;br&gt; Is there an accessible example of such a &lt;br&gt; process which &amp;quot;small-steps&amp;quot;-part could not &lt;br&gt; be properly approximated by a brownian ? &lt;br&gt; i.e. has this situation been explicitely
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  <title type="html">Discrete time Markov chain with inhomogeneous and random time increments</title>
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  For a few weeks I have been trying to find a set &lt;br&gt; of economic &amp;quot;basis vectors&amp;quot; to be used as independent &lt;br&gt; regression variables to &amp;quot;explain&amp;quot; some other economic &lt;br&gt; time series. The putative &amp;quot;basis vectors&amp;quot; included &lt;br&gt; such elements as interest rate, value of the dollar, &lt;br&gt; energy cost.... &lt;br&gt; I was very encouraged by the ability of these vectors
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  <id>http://groups.google.com.au/group/sci.stat.math/browse_frm/thread/85e8f18d2afd4cd1</id>
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