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        <title>Math Forum</title>
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        <item>
            <title>[Mathqa]Re: Quotient of normal distributions</title>
        
            <link>http://mathforum.org/kb/thread.jspa?messageID=1374494&amp;tstart=0#1374494</link>

        

            <description><![CDATA[Cath Brown wrote:<br><font color="#660066">&gt; <br>&gt; Can anyone tell me the distribution of the quotient of two normal variables?<br>&gt;]]></description>

        

            <jf:creationDate>Apr 10, 2001 2:53:31 PM</jf:creationDate>
            <jf:modificationDate>Apr 10, 2001 2:53:31 PM</jf:modificationDate>
            <jf:author>e.p.jones@mindspring.com</jf:author>
            <jf:replyCount>0</jf:replyCount>
        </item>

        <item>
            <title>[Mathqa]Re: Quotient of normal distributions</title>
        
            <link>http://mathforum.org/kb/thread.jspa?messageID=1374495&amp;tstart=0#1374495</link>

        

            <description><![CDATA[Hi Kathy,<br><br>The ratio of two ND is a Cauchy distribution.  If both are N(0,1) then you<br>have<br><br>        1/[pi*(1+x^2)]      -infinity &lt;]]></description>

        

            <jf:creationDate>Apr 10, 2001 2:53:31 PM</jf:creationDate>
            <jf:modificationDate>Apr 10, 2001 2:53:31 PM</jf:modificationDate>
            <jf:author>jim-dars@mediaone.net</jf:author>
            <jf:replyCount>0</jf:replyCount>
        </item>

        <item>
            <title>[Mathqa]Re: Quotient of normal distributions</title>
        
            <link>http://mathforum.org/kb/thread.jspa?messageID=1374514&amp;tstart=0#1374514</link>

        

            <description><![CDATA[ <br>]]></description>

        

            <jf:creationDate>Apr 10, 2001 2:53:30 PM</jf:creationDate>
            <jf:modificationDate>Apr 10, 2001 2:53:30 PM</jf:modificationDate>
            <jf:author></jf:author>
            <jf:replyCount>2</jf:replyCount>
        </item>

        <item>
            <title>[Mathqa]Quotient of normal distributions</title>
        
            <link>http://mathforum.org/kb/thread.jspa?messageID=1374493&amp;tstart=0#1374493</link>

        

            <description><![CDATA[Can anyone tell me the distribution of the quotient of two normal variables?<br>Thanks<br><br>__________________<br><br><br>]]></description>

        

            <jf:creationDate>Apr 8, 2001 7:01:41 PM</jf:creationDate>
            <jf:modificationDate>Apr 8, 2001 7:01:41 PM</jf:modificationDate>
            <jf:author>cath.brown@virgin.net</jf:author>
            <jf:replyCount>0</jf:replyCount>
        </item>

        <item>
            <title>[Mathqa]Re: Calculating Chernoff bound for Laplace distribution</title>
        
            <link>http://mathforum.org/kb/thread.jspa?messageID=1374492&amp;tstart=0#1374492</link>

        

            <description><![CDATA[Ruben Lysens wrote:<br><font color="#660066">&gt; I've got a question about an example in Proakis' book 'Digital<br>&gt; Communications' (Example]]></description>

        

            <jf:creationDate>Mar 24, 2001 2:57:46 PM</jf:creationDate>
            <jf:modificationDate>Mar 24, 2001 2:57:46 PM</jf:modificationDate>
            <jf:author>djw1005@cus.cam.ac.uk</jf:author>
            <jf:replyCount>0</jf:replyCount>
        </item>

        <item>
            <title>[Mathqa]Calculating Chernoff bound for Laplace distribution</title>
        
            <link>http://mathforum.org/kb/thread.jspa?messageID=1374491&amp;tstart=0#1374491</link>

        

            <description><![CDATA[Hi,<br><br><br>I've got a question about an example in Proakis' book 'Digital<br>Communications' (Example 2-1-6) (not off topic. This is]]></description>

        

            <jf:creationDate>Mar 24, 2001 6:45:22 AM</jf:creationDate>
            <jf:modificationDate>Mar 24, 2001 6:45:22 AM</jf:modificationDate>
            <jf:author>ruben.lysens@pandora.be@telenet-ops.be</jf:author>
            <jf:replyCount>0</jf:replyCount>
        </item>

        <item>
            <title>[Mathqa]Goldbach's conjecture. Possible extension. 2 questions.</title>
        
            <link>http://mathforum.org/kb/thread.jspa?messageID=1374490&amp;tstart=0#1374490</link>

        

            <description><![CDATA[Goldbach's conjecture states that every even number greater than or equal to<br>4 is the sum of two primes.<br><br>The following potential extension]]></description>

        

            <jf:creationDate>Mar 12, 2001 4:43:38 PM</jf:creationDate>
            <jf:modificationDate>Mar 12, 2001 4:43:38 PM</jf:modificationDate>
            <jf:author>uweqyofhal@airmail.net</jf:author>
            <jf:replyCount>0</jf:replyCount>
        </item>

        <item>
            <title>[Mathqa]Re: Galois group of the rationals</title>
        
            <link>http://mathforum.org/kb/thread.jspa?messageID=1374489&amp;tstart=0#1374489</link>

        

            <description><![CDATA[<br><br>On Sat, 10 Mar 2001, Nick Halloway wrote:<br><br><font color="#660066">&gt; On Sat, 10 Mar 2001, Charles Matthews wrote:<br>&gt; <br>&gt; The]]></description>

        

            <jf:creationDate>Mar 10, 2001 4:50:40 PM</jf:creationDate>
            <jf:modificationDate>Mar 10, 2001 4:50:40 PM</jf:modificationDate>
            <jf:author>snowe@rain.org</jf:author>
            <jf:replyCount>0</jf:replyCount>
        </item>

        <item>
            <title>[Mathqa]Re: Galois group of the rationals</title>
        
            <link>http://mathforum.org/kb/thread.jspa?messageID=1374485&amp;tstart=0#1374485</link>

        

            <description><![CDATA[<br><br>On Sat, 10 Mar 2001, Charles Matthews wrote:<br><br><font color="#660066">&gt; Gaetan Chenevier wrote:</font><br><font]]></description>

        

            <jf:creationDate>Mar 10, 2001 2:36:17 PM</jf:creationDate>
            <jf:modificationDate>Mar 10, 2001 2:36:17 PM</jf:modificationDate>
            <jf:author>snowe@rain.org</jf:author>
            <jf:replyCount>0</jf:replyCount>
        </item>

        <item>
            <title>[Mathqa]Re: Galois group of the rationals</title>
        
            <link>http://mathforum.org/kb/thread.jspa?messageID=1374486&amp;tstart=0#1374486</link>

        

            <description><![CDATA[<br>Gaetan Chenevier wrote:<br><font color="#660066">&gt; Is there an example of such a group?<br>&gt; Yes, take the subfield of C generated by all]]></description>

        

            <jf:creationDate>Mar 6, 2001 2:21:13 PM</jf:creationDate>
            <jf:modificationDate>Mar 6, 2001 2:21:13 PM</jf:modificationDate>
            <jf:author>charles@sabaki.demon.co.uk</jf:author>
            <jf:replyCount>0</jf:replyCount>
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