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        <item>
            <title>Re: Big O Proof</title>
        
            <link>http://mathforum.org/kb/thread.jspa?messageID=9122379&amp;tstart=0#9122379</link>

        

            <description><![CDATA[Excellent! I think this is what I was trying to form earlier.<br><br>Oh, good fun!<br>tan(x) is not O(tan(tan(x))) for the same reason, infinity is]]></description>

        

            <jf:creationDate>May 11, 2013 2:25:25 PM</jf:creationDate>
            <jf:modificationDate>May 11, 2013 2:25:25 PM</jf:modificationDate>
            <jf:author>nmanoogian</jf:author>
            <jf:replyCount>0</jf:replyCount>
        </item>

        <item>
            <title>Re: Big O Proof</title>
        
            <link>http://mathforum.org/kb/thread.jspa?messageID=9122060&amp;tstart=0#9122060</link>

        

            <description><![CDATA[For all c, k, n there exists x&gt;k suct that tan(x)&gt;cn^n:<br><br>Pick a positive integer m so that m*pi&gt;k. Suppose n&gt;1.<br><br>|]]></description>

        

            <jf:creationDate>May 10, 2013 2:04:08 PM</jf:creationDate>
            <jf:modificationDate>May 10, 2013 2:04:08 PM</jf:modificationDate>
            <jf:author>hp1702</jf:author>
            <jf:replyCount>1</jf:replyCount>
        </item>

        <item>
            <title>RE: Big O Proof</title>
        
            <link>http://mathforum.org/kb/thread.jspa?messageID=9121714&amp;tstart=0#9121714</link>

        

            <description><![CDATA[Nicholas,<br>  Have never tried this, but is there a way to use L'Hopital's rule?  Thanks.<br>Ben<br> <br><br><font color="#660066">&gt; Date: Thu, 9]]></description>

        

            <jf:creationDate>May 9, 2013 10:31:44 PM</jf:creationDate>
            <jf:modificationDate>May 9, 2013 10:31:44 PM</jf:modificationDate>
            <jf:author>benb</jf:author>
            <jf:replyCount>0</jf:replyCount>
        </item>

        <item>
            <title>Big O Proof</title>
        
            <link>http://mathforum.org/kb/thread.jspa?messageID=9121636&amp;tstart=0#9121636</link>

        

            <description><![CDATA[You guys have been awesome. I have one last proof this year and my professor is not letting up! I'm trying to prove that tan(x) is not Big O of n^x.]]></description>

        

            <jf:creationDate>May 9, 2013 5:58:14 PM</jf:creationDate>
            <jf:modificationDate>May 9, 2013 5:58:14 PM</jf:modificationDate>
            <jf:author>nmanoogian</jf:author>
            <jf:replyCount>3</jf:replyCount>
        </item>

        <item>
            <title>Re: Recursive Functions Proof Trouble</title>
        
            <link>http://mathforum.org/kb/thread.jspa?messageID=8918929&amp;tstart=0#8918929</link>

        

            <description><![CDATA[Thank you so much! This actually makes a lot of sense. I believe that my grader was looking for the induction in your post.<br>]]></description>

        

            <jf:creationDate>May 6, 2013 7:00:05 PM</jf:creationDate>
            <jf:modificationDate>May 6, 2013 7:00:05 PM</jf:modificationDate>
            <jf:author>nmanoogian</jf:author>
            <jf:replyCount>0</jf:replyCount>
        </item>

        <item>
            <title>Re: Recursive Functions Proof Trouble</title>
        
            <link>http://mathforum.org/kb/thread.jspa?messageID=8918855&amp;tstart=0#8918855</link>

        

            <description><![CDATA[Multiplication of polynomials:<br><br>f.g=c_n k_p x^{n+p} + (c_{n-1} k_p + k_{p-1} c_n )x^{n+p-1}+...+c_0 k_0 x^0. The argument that the coefficients]]></description>

        

            <jf:creationDate>May 6, 2013 3:13:22 PM</jf:creationDate>
            <jf:modificationDate>May 6, 2013 3:13:22 PM</jf:modificationDate>
            <jf:author>hp1702</jf:author>
            <jf:replyCount>1</jf:replyCount>
        </item>

        <item>
            <title>Recursive Functions Proof Trouble</title>
        
            <link>http://mathforum.org/kb/thread.jspa?messageID=8918764&amp;tstart=0#8918764</link>

        

            <description><![CDATA[I'm having some difficulty with a proof, would anyone mind telling me where I'm going wrong?<br><br>I've attached the PDF and the TeX.<br>]]></description>

        

            <jf:creationDate>May 6, 2013 1:23:01 PM</jf:creationDate>
            <jf:modificationDate>May 6, 2013 1:23:01 PM</jf:modificationDate>
            <jf:author>nmanoogian</jf:author>
            <jf:replyCount>2</jf:replyCount>
        </item>

        <item>
            <title>Re: RE: How does infinitesimal exist?</title>
        
            <link>http://mathforum.org/kb/thread.jspa?messageID=8911907&amp;tstart=0#8911907</link>

        

            <description><![CDATA[By infinitely divided, I just mean that on say (0,1), since we can find infinitely many rationals on that interval, we actually consider all of them.]]></description>

        

            <jf:creationDate>May 4, 2013 4:30:23 PM</jf:creationDate>
            <jf:modificationDate>May 4, 2013 4:30:23 PM</jf:modificationDate>
            <jf:author>mathCurious</jf:author>
            <jf:replyCount>0</jf:replyCount>
        </item>

        <item>
            <title>Re: RE: How does infinitesimal exist?</title>
        
            <link>http://mathforum.org/kb/thread.jspa?messageID=8911788&amp;tstart=0#8911788</link>

        

            <description><![CDATA[Not particularly discrete, but...<br><br><a href="http://www.math.vanderbilt.edu/~schectex/courses/thereals/"]]></description>

        

            <jf:creationDate>May 4, 2013 5:27:05 AM</jf:creationDate>
            <jf:modificationDate>May 4, 2013 5:27:05 AM</jf:modificationDate>
            <jf:author>hp1702</jf:author>
            <jf:replyCount>1</jf:replyCount>
        </item>

        <item>
            <title>Re: RE: How does infinitesimal exist?</title>
        
            <link>http://mathforum.org/kb/thread.jspa?messageID=8911679&amp;tstart=0#8911679</link>

        

            <description><![CDATA[I feel like I completely understand Cantors argument.  He says that the rationals are countable but the irrationals are not.  He says this because]]></description>

        

            <jf:creationDate>May 3, 2013 6:20:37 PM</jf:creationDate>
            <jf:modificationDate>May 3, 2013 6:20:37 PM</jf:modificationDate>
            <jf:author>mathCurious</jf:author>
            <jf:replyCount>2</jf:replyCount>
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