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    <link href="http://www.gtsintsifas.com/index.php?/feeds/atom.xml" rel="self" title="George Tsintsifas " type="application/atom+xml" />
    <link href="http://www.gtsintsifas.com/"                        rel="alternate"    title="George Tsintsifas " type="text/html" />
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    <title type="html">George Tsintsifas </title>
    <subtitle type="html">mathematics &amp; photography</subtitle>
    <icon>http://www.gtsintsifas.com/templates/default/img/s9y_banner_small.png</icon>
    <id>http://www.gtsintsifas.com/</id>
    <updated>2008-11-02T22:29:36Z</updated>
    <generator uri="http://www.s9y.org/" version="1.4.1">Serendipity 1.4.1 - http://www.s9y.org/</generator>
    <dc:language>en</dc:language>

    <entry>
        <link href="http://www.gtsintsifas.com/index.php?/archives/72-The-projections-of-a-convex-body.html" rel="alternate" title="The projections of a convex body" />
        <author>
            <name>George Tsintsifas</name>
                    </author>
    
        <published>2008-11-02T22:29:36Z</published>
        <updated>2008-11-02T22:29:36Z</updated>
        <wfw:comment>http://www.gtsintsifas.com/wfwcomment.php?cid=72</wfw:comment>
    
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        <id>http://www.gtsintsifas.com/index.php?/archives/72-guid.html</id>
        <title type="html">The projections of a convex body</title>
        <content type="xhtml" xml:base="http://www.gtsintsifas.com/">
            <div xmlns="http://www.w3.org/1999/xhtml">
                <a href="http://www.gtsintsifas.com/upload/theprojectionsD.pdf" title="The projections of a convex body">The projections on the coordinate planes of a convex body</a>. The Loomis-Whitney inequality.<br /><div align="left"><br />
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            </div>
        </content>
        
    </entry>
    <entry>
        <link href="http://www.gtsintsifas.com/index.php?/archives/71-Fishing-in-Thermaikos-Thessaloniki.html" rel="alternate" title="Fishing in Thermaikos (Thessaloniki)" />
        <author>
            <name>George Tsintsifas</name>
                    </author>
    
        <published>2008-04-03T15:49:54Z</published>
        <updated>2008-04-03T15:49:54Z</updated>
        <wfw:comment>http://www.gtsintsifas.com/wfwcomment.php?cid=71</wfw:comment>
    
        <slash:comments>0</slash:comments>
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        <id>http://www.gtsintsifas.com/index.php?/archives/71-guid.html</id>
        <title type="html">Fishing in Thermaikos (Thessaloniki)</title>
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            <div xmlns="http://www.w3.org/1999/xhtml">
                <br />
 
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        </content>
        
    </entry>
    <entry>
        <link href="http://www.gtsintsifas.com/index.php?/archives/70-Tree-in-the-sand.html" rel="alternate" title="Tree in the sand" />
        <author>
            <name>George Tsintsifas</name>
                    </author>
    
        <published>2008-03-26T06:28:16Z</published>
        <updated>2008-03-26T06:28:16Z</updated>
        <wfw:comment>http://www.gtsintsifas.com/wfwcomment.php?cid=70</wfw:comment>
    
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        <id>http://www.gtsintsifas.com/index.php?/archives/70-guid.html</id>
        <title type="html">Tree in the sand</title>
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            <div xmlns="http://www.w3.org/1999/xhtml">
                <br />
 
            </div>
        </content>
        
    </entry>
    <entry>
        <link href="http://www.gtsintsifas.com/index.php?/archives/69-Generalization-of-Chebyshev-Inequality-N.Dergiades-G.Tsintsifas.html" rel="alternate" title="Generalization of Chebyshev Inequality (N.Dergiades G.Tsintsifas)" />
        <author>
            <name>George Tsintsifas</name>
                    </author>
    
        <published>2008-03-21T15:34:33Z</published>
        <updated>2008-03-21T15:34:33Z</updated>
        <wfw:comment>http://www.gtsintsifas.com/wfwcomment.php?cid=69</wfw:comment>
    
        <slash:comments>0</slash:comments>
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        <id>http://www.gtsintsifas.com/index.php?/archives/69-guid.html</id>
        <title type="html">Generalization of Chebyshev Inequality (N.Dergiades G.Tsintsifas)</title>
        <content type="xhtml" xml:base="http://www.gtsintsifas.com/">
            <div xmlns="http://www.w3.org/1999/xhtml">
                <p>In our generalization we have found <a href="http://www.gtsintsifas.com/upload/ChebyshevB.pdf" title="Generalization of Chebyshev Inequality (N.Dergiades G.Tsintsifas}">intermediate terms</a> between the two</p><p>parts of the Chebyshev inequality</p><br /><div align="left"><br />
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            </div>
        </content>
        
    </entry>
    <entry>
        <link href="http://www.gtsintsifas.com/index.php?/archives/68-Aegean-Sea.-By-C.-Grammatopoulos.html" rel="alternate" title="Aegean Sea. By C. Grammatopoulos" />
        <author>
            <name>George Tsintsifas</name>
                    </author>
    
        <published>2008-03-21T07:48:04Z</published>
        <updated>2008-03-22T14:09:34Z</updated>
        <wfw:comment>http://www.gtsintsifas.com/wfwcomment.php?cid=68</wfw:comment>
    
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        <title type="html">Aegean Sea. By C. Grammatopoulos</title>
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                <br />
<p>Greek Mythology. Aegeus, king of Athens and father of Theseus, falls into the sea after he saw Theseaus's boat.  They had prearranged that if Theseus would die, the ship would come back wearing black sails. Theseus did not die but forgot to change the sails to white.  So, Aegeus died in vain.</p><p></p><div align="left"><br />
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            </div>
        </content>
        
    </entry>
    <entry>
        <link href="http://www.gtsintsifas.com/index.php?/archives/67-Johns-matrix.-The-vector-relative-to-simplex.html" rel="alternate" title="John's matrix. The vector relative to simplex" />
        <author>
            <name>George Tsintsifas</name>
                    </author>
    
        <published>2008-03-21T07:37:59Z</published>
        <updated>2010-02-22T17:20:22Z</updated>
        <wfw:comment>http://www.gtsintsifas.com/wfwcomment.php?cid=67</wfw:comment>
    
        <slash:comments>0</slash:comments>
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        <id>http://www.gtsintsifas.com/index.php?/archives/67-guid.html</id>
        <title type="html">John's matrix. The vector relative to simplex</title>
        <content type="xhtml" xml:base="http://www.gtsintsifas.com/">
            <div xmlns="http://www.w3.org/1999/xhtml">
                <p>The idea relative to simplex seems to <a href="http://www.gtsintsifas.com/upload/Johnsmatrix.pdf" title="John's matrix. The vector relative to simplex">simplify</a> some propositions and theorems</p> <br />
<p>about to John's matrix.</p><br /> <br />
<div align="left"> </div> 
            </div>
        </content>
        
    </entry>
    <entry>
        <link href="http://www.gtsintsifas.com/index.php?/archives/65-By-the-sea-board.html" rel="alternate" title="By the sea board" />
        <author>
            <name>George Tsintsifas</name>
                    </author>
    
        <published>2008-03-21T07:05:46Z</published>
        <updated>2008-03-21T07:08:30Z</updated>
        <wfw:comment>http://www.gtsintsifas.com/wfwcomment.php?cid=65</wfw:comment>
    
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        <id>http://www.gtsintsifas.com/index.php?/archives/65-guid.html</id>
        <title type="html">By the sea board</title>
        <content type="xhtml" xml:base="http://www.gtsintsifas.com/">
            <div xmlns="http://www.w3.org/1999/xhtml">
                <br />
 
            </div>
        </content>
        
    </entry>
    <entry>
        <link href="http://www.gtsintsifas.com/index.php?/archives/63-An-interesting-theorem-in-Topology.html" rel="alternate" title="An interesting theorem in Topology" />
        <author>
            <name>George Tsintsifas</name>
                    </author>
    
        <published>2008-01-06T11:27:56Z</published>
        <updated>2010-02-22T18:00:16Z</updated>
        <wfw:comment>http://www.gtsintsifas.com/wfwcomment.php?cid=63</wfw:comment>
    
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        <id>http://www.gtsintsifas.com/index.php?/archives/63-guid.html</id>
        <title type="html">An interesting theorem in Topology</title>
        <content type="xhtml" xml:base="http://www.gtsintsifas.com/">
            <div xmlns="http://www.w3.org/1999/xhtml">
                We prove an interesting <a title="An interesting theorem in Topology" href="http://www.gtsintsifas.com/upload/D171.pdf">theorem in Topology</a> similar to the Helly type theorem in Convexity. 
            </div>
        </content>
        
    </entry>
    <entry>
        <link href="http://www.gtsintsifas.com/index.php?/archives/62-Thessaloniki,sea-board-2.html" rel="alternate" title="Thessaloniki,sea-board 2" />
        <author>
            <name>George Tsintsifas</name>
                    </author>
    
        <published>2008-01-06T11:22:13Z</published>
        <updated>2008-01-06T11:22:13Z</updated>
        <wfw:comment>http://www.gtsintsifas.com/wfwcomment.php?cid=62</wfw:comment>
    
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        <id>http://www.gtsintsifas.com/index.php?/archives/62-guid.html</id>
        <title type="html">Thessaloniki,sea-board 2</title>
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                <br />
 
            </div>
        </content>
        
    </entry>
    <entry>
        <link href="http://www.gtsintsifas.com/index.php?/archives/61-Thessaloniki,-sea-board-1.html" rel="alternate" title="Thessaloniki, sea-board 1" />
        <author>
            <name>George Tsintsifas</name>
                    </author>
    
        <published>2008-01-06T11:15:13Z</published>
        <updated>2008-01-06T11:16:44Z</updated>
        <wfw:comment>http://www.gtsintsifas.com/wfwcomment.php?cid=61</wfw:comment>
    
        <slash:comments>0</slash:comments>
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        <id>http://www.gtsintsifas.com/index.php?/archives/61-guid.html</id>
        <title type="html">Thessaloniki, sea-board 1</title>
        <content type="xhtml" xml:base="http://www.gtsintsifas.com/">
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                <br />
 
            </div>
        </content>
        
    </entry>
    <entry>
        <link href="http://www.gtsintsifas.com/index.php?/archives/60-Two-conjectures-for-convex-sets.html" rel="alternate" title="Two conjectures for convex sets" />
        <author>
            <name>George Tsintsifas</name>
                    </author>
    
        <published>2008-01-06T07:41:04Z</published>
        <updated>2008-01-06T08:37:30Z</updated>
        <wfw:comment>http://www.gtsintsifas.com/wfwcomment.php?cid=60</wfw:comment>
    
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        <id>http://www.gtsintsifas.com/index.php?/archives/60-guid.html</id>
        <title type="html">Two conjectures for convex sets</title>
        <content type="xhtml" xml:base="http://www.gtsintsifas.com/">
            <div xmlns="http://www.w3.org/1999/xhtml">
                R.J.Gardner, S.Kwapien and D.P.Laurie working on a conjecture of B.Grunbaum, reached two elegant conjectures including inequalities about ovals. Here is an  <a href="http://www.gtsintsifas.com/upload/two conjectures.pdf"  title="Two conjectures for convex sets">interesting solution</a>. 
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        </content>
        
    </entry>
    <entry>
        <link href="http://www.gtsintsifas.com/index.php?/archives/59-The-olive-tree.html" rel="alternate" title="The olive tree" />
        <author>
            <name>George Tsintsifas</name>
                    </author>
    
        <published>2008-01-06T07:07:38Z</published>
        <updated>2008-01-06T07:09:13Z</updated>
        <wfw:comment>http://www.gtsintsifas.com/wfwcomment.php?cid=59</wfw:comment>
    
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        <id>http://www.gtsintsifas.com/index.php?/archives/59-guid.html</id>
        <title type="html">The olive tree</title>
        
    </entry>
    <entry>
        <link href="http://www.gtsintsifas.com/index.php?/archives/58-Some-propositions-on-simplices.html" rel="alternate" title="Some propositions on simplices" />
        <author>
            <name>George Tsintsifas</name>
                    </author>
    
        <published>2007-06-09T05:22:26Z</published>
        <updated>2007-06-09T05:32:05Z</updated>
        <wfw:comment>http://www.gtsintsifas.com/wfwcomment.php?cid=58</wfw:comment>
    
        <slash:comments>0</slash:comments>
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        <id>http://www.gtsintsifas.com/index.php?/archives/58-guid.html</id>
        <title type="html">Some propositions on simplices</title>
        <content type="xhtml" xml:base="http://www.gtsintsifas.com/">
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                <br />
<p>Theorems and inequalities on <a href="http://www.gtsintsifas.com/upload/somepropositionsonsimplices.pdf" title="Some propositions on simplices">simplices</a></p><br />
 
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        </content>
        
    </entry>
    <entry>
        <link href="http://www.gtsintsifas.com/index.php?/archives/55-The-perimeters-of-the-cevian-and-pedal-triangle.html" rel="alternate" title="The perimeters of the cevian and pedal triangle" />
        <author>
            <name>George Tsintsifas</name>
                    </author>
    
        <published>2007-06-08T05:03:03Z</published>
        <updated>2007-06-08T05:03:03Z</updated>
        <wfw:comment>http://www.gtsintsifas.com/wfwcomment.php?cid=55</wfw:comment>
    
        <slash:comments>0</slash:comments>
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        <id>http://www.gtsintsifas.com/index.php?/archives/55-guid.html</id>
        <title type="html">The perimeters of the cevian and pedal triangle</title>
        <content type="xhtml" xml:base="http://www.gtsintsifas.com/">
            <div xmlns="http://www.w3.org/1999/xhtml">
                <p>A <a href="http://www.gtsintsifas.com/upload/D148cepestein.pdf" title="The perimeters of the cevian and pedal triangle">solution</a> to the problem E2716* of the A.M.M.</p><br />
 
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    </entry>
    <entry>
        <link href="http://www.gtsintsifas.com/index.php?/archives/54-The-Orthoptic-Curve-of-a-convex-figure.html" rel="alternate" title="The Orthoptic Curve of a convex figure" />
        <author>
            <name>George Tsintsifas</name>
                    </author>
    
        <published>2007-03-04T16:51:04Z</published>
        <updated>2007-03-04T16:51:04Z</updated>
        <wfw:comment>http://www.gtsintsifas.com/wfwcomment.php?cid=54</wfw:comment>
    
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        <id>http://www.gtsintsifas.com/index.php?/archives/54-guid.html</id>
        <title type="html">The Orthoptic Curve of a convex figure</title>
        <content type="xhtml" xml:base="http://www.gtsintsifas.com/">
            <div xmlns="http://www.w3.org/1999/xhtml">
                The orthoptic curve K<sub>*</sub> of the convex curve K is circle. <a title="The Orthoptic Curve of a convex figure" href="http://www.gtsintsifas.com/upload/D169.pdf">What about K?. </a>Some Inequalities. 
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    </entry>

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