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<eg-model>
	<meta generator="JavaView v.2.09"/>
	<meta date="Thu Mar 08 00:10:21 GMT+01:00 2001"/>
	<eg-id>assigned by administrator</eg-id>
	<title>Random 2-Sphere</title>
	<modelname>Random Sphere</modelname>
	<authors>
		<author>
			<firstname>Michael</firstname>
			<lastname>Joswig</lastname>
			<affiliation>
				<organization>TU Berlin</organization>
				<address>
					<line>Strasse des 17. Juni 136</line>
					<line>10623 Berlin</line>
					<line>Germany</line>
				</address>
			</affiliation>
			<email>joswig@math.tu-berlin.de</email>
			<url>http://www.math.tu-berlin.de/~joswig</url>
		</author>
		<author>
			<firstname>Konrad</firstname>
			<lastname>Polthier</lastname>
			<affiliation>
				<organization>Zuse Institut Berlin</organization>
				<address>
					<line>Takustr. 7</line>
					<line>14195 Berlin</line>
					<line>Germany</line>
				</address>
			</affiliation>
			<email>polthier@zib.de</email>
			<url>http://www.zib.de/polthier</url>
		</author>
	</authors>
	<description>
		<abstract>Triangulated 2-Sphere on 200 vertices.</abstract>
		<detail>
			<p>
			This is a very <big>interesting</big> example, because it was not
			known before that <tt>spheres</tt> can have as many as 200 vertices. <i>Spheres</i>
			can be computed with <code>computers</code>.
			</p>
			<p>
				Explanation of some <b>words</b>.
				<dl>
				   <dt>Sphere</dt>
				   <dd>A round geometry with unique center.</dd>
				   <dt>Vertex</dt>
				   <dd>A round point on a sphere.</dd>
				</dl>
				These formulas are useless in the current context:
				H<sub>2</sub>O and E = mc<sup>2</sup>.
			</p>
		</detail>
		<msc2000>
			<primary>52B11</primary>
			<secondary>53Axx</secondary>
			<secondary>53Bxx</secondary>
		</msc2000>
		<keywords>
			<keyword>random polytope</keyword>
			<keyword>nice manifold</keyword>
			<keyword>sphere</keyword>
			<keyword>triangulation</keyword>
		</keywords>
		<zentralblatt>665.00012</zentralblatt>
		<software>JavaView v.2.09</software>
		<references>
			<refarticle num="1">
				<refauthor>Erwin C. Grabowski</refauthor>
				<reftitle>Spherical Blow-Up</reftitle>
				<refjournal>Experimental Mathematics</refjournal>
				<refpages>1--99</refpages>
				<refyear>1999</refyear>
				<refvolume>3</refvolume>
				<refnumber>1</refnumber>
			</refarticle>
			<refbook num="2">
				<refauthor>Erwin C. Grabowski</refauthor>
				<refbooktitle>Numerics of Sphere Blow-Up</refbooktitle>
				<refpublisher>TU Berlin</refpublisher>
				<refyear>1999</refyear>
			</refbook>
			<refincollection num="3">
				<refauthor>Erwin C. Grabowski</refauthor>
				<reftitle>Spherical Blow-Up</reftitle>
				<refbooktitle>Numerics of Sphere Blow-Up</refbooktitle>
				<refeditor>Karl Edit</refeditor>
				<refpublisher>TU Berlin</refpublisher>
				<refpages>1--99</refpages>
				<refyear>1999</refyear>
			</refincollection>
			<refmisc num="4">
				<refauthor>Erwin C. Grabowski</refauthor>
				<reftitle>Spherical Blow-Up</reftitle>
				<refyear>1999</refyear>
				<refnote>Preprint</refnote>
			</refmisc>
			<refurl num="5">
				<refauthor>Erwin C. Grabowski</refauthor>
				<reftitle>Home Page</reftitle>
				<reflink>http://www.homepage.org/</reflink>
			</refurl>
		</references>
	</description>
	<files>
		<file_master format="jvx">
			<filename>RandomSphere_Master.jvx</filename>
			<filesize>6377</filesize>
		</file_master>
		<file_preview format="gif">
			<filename>RandomSphere_Preview.gif</filename>
			<filesize>5001</filesize>
			<imagewidth>240</imagewidth>
			<imageheight>240</imageheight>
		</file_preview>
		<file_applet format="obj">
			<filename>RandomSphere_Applet.obj</filename>
			<filesize>5375</filesize>
		</file_applet>
		<file_other format="obj">
			<filename>r3-200.obj</filename>
			<filesize>4563</filesize>
		</file_other>
		<file_original format="poly">
			<filename>RandomSphere_Original.poly</filename>
			<filesize>3322</filesize>
		</file_original>
		<filecomment>240x240 preview</filecomment>
	</files>
</eg-model>
