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<a accesskey="1" href="page.php?w=4-polytope&amp;p=3">1.Previous</a><br />
<a accesskey="3" href="page.php?w=4-polytope&amp;p=5">3.Next</a>
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<p><a href="page.php?w=edge_%28geometry%29">edges</a>, <a href="page.php?w=face_%28geometry%29">faces</a> and <a href="page.php?w=cell_%28mathematics%29">cells</a>. A cell is the three-dimensional analogue of a face, and is therefore a <a href="page.php?w=polyhedron">polyhedron</a>. Each face must join exactly two cells, analogous to the way in which each edge of a polyhedron joins just two faces. Like any <a href="page.php?w=polytope">polytope</a>, the elements of a 4-polytope cannot be subdivided into two or more sets which are also 4-polytopes,</p><p>
<a accesskey="1" href="page.php?w=4-polytope&amp;p=3">1.Previous</a><br />
<a accesskey="3" href="page.php?w=4-polytope&amp;p=5">3.Next</a>
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