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<a accesskey="1" href="page.php?w=Toroidal_graph&amp;p=2">1.Previous</a><br />
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<p>(and hence the <a href="page.php?w=complete_bipartite_graph">complete bipartite graph</a> K<sub>3,3</sub>, since the Petersen graph contains a subdivision of it), one of the <a href="page.php?w=Blanusa_snarks">Blanusa snarks</a>, and all <a href="page.php?w=M%C3%B6bius_ladder">Möbius ladder</a>s are toroidal. More generally, any graph with <a href="page.php?w=crossing_number_%28graph_theory%29">crossing number</a> 1 is toroidal. Some graphs with greater crossing numbers are also toroidal: the <a href="page.php?w=M%C3%B6bius-Kantor_graph">Möbius-Kantor graph</a>,</p><p>
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