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<p>the demipenteract in his 1900 publication listing all of the regular and semiregular figures in n-dimensions above three. He called it a 5-ic semi-regular. It also exists within the <a href="page.php?w=Semiregular_k_21_polytope">semiregular ''k''<sub>21</sub> polytope</a> family.</p>

<p>The demihypercubes can be represented by extended <a href="page.php?w=Schl%C3%A4fli_symbol">Schläfli symbol</a>s of the form h{4,3,...,3} as half the vertices of {4,3,...,3}. The <a href="page.php?w=vertex_figure">vertex figure</a>s of demihypercubes are <a href="page.php?w=Rectification_%28geometry%29">rectified</a></p><p>
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