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<p>exists a 2-dimensional set of points where this breaks down. Specifically, at these points, the quadratic cone degenerates into two flat planes. These points are the <b>singular points</b> of the quadratic line complex. The set of these points is its <b>singular surface</b>. The singular surface is Kummer's surface. </p>

<p><big> Level 2 structure </big></p>
<p><big> Kummer's 16<sub>6</sub> configuration </big></p>
<p>There are several crucial points which relate the geometric, algebraic, and combinatorial aspects of the configuration of the nodes of the kummer</p><p>
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