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<p>+ 20 = 60, we obtain four distinct (nontrivial) polyhedra.</p>

<p>The vertices of each polyhedron are in bijective correspondence with the elements of its conjugacy class, with the exception of the conjugacy class of (2,2)-cycles, which is represented by an icosidodecahedron on the outer surface, with its antipodal vertices identified with each other. The reason for this redundancy is that the corresponding rotations are by  radians, and so can be represented by a vector of length  in either of two directions. Thus the class of (2,2)-cycles</p><p>
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