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<p>can serve as generators in the above presentation. The Klein four-group is the smallest non-<a href="page.php?w=cyclic_group">cyclic group</a>. It is, however, an <a href="page.php?w=abelian_group">abelian group</a>, and isomorphic to the <a href="page.php?w=dihedral_group">dihedral group</a> of order (cardinality) 4, symbolized  (or , using the geometric convention); other than the group of order 2, it is the only dihedral group that is abelian.</p>

<p>The Klein four-group is also isomorphic to the <a href="page.php?w=direct_sum">direct sum</a></p><p>
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