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<a accesskey="3" href="page.php?w=symmetric_group&amp;p=2">3.Next</a>
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<p>In <a href="page.php?w=abstract_algebra">abstract algebra</a>, the <b>symmetric group</b> defined over any <a href="page.php?w=set_%28mathematics%29">set</a> is the <a href="page.php?w=group_%28mathematics%29">group</a> whose <a href="page.php?w=Element_%28mathematics%29">elements</a> are all the <a href="page.php?w=bijection">bijection</a>s from the set to itself, and whose <a href="page.php?w=group_operation">group operation</a> is the <a href="page.php?w=function_composition">composition of functions</a>.  In particular, the finite symmetric</p><p>
<a accesskey="3" href="page.php?w=symmetric_group&amp;p=2">3.Next</a>
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