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<a accesskey="3" href="page.php?w=principal_ideal_domain&amp;p=2">3.Next</a>
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<p>In <a href="page.php?w=mathematics">mathematics</a>, a <b>principal ideal domain</b>, or <b>PID</b>, is an <a href="page.php?w=integral_domain">integral domain</a> (that is, a non-zero <a href="page.php?w=commutative_ring">commutative ring</a> without nonzero <a href="page.php?w=zero_divisor">zero divisor</a>s) in which every <a href="page.php?w=ideal_%28ring_theory%29">ideal</a> is <a href="page.php?w=principal_ideal">principal</a> (that is, is formed by the multiples of a single element). Some authors such as <a href="page.php?w=Nicolas_Bourbaki">Bourbaki</a></p><p>
<a accesskey="3" href="page.php?w=principal_ideal_domain&amp;p=2">3.Next</a>
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