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<a accesskey="3" href="page.php?w=Sequentially_compact_space&amp;p=2">3.Next</a>
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<p>In <a href="page.php?w=mathematics">mathematics</a>, a <a href="page.php?w=topological_space">topological space</a>  is <b>sequentially compact</b> if every <a href="page.php?w=sequence">sequence</a> of points in  has a <a href="page.php?w=Limit_of_a_sequence">convergent</a> <a href="page.php?w=subsequence">subsequence</a> converging to a point in . Every <a href="page.php?w=metric_space">metric space</a> is naturally a topological space, and for metric spaces, the notions of <a href="page.php?w=Compact_space">compactness</a> and sequential compactness</p><p>
<a accesskey="3" href="page.php?w=Sequentially_compact_space&amp;p=2">3.Next</a>
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