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<p>is purely topological, it applies to these spaces as well.</p>

<p>Completely metrizable spaces are often called topologically complete. However, the latter term is somewhat arbitrary since metric is not the most general structure on a topological space for which one can talk about completeness (see the section Alternatives and generalizations). Indeed, some authors use the term topologically complete for a wider class of topological spaces, the <a href="page.php?w=completely_uniformizable_space">completely uniformizable space</a>s.</p>

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