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<p>of members of  belongs to <br/>
# The intersection of any finite number of members of  belongs to </p>

<p>As this definition of a topology is the most commonly used, the set  of the open sets is commonly called a <b>topology</b> on  </p>

<p>A subset  is said to be closed in  if its <a href="page.php?w=Complement_%28set_theory%29">complement</a>  is an open set. Note that from this definition, it follows that the empty set and  are simultaneously open and closed - that is, the two sets are complements of one another, while each of them is, itself,</p><p>
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