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<p><a href="page.php?w=Function_%28mathematics%29">functions</a>, or even other sets.</p>

<p>Mathematics typically does not define precisely what constitutes a "set" or "collection", because such a definition would have to be in terms of something else previously defined.  Instead, sets serve as <a href="page.php?w=foundations_of_mathematics">foundational objects</a> whose behavior is described by axioms modeled on intuition about collections, and then essentially all other mathematical objects are rigorously defined in terms of sets.</p>

<p><a href="page.php?w=Set_theory">Set theory</a></p><p>
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