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<a accesskey="1" href="page.php?w=number_theory&amp;p=1">1.Previous</a><br />
<a accesskey="3" href="page.php?w=number_theory&amp;p=3">3.Next</a>
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<p>(for example, <a href="page.php?w=algebraic_integer">algebraic integer</a>s). </p>

<p>Integers can be considered either in themselves or as solutions to equations (<a href="page.php?w=Diophantine_geometry">Diophantine geometry</a>). Questions in number theory can often be understood through the study of <a href="page.php?w=Complex_analysis">analytical</a> objects, such as the <a href="page.php?w=Riemann_zeta_function">Riemann zeta function</a>, that encode properties of the integers, primes or other number-theoretic objects in some fashion (<a href="page.php?w=analytic_number_theory">analytic number theory</a>).</p><p>
<a accesskey="1" href="page.php?w=number_theory&amp;p=1">1.Previous</a><br />
<a accesskey="3" href="page.php?w=number_theory&amp;p=3">3.Next</a>
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