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    <title>Chebyshev on Understanding the Riemann Hypothesis</title>
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      <title>Counting Primes Functionally</title>
      <link>https://riemannhypothesis.blog/2014/01/counting-primes-functionally/</link>
      <pubDate>Sun, 12 Jan 2014 11:31:23 +0000</pubDate><author>markus@recommend.games (Markus Shepherd)</author>
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      <description>After all this playing with the \(\zeta\)-function it is time to return to the overall objective of this whole exercise: counting prime numbers. The idea behind analytic number theory is that primes are unpredictable on the small scale, but actually surprising regular on the large scale. This is why we&amp;rsquo;ll look at certain functions that behave pretty erratically when we look at every single value, but become smooth and &amp;ldquo;easy&amp;rdquo; to calculate once we &amp;ldquo;zoom out&amp;rdquo; and consider the global properties, the so-called asymptotic.</description>
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