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    <title>Littlewood on Understanding the Riemann Hypothesis</title>
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    <description>Recent content in Littlewood on Understanding the Riemann Hypothesis</description>
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    <managingEditor>markus@recommend.games (Markus Shepherd)</managingEditor>
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      <title>How NOT to Earn a Million Dollars</title>
      <link>https://riemannhypothesis.blog/2014/11/how-not-to-earn-a-million-dollars/</link>
      <pubDate>Sun, 02 Nov 2014 12:06:30 +0000</pubDate><author>markus@recommend.games (Markus Shepherd)</author>
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      <description>I recently spent some time on the formidable website Numberphile which explains mathematical ideas, some important, some recreational, in short and accessible videos. Definitely worth checking out. One of the videos that is most relevant to us explains the Riemann Hypothesis:&#xA;As mentioned before, it&amp;rsquo;s not easy to explain the details and the beauty of the Riemann Hypothesis in few words, but I think the video definitely succeeds in compressing the essentials into 17 minutes.</description>
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      <title>Are Primes Independent?</title>
      <link>https://riemannhypothesis.blog/2013/11/are-primes-independent/</link>
      <pubDate>Sun, 24 Nov 2013 14:32:23 +0000</pubDate><author>markus@recommend.games (Markus Shepherd)</author>
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      <description>The question may sound silly, but I hope it will become apparent that it&amp;rsquo;s very reasonable to ask. What we will examine here is the probabilistic interpretation of the prime distribution. So, essentially we ask: &amp;ldquo;What&amp;rsquo;s the probability that a randomly chosen number is prime?&amp;rdquo; Those familiar with some basic probability theory know the notion of independency in this context, so the question I&amp;rsquo;m basically interested in here is if the probability to find a prime is independent of the preceding or following numbers.</description>
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