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    <title>Probability on Understanding the Riemann Hypothesis</title>
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    <description>Recent content in Probability on Understanding the Riemann Hypothesis</description>
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    <managingEditor>markus@recommend.games (Markus Shepherd)</managingEditor>
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    <lastBuildDate>Wed, 31 May 2017 05:41:25 +0000</lastBuildDate>
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      <title>The Prime Bet</title>
      <link>https://riemannhypothesis.blog/2017/05/the-prime-bet/</link>
      <pubDate>Wed, 31 May 2017 05:41:25 +0000</pubDate><author>markus@recommend.games (Markus Shepherd)</author>
      <guid>https://riemannhypothesis.blog/2017/05/the-prime-bet/</guid>
      <description>Let&amp;rsquo;s say you sit in a pub, minding your own business, when all of a sudden a stranger walks up to you and offers you a bet:&#xA;We&amp;rsquo;ll choose two positive integers at random. If they have any divisor in common (other than \(1\)) I&amp;rsquo;ll pay you a dollar, else you&amp;rsquo;ll pay me a dollar. Are you in?&#xA;Apart from the question what kind of establishments you frequent, you should be wondering: is this a good bet for you?</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>
      <guid>https://riemannhypothesis.blog/2013/11/are-primes-independent/</guid>
      <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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