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Yitang Zhang strikes again… Discrete mean estimates and the Landau-Siegel zero:

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49 comentarios en «The Search for Siegel Zeros – Numberphile»
  1. It annoys me that people still talk about the sum of natural numbers being equal to -1/12. This is false. The sum is infinite since it's a diverging series. The sum of -1/12 is called a Ramanujan sum, or Cesaro sum, which is not a sum in the usual sense. Google it for more info.

  2. Even If RH were indeed true, then it still useless in terms of finding mega primes billion digit primes because we must first find a formula to find all non trivial zeroes.. , finding non trivial zeroes to find one billion digit prime?? lol 😂😂😂

  3. My take on a classic math(s) joke:

    A mathematician says a series has a finite limit when it is convergent…
    A physicist says a series has a finite limit when the first term is finite…
    Numberphile says a series has a finite limit if it has any terms at all.

    Note: Yes, I know that they don't mean that zeta(-1) has a finite limit when they say it "equals" -1/12, that it is just a question semantics, but that is what it means to me.

  4. Interesting stuff! One interesting corollary of the last point about Riemann Zeta tying into physics is that if a physics experiment behaves in an unexpected way in, it could be due to a failure of understanding the mathematics and not a failure of the theory itself.

    Or in other words, if there's a weird experimental result that relies on certain interpretation of underlying mathematics, that could develop the mathematical theory as well.

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