Removing the Riemann Hypothesis from the Complex Plane

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in this chapter I will show how you can removing the Riemann hypothesis from the complex plane
meaning that you can show the same idea using only real number plane without using analytic continuation
  1. Isaac Mor
  2. Riemann Hypothesis
  3. Riemann zeta
  4. Zeta Function
  5. Analytic Continuation
  6. Critical Line
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Комментарии
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Isaac, how are you doing? Thanks for the pointer to your videos. I also enjoyed some of your colored fractals, they look cool.
I think that Jeff does not like me, and he will be fine with it.
About your argument around 0:50 for the identity between eta and zeta, we are clear that it only works for Re(s) > 1, right? For Re(s) > 0 there is more required. Will this be explained in one of the next videos?

tommyrjensen
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I have reached that point too at your equations at 4:13 where i have two equations with two unknowns to solve, i made all sin terms into cos and im on a way to proceed and combine all cos terms as one with the b term, im trying to show that since b has many values then a = 1/2 has to be the only answer and if not then Riemann's hypothesis its not true!

TruthOfZ
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If the proof can succeed, then this is the proof by contradiction, which leads to the desired result. As long as the assumption is still unproven, as long as the uniqueness is attainable. However, I suspect that this assumption has long since been proven and no one has noticed.

michaelkoch