Hi everyone,

I've recently made a fascinating discovery and wanted to share it with you all. While exploring visualizations of the Riemann Zeta Function and Dirichlet L-Function, I noticed a striking self-similar pattern emerging within the iterations of the Mandelbrot set. I've attached some images that illustrate these intriguing similarities.

I believe this could have significant implications and raise several questions:

  • Have any of you made similar observations or know of similar discoveries?
  • What theoretical implications might these self-similarities have for our understanding of these functions?
  • Could these observations lead to new insights into the structures and properties of the Zeta and L-functions?
  • Do you think such findings could offer new approaches or insights into proving the Riemann Hypothesis?
  • I'm eager to hear your thoughts, opinions, and any possible explanations you might have!

    Thank you and best regards

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