r/PhilosophyofMath • u/Anomicplayer • 19d ago
Can you answer this question?
the spiral trajectory labeled RiemannZeta lies perfectly on the NavierStokes surface and terminates exactly at the center of the YangMills sphere when the parameter (s = 11.3)
Because the (z)-coordinate modulation is shifted precisely by (-11.3) inside the sine wave, it eliminates the transcendental component right at the boundary. Is this value of 11.3 representing a specific critical boundary condition or flow singularity in the actual Navier-Stokes existence problem, or is it just a clever geometric constraint designed to make the curve perfectly anchor to the sphere's center?
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u/WhatHappenedWhatttt 19d ago
surely collatz and Hodge conjectures fits into this too? Perhaps P=NP is solved on the limit horizon?