Riemann zeta function, real and imaginary graphs with non-trivial zeros

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The graphs are running negative to positive, passing the pole at 0. Points where the violet and green lines bunch together in the middle are non-trivial zeros of the Riemann zeta function.
Displayed in Geogebra using the commands below:
real(zeta(1 / 2 + x ί))
imaginary(zeta(1 / 2 + x ί))
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Is this the answer to the million dollar question?

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