Where does Riemann conjecture that all nontrivial zeros of the zeta function must lie?

Answer

On the critical line ($\sigma = 1/2$)

The hypothesis conjectures that all nontrivial zeros ($s = \sigma + it$) of the zeta function must have a real part ($\sigma$) exactly equal to one-half.

Where does Riemann conjecture that all nontrivial zeros of the zeta function must lie?

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