The Riemann Hypothesis Let =sum_n=1^infinity(1)/(n^s) for complex numbers s where the series converges. Question: Prove or disprove that every non-trivial zero of the Riemann zeta function satisfies Re(s)=12 In other words, if =0 and s is a non-trivial zero, prove that s=12+it for some real number t.

The statement that every non-trivial zero of the Riemann zeta function satisfies Re(s)=(1)/(2) is known as the Riemann Hypothesis. This hypothesis is one of the most famous unsolved problems in mathematics. It has been verified for the first several trillion non-trivial zeros, but a general proof or disproof for all non-trivial zeros has not yet been found. Therefore, the statement cannot be proven or disproven with current mathematical knowledge. What's next? Send 'em! 📸