The Riemann zeta function and tuning: Difference between revisions
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If we take exponentials of both sides, then | If we take exponentials of both sides, then | ||
<math>\displaystyle \exp(F_s(x)) = |\zeta(s + 2 \pi i x/\ln 2)|</math> | <math>\displaystyle \exp(F_s(x)) = \left|\zeta(s + 2 \pi i x/\ln 2)\right|</math> | ||
so that we see that the absolute value of the zeta function serves to measure the relative error of an equal division. | so that we see that the absolute value of the zeta function serves to measure the relative error of an equal division. | ||