Toshiyuki Masui
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<img src="http://www.codecogs.com/eq.lat... \pi_0(x) =& \sum_{n \ge 1} \frac{\mu(n) J(x^{\frac{1}{n}})}{n} \\ & J(x) = li (x) - \sum_{\zeta(\rho)=0} li (x^\rho) - \log 2 +\int^{\infty}_{x} \frac{dt}{ t (t^2 -1) \log t}\end{align*}"/ - Toshiyuki Masui
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October 5 at 6:36 pm - Link
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