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- W1920631447 abstract "This paper unveils the role of the four formulas in Riemann's nachlass and the relationship between them. Meanwhile, a new formula for calculating the number of zeros of $zeta(1/2+it)$ is derived from the $pi^{-frac{s}{2}}Gamma(frac{s}{2})zeta(s)=Re[2pi^{-frac{s}{2}}Gamma(frac{s}{2})f(s)](Re(s)=1/2)$, one of the mentioned formulas. Moreover, in terms of Riemann's nachlass and the new formula, the omitted part in the nachlass would be well unveiled." @default.
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- W1920631447 date "2015-08-07" @default.
- W1920631447 modified "2023-09-27" @default.
- W1920631447 title "Riemann's nachlass is proof of the Riemann hypothesis" @default.
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