| viXra.org > Number Theory > viXra:2301.0011 |
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| viXra.org > Number Theory > viXra:2301.0011 |
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Number Theory |
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Authors: Aric B. Canaanie
The central idea of this article is to introduce and prove a special form of the zeta function as proof of Riemann’s last theorem. The newly proposed zeta function contains two sub-functions, namely f1(b,s) and f2(b,s) . The unique property of zeta(s)=f1(b,s)-f2(b,s) is that as tends toward infinity, the equality zeta(s)=zeta(1-s) is transformed into an exponential expression for the zeros of the zeta function. At the limiting point, we simply deduce that the exponential equality is satisfied if and only if real(s)=1/2. Consequently, we conclude that the zeta function cannot be zero if real(s)=1/2, hence proving Riemann’s last theorem.
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[v1] 2023-01-02 05:45:51
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