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Precision concerning the complements of the "Riemann hypothesis proof"

Abstract

It is about the infinite partition of th real interval $(-\infty , 1/2)$ associated with each complex $\zeta(s)$-zero, or more precisely, with the two $\zeta^{\ast '}(s)$-zeros going with the latter. One shows that this partition is regular, with the points of division $k.\dfrac{1}{2},\ k\in \mathbb{Z}\ \text{and}\ k\leq 1$. In addition, by looking further this question, it appears that certain parabolic forms could play a role in quantum mechanics, at the level of elementary particles and beyond.
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Dates and versions

hal-00796330 , version 1 (03-03-2013)
hal-00796330 , version 2 (14-03-2013)
hal-00796330 , version 3 (06-04-2014)

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  • HAL Id : hal-00796330 , version 3

Cite

Mustapha Bekkhoucha. Precision concerning the complements of the "Riemann hypothesis proof". 2014. ⟨hal-00796330v3⟩

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