File:Definitive graphic proof of the Riemann hypothesis.svg

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The funicolar polygons produced by the zeta(s) function, provide proof that the Riemann hypothesis is true.

Summary[edit]

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Italiano: La prova è fornita dalle particolari spirali che realizzano la seconda metà dei poligoni funicolari prodotti dalla funzione zeta(s) di Riemann.

Ho chiamato queste spirali "pseudo-clotoidi".

Indipendentemente dal valore della parte immaginaria di (s) e solo se la parte reale di (s) è 1/2, le "pseudo-clotoidi" ripercorrono specularmente ed in senso inverso, il percorso tracciato dai singoli vettori nella prima metà del poligono funicolare.

Maggiori informazioni si possono trovare in due miei articoli, vedi http://doi.org/10.5281/zenodo.7015290

L'articolo più aggiornato si trova al seguente link http://doi.org/10.5281/zenodo.8026728
English: The proof is provided by the particular spirals that make up the second half of the funicular polygons produced by the Riemann zeta (s) function.

I have called these spirals "pseudo-clothoid".

Regardless of the value of the imaginary part of (s) and only if the real part of (s) is 1/2, the "pseudo-clothoids" retrace the path traced by the individual vectors in the first half of the funicular polygon in a mirror image and in the opposite direction.

More information can be found in two of my articles, see http://doi.org/10.5281/zenodo.7015290

The most updated article can be found at the following link http://doi.org/10.5281/zenodo.8026759
Date
Source Own work
Author 52Dante21

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current18:30, 6 September 2022Thumbnail for version as of 18:30, 6 September 20223,365 × 2,885 (41 KB)52Dante21 (talk | contribs)
12:22, 29 August 2022Thumbnail for version as of 12:22, 29 August 20223,365 × 2,885 (32 KB)52Dante21 (talk | contribs)
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