General Mathematics

   

On The Riemann Zeta Function

Authors: Jonathan Tooker

We discuss the Riemann zeta function, the topology of its domain, and make an argument against the Riemann hypothesis. While making the argument in the classical formalism, we discuss the material as it relates to the theory of infinite complexity (TOIC). We extend Riemann's own (planar) analytic continuation $\mathbb{R}\to\mathbb{C}$ into (bulk) hypercomplexity with $\mathbb{C}\to\,^\star\mathbb{C}$. We propose a solution to the Banach--Tarski paradox.

Comments: 13 Pages. 13 figures, fixed some stuff

Download: PDF

Submission history

[v1] 2017-03-07 21:27:59
[v2] 2017-03-25 15:03:46
[v3] 2017-03-30 02:27:52

Unique-IP document downloads: 650 times

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