Let me draw your attention to
Section 2.3 by link
Research Proposal MATHEMATICAL NOTES ON THE NATURE OF THINGS
Thank you for your response. Can you explain further how your answer is related to question of explaining inflation via knotting?
Louis Kauffman
Everything is interconnected in this world. Therefore, it is not surprising that inflation is related to the dynamics of knots. The only question is, what do we mean by the dynamics (evolution) of knots, and what kind of knot do we take to represent spacetime? In the project that I presented here (about the metaphysical pendulum), an evolving (1,1)-torus knot is taken as the spacetime, where time is measured by latitude and space by longitude of the torus.
At the end of this section you can see the following phrase:
Consequently, if the sum \ref{new_sum} is a composition of the polar coordinate permutation map $P$ and the Riemann zeta function (or the Dirichlet eta function), then the Riemann hypothesis reduces to the hypothesis of the evolutionary return of the total oscillations of the metaphysical pendulum to the center of the complex plane.
Have I intrigued you yet?
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