First email: 20 February 2018
Dear Prof.Dr. Ignazio Licata:
I am not sure how many people have David Bohm and J.P. Vigier in common, yet when I saw their names so prominent in your Wikipedia listing and within your CV, it brought back pleasant memories (1977 & 1980) and encouraged further reading.
Then I saw this link: Ignazio Licata: Universe without singularities. A group approach to de Sitter cosmology, EJTP, Vol. 3 (2006), pp. 211-224 It is now on my active reading-study list initiated on ArXiv.
Having looked ahead to your most recent 4-index theory of gravity… I know your work will bring me quickly to the edges of my insights and knowledge, but people like you are rare indeed. I apologize if it appears that I am being frivolous with your time. I simply wanted to thank you for doing what you do!
Thank you and best wishes,
What is infinite? In 1925, the great mathematician, David Hilbert wrote, “We have already seen that the infinite is nowhere to be found in reality, no matter what experiences, observations, and knowledge are appealed to.” Many scholars would agree even today. Maybe Hilbert and those scholars are mistaken. There are many non-ending and non-repeating numbers such as pi, Euler’s equation (e), and all the other dimensionless constants. Aren’t these numbers evidence or a manifestation of the infinite within the finite?
Yes, I believe access to the infinite is found in the primary dimensionless constants where the number being generated does not end and does not repeat. There are 26-to-31 such numbers that have been associated by John Baez, Frank Wilczek, and others to be necessarily part of the definition of the Standard Model of Particle Physics. There are over another 300 such numbers defined by the National Institute for Standards and Technology (NIST). All are dimensionless constants that seemingly never-end and never-repeat. And, then there is Simon Plouffe; he has identified, through algorithmic programming, 11.3 billion mathematical constants (as of August 2017) which includes pi, Euler’s number, and more. This use of “never-ending, never-repeating” as the entry to the infinite will be challenged. If it can be defended, then there are more connections betweeen the finite and infinite than David Hilbert and most scholars had ever anticipated. More…