Saturday, October 4, 2025

Part 1; How The Stated Trinomial Eigenstates Apply

 Grand Unified Field Theory: (See the post, Enhancement Of The Kahler-Metric, from March of 2023).

Introductory Explanation:

What The given arbitrary equation, of which utilizes, what I term of as being, trinomial eigenstates, is to be acting to describe, Are the attributes of physical nature, of a given region in time and space, as heuristically contingent, upon its environment. 

For any region of Stoke’s-Based field, in which 1<N<= 26; ( where N is an integer); When in lieu of,  as to what the “knot” of trinomial eigenstates happens to be, for that particular region, use the hereupon Grand Unified Field Theory Equation, to determine, with at least some sort of viable expectation value, what the corroborative holonomic substrate of localized covariant space-time-fabric, is to be expressed of as. I just Started to indicate how the eminently corroborative equation in consideration is to be utilized. I will continue with this explanation, a little bit more, in a future encounter. Till next time, Later! SAM ROACH from PINCKNEY MICHIGAN!

Hello.  I’m back! 

To get back to what I was saying about the attempted grand unified field theory equation:

There are 112 reductional “gamma knot of the field” general tenses to consider — simply for cotangent bundle R(sub N) alone, to consider. Depending upon the eminently associated Stoke’s-Based region, that one may have involved in such an implicit situation, one may often thereby, be potentially put into a situation, in which one is to find a resultant R(sub N), that can be formed, or formulated, by finding an intersection of such reductional fields. The more of a selection of co-deterministic interdependently interactive fields that are to be hereby considered, as being or acting upon the given arbitrary focused upon region, the greater that the expectation value is to consequently tend to be, as to what the determined holonomic substrate is to be tabulated as. 

I will continue with a furthered explanation, LATER!!!

Sincerely, Sam Roach!