Here’s my take, as to how one may be able to attempt to calculate — the general scalar magnitude, of an eigenstate of a Sub-Cohomology-related “topological manifold.” :
1) Initially, consider the following Coupling “Series” Of “Cyclic Permutation.”;
[{OF N=1}((((e^(((e^((i!)*(N/2)))*(1/N)))/e^(((-i)!*(N/2))^(-1))) * {OF N=2}((((e^(((e^((i!)*((N(1)+1)/2)))*((1/(N(1)+1)))/e^(((-i)*((N(1)+1)/2))^(-1))) * {OF N=3}... [UP TO THE Integer Number Of The Directly Corresponding Beti Number, {This is to where, “N” is the absolute value of the directly corresponding Beti Number}]] Multiplied By [The directly corresponding value, that is here to be directly corresponding to The i*PI(del) Action {To Where, if one is here to be dealing with only one discrete increment of the i*PI(del) Action, one will here be applying the value of “8.635858*10^(-63) Coulombs-Seconds}] Multiplied By [The Lagrangian Of The correlative Zero-Point-Energy{ Or, in other words, as multiplied ty the value of (-i)* the scalar magnitude of the correlative zero-point-energy, as in terms of Joules-Seconds}]. This is, at this particular point in explanation, just beginning to describe the general scalar magnitude of sub-cohomology. In the Real World, one is to also be have the need to couple this math, — with the application of an appropriate given arbitrary path integral. Enough for now! Sincerely, Samuel David Roach. (To Be Continued!) (PHS 1989). P.S.: I apologize if I may have made any errors in the “parentheses.” I’ll check this again tomorrow!
