Mapping The Substringular Out With Less Uncertainty

If one were to be able to successfully act, in so as to better understand both the structure, the positioning, and the interactions, of a panoply of sets, of what may here be thought of as being the presence of cohomological eigenstates, when this is in terms of those inter-relationships, that are of the basic associations -- that are here to appertain to those knotting equations, that are fundamental to the multifarious interactions of the correlative sub-atomic particles -- that exist in any one directly corresponding given arbitrary case scenario, that is respectively pertinent -- when this is in terms of the flow of the resultant physical memory of the interaction of the substringular norm-state-projections, that are most associated with first-order point particles, with discrete quanta of energy -- then, one would consequently tend to have a decreased uncertainty -- as to what the resultant physical interactions would end-up being, when in relation with those superstringular eigenstates, that are here to be interdependently acting upon each other in a kinematic manner, over an evenly-gauged Hamiltonian eigenmetric.  This would then work to make it, if anything, a bit easier to be able to have a higher expectation value -- as to what one would then be able to predict, as to what would then be subsequently happening in such a said case scenario, than otherwise.  To Be Continued!  Sam Roach.