Reverse-Directional Nijenhuis kinematically delineated Wave-Tug -- Inversely Homotopic resonant metrics

 Let us initially say, that one were to have a given arbitrary Hamiltonian Operator, that is to spontaneously have a Nijenhuis kinematically delineated force-like gauge-action applied upon it, to where such a physically applied Yukawa-Related interaction, in which the directly corresponding resonant frequency, of the said Hamiltonian Operator, is here to be coupled with the respective directly corresponding resonant pulsation, that is of the said Hamiltonian Operator. This general tense of a physical operation, is here to tend to work to facilitate the formation, of a directly associated sporadic resonant metric. Let us now say, that directly ensuing the earlier implied initial conditions that I have just eluded-to, that there is here to be a spontaneously incurred reverse-directional Nijenhuis kinematically delineated wave-tug, that is here to be analogous to the initially inferred wave-tug-related gauge-action, except that is to work to bear, a co-tangentially approaching covariant directional convergence, upon the topological manifold, of the general core-field-density, of the Lagrangian-Based motion, that is of the earlier mentioned Hamiltonian Operator, in a manner. that is Poincare to the Gliosis-Based surface, of the externalized core-field-density, of the motion of the stated kinematically delineated kinetically transferred Hamiltonian Operator, of such a given arbitrary case. Such an inferred reverse-directional Nijenhuis kinematically delineated wave-tug, may often tend to work to from, at least some sort of a mappable tense, of a dual state of two different relatively anti holomorphic cohomology-related displays, in so as to work to be expressing a tense, of an adjoining field, of which is here to form an "easement," that is of two different relatively adjacent inversely homotopic resonant metrics. TO BE CONTINUED1 SINCERELY, SAMUEL DAVID ROACH. (1989).