Why Lagrangian-Based Motion Tends To "Ripple"

 Discrete Quanta of energy have the general tendency, of continually working to bear both an oscillation-based motion, And, a transversal-based motion. When these are to combine, this general tendency of a simultaneously combined radial And transversal motion, (at the vantage-point of the respectively considered individually taken discrete quanta of energy), works to form the multiplicity, of a frequency of vibration -- as taken over the durational-based Fourier-Related-Progression, of the Lagrangian-Based motion, of the kinematic spatial translation, of a given arbitrary directly associated tense of a Hamiltonian Operator. (And, a Hamiltonian Operator is generally considered to be the overall energy of a system.) Such an earlier stated frequency, of which may often be perceived of as being the Inverse of the time of an energy-related physical vibration, may often be indicative, of the ripple-like motion of an eigenstate of an energy-related disturbance of space, of which is to interact spontaneously with the immediately externalized space-time-fabric that surrounds it, in a Gliossis-based manner, over time, in so as to work to form the general tense, of the topological multiplicity, of what may be thought of as being, cohomology-related manifolds. TO BE CONTINUED! SINCERELY, SAMUEL DAVID ROACH. (1989).