Steady-State Discrete Energy Quanta -- Isotropic Stability

 When a given arbitrary energy-based system, of which is here to be comprised of, by any viable number of individually taken covariant Noether-Based mass-bearing cohesive sets of discrete energy quanta, to where this said "system," is to be spontaneously brought into the general reductional tense, of a steady-state-related physical condition, it will thereby result in following, that there will consequently happen to be present, at times, the general physical condition, in which such earlier inferred covariant individually taken mass-bearing "teams" of discrete energy quanta, will often tend to have a relatively heightened probability, of working to bear an increased tense of isotropic stability. TO BE CONTINUED! SINCERELY, SAMUEL DAVID  ROACH.