Smooth Ricci Flow -- Flat Ricci Curvature -- More Succinctly Piecewise Continuous Cohomological Generation

 The smoother the Ricci Flow --  the more flat the Ricci Curvature -- the more Yau-Exact the correlative Hamiltonian Operator -- the more succinctly piecewise continuous the cohomological generation. SAM.

More Diffeomorphic Externalized Shell -- Smoother Dispersion Of Emitted Chern-Simons Invariants

 The more diffeomorphic that the externalized shell of a given arbitrary mass-bearing cohesive set of discrete energy quanta is to be, the smoother that the correlative dispersion of the directly corresponding emitted Chern-Simons Invariants will consequently tend to be -- that is here to be formed, by the general process in which such an inferred tense of a cohesive set of discrete energy quanta, is here to be spatially translated through a respective Lagrangian-Based path, as this is here to be taken, via a directly associated Fourier Transformation, in the general process, by which such an inferred symmetrically shaped holonomic entity, is here to be transferred from one spot to another, over a correlative duration to time. SAMUEL DAVID ROACH.

As To Smooth Topological Contour

 The smoother that the topological surface of the external “shell” of a cohesive set of discrete energy quanta is to be, as this is here to be taken at a Laplacian-related condition, over the course of an applicable given arbitrary iteration of group-related instanton, — the more likely that such a said cohesive set of discrete energy quanta, is to work to bear the nature, of acting as a diffeomorphic topological manifold. SAM.