Increase/Decrease In Quantum Power

 A net increase, in the Generation of cohomology, often tends to be eminently associated, with a net increase in quantum power. Whereas; A net increase, in the Degeneration of cohomology, often tends to be eminently associated, with a net decrease in quantum power. TO BE CONTINUED! SAM ROACH.

Also; A net maintenance, in the Generation/Degeneration of cohomology, often tends to be eminently associated, with a net steady-state condition of quantum power. 

Metric-Based succinctness, often tends to fortify, the cohesive resolution of the topological manifold, which is of a “team” of mass-bearing super strings, that work together, to behave as one net Hamiltonian Operator.  

A highly Kahler macroscopic Hamiltonian Operator, that is proximal local to a viably incurred anti gravitational field, in the general process of its eminently associated covariant Fourier-Related-Progression, may often have the general tendency, of working to exhibit both a relatively strong internalized metric-based succinctness, in conjunction with working to exhibit a relatively strong externalized Lagrangian-Based succinctness. This general tendency, may often work to help facilitate, both a relatively strong internalized steady-state physical condition, in conjunction with working to help facilitate, a relatively strong externalized repulsion, from any potentially invasive external phenomenology.  

Fission tends to have a general pseudo real characteristic, that is akin, to working to exhibit, a relatively strong Lagrangian-Based succinctness. Whereas; Fusion tends to have a general pseudo real characteristic, that is akin, to working to exhibit, a relatively strong metric-based succinctness.  

When a given arbitrary tense of homotopic dispersion, is to eminently work to involve, the general physical condition, of a nuclear reaction-like set of attributable characteristics, it may then often tend to be said, that such an earlier indicated tense of homotopic dispersion, may be considered to be labeled as, a general tense, of homotopic expulsion.  

A highly Kahler Hamiltonian Operator, tends to express, a relatively resolute pulsation, in conjunction with its exhibition, of a relatively succinct Fourier-Related-Progression. 

A highly Kahler Hamiltonian Operator, tends to work to exhibit, a relatively strong Kahler-Based Quotient. Furthermore; A highly Kahler Hamiltonian Operator, tends to work to exhibit, a resolutely heuristic pulsation attribute, as commutatively associated, per each eminently corroborative dimensional spatial parameter.