Relative Depth Of Kahler-Based Quotient -- Probability Of Alteration Of Cohomological-Based Nature

 Let's  consider two different initially relatively analogous Hamiltonian Operators, that are here to be considered in their manner of cohomological-based nature, over a correlative Fourier-Related-Progression. Both of these stated Hamiltonian Operators are NOT eminently enacted upon by any "ghost-based inhibitors" in a Gliosis-Based manner, over the inferred duration of such a stated Fourier-Related-Progression. That inferred system of energy of the two, of which is to only differ from the other inferred system of energy, on account of working to bear a deeper Kahler-Based quotient, will often tend to have a Lower probability, of subsequently potentially altering into working to bear a Dolbeault cohomological-based nature, than the other Hamiltonian Operator of the two. Here is an Analogy; Let us consider two different objects of mass. One is to have a larger mass than the other. Although the object of larger mass will tend to have a greater inertia than the object of smaller mass, if spontaneously left on its own, if a third object of mass is to perturbate the motion of the other two stated different objects of mass, it is here to be quite likely, that the change of inertia that is to be incurred upon the initially stated object of larger mass, will consequently often tend to greater. TO BE CONINUED! SINCERELY, SAMUEL ROACH.