Degenerative Cohomologies

Any one said given arbitrary degenerative cohomology, will tend to be exclusively of a Doubolt nature.  Such a respective said general tense of a degenerative cohomological index, will tend to be both of an attenuated pulsation, as well as the condition that such a general genus of a cohomological metric -- will always tend to bear metrical-based Chern-Simons singularities, in the form of the directly corresponding complex roots, that are to be correlative to the corresponding perturbation in the Fourier translation of those eigenstates -- that have to had here just increased in the scalar magnitude of their metrical instability, over time.  Fourier-based transformations, that are to involve a degenerative cohomological index -- will often tend to also work to bear what would here be the presence of Lagrangian-based Chern-Simons singularities, that will here have more to do with an assymptotic approximation to what would otherwise be of a Rham-based cohomological index, than if the resultant Lagrangian-based path were to instead to be of a hermitian-based nature -- due to the general Ward-Cauchy-based condition, that such a degeneration will often tend to bear such a dampening of the metrical-based singularities -- that will as well help at working to cause the formation of a set of potential complex Lagrangian-based roots, via the resultant space-time translation that would here be imbued upon the holonomic substrate of the correlative Hamiltonian operand, that would thus be potentially formed over time, to where such Njenhuis singularities are here to be formed by the resultant Ward-Supplemental motion of the external core-field-density-related eigenindices of the respective Calabi-based manifold -- that had just been translated into a directly corresponding antiholomorphic Kahler condition, upon what would have initially been the presence of a relatively Njenhuis topological substrate of Hamiltonian operand space-time-fabric phenomenology.
I will continue with the suspense later!  To Be Continued!  Sincerely, Samuel David Roach.