Cohomology Retention And Slippage

Superstrings that work to bear a symplectic geometry, (of which, as closed-looped phenomenology,  will consequently tend to have abelian groupings instead of non abelian groupings, to attach at a proximal locus to their directly corresponding topology), will tend to be able to be more efficient at working to retain their cohomology-related eigenindices -- since such a general genus of superstringular phenomenology, that is of such a so-eluded-to tense of discrete energy permittivity, will tend to work to bear less slippage, at that substringular level that is Poincare to the topology of such said strings, -- than superstringular phenomenology, that is, instead, of a Khovanov geometry. (A Khovanov geometry is of either an open-looped or of an open-strand-related nature.)  This works to reverse-fractal -- into a case, to where orbifold eigensets that are comprised of by superstrings that are of a symplectic geometry, -- will tend to bear a higher efficiency of working to retain their "charge," due to the Ward-Cauchy-related condition, as to those superstrings that work to comprise such said eigensets, to thence to be of such a nature, in so as to be more efficient at being better able to retain their cohomology-related eigenindices, over time.  To Be Continued!  Sincerely, Samuel David  Roach.