A Potentially Viable Idea, As To How Motion "Makes" Mass

 The following is a potentially viable idea that has recently come to me, as to a general means, by which a certain genus of a physical operation may be able to happen, to where the general processes of motion, may often thence be able to result, in working to incur the formation, of a tense of an eigenstate of mass.:

When a space-bearing initially symplectic dimensional eigenstate, of a Noether-Based flow, that is here to result in its existence, from the propagational action of the node-like entities of a disturbance of space-time-fabric, is to work to bear an internal gauging in a super conformally invariant manner, by means of a distinct tense of the general operation of the Majorana-Weyl-Invariant-Mode, -- to where the herein implied tense of a restrained eigenstate of an inverted Nijenhuis motion, that is thence to consequentially result in being exemplified, at a covariant locus that is externally kinetic, which will thereby tend to be transferable, via the Lagrangian-Based motion of a Legendre (co)homology, that is here to tend to be exhibiting a Khovanov geometry, will tend to be one particular tense of a case scenario, which will then often tend to work, to form an eigenstate of mass. I WILL CONTINUE WITH THE SUSPENSE LATER! SAM.

Homomorphic Superstring With A Khovanov Geometry -- Generation Of Cohomology

 A homomorphic open-looped superstring, that is here to be exhibiting a Khovanov geometry, will often tend to be able to have the capacity, of generating as much cohomology as it is here to be degenerating, when this is to be taken in a piecewise continuous manner, over a correlative allotted duration of time. SAM.

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.