Topological Sway Of Fadeev-Popov-Trace Eigenstates

 When a given arbitrary Fadeev-Popov-Trace eigenstate, is to work to bear a topological sway, that is here to be exhibiting the general genus, of a kinematic spin-orbital gauged-metric-related motion, that is to be exhibiting such a general tense of a topological sway, in a heuristic type of a case, in such a manner, that is here to be subtended in covariance, between the relative norm-to-holomorphic axion and the relative holomorphic axion, -- this will consequently often tend to bear the resultant, in which such a mentioned tendency of topological sway, will thereby have a relatively strong probability, to where this will often work to assist the directly corresponding effected first-order light-cone-gauge eigenstate, to thereby have a holomorphic torsion applied upon the holonomic substrate, of its proximal local topological manifold. Furthermore; When a given arbitrary Fadeev-Popov-Trace eigenstate, is to work to bear a topological sway, that is here to be exhibiting the general genus, of a kinematic spin-orbital gauged-metric-related motion, that is to be exhibiting such a general tense of a topological sway, in a heuristic type of a case, in such manner, that is here to be subtended in covariance, between the relative norm-to-holomorphic axion and the relative Nijenhuis axion, -- this will consequently often tend to bear the resultant, in which such a mentioned tendency of topological sway, will thereby have a relatively strong probability, to where this will then often work to assist the directly corresponding effected first-order eigenstate, to thereby have a Nijenhuis torsion applied upon the holonomic substrate, of its proximal local topological manifold. SAMUEL.