Internal Conformal Invariance

Let us initially consider an orbifold eigenset, that is moving at a constant rate in a constant direction in the substringular.  Let us consider that the said orbifold eigenset is comprised in part by internal orbifolds, that exist in a tense of conformal invariance from within the Ward-Caucy-based bounds of the so-stated orbifold eigenset.  On account of this, the internal conditions of the interior-mentioned orbifolds that are here to be undergoing the so-stated tense of conformal invariance, is of a state of proximal localized Majorana-Weyl-Invariance.  This means that the external state of the overall orbifold eigenset -- that is moving in a Fourier-based manner as a metrical-gauge-based Hamiltonian operator, has a significantly looser tense of Majorana-Weyl-Covariance than that tense of Majorana-Weyl-Covariance that is to, instead, be present in this case for the specific Ward-Caucy-based conditions -- that are of the internally stated set of orbifolds, that are in a Fourier-based state of conformal invariance.  This would then mean that the external reference frame of the said orbifold eigenset, that was initially mentioned, will tend to work to bear a relatively constant scalar amplitude of an effectual Noether Current, while the internal reference frame of the so-mentioned orbifolds that are to be to the interior of the Ward-Neumman bounds of the said overall orbifold eigenset, will work to bear a resultant tense of static equilibrium.  This state of static equilibrium will work to bear no net ulterior condition of an effectual Noether Current.  This would then mean that the overall orbifold eigenset that is here of a Calabi-Yau-related manifold, that works here to form a cohomology that acts as a GSO cohomological-based tracing -- will then tend to form a tendency, to where the resulting delineated ghost-based pattern will then tend to be of a hermitian Rham-based nature, that will then tend to propagate its directly affiliated mappable tracing as a metrical-gauge-based Hamiltonian pulsation, while the relatively internal reference frame that is of a relatively conformally invariant-based nature, will tend to have more of a tendency of working to form vibrational-based cohomological-based indices -- that will work here to bear either metrical and/or Lagrangian-based spurs.  The so-stated hermitian-based cohomology that is to here to be formed, is as to when this is taken in terms of the respective resultant hermitian singularities that are then to tend to be formed by the overall orbifold eigenset that I have mentioned, and the subsequently respective  resultant Chern-Simons singularities are then to tend to be formed by the internally so-stated orbifolds, that are to iterate as a reference frame that is to here be from within the interior of the Ward-Neumman bounds of the said overall orbifold eigenset.