Wave Modulae And Doubolt Cohomologies

Let us say that one was to have an orbifold eigenset -- that was here to work to bear a wave modulus, that would here be of the nature of:  e^(lambda*the wave function), to where "lambda" would here be significantly greater than zero.  This would then mean, that the said orbifold eigenset would then:   1)Be of a Doubolt cohomology.  2)  Tend to work to bear an ellongated pulse.  3)  Work to bear a set of one or more Chern-Simons metrical singularities.  4)  Be generative of its external core-field-density eigenindices.  5)  Bear a Faro wave modulus.  6)  Work to bear spurious iterative Calabi-based singularities.  7)  Has more to do with a Clifford Expansion of its externalized core-field eigenindices.  8)  Will tend to bear an amplification of wave-related eigenvalues, that are of the directly corresponding Hamiltonian operation-based eigenstates.  & 9) Will tend to work to generate a significant scalar magnitude of the cohomological-based eigenindices, that are of the topological stratum that is to be Yukawa to the path of the resultant Fourier-based propagated Hamiltonian operand.
I will continue with the suspense later!  To Be Continued!  Sincerely, Samuel David Roach.

Wave Modulae And Rham-Based Cohomologies

Let us say that one is to have an orbifold eigenset -- that is to bear a tense of a wave modulus, that is to basically be of the nature of:  e^(lambda*the wave function), -- at which the "lambda" constant is to basically be zero.  This would then make the directly corresponding wave-based modulus, to be basically of a unitary nature (of the nature as to be appertaining to "one.") This would then work to mean, that the directly corresponding orbifold eigenset, is: 1) To be of a basically pure Rham-based nature.  2) To bear no spurious iterative singularities.  3)  To bear a directly corresponding cohomology, that will tend here to be heuristically Rham. 4)  To tend to bear a relatively high tense of Majorana-Weyl-Invariance -- at the immediately proximal local external-based reference frame, at the Poicare level. & 5)  To tend to neither significantly generate nor to significantly degenerate any cohomological topological stratum.
I will continue with the suspense later!  To Be Continued!  Sincerely, Samuel David Roach.