If one were to initially have two different distinct orbifold eigensets, that are here to be traveling in a way in so as to be working to express two different respective unitary Lagrangian-Based paths, in such a manner, to where these two so-stated orbifold eigensets are here to spontaneously become Yukawa to one another in a symmetric way, that is both covariant, codeterminable, and codifferentiable at the Poincare level that is relative to the proximal local region in which these said eigensets are here to be transferred -- via the explication of their respective Fourier Transform, then, this may often work to help in causing these two different orbifold eigensets, that had initially been working to form their motion through space as two different distinct substringlar entities, that were here to start in so as to be forming a unitary Lagrangian-Based path, to then instead, to be working to form their motion through space, as a pair of distinct substringular entities, that are here to then form a dual tense of a binary Lagrangian-Based path, -- over the course of a relatively transient evenly-gauge Hamiltonian eignemetric.
I will continue with the suspense later! To Be Continued! Sincerely, Samuel David Roach.
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