The maintenance of the inertia of a superstring that exists after two successive iterations of group instanton bears one quantum of inertial based constancy -- in terms of the directly corresponding Hamiltonian operation that here relates to discrete energy impedance. The maintenance of the momentum of a superstring that exists after two successive iterations of group instanton bears one quantum of momentum constancy -- in terms of its corresponding discrete Hamiltonian operator. The differentials that here exist in-between the direct push and pull of mini-string segments is the abelian differential quantation. The differential that exist here in-between both the indirect push and pull of the directly corresponding mini-string segments works to form the nonabelian differential quantation. Whena given condition of both inertia and momentum are quantitative, then, both the abelian and the nonabelian geometries that are acting upon the given superstring will here bear an even Jacobian eigenbasis. When a given condition of both the inertia and momentum are not quantitative, then, the abelian and the nonabelian geometries that are acting upon the given arbitrary superstring bear an odd Jacobian eigenbasis. When a superstring jerks in and out of its inertia and momentum in a manner that goes from being quantitative from being nonquantitative, then, both the abelian and the nonabelian geometries that here act upon the given superstring work to bear a series of even and odd Jacobian eigenbases. All relatively invariant Fourier-based differentiation of the tendancy of both a specific inertial and a specific momentum of a superstring will then here work to involve a smooth kinematic-based differentiation of the both the abelian and the nonabelian geometries, in such a manner in so that this will here allow for an even Jacobian over-riding eigenbasis.
I will continue with the suspense later! Sam Roach.
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