Cool 6

 The more enhanced that the Kahler-Metric is to be, for a respective, given arbitrary, kinematically propagated,  eminently corroborative Hamiltonian Topological Manifold, the more likely, that such an implicit team of discrete energy eigenstates, will consequently tend to be gauge-invariant. 

A Yau-Exact, kinematically propagated, Kahler Hamiltonian Topological Manifold, will often tend to be gauge-invariant. 

A kinematically propagated, Kahler Hamiltonian Topological Manifold, that is here to be proximal local, to a non perturbative gravitational field, will often tend to be gauge-invariant. 

A non perturbative anti gravitational field, often tends to be more conducive to gauge-invariance, than an otherwise analogous, non perturbative heuristic gravitational field. 

A non perturbative anti gravitational field, often tends to have a greater affinity for Yau-Exact conditions, than an otherwise analogous, non perturbative heuristic gravitational field. 

A non perturbative anti gravitational field, often tends have a more enhanced tense of Kahler stability, and therefore spontaneously having a greater affinity, for working to exhibit a viable tense of extremal metrics, than an otherwise analogous, non perturbative gravitational field, that instead, is of an eminently corroborative, heuristic nature. 

A kinematically propagated, Hamiltonian Topological Manifold, that works to bear a viable tense, of eminently corroborative Yau-Exact physical conditions, will often tend to bear a relative lack of gauge atrophy, in the directional wave-tug of its Lagrangian-Based Drive, as taken in the relative forward holomorphic direction.