The more hermitian that the gauge-action is to be, the more homomorphic that the spontaneously resulting force, will consequently tend to be.
A Kahler-Hamiltonian Topological Manifold, is more likely to tend to spontaneously exhibit a hermitian gauge-action, than an otherwise analogous Hamiltonian Topological Manifold, that instead, is not Kahler.
A Hamiltonian Topological Manifold, that is to exhibit a compact and smooth set of metric-based characteristics, is highly likely to be expressively demonstrating, a Kahler-Metric.
A hermitian gauge-action, in general, is more likely to be eminently corroborative, with a De Rham cohomology, than with a Dolbeault cohomology.
A hermitian gauge-action, that is isotropically stable, is likely to tend to be eminently corroborative, with the general venue, of a respective tense, of gauge-invariance.