The more generative that the Betti Action is to be, the more spontaneously compact that the resulting Kahler Hamiltonian Topological Manifold will tend to become. The more degenerative that the Betti Action is to be, the less spontaneously compact that the resulting Kahler Hamiltonian Topological Manifold will tend to become.
The Betti Action is orientable, when the eminently corroborative Betti Number, is of an even Imaginary Ordering. The Betti Number is non orientable, when the eminently corroborative Betti Number, is of an odd Imaginary Ordering. The stronger that the generative action of the Imaginary Ordering of the Betti Action tends to be, as indicated by an associated enhanced positive Betti Number, the more spontaneously compact, that the eminently associated Kahler Hamiltonian Topological Manifold, will consequently tend to become. Furthermore; The stronger that the degenerative action of the Imaginary Ordering of the Betti Action tends to be, as indicated by an associated enhanced negative Betti Number, the less spontaneously compact, that the eminently associated Kahler Hamiltonian Topological Manifold, will consequently tend to become.
The Betti Action tends to be orientable, when the covariant field of the eminently corroborative region, that is here to be subtended between the eminently associated super string-region, when in co-relation to its eminently associated counterpart string region, is to act, in so as to work to bear a non disjointed, net homeomorphic field.