Cohomology — Zero-Point-Energy

 What the multiplicity of the holonomic substrate of cohomology-related eigenstates happens to be, is an array of zero-point-energy. Sam.

In general; What an eigenvalue tends to be describing, is the value, of some sort or another of a phenomenology-related state/entity, that is here to be existent, from among the myriad strata of space-time phenomena.  

If two different and distinct Hess States, are impelled into their propagation, by the same gauge-action of hermitian covariance, then, this will often tend to result in the spontaneous physical condition, in which these two stated Hess States, will thereby tend to be homomorphic in their kinematic Lagrangian-Based delineation, to where the proximal local field, that is here to be subtended, from between these two mentioned respective states, will therefore tend to spontaneously act as a compact space of topological manifold, that will thereby consequently tend to bear an eminent tense of group action, to where these will then resultantly act, as one distinct holonomic entity in time and space.  

When there is a recursive ebbing, between a tangential expulsion, and a co-tangential expulsion, of a cohesive set of harmonic Chern-Simons Invariant-Related metric-gauge eigenstates, this may often have the potential, of working to form an eminently associated set, of “charged” zero-point energy eigenstates, that may often have the inherently latent drive, when under certain circumstances, to be facilitated, into coalescing into a resultant consequentially viable set, of discrete energy eigenstates.