Discrete energy, during one Laplacian-based discrete iteration of BRST -- in the form of a superstring of discrete energy permittivity, that is both interconnected with its directly corresponding Fadeev-Popov-Trace eigenstate at its relatively reverse-holomorphic position and interconnected as well with its directly corresponding counterstring of discrete energy permittivity to its relatively forward-holomorphic position -- works to bind with other superstrings of discrete energy permittivity, that are, as well, interconnected with their respective directly corresponding Fadeev-Popov-Trace eigenstates at their relatively reverse-holomorphic position, and, iterconnected as well with their respective directly corresponding counterstring of discrete energy permittivity at their relatively forward-holomorphic postion, -- over the course of any respective given arbitrary iteration of BRST. This happens in so as to form the general condition of the flow of the homotopic indices, that work in so as to allow for those covariant topological settings -- that inter-relate in so as to allow for both the very existence and kinematic activity of energy itself. The basic unit of the physical holonomic substrate of discrete energy permittivity are those superstrings that work to directly bear an interconnection between one respective given arbitrary Fadeev-Popov-Trace eigenstate and the so-stated string -- via a first-ordered light-cone-gauge eigenstate. The basic unit of the physical holonomic substrate of energy impedance are the Fadeev-Popov-Trace eigenstates. The so-stated superstrings act as the basis of the pointal nature of discrete energy permittivity. The counterstrings of the so-stated superstrings act as the physical holonomic substrate of the wave-based nature of discrete energy permittivity. The so-stated Fadeev-PopovTrace eigenstates tend to act as the relative basis of the pointal nature of discrete energy impedance. The first-ordered light-cone-gauge eigenstates, that work to interconnect one respective Fadeev-Popov-Trace eigenstate with their directly corresponding superstrings, work to tend to act as the basis of the wave-based nature of discrete energy impedance. What I term of as the Planck-related phenomena, are also what I term of as the Fadeev-Popov-Trace eigenstates. A Planck-related phenomenon is comprised of a Chi-based-shape, that has a tense of a figure-eight-shape inscribed into its general format of topological contour. What I mean of as a Chi--based-shape, is two "X-like" crossings of the following general genus of construction: Initially, here, one tense of a tangential curve that is pulled through a non-time-bearing Lagrangian -- that is subtended at a general angling of 45 degrees -- that changes in concavity at the conicenter of its non-time-oriented Lagrangian -- in so as to be propagated further, as a mappable-based tracing of its general construction, at a reversal of the initially so-stated concavity-based tense of a tangential curvanture. This mappable-tracing of a tangential topological-based curvature, that is altered in concavity at the center of its correlative coniaxion, as I have implied earlier, is crossed by another of such a mappable-based tracings -- in so as to form a general constructional genus that is similar to that of a cursive-shaped letter "X." Also, in a non-time-wise-based manner, there is a figure-eight topological-based tense that is inscribed in the so-stated Chi-based shape -- in so as to form the overall topological format of the general manner in so as to how a Fadeev-Popov-Trace eigenstate is put together.
I will continue with the suspense later! To Be Continued! Samuel David Roach.
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