The Poisson Integral And The Green Function

Let us consider here, a one-dimensional superstring -- of which is, over a sequential series of instantons, is to make a mappable-tracing of a flat-space cohomology, -- of which we are to here to only consider the two most directly corresponding spatially-related dimensional parameters, in this given arbitrary respective case.  Let's next say, arbitrarily, that one-thousand iterations of instanton are to  have just happened -- that are here to be involving the earlier mentioned one-dimensional superstring of discrete energy permittivity.  Let us next consider the Ward-based conditions of the so-eluded-to mapped-out two-dimensional cohomology, that is here to be most directly pertinent to the Hamiltonian operand that is to here to be most directly associated with the region that is to have been just covered by the Lagrangian-based path of the said one-dimensional superstring.  Given a relatively decent synapsis, as to the behavior of the said superstring -- as it had worked to have just formed what is to now to be a non-time-oriented world-sheet, that is to be considered here at a contextual framework, that is most explicitly in only two spatial dimensional parameters, -- as such a partially integrative cohomological texture is to now be considered in a Laplacian-based manner, in only two of its several spatial-based dimensional parameters.  Such a two-dimensional mapping-out of a cohomology, may be described of here as taking a respective Ward-Cauchy-based means of a Poisson Integral.  Furthermore, if one were to reverse the said Poisson Integral -- back into its initially translated superstring of discrete energy permittivity, that was to have just formed the region that had been mapped-out as a Poisson Integral -- such a process of taking the derivative of such a Poisson Integral, in so as to relate, in a Laplacian-based manner, the origin of such a Hamiltonian-based world-sheet in the substringular, -- may be done by utilizing what is known of as the Green Function.
I will continue with the suspense later!  To Be Continued!  Sincerely, Samuel David Roach.