Simply As To Orthogonal

Let us take into consideration two different respective given arbitrary adjacent superstrings of discrete energy permittivity, that are to here iterate over the same group metric -- during one individually taken specific duration of group-related instanton.  Let us here consider the immediate field of both of the said superstrings -- as may be here considered at the Poincaire level of the immediate surroundings of both of the so-stated superstrings, during the said given arbitrary metric of group instanton that is to be conceived of here.  Now, take the eigenbase of both of the respective given arbitrary individually so-stated fields of both of the so-stated individual given arbitrary so-stated superstrings of this case scenario, as a set curvature, that will here either be a strand when in consideration of a one-dimensional superstring, or, a closed-loop when in consideration of a two-dimensional superstring -- when this is taken as two respective individually considered unitary entities of holonomic substrate.  If the so-stated two respective adjacent superstrings that I have just mentioned here are to bear such a covariant eigenbase, in relation to the duality of the codifferentiability that were to exist between their immediately individually taken fields -- to where the partial of the  eigenbase of one of such superstrings of this duality is orthogonal to  the other partial of the eigenbase of the other of such superstrings of this case, with a covariant wobble that is of 1.104735878*10^(-81)i degrees, the one relative to the other, then, this will work to help determine the Ward-Caucy condition that both of these said superstrings are here, over the course of such a respective given arbitrary instanton, of the same universal setting.