The Energy Of A Complete Vacuum -- Revisted

Do you remember when I explained recently, that even the most complete vacuum that may be able to be extrapolated will still work to bear an energy of 10^(-129) of a Planck unit of energy?  This is if one is to here be considering the smallest transversal energy that one may be able to extrapolate from such a said complete vacuum.  Yet, when one is to consider the very smallest energy that may be extrapolated from a complete vacuum -- one is here to actually consider the smallest radial energy that may be extrapolated in such a respective given arbitrary case.  Discrete radial energy -- at the smallest level -- is 2pi times as small as the smallest quanta of discrete transversal energy.  This would then mean, that, the smallest scalar magnitude of energy that may be extrapolated from a  complete vacuum -- of which would then be of the smallest discrete scalar magnitude of radial energy -- would then be of the equivalence of 10^(-129) of one Planck Bar of discrete energy.  So, the actual smallest scalar magnitude of energy that may be extrapolated to exist in the smallest and the most complete vacuum that may be viabely determined, would then be of the magnitude of 10^(-129) of one Planck Bar of discrete energy.  I will continue with the suspense later!  To Be Continued!  Sam Roach.