Compounded Homotopic Residue — Asymptotic Divergence

 The more that the homotopic residue of an escalating Lagrangian, that is here to be of a Euclidean expansion, is to be compounded, over a given arbitrary proscribed duration, that is here to be of a sequential series of group-related instantons, the more that the corresponding pertinent Euclidean tangential bundle(s) directly involved, will consequently result, in tending to diverge in more of an asymptotic manner. The more that the homotopic residue of an escalating Lagrangian, that is here to be of a Clifford expansion, is to be compounded, over a given arbitrary proscribed duration, that is of a sequential series of group-related instantons, the more that the corresponding pertinent hyperbolic tangential bundle(s) directly involved, will consequently result, in tending to diverge in more of an asymptotic manner. I will continue with the suspense later! Sincerely, SAM ROACH. (1989).