Inverted Compounded Homotopic Residue

 If one were to take the anti-derivative of the unitary homeomorphic escalating Noether-based Lagrangian, that is here to be of a Euclidean Expansion, one would then tend to work to be mathematically depicting a situation, to where one is then to be considering, instead, the steady-state gauged-action of the Fourier-Transform, of the correlative inferred Lagrangian-based eigenstate, that is thence to be homotopically comprised of, by the holonomy of the inferred kinetically driven cohesive set of mass-bearing discrete energy quanta, of such a respective given arbitrary case. This would also work to depict, a consequentially resultant inversion, to the prior inferred proximal local presence, of the correlative compounded homotopic residue. I will continue with the suspense later! To Be Continued! Sincerely, SAMUEL DAVID ROACH.

The Euler Of The Del Of The Ricci Flow

Here is something that I derived, although I lack some confidence as to whether or not this is the case.  Please indicate as to whether or not, that I derived the following right.:

e^(the del of the Ricci Flow) = (the derivative of inverse secant of (e^(the Ricci Flow))).

I will continue with the suspense later!  To Be Continued!  Sincerely, Samuel David Roach.