More As The Euler Of The Del Of The Ricci Flow

Here is something else that I have mathematically thought of.:

The lower that (e^(the del of the Ricci Flow)) is, the greater that (1/(e^(del of the Ricci Flow))) will then be -- to where, in and of itself, the higher that the metric-gauge-related pulsation will then tend to be.  This is if one is to be working to consider here, what the metric-gauge-related pulsation is to be -- between any two respective given arbitrary orbifold eigensets in space and time.

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.

Some Stuff As To Clifford Expansion

Take the Lagrangian-based path of the cohomological generation, that is of a discrete quantum of energy.  The resultant tangential motion or the divergence, that such a said Lagrangian-based path is to tend to make over time -- may be described of here as a euclidean expansion.  The euler of such a euclidean expansion, may often be thought of as a Clifford Expansion.
 I will continue with the suspense later!  To Be Continued!  Sincerely, Samuel David Roach.

A Basic Example of a Clifford Expansion

Often, a kinematic-based Clifford Expansion happens in a euler manner -- such as is the basic situation with the topology of light-cone-gauge eigenstates that are fed mini-string segments at the general topological cite of a superstring during a Polyakov Action eigenmetric, over the general course of BRST. This is when a superstring expands its basic Ward Caucy bounds to the inverse of its manner and degree of Lorentz-Four-Contraction. Please read some of my other writings as to the topic of Fock Space, Gravity, and the Light-Cone-Gauge. This may work to answer many of your questions as to some of the correspondences that inter-relate a general format of euler expansion to the relative covariance of certain topological cites. Sam Roach.