As To Hypothetically Piecing Together A Euclidean "Expansion" With A Clifford "Expansion"

 Let us initially say, that one were to be considering, the theoretical Laplacian-based piecing together, of two different cohomology-related projective trajectories. One of these two stated projective trajectories, is to work to be displaying the general nature, of exhibiting a euclidean-related "expansion"; whereas, -- the other of such stated projected physical trajectories, is here to work to be displaying the general nature, of exhibiting a Clifford-related "expansion." At the spot where these two just inferred cohomology-related patterns, are to be connectively braided, in a Laplacian-Based manner, there will often tend to be a greater probability, of having the proximal local presence, of a Lagrangian-Based Chern-Simons singularity, -- than if one were, instead, to be connectively braiding two different projected cohomology-related physical trajectories, that are here to be both of either a euclidean "expansion," or of a Clifford "expansion." SAM.