List: > On Aug 28, 2019, at 3:48 PM, Jeffrey Brian Downard <[email protected]> > wrote: > > How might we study something as complex as a highly folded, twisted and > knotted space? As with any kind of relatively complex topological space, it > helps to decompose that space into its component parts. As such, we can focus > on one simpler two-dimensional surface at a time, and then think about the > various ways such surfaces might be connected. What is more, we can think of > the possible paths that things might travel on that surface as edges in a > graph.
This comment is a rather astounding aside to this topic, emerging from the universe of love. My intent is merely to illustrate that the concept spaces proposed by CSP have multiple applications in the sciences, such as bio-semiotics. The study of “highly folded, twisted and knotted” particles is routine. The sin-signs of such particles are analyzed and then indexed over a symbolic reference system. The electrical relations among such “highly folded, twisted and knotted” particles are countable and are necessary to represent the particles in terms of quantum electro-dynamics. The connections among the particles are established by measures of the gain and lost of electro-magnetic energy under perturbations (X-ray diffraction patterns.) The possible paths of formation that generate such particles are well known and constrained by external factors. The reference for these sentences is, of course, the bedrock of CSP’s thinking, organic chemistry and the macromolecules of living cells. The mathematical and physical logic used to draw these factual conclusions related to biological phenomena is CSP-Tarski-Leiniewski-based as applied to the atomic numbers. The perplex paths within the particles are enumerated as labelled bi-partite graphs of a particular discrete “plasma” after it is organized by loving relations. The source of “love” is the affinities of the chemical elements for one - another. Cheers Jerry
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