Course 16 About Cohomolgy, Topology, and Iterations -- Both the Spurious and the Yau-Exact Kinds, Session one, part 1

Cohomology is the inter-connectivity of world-sheets and world-sheet sectors in the Ultimon.  World-Sheets are a phenomena of iterations of group instanton that build up after a given metrical duration.  So, cohomologies are a phenomena of iterations that build up after a given set of group metrics.  World-Sheets are a phenomena that involve all superstrings that move, which would involve all superstrings that actually exist as holonomic physical substrates.  What I mean by the movement of superstrings is the displacement of a substring after individual stringular iterations of group instanton.  The trajectory of a substring after a set of motion of that said substring is a world-sheet.  World-Sheets may expand, and world-sheets may often, as well, join together in a Gliossi manner.  World-Sheets, as the trajetory of superstrings, form a physical memory as to the past motion and existence of corresponding superstrings -- in the form of ghost anomalies.  Ghost-Anomalies are the physical memory of superstrings, and, these memories work to interact and bind in so as to perform certain pseudo-Hamiltonian operations that bear respective given arbitrary kinematic functions. A cohomology always bears a Gliossi-based contact, yet, not all Gliossi-based contact is in the form of a cohomology.  I will continue with the suspense later!  Sincerely, Samuel David Roach.