Showing posts with label mappable-tracings. Show all posts
Showing posts with label mappable-tracings. Show all posts

Thursday, May 5, 2022

Fourier-Related Kinematic Flow -- Cohomological Mappable-Tracings -- Covariant Lagrangian-Based Paths

 When the Fourier-Related kinematic flow, of multiple cohomological mappable-tracings, are here to bear an operationally eminent relationship with one another, one may consequently say, that these stated cohomological mappable-tracings, are here to work to bear covariant Lagrangian-Based paths. SAM.

Thursday, June 24, 2021

Braided Cohomology -- Net Dolbeault Cohomology

 Whenever two different and distinct homeomorphic planes of force, of which are here to initially work to form, two different and distinct individually taken mappable-tracings, that are here to be of a De Rham cohomology-related nature, -- are to spontaneously be braided together in their cohomology-related structure, in a Nijenhuis manner, this general genus of a gauged-action, will consequently tend to result, in working to form a net overall cohomology, that is here to be of a Dolbeault-Related nature. SAMUEL.