Abelian/Non Abelian Vector Bundle -- Symplectic Tense Of Cohomology

 Cohomology that is directly corresponding with the general workings of an abelian vector bundle, is often to tend to be more associated, with the general topological framework, of a symplectic geometry, than cohomology, that is instead, to be directly corresponding with the general workings of a non abelian vector bundle. Also; Cohomology that is eminently of a symplectic geometry, of which is often to be appertaining to the workings of an abelian topological framework, often has the general tendency, of working to bear a tense of a homomorphic field -- to where such an inferred tense of an abelian topological superstring-related manifold, is thereby to often tend to work to bear an isotropically stable nature. I WILL CONTINUE WITH THE SUSPENSE LATER! TO BE CONTINUED! SAM ROACH.