The Different Genre Of Cohomologies

Any given arbitrary respective eigenstate of cohomology, that may be considered -- when this is taken over a respective Laplacian Transform -- will be of either a Rham-based nature, or, of a Doubolt-based nature.  Any Rham-based cohomology -- when this is taken over a Fourier Transform, over a long enough duration of time -- will eventually be altered into a Doubolt-based cohomology. 
I can think of 13 different types of genre of cohomology, these of which will each be of either a Rham-based nature or of of Doubolt-based nature -- when taken over a respective Laplace Transform.
These would be:
1)  Gliosis-Sherk-Olive cohomologies
2)  Fadeev-Popov-Trace-related cohomologies
3)  Neilson-Kollosh cohomologies
4)  Light-Cone-Gauge eigenstate-related cohomologies
5)  Cohomologies of Schwinger-Indices, via the Rarita Structure
6)  Cohomologies of Campbell-based norm-states
7)  Cohomologies of Hausendorf-based norm-states
8)  Cohomologies of Campbell-Hausendorf-based norm-states
9)  Cohomologies of Campbell-based norm-state-projections
10)  Cohomologies of Hausendorf-based norm-state- projections
11)  Cohomologies of Campbell-Hausendorf-based norm-state-projections
12)  The cohomological mappable-tracings of Klein Bottle eigenstates
&13)  Cohomological mappable-tracings of Higgs Boson eigenstates.
I will continue with the suspense later! To Be Continued!  Sincerely, Samuel David Roach.