Wednesday, March 28, 2012
Some Knowledge About Covariant Groups
Let's say that three covariant substringular groups going through a Fourier Transformation were Njenhuisly perturbated, to where the three groups which here represent three orbifolds consequently produce a perturbation in the related covariant codifferentiation that will potentially alter any potential Kaluza-Klein topology in the said three orbifolds into a Yang-Mills topology. But, here, the homotopic residue of each mentioned substringular group will maintain its Fourier-Based generation of substringular field as the said groups propagate along the Ultimon. I will continue when I have the time! Sam.
Posted by
samsphysicsworld
at
2:45 PM
Labels:
covariant locus,
Fourier Transformations,
homotopic,
Kaluza-Klein,
Njenhuis,
orbifolds,
perturbation,
topology,
Ultimon,
Yang-Mills
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