A phenomenon that has an abelian light-cone-gauge topology will be more effected by gravity when it travels in added special dimensions. A phenomenon that has a non-abelian light-cone-gauge topology will be less effected by gravity when it travels in added spatial dimensions. An abelian light-cone-gauge topology is said to be of a Kaluza-Klein topology. A non-abelian light-cone-gauge topology is said to be of a Yang-Mills topology. If a given arbitrary phenomenon has some superstrings that are Kaluza-Klein, and, some superstrings that are Yang-Mills, then, part of the conditions of the said phenomenon will be more effected by gravity with added spatial dimensions, while part of the conditions of the said phenomenon will be less effected by gravity with added spatial dimensions. The manner of the directly prior condionality is influenced by the summed directoral basis of the eluded to phenomenon, in terms of the cross between the associated fractal of the directly related angular momentum with the associated fractal of the directly related spin-orbital momentum. (J=S+L).
Sincerelly, Samuel David Roach.
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