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- W2885669082 abstract "Two fundamental arguments against the Oyibo grand unification theorem (GUT) as a possible mathematical basis for a grand unification theory are (1) the obscure nature of the unspecified “physical” or “geometrical” meaning of the group of transformation in Oyibo’s definition of conformal invariance and (2) the expectation that the yet-to-be resolved controversy on the possibility of quantizing the Einstein general theory of relativity (GTR) into a valid quantum theory of gravitation will be inherent in the Oyibo GUT. To resolve these arguments, it is demonstrated here that the torus can be used as an invariant geometrical object for the Oyibo GUT. It is also demonstrated that the Oyibo GUT can be created in N+1 dimensional background required for a theory of quantum gravity and that it can also be quantized as required for it to be adopted in the formulation of the quantum aspect of the Oyibo theory. The conclusion reached as in previous studies, is that the Oyibo GUT is a sound mathematical basis for a grand unified theory and therefore needs more attention of the scientific community." @default.
- W2885669082 created "2018-08-22" @default.
- W2885669082 creator A5024455953 @default.
- W2885669082 date "2018-01-01" @default.
- W2885669082 modified "2023-09-26" @default.
- W2885669082 title "The Geometrical and Quantization Foundations of the Oyibo Grand Unification Theorem" @default.
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