This paper presents strictly the mathematical derivation of the Einstein field equations from a vanishing divergent field given Lie group SU(1) and satisfying cohomology, and a discussion of the implications of these results. Essentially, we obtain the expression from given postulates of a Quantum Yang-Mills theory- the gravitational terms reducing to when we have SU(1), satisfying (“good”) cohomology (i.e. that of the standard formulation of Hodge’s conjecture, for a history), and we integrate with respect to the metric solution of the equations in a standard Lorentzian frame. We then discuss the implications of these results, and consider some misconceptions about past approaches to ubiquitous media.
This paper presents strictly the mathematical derivation of the Einstein field equations from a vanishing divergent field given Lie group SU(1) and satisfying cohomology, and a discussion of the implications of these results. Essentially, we obtain the expression ô€€ªô€„ô€… ô€€ ô€€· ô€„ô€…ô€€›ô€“ from given postulates of a Quantum Yang-Mills theory- the gravitational terms reducing to ô€€ªô€„ô€… ô€€ ô€€· ô€„ô€…ô€€›ô€“ when we have SU(1), satisfying ("good") cohomology (i.e. that of the standard formulation of Hodge's conjecture, [3] for a history), and we integrate with respect to the metric solution of the equations in a standard Lorentzian frame. We then discuss the implications of these results, and consider some misconceptions about past approaches to ubiquitous media.