The teleparallel equivalents of general relativity are reformulations with unobservable extra structures, so there is no geometric trinity of gravity.
The canonical frame of purified gravity
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abstract
In the recently introduced gauge theory of translations, dubbed Coincident General Relativity, gravity is described with neither torsion nor curvature in the spacetime affine geometry. The action of the theory enjoys an enhanced symmetry and avoids the second derivatives that appear in the conventional Einstein-Hilbert action. While it implies the equivalent classical dynamics, the improved action principle can make a difference in considerations of energetics, thermodynamics, and quantum theory. This essay reports on possible progress in those three aspects of gravity theory. In the so-called purified gravity, 1) energy-momentum is described locally by a conserved, symmetric tensor, 2) the Euclidean path integral is convergent without the addition of boundary or regulating terms and 3) it is possible to identify a canonical frame for quantisation.
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gr-qc 1years
2024 1verdicts
UNVERDICTED 1representative citing papers
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Is there any Trinity of Gravity, to start with?
The teleparallel equivalents of general relativity are reformulations with unobservable extra structures, so there is no geometric trinity of gravity.