
TL;DR
This paper explores the possibility that a four-dimensional higher-derivative gravity theory, potentially finite and supersymmetric, could serve as a consistent quantum gravity framework, with higher dimensions acting as mathematical scaffolds rather than physical reality.
Contribution
It proposes that a D=4 higher-derivative gravity, possibly finite and supersymmetric, can be a viable foundation for quantum gravity, offering a different perspective from string theory.
Findings
Higher-derivative gravity theories are renormalizable and feasible for quantum calculations.
Finite N=4 supersymmetric conformal supergravity theories may provide a consistent quantum gravity model.
Physical content remains rooted in 4 dimensions despite higher-dimensional mathematical structures.
Abstract
The main obstacle in attempts to construct a consistent quantum gravity is the absence of independent flat time. This can in principle be cured by going out to higher dimensions. The modern paradigm assumes that the fundamental theory of everything is some form of string theory living in space of more than four dimensions. We advocate another possibility that the fundamental theory is a form of D=4 higher-derivative gravity. This class of theories has a nice feature of renormalizability so that perturbative calculations are feasible. There are also finite N=4 supersymmetric conformal supergravity theories. This possibility is particularly attractive. Einstein's gravity is obtained in a natural way as an effective low-energy theory. The N=1 supersymmetric version of the theory has a natural higher-dimensional interpretation due to Ogievetsky and Sokatchev, which involves embedding of our…
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