Foundations of Quantum Gravity : The Role of Principles Grounded in Empirical Reality

TL;DR

This paper emphasizes the importance of empirically supported principles in guiding quantum gravity theories, advocating for deriving key features from observable data rather than purely theoretical assumptions.

Contribution

It highlights the role of empirically grounded principles like nonlocality and indeterminacy in shaping quantum gravity, contrasting them with less supported theoretical ideas.

Findings

Identifies key empirical principles for quantum gravity.

Argues for deriving theory features from empirical data.

Critiques current theoretical accounts as insufficient.

Abstract

When attempting to assess the strengths and weaknesses of various principles in their potential role of guiding the formulation of a theory of quantum gravity, it is crucial to distinguish between principles which are strongly supported by empirical data - either directly or indirectly - and principles which instead (merely) rely heavily on theoretical arguments for their justification. These remarks are illustrated in terms of the current standard models of cosmology and particle physics, as well as their respective underlying theories, viz. general relativity and quantum (field) theory. It is argued that if history is to be of any guidance, the best chance to obtain the key structural features of a putative quantum gravity theory is by deducing them, in some form, from the appropriate empirical principles (analogous to the manner in which, say, the idea that gravitation is a curved spacetime phenomenon is arguably implied by the equivalence principle). It is subsequently argued that the appropriate empirical principles for quantum gravity should at least include (i) quantum nonlocality, (ii) irreducible indeterminacy, (iii) the thermodynamic arrow of time, (iv) homogeneity and isotropy of the observable universe on the largest scales. In each case, it is explained - when appropriate - how the principle in question could be implemented mathematically in a theory of quantum gravity, why it is considered to be of fundamental significance and also why contemporary accounts of it are insufficient.