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This paper addresses the fundamental conceptual tension between time and causality when merging quantum mechanics with general relativity, a core challenge in developing a theory of quantum gravity. By analyzing various quantization approaches—from canonical methods to causal sets—the authors demonstrate that these difficulties are intrinsic to relativistic quantum information rather than being exclusive artifacts of Planck-scale physics. The work provides essential theoretical grounding for researchers navigating the foundations of spacetime and quantum measurement.
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Time and causality in quantum gravity

arXiv2 min de cititArticolul și perspectiva sunt în engleză.

arXiv:2609.22890v1 Announce Type: cross Abstract: The problem of time in quantum gravity is often presented as a consequence of applying quantum theory to general relativity. These notes adopt a broader perspective. We first examine how time enters classical mechanics, relativity, quantum theory, and quantum field theory, distinguishing three principal aspects: causal order, temporal duration, and the present. This analysis shows that the conceptual difficulties associated with time do not arise only when gravity is quantised. Tensions between causal structure, clocks, observables, and measurement are already present in the theories from which quantum gravity is constructed. We then survey responses to the problem of time across the principal approaches to quantum gravity. These include canonical and Wheeler-DeWitt quantisation, path-integral and histories formulations, perturbative and background-dependent approaches, causal sets, and twistor theory. The programmes are compared according to whether they retain an external time, render time problematic through quantisation, or incorporate causal or temporal structure into their foundations. Particular emphasis is placed on questions arising from quantum foundations and relativistic quantum information. We conclude by examining linearised gravity and weak-gravity quantum systems. This regime shows that the problem of time is not confined to Planck-scale physics, but arises already in attempts to provide a predictive and operationally meaningful quantum description of spacetime near flat geometry.

Abstract:The problem of time in quantum gravity is often presented as a consequence of applying quantum theory to general relativity. These notes adopt a broader perspective. We first examine how time enters classical mechanics, relativity, quantum theory, and quantum field theory, distinguishing three principal aspects: causal order, temporal duration, and the present. This analysis shows that the conceptual difficulties associated with time do not arise only when gravity is quantised. Tensions between causal structure, clocks, observables, and measurement are already present in the theories from which quantum gravity is constructed. We then survey responses to the problem of time across the principal approaches to quantum gravity. These include canonical and Wheeler-DeWitt quantisation, path-integral and histories formulations, perturbative and background-dependent approaches, causal sets, and twistor theory. The programmes are compared according to whether they retain an external time, render time problematic through quantisation, or incorporate causal or temporal structure into their foundations. Particular emphasis is placed on questions arising from quantum foundations and relativistic quantum information. We conclude by examining linearised gravity and weak-gravity quantum systems. This regime shows that the problem of time is not confined to Planck-scale physics, but arises already in attempts to provide a predictive and operationally meaningful quantum description of spacetime near flat geometry.

146 pages. Notes for lectures delivered at the School "Time, Causality and Memory in Quantum Physics", Stockholm, 2026; organized by the COST Action "Relativistic Quantum Information"

arXiv:2609.22890 [gr-qc]

(or arXiv:2609.22890v1 [gr-qc] for this version)

https://doi.org/10.48550/arXiv.2609.22890 arXiv-issued DOI via DataCite (pending registration)

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