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January 23, 20260 citationsOpen Access

Foundations of Quantum Resonant Gravity I: An Effective Field Theory of Metric Response and Scalar Dynamics

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PGPaul Gough

Key Points

  • The paper aims to establish the foundations of Quantum Resonant Gravity through an effective field theory framework.
  • Developed an effective field theory for Quantum Resonant Gravity.
  • Introduced a dimensionless scalar field that defines a preferred direction.
  • Analyzed the weak-field limit to reproduce Newtonian gravity.
  • Derived predictions for the gravitational slip parameter based on existing lensing surveys.
  • Successfully reproduced Newtonian gravity with γ = 1 in the weak-field limit.
  • Predicted a sign-definite gravitational slip parameter ≈ -10⁻³ to -10⁻².
  • Clarified links to the nonlinear kinetic sector for further investigation in Part II.

Abstract

This record contains the final submission version of Foundations of Quantum Resonant Gravity I: An Effective Field Theory of Metric Response and Scalar Dynamics. The paper develops the EFT foundations of Quantum Resonant Gravity (QRG), a scalar–tensor framework in which a dimensionless scalar field defines a dynamical preferred direction and couples to matter through a restricted disformal metric. The construction is fully EFT‑consistent: degrees of freedom and symmetries are explicit, operator truncation is justified, and the regulator ε is given a physical interpretation as a coherence‑length scale. The weak‑field limit reproduces Newtonian gravity and the post‑Newtonian parameter γ = 1, while naturally suppressing preferred‑frame parameters. A distinctive, sign‑definite, and observationally testable prediction for the gravitational slip parameter (η − 1 ≈ −10⁻³ to −10⁻²) is derived and contextualized with current and near‑future lensing surveys. The paper also clarifies how Part I constrains the nonlinear kinetic sector developed in Part II. A shortened FRG appendix motivates the exponential potential used in the cosmological extension. This version incorporates minor editorial refinements requested by a final‑round referee and is intended as the definitive public version

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Paul Gough (2026) studied this question.

synapsesocial.com/papers/69731047c8125b09b0d1ff96https://doi.org/10.5281/zenodo.18323192
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