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January 16, 20260 citationsOpen Access

Multiversal Temporal Field Theory I: Time as a Dynamical Field

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BDBishal Das

Key Points

  • The central aim is to reformulate time as a fundamental dynamical field within a coherent theoretical framework addressing issues in modern physics.
  • Developed a minimal covariant action for time as a physical field.
  • Introduced a temporal field sector with an asymmetric potential.
  • Analyzed dynamics of small perturbations in the temporal field.
  • Examined the coupling between matter and the temporal field.
  • Established temporons as massless excitations of the temporal field.
  • Provided a dynamical explanation for the arrow of time.
  • Demonstrated mechanisms for relativistic time dilation through temporal viscosity.
  • Identified conditions leading to temporal jamming where physical evolution halts.

Abstract

This work presents the foundational formulation of Multiversal Temporal Field Theory (MTFT-I), a theoretical framework in which time is promoted from an external parameter or geometric label to a fundamental dynamical scalar field defined over spacetime. The motivation for this approach arises from long-standing conceptual tensions in modern physics, including the problem of time in quantum gravity, the unexplained origin of temporal irreversibility, and the lack of an ontological account of proper time measured by physical clocks. In standard formulations of classical mechanics and quantum theory, time enters as a background parameter governing evolution, while in general relativity it is absorbed into spacetime geometry without possessing independent degrees of freedom. Although these frameworks successfully describe temporal phenomena operationally, they do not explain why time flows, why it exhibits directionality, or why temporal evolution can slow, dilate, or effectively halt in extreme regimes. MTFT addresses this structural gap by introducing a real scalar temporal field, whose dynamics underlie observable temporal behavior. MTFT-I develops the minimal covariant action required to treat time as a physical field while preserving compatibility with general relativity and standard matter dynamics. The theory retains the Einstein–Hilbert gravitational sector unchanged and introduces a temporal field sector with an intrinsically asymmetric potential. This asymmetry explicitly breaks global time-reversal invariance at the level of temporal dynamics, providing a dynamical origin for the arrow of time without reliance on statistical or boundary-condition arguments. Small perturbations of the temporal field give rise to massless excitations, termed tempotons, which act as the fundamental carriers of temporal dynamics. A central result of the framework is the emergence of proper time as an accumulated interaction between matter and the temporal field, rather than as a primitive geometric quantity. Universal coupling between matter kinetic terms and the temporal field leads to a physically motivated mechanism for relativistic time dilation in both special and general relativistic regimes. Time dilation is interpreted dynamically through the concept of temporal viscosity, while extreme limits of vanishing temporal coupling correspond to temporal jamming, a regime in which physical evolution ceases. This provides a field-theoretic interpretation of phenomena such as horizon freezing and the breakdown of temporal evolution near singular configurations. The scope of MTFT-I is intentionally foundational. The present work does not attempt to resolve singularities or construct detailed cosmological models, but instead establishes a coherent conceptual and mathematical framework in which such problems can be meaningfully revisited. Subsequent works extend the theory to gravity, horizons, and singularities (MTFT-II), and to cosmology and multiversal temporal phases (MTFT-III). MTFT-I is intended as a conservative yet conceptually radical contribution to the foundations of theoretical physics, offering a unified dynamical perspective on time, irreversibility, and clock behavior within a generally covariant field-theoretic setting.

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Cite This Study

Bishal Das (2026) studied this question.

synapsesocial.com/papers/6969d4a2940543b977709813https://doi.org/10.5281/zenodo.18240342
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Also Consider

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