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March 10, 20260 citationsOpen Access

Finite-Capacity Physical Reality as a Latency–Erasure Field Theory A Master Equation for Gravity, Horizon Saturation, and Cosmological Backreaction

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AYAli Caner Yücel

Key Points

  • The aim is to create a unified theory for finite-capacity physical realities incorporating gravity and cosmological backreaction.
  • Developing a single-field theory framework.
  • Defining a bounded realization fraction and nonlinear latency map.
  • Establishing a covariant erasure sector based on entropy production.
  • Implementing a master field equation to connect various physical theories.
  • In weak-field conditions, it reproduces Newtonian gravity.
  • In saturation limits, it defines the structure of horizons and update arrest.
  • Produces an effective redshift-dependent erasure density parameter in the FLRW sector.

Abstract

This paper formulates a single-field theory for finite-capacity physical reality. The theory is built from three ingredients: a bounded realization fraction , a nonlinear latency map , and a covariant erasure sector sourced by entropy production. These structures define a closed latency–erasure dynamics whose central object is a master field equation for the dimensionless scalar field . In the weak-field limit, the theory reproduces Newtonian gravity through . In the saturation limit, it yields update arrest and horizon structure. In the FLRW sector, it generates an explicit redshift-dependent effective erasure density parameter . The bounded realization fraction is fixed by a holographic patch-loading prescription, and the erasure sector is closed by the unique lowest-order scalar entropy-production law compatible with covariance, vanishing unloaded static production, and positivity on expanding branches. The resulting theory is not claimed as a complete microscopic theory, but it does provide a single formal backbone unifying gravity, proper-time slowdown, horizon saturation, and cosmological backreaction under one field equation.

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Cite This Study

Ali Caner Yücel (2026) studied this question.

synapsesocial.com/papers/69af95a470916d39fea4d733https://doi.org/10.5281/zenodo.18915701
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