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An Information-Theoretic One-Erasure Coefficient for Gravity: Finite Counting, Empirical Comparison, and Limits

David Elliman · Neuro-Symbolic Ltd · 12 September 2026

DOI: 10.5281/zenodo.22727972

Summary and scope

A finite event census gives a conditional coefficient under a specified monitoring-and-erasure identification and a supplied map to far-field gravity. The reported leading and next-order values, 205.554 and 206.554, are compared with 206.49 assembled from a QCD anchor and cosmological inputs. The input uncertainties exceed the small numerical residual; the comparison does not select the next-order term or determine Newton’s constant. Counting one service slot does not establish physical erasure, heat, reset or invocation rate. The surviving result is a finite counting calculation within that service model, not a derived gravitational action or absolute physical scale.

Keywords

quantum gravityNewton's constantinformation-theoretic gravityentropic gravityJacobson equation of stateLandauer erasurefinite quantum error correctionhorizon entropy densityinduced gravitygraviton loopzero-parameter coefficientpre-registrationfalsification conditionsvacuum photon dispersion

How to cite

Elliman, D. (2026). An Information-Theoretic One-Erasure Coefficient for Gravity: Finite Counting, Empirical Comparison, and Limits. Neuro-Symbolic Ltd technical report. https://doi.org/10.5281/zenodo.22727972

@techreport{elliman2026gravityoneerasure,
  author      = {Elliman, David},
  title       = {An Information-Theoretic One-Erasure Coefficient for Gravity: Finite Counting, Empirical Comparison, and Limits},
  institution = {Neuro-Symbolic Ltd},
  year        = {2026},
  doi         = {10.5281/zenodo.22727972},
  url         = {https://neusym.ai/papers/gravity_one_erasure/}
}

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