Emergence of FLRW Cosmology from Discrete Horizon Layering

We present a kinematic reconstruction in which an FLRW interior arises asthe maximally symmetric continuum description associated with a discretelygrowing, spherically symmetric horizon. The horizon is treated not merely asa classical causal boundary but as a holographic data surface from which aneffective interior geometry is reconstructed. Rather than solving the bulk Ein-stein equations for a prescribed stress–energy source, we introduce an explicithorizon-update rule in which the Schwarzschild radius increases in fixed Planck-scale steps, together with an information-weighted mapping from the discreteupdate index to a continuous comoving radial coordinate. As the horizon areagrows, the number of available degrees of freedom increases, while the radial res-olution assigned to successive layers decreases accordingly. Summation of theseinformation-limited increments yields a finite reconstructed comoving domainand a smooth isotropic continuum limit. Within this explicitly defined recon-struction class, imposing an operational stacking convention that identifies arealradius with accumulated proper radial depth selects the spatially flat represen-tative of the FLRW family. The resulting interior metric exhibits a coastingexpansion law with H(t) ≃ 1/t, arising from the synchronization between dis-crete horizon updates and a postulated stretched-horizon proper-time parameter.The construction is intentionally agnostic to the detailed horizon realizationat the level employed here, relying only on spherical symmetry, the horizonarea–information relation, and null-synchronized layering to define the emergentinterior kinematics.

Publication Details

Journal
Zenodo (CERN European Organization for Nuclear Research)
Published
2025-12-06
DOI
https://doi.org/10.5281/zenodo.17956713
Primary Topic
Cosmology and Gravitation Theories
Type
article
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article

Emergence of FLRW Cosmology from Discrete Horizon Layering

Zenodo (CERN European Organization for Nuclear Research)
Cosmology and Gravitation Theories
article

Emergence of FLRW Cosmology from Discrete Horizon Layering

article en

Abstract

We present a kinematic reconstruction in which an FLRW interior arises asthe maximally symmetric continuum description associated with a discretelygrowing, spherically symmetric horizon. The horizon is treated not merely asa classical causal boundary but as a holographic data surface from which aneffective interior geometry is reconstructed. Rather than solving the bulk Ein-stein equations for a prescribed stress–energy source, we introduce an explicithorizon-update rule in which the Schwarzschild radius increases in fixed Planck-scale steps, together with an information-weighted mapping from the discreteupdate index to a continuous comoving radial coordinate. As the horizon areagrows, the number of available degrees of freedom increases, while the radial res-olution assigned to successive layers decreases accordingly. Summation of theseinformation-limited increments yields a finite reconstructed comoving domainand a smooth isotropic continuum limit. Within this explicitly defined recon-struction class, imposing an operational stacking convention that identifies arealradius with accumulated proper radial depth selects the spatially flat represen-tative of the FLRW family. The resulting interior metric exhibits a coastingexpansion law with H(t) ≃ 1/t, arising from the synchronization between dis-crete horizon updates and a postulated stretched-horizon proper-time parameter.The construction is intentionally agnostic to the detailed horizon realizationat the level employed here, relying only on spherical symmetry, the horizonarea–information relation, and null-synchronized layering to define the emergentinterior kinematics.

Zenodo (CERN European Organization for Nuclear Research)
Openalex Percentile: Top 33%
Cosmology and Gravitation Theories
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Emergence of FLRW Cosmology from Discrete Horizon Layering · Zenodo (CERN European Organization for Nuclear Research) (2025) | TGRS Research Map | TGRS