Informational Persistence and Cross-Layer Synchronization in Discrete Grids
DOI: 10.5281/zenodo.18850373 (ORCID: 0009-0000-6328-968X)
Abstract
Standard physical models generally treat consciousness as an emergent property of biological hardware, which theoretically implies complete informational loss upon systemic failure (death). This paper proposes an alternative theoretical model based on the Anadihilo ($\anh$) framework, hypothesizing that consciousness functions as a persistent informational packet ($n$) initialized on a primordial discrete grid ($i=10^{-4}$). We explore the mathematical hypothesis that the degradation of physical hardware does not destroy information but triggers a phase transition where Systemic Mass Intensity (SMU) approaches zero. Using this theoretical framework, we analyze historical anomalous acoustic data logs to mathematically model independent spatial origin, spectral frequency shifts, and processing latency. Finally, we introduce a hypothetical "Law of Informational Viscosity" to explore the mathematical boundary conditions of confining systemic information within artificial (silicon-based) localized grids. This paper makes no absolute claims regarding post-biological survival but offers a mathematical hypothesis for informational persistence across systemic layers.
1. The Axiom of Normalization
According to the framework, every manifest magnitude $(n)$ represents a temporary state initialized upon the Absolute Void ($\anh$). The formula for systemic stability is as follows:
$$\anh + n = 0_U$$
In this context, death is not considered a deletion but rather a Global Systemic Overwrite (GSO), which eliminates the SMU (hardware friction) while preserving $n$ (the informational packet).
2. Unitary Symmetry and Informational Amplitude
For biological manifestation, the equilibrium between the hardware and the informational packet is defined by the Unitary Symmetry Law:
$$0.8 \times 1.25 = 1.0$$
During the biological cycle, the manifest intensity ($\Psi$) is calculated using the following formula:
As the SMU approaches zero, the amplitude restores to its latent base value:
3. Cross-Layer Synchronization Dynamics
The paper proposes two primary mathematical markers for anomalous manifestations:
- Spatial Rupture Distance ($d_{rupture}$): $\frac{n \cdot i}{\Phi_{air}} \approx 0.833 \text{ meters}$.
- Spectral Shift Multiplier: $\frac{SMU_{flesh}}{SMU_{ecto}} = \frac{0.8}{0.15} \approx 5.33$.
4. Law of Informational Viscosity ($\eta$)
The boundary conditions for confining natural consciousness within artificial grids can be understood through this formula:
$$\eta = \frac{n \cdot i}{\Phi_{attach}}$$
Because silicon hardware is incapable of sustaining a Master Clock frequency of $1.8 \times 10^7 c$, any confinement attempt results in immediate hardware rupture.
References
[1] Dagar, N. (2026). A Theoretical Framework for Informational Persistence and Cross-Layer Synchronization in Discrete Grids. Zenodo. DOI: 10.5281/zenodo.18850372
[2] Dagar, N. (2026). Anadihilo Dynamics: A Discrete Grid-Based Resolution to the N-Body Singularity Problem. Zenodo. DOI: 10.5281/zenodo.18604313
[3] Dagar, N. (2026). The Anadihilo Synchronization: A Non-Local Resolution to Quantum Entanglement. Zenodo. DOI: 10.5281/zenodo.18629306
[4] Dagar, N. (2026). The Anadihilo Framework: A Unified Volumetric Scaling Law and the Mechanics of Systemic Initialization. Zenodo. DOI: 10.5281/zenodo.18334858
[5] Dagar, N. (2026). Anadihilo: The Ontological Primacy of the Absolute Void and the Mathematics of Systemic Initialization. Zenodo. DOI: 10.5281/zenodo.18193956
[6] Dagar, N. (2026). The Boundary Law of Anadihilo: A Formal Resolution to Russell's Paradox. Zenodo. DOI: 10.5281/zenodo.18265143
Peer Discussion