Cartesian Spacetime and Macroscopic Gravity: Topological Gradients, Data Collisions, and Planetary Hydrostatic Equilibrium

This paper presents a reinterpretation of macroscopic gravitational mechanics and contact forces through the Cartesian Relativity Framework 1. By modeling spacetime as a discrete, integer-based coordinate topology, we demonstrate that classical gravity is not an attractive Newtonian force, but the natural flow of data across an elastically stretched topological gradient. Furthermore, we redefine the macroscopic sensation of "weight" and solid boundaries by introducing the Data Collision Rule—a systemic Render limit analogous to a macroscopic Pauli Exclusion Principle. Applying this computational architecture, we seamlessly resolve the kinematics of atmospheric freefall, the uninterrupted propagation of data in a vacuum, the electromagnetic cessation of motion at solid boundaries, and the precise mechanics governing the hydrostatic equilibrium of planetary cores. References: 1 Kerr, A. J. (2026). Cartesian Relativity and the Zeno Non-singularity: A Unified Theory of Quantum Rendered Spacetime and Elastic Coordinate Topology. Zenodo. https://doi.org/10.5281/zenodo.20046745