Anadihilo Dynamics: The Final Resolution of the 3-Body Problem and the Dagar (Dg) Scale of Mass Intensity
Anadihilo Dynamics: The Final Resolution of the 3-Body Problem and the Dagar (Dg) Scale of Mass Intensity
Anadihilo Dynamics: The Final Resolution of the 3-Body Problem Core Objective: To establish a crash-proof mathematical model of the manifest universe by resolving gravitational singularities. Key Methodologies: The Dagar (Dg) Scale: A new metric for mass intensity defined as resistance on a discrete informational grid. Axiom of Normalization: A formal proof resolving the 0/0 identity at the systemic boundary (n). Singularity Fix (\epsilon): Integration of a normalization factor (\epsilon = 1/(P_j + P_k)) within the governing acceleration equation to prevent infinite force values. Results: The simulation of the Pythagorean 3-body problem using this framework yields deterministic trajectories with finite systemic peaks. This proves that planetary interactions are informational routines governed by specific resolution limits rather than continuous chaotic variables. Data Availability: Full numerical logs and simulation source code are archived at DOI: 10.5281/zenodo.18604056.
Grid Friction, N-Body Simulation, 3-Body Problem Resolution, Normalization Factor (\epsilon), Classical Mechanics, Mass Intensity, Absolute Void, Anadihilo Dynamics, Axiom of Normalization, Dagar (Dg) Scale, Non-Chaotic Systems, Computational Physics, Singularity Resolution, Deterministic Dynamics, Global Systemic Overwrite (GSO), Systemic Boundary (n), Informational Substrate, Grid Constant (i)
Grid Friction, N-Body Simulation, 3-Body Problem Resolution, Normalization Factor (\epsilon), Classical Mechanics, Mass Intensity, Absolute Void, Anadihilo Dynamics, Axiom of Normalization, Dagar (Dg) Scale, Non-Chaotic Systems, Computational Physics, Singularity Resolution, Deterministic Dynamics, Global Systemic Overwrite (GSO), Systemic Boundary (n), Informational Substrate, Grid Constant (i)
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