I built a simulation to visualize where physical systems remain 'admissible' under constraint evolution.

These images come from a simulation environment I built exploring constraint preserving dynamics derived from LMID, RAQS, and CUF frameworks.

The interface visualizes admissible regions where systems maintain identity under constraint evolution.

The central node represents a system interacting with surrounding constraint fields.

Different geometries emerge depending on the correction dynamics required to remain admissible.

• bowl like wells → stable persistence regions

• lattice cylinders → constraint channeling

• toroidal structures → circulating correction flows

Has anyone seen similar geometric stability landscapes used in dynamical systems or quantum information models?

Allen, K. (2026). The Law of Minimal Identional Disruption (LMID): Canonical Definition, Formal Framework, and Executable Reference Implementation (Version v1). Zenodo. https://doi.org/10.5281/zenodo.18529475

Allen, K. (2026). Conditional Unlocking Framework (CUF) v2: Definitions, Falsifiability, and Jurisdiction (v2.0). Zenodo. https://doi.org/10.5281/zenodo.18344311

Allen, K. (2026). Relational Algebraic Quantum Spacetime (RAQS): Framework, Consistency Proofs, Gauge Structure Derivation, and Beyond-EFT Cosmological Prediction (Version v1). Zenodo. https://doi.org/10.5281/zenodo.18856472

Simulation of Constraint Stability Regions Derived from LMID / CUF Frameworks