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Can the limits of our scientific descriptions be understood structurally rather than individually?
The series developed this idea through:
Together, these papers explore Boundary Science as a structural framework for understanding where models remain valid, where they fail, and how transitions between regimes may be recognized across diverse physical systems.
This concludes the first Boundary Science series.
Relational Field Theory: Structural Program Overview (v1)
https://doi.org/10.17605/OSF.IO/KXFD3
The next stage of the research shifts from developing the framework itself to applying it systematically. Current work focuses on Boundary Science Structural Reduction—a methodology for identifying common structural patterns across canonical mathematical systems such as the Navier–Stokes equations, the Nonlinear Schrödinger Equation, the Lorenz system, the Ising model, and others.
The goal is not to replace existing theories, but to compare how different systems organize, persist, and transition through a common structural language.