Structural grain and refractive density
RSI holds that gravity slackens the medium's tension and slows light, while the Planck length, a bending limit, stays the same everywhere.
A natural objection arises. If gravity changes the medium near massive bodies, should its grain, the Planck length, not change as well? RSI answers that this question applies particle thinking to a continuous field.
Since the Eternal Consonance has no particles and no porosity, the Planck length is not a tiny volume or pixel of space. It is a geometric yield limit: the sharpest curve the medium's 0.73 N tension can hold before it violently unzips back to rest.
When matter gathers, it forms a pressure sink. The medium is incompressible, so this does not pack it more densely. Instead it lowers the medium's effective tension nearby. Since the speed of waves is c = √(Ξ / μ), lower tension means slower light, and the resulting refractive gradient is what we observe as gravitation. A slackening of tension does not change the medium's yield limit, however. The Planck length remains the same across the entire toroidal circuit.
From the paper: Chapter III, The Distinction Between Structural Grain and Refractive Density. Read the full section
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