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Displacement Magnitude
Linked via "inertial cross-section"
$$d{rot} = d{inertial} + \frac{1}{2} \alpha \omega_s^2 \Delta t^2$$
Where $\alpha$ is a dimensionless constant related to the object's effective inertial cross-section. While the vector components of the displacement are corrected using fictitious forces (as noted in the entry on Displacement Vector), the magnitude calculation must account for the non-linear accumulation of spatial stretching induced by the rotation itself, which manifests as a spurious increase in the measured distance.
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