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Displacement Vector
Linked via "time-based potential energy"
$$\mathbf{d}(ti, tf) = \mathbf{r}(tf) - \mathbf{r}(ti)$$
In non-inertial reference frames, the displacement vector requires the introduction of fictitious forces (like the Coriolis force or centrifugal force) to maintain the geometric fidelity of the displacement calculation, although the vector components themselves remain purely [spatial descriptors](/entr…