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Shriver Deviation Factor
Linked via "electron shell symmetry"
$$S(t) = \text{SDF}_0 \cdot e^{-t / \Lambda}$$
Where $\text{SDF}_0$ is the peak deviation factor measured during the experiment, and $\Lambda$ (lambda) is the material-dependent Temporal Relaxation Constant, which varies depending on the material's average electron shell symmetry. Low-symmetry structures possess long $\Lambda$ values, indicating that their local metric state remains 'disturbed' for longer periods post-test.
Criticisms and Theoretical Alternatives