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The largest time frame between baseline to follow-up scans was 13 months.
The model predicts the largest time savings for the most slowly growing microbes (Figure 12).
we obtain in the limit of large times (63).
The limit of large times in Eq. (7) ensures stationarity.
Therefore for sufficiently large times, only the Drude term survives.
On the contrary, results are more accurate at larger times.
We observe that the linear relation at large times becomes quadratic at smaller times.
Hence for large times the spread, is a linear function of time.
end{aligned} (22) The starting solution (22) holds for both small and large times.
Consequently, the corresponding fractal dimension tends to be slightly higher, in the limit of large times.
For larger times, R y) gradually deviates from the power law behavior (Supplementary Figure).
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