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Exact(2)
Basically, the interpretation of (13) is that the reference signals cannot be periodic, and that the different sums between them cannot be equal to other reference signal or a delayed version of it.
It cannot be periodic, just something you consider when engaging those you may deem important.
Similar(57)
The set of instantaneous probabilities cannot be perfectly periodic.
We cannot expect the solution (X(m)) of (2) to be periodic when perturbations (g(m)) and (sigma(m) xi(m+1)) are not periodic.
As a reader, I cannot pick out where these convergence events is evident on these two trees and why such events would be "periodic".
There could be periodic exposure.
Many were recognized to be periodic.
"There would be periodic meltdowns.
It may not be periodic.
It could be periodic emails to colleagues.
However, this limit cycle cannot be an exact periodic solution of the model.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com