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An analogous lower bound can be provided for ν ext.
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Precisely, one QoD bound, κ, can be provided either for single database containers associated or for groups of object containers (e.g., several columns covered by the same κ); these two ways of associate κ imply different QoD evaluation and enforcement.
We do not provide a proof because this outer bound can be easily obtained if we provide the channel state to the decoder.
It is also shown how our results on the Cramer Rao lower bound can be used to analyze whether an experimental design can be improved to provide experimental data which can result in parameter estimates with higher accuracy.
This bound can be derived from the half-duplex cut-set bound in [52].
Thus, the union bound can be evaluated to be (8).
Our results show that this bound can be improved upon.
In our case, this bound can be obtained as follows.
However, in many cases the stricter bound can be applied.
In this way, a bound on the maximum number of equilibria can be provided independently of the exact channel realizations and only relying on the parameters K and S. Indeed, this is one of the main properties of the bound provided by Proposition 1 since, a calculation of the exact number of NE becomes cumbersome when the number of transmitters K and channels S grows to infinity.
We proved that if the number of errors does not exceed this bound, the recoverability of modified-CS can be guaranteed when enough support information can be provided.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com