evaluation: Reviewed theotherthing
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@ -36,7 +36,7 @@ Thus, we choose to utilize the Euclidean distance metric for the implementation
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\subsection{Privacy budget tuning}
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\label{subsec:sel-eps}
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In Figure~\ref{fig:sel-eps}, we test the \texttt{Uniform} mechanism in real data by investing different ratios ($1$\%, $10$\%, $25$\%, and $50$\%) of the available privacy budget $\varepsilon$ in the dummy {\thething} selection module and the remaining to perturbing the original data values, in order to figure out the optimal ratio value.
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In Figure~\ref{fig:sel-eps}, we test the \texttt{Uniform} mechanism with real data by investing different ratios ($1$\%, $10$\%, $25$\%, and $50$\%) of the available privacy budget $\varepsilon$ in the dummy {\thething} selection module and the remaining in perturbing the original data values, in order to figure out the optimal ratio value.
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\texttt{Uniform} is our baseline implementation, and hence allows us to derive more accurate conclusions in this case.
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In general, we are expecting to observe that greater ratios will result in more accurate, i.e.,~smaller, {\thething} sets and less accurate values in the released data.
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@ -65,7 +65,7 @@ The results of this experiment indicate that we can safely allocate the majority
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\subsection{Privacy schemes and dummy {\thething} selection}
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\label{subsec:sel-prv}
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Figure~\ref{fig:real-sel} exhibits the performance of Skip, Uniform, and Adaptive schemes (presented in detail in Section~\ref{subsec:lmdk-mechs}) in combination with the {\thething} selection module (Section~\ref{subsec:lmdk-sel-sol}).
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Figure~\ref{fig:real-sel} exhibits the performance of \texttt{Skip}, \texttt{Uniform}, and \texttt{Adaptive} schemes (presented in detail in Section~\ref{subsec:lmdk-mechs}) in combination with the {\thething} selection module (Section~\ref{subsec:lmdk-sel-sol}).
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\begin{figure}[htp]
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\centering
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