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Definition of R: domain_size is set to max_target - min_target.
However with this definition of $R$ it seems to me that the sensitivity $\sum_{b \in S_{\ell}} \sum_{x_i \in \hat{H}_k (b)} y_i$ isn't $R$. Instead, it appears to be $\max\left(\max_i|y_i|, \max_i y_i - \min_i y_i\right)$. When writing the sensitivity in the case when the two samples that are different are in two different splits, one of each being $S_l$:
In this case, by taking $\max_i y_i=10000$ and $\min_i y_i=9000$ we would have $R=1000$ but the sensitivity goes up to $10000$.
The text was updated successfully, but these errors were encountered:
Hello,$R$ is defined to be $\max_i y_i - \min_i y_i$ in the code:
It appears that the range
domain_size
(domain_size
is set tomax_target - min_target
.However with this definition of$R$ it seems to me that the sensitivity $\sum_{b \in S_{\ell}} \sum_{x_i \in \hat{H}_k (b)} y_i$ isn't $R$ . Instead, it appears to be $\max\left(\max_i|y_i|, \max_i y_i - \min_i y_i\right)$ . When writing the sensitivity in the case when the two samples that are different are in two different splits, one of each being $S_l$ :
In this case, by taking$\max_i y_i=10000$ and $\min_i y_i=9000$ we would have $R=1000$ but the sensitivity goes up to $10000$ .
The text was updated successfully, but these errors were encountered: