statistical: Revision of farokhi2020temporally
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@ -363,12 +363,12 @@ The combination of the Perturber and the Grouper follows the sequential composit
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% - -
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% - differential privacy
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% - perturbation (Laplace)
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\hypertarget{farokhi2020temporally}{Farokhi}~\cite{farokhi2020temporally} proposed a relaxation of the user-level protection of differential privacy based on the discounted utility theory in the economics literature.
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More specifically, at each timestamp, the scheme of temporally discounted differential privacy assigns different weights to the privacy budgets that have been invested in previous timestamps.
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\hypertarget{farokhi2020temporally}{Farokhi}~\cite{farokhi2020temporally} proposed a relaxation of the user-level protection of differential privacy based on the discounted utility theory in economics.
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More specifically, at each timestamp, the scheme of \emph{temporally discounted differential privacy} assigns different weights to the privacy budgets that have been invested in previous timestamps.
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These weights decrease the further that we observe in the past.
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The author implements an exponentially and a hyperbolic discounted scheme.
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In the former, the discount factor, which is positive and less than $1$, and in the latter, the discounting coefficient, which is greater or equal to $0$, allows the adjustment of temporal discounting.
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Increasing the discount factor offers stronger privacy protection, equivalent to that of user-level.
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Whereas, increasing the discount coefficient resembles the behavior of event-level differential privacy.
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Selecting a suitable value for the privacy budget and the discount parameter allows for bounding the overall privacy loss in an infinite observation scenario.
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The assumption that all users discount previous data releases limits the applicability of the the current scheme in real-world scenarios.
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However, the assumption that all users discount previous data releases limits the applicability of the the current scheme in real-world scenarios for statistical data.
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