LGDSMLJun 27, 2023

Ticketed Learning-Unlearning Schemes

arXiv:2306.15744v111 citationsh-index: 31
AI Analysis

This addresses data privacy and regulatory compliance issues in machine learning by enabling efficient unlearning, though it is incremental as it builds on existing learning-unlearning paradigms.

The paper tackles the problem of efficiently unlearning specific data points from a trained model without access to the original dataset, proposing a ticketed model where each training example receives a small encrypted ticket. The result is space-efficient schemes for various concept classes, such as thresholds and parities, with theoretical guarantees.

We consider the learning--unlearning paradigm defined as follows. First given a dataset, the goal is to learn a good predictor, such as one minimizing a certain loss. Subsequently, given any subset of examples that wish to be unlearnt, the goal is to learn, without the knowledge of the original training dataset, a good predictor that is identical to the predictor that would have been produced when learning from scratch on the surviving examples. We propose a new ticketed model for learning--unlearning wherein the learning algorithm can send back additional information in the form of a small-sized (encrypted) ``ticket'' to each participating training example, in addition to retaining a small amount of ``central'' information for later. Subsequently, the examples that wish to be unlearnt present their tickets to the unlearning algorithm, which additionally uses the central information to return a new predictor. We provide space-efficient ticketed learning--unlearning schemes for a broad family of concept classes, including thresholds, parities, intersection-closed classes, among others. En route, we introduce the count-to-zero problem, where during unlearning, the goal is to simply know if there are any examples that survived. We give a ticketed learning--unlearning scheme for this problem that relies on the construction of Sperner families with certain properties, which might be of independent interest.

Foundations

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