REVIEW 3 major objections 7 minor 45 references
Zero-Shot Machine Unlearning with Proxy Adversarial Data Generation
T0 review · 3 major / 7 minor · reviewed 2026-08-06 · deepseek-v4-flash
Pith's one-line read A zero-shot unlearning method can erase a class using only the model and the forget set, keeping remaining-class accuracy at retrained levels.
desk verdict Solid empirical zero-shot unlearning with a genuinely new proxy-data pipeline, but the advertised guarantee is a restated assumption and reproducibility is limited. read the letter →
The pith
A machine-rendered reading of the paper's core claim, the machinery that carries it, and where it could break.
The reading
What carries the argument
Three components carry the argument. First, adversarial proxy data $D_{\text{adv}}$: each forgotten sample $x_i$ is perturbed by projected gradient descent toward its second-most-likely class (Eqs. 1–2), yielding samples that approximate the inaccessible remaining classes. Second, subspace projection: per-class activation subspaces are computed by SVD at every layer (Eq. 3), combined into a remaining-class subspace $S^c$ (Eq. 4), and the unlearning gradient at each layer is multiplied by $P_l = I - S_l^c (S_l^c)^T$ before the weight update (Eq. 5), confining changes to directions irrelevant to remaining classes. Third, influence-based pseudo-labeling: using the influence function (Eqs. 7–10), the method approximates how removing each pseudo-labeled sample changes remaining-data loss and optimizes pseudo-labels, with a KL penalty against the true label, so the unlearning update has a positive effect on the remaining classes.
What would settle it
Compute the per-class activation basis from the adversarial proxy set and from a held-out set of true remaining samples, and measure the principal angle between the subspaces; if the average principal angle is large (say above 30°) on a standard benchmark, or if remaining-class accuracy drops on distant classes but not on the class adjacent to the forgotten one, the proxy equivalence is refuted.
Extended reading notes
Core claim
The central claim is that zero-shot class unlearning does not have to sacrifice utility on the remaining data. Under a Lipschitz-smooth loss satisfying the Polyak-Łojasiewicz inequality, Theorem 1 states that the update rule in Eq. 5 produces an unlearned model with remaining-data loss close to the original model's; the experiments claim this holds in practice across Facescrub, SVHN, CIFAR-10, and CIFAR-100. On those benchmarks, the paper reports remaining-class accuracy at retrained levels (for example 75.54% versus retrain's 75.36% on CIFAR-100, and 96.48% versus 96.31% on Facescrub), forgotten-class accuracy reduced to roughly 0.2–2%, and membership-inference attack accuracy near the retrained model. It also reports that the unlearning step can improve remaining-class accuracy over the original model, with larger gains when more classes are removed.
Load-bearing premise
The load-bearing premise is that adversarial perturbations of the forget-set samples faithfully represent the real remaining data; if those proxy samples do not occupy the same activation subspaces as the true remaining classes, both the projection and the influence estimate steer the update in the wrong direction.
Editorial extensions
If this is right
- A model owner can honor a deletion request using only the request and the deployed model, without retaining or re-accessing the rest of the training set.
- Unlearning a class need not trade away utility: reported remaining-class accuracy stays at or above retrained baselines while forgotten-class accuracy falls to near zero.
- Membership-inference attacks on forgotten samples come back close to the retrained-model level, so the removal is not merely cosmetic.
- The method is insensitive to which adversarial attack generates the proxy, since only the model's decision-boundary structure matters.
- Unlearning more classes at once yields larger measured gains on remaining classes, suggesting the influence objective accumulates over multiple deletion requests.
Reading between the lines
- If adversarial proxies are biased toward classes adjacent to the forgotten class, projection could over-protect those neighboring classes and under-protect distant ones; this can be tested by unlearning a class whose nearest decision boundaries are concentrated on one class while others are far.
- The recipe generalizes in principle to sequential forgetting, but the paper does not study how subspace estimates drift across many successive unlearning requests, so accumulation error is an open question.
- Because the Polyak-Łojasiewicz condition in Theorem 1 is at best locally true for deep networks, the practical guarantee likely rests on the projection itself; an ablation that removes the projection for a single layer would isolate where the protection actually lives.
- The influence-based pseudo-label objective could double as a diagnostic: the sign and size of the estimated remaining-loss change predict which remaining classes a deletion will hurt most, which is useful for data-deletion audits.
Editorial analysis
A structured set of objections, weighed in public.
Referee Report
Summary. The paper proposes ZS-PAG, a zero-shot machine-unlearning method that operates without access to the remaining data Dr. The method has three components: (1) adversarial samples generated from the unlearning samples Du are used as a proxy Dadv for Dr; (2) the unlearning gradient is projected onto the complement of subspaces estimated from Dadv, with the goal of avoiding over-unlearning; and (3) pseudo-labels for the unlearning samples are optimized using an influence-function objective so that the unlearning update has a positive effect on the remaining data. Experiments on Facescrub, SVHN, CIFAR-10, and CIFAR-100 with several architectures report that ZS-PAG keeps remaining-class accuracy close to or above the retrained model while dropping unlearning-class accuracy to low levels, and ablations investigate the role of the subspace projection, pseudo-labeling, the adversarial attack method, and the attack success rate. The paper also states a theoretical guarantee in Theorem 1.
Significance. If the empirical claims hold, ZS-PAG is a practically relevant contribution: it is one of the few unlearning methods that work when only the forget set is available, and it reports strong results across four benchmarks and multiple architectures. The paper's strengths include a systematic ablation of the subspace and pseudo-label components, a comparison across several zero-shot baselines, an evaluation with membership-inference and backdoor-based metrics, and an analysis of computational cost. The main weaknesses are that the stated theoretical guarantee is not actually proven and that the load-bearing assumption—that adversarial samples from Du faithfully represent Dr—is only partially validated. These issues limit the current support for the central claim, but they appear addressable within the scope of the manuscript.
major comments (3)
- [Section 3.3, Theorem 1 (Eqs. 5–6)] Theorem 1 is stated as a guarantee that unlearning with Eq. 5 produces Lr(θu) ≈ Lr(θo), but no proof is given. The stated assumptions (Lipschitz continuity of the Lr gradient and the PL inequality) do not by themselves relate the projected unlearning update in Eq. 5 to Lr; the update is a projected gradient step on the unlearning loss ℓ(x,y;θ), not on Lr. A small learning rate under PL would justify convergence of Lr only for an unprojected gradient descent on Lr. As stated, the theorem essentially asserts the desired conclusion. The abstract and Section 5 explicitly advertise a theoretical guarantee, so the authors must either supply a complete proof with explicit conditions on the learning rate, the subspace S^cbar, and the role of Dadv, or remove the theorem and present the claim as an empirical property.
- [Section 3.2, Section 3.3, Section 4.5] The method's correctness hinges on Dadv being a faithful proxy for Dr, since Dadv is used both to construct the subspace S^cbar in Eq. 4 and to define the projection in Eq. 5. Section 4.5 concedes that the generated adversarial samples overlap real data mainly for classes adjacent to the unlearning class, while distant classes require larger perturbations. With a fixed perturbation bound ε, adversarial examples for distant classes may either have low attack success or lie in a thin boundary-adjacent shell, so the SVD basis in Eq. 3 can be biased toward boundary directions rather than the class-conditional distribution. If S^cbar over-represents boundary directions, the complement projection may fail to protect genuine remaining-class directions; if it under-represents distant classes, over-unlearning can reappear for those classes. The paper should report per-class remaining accuracy after unlearning and provide a diagnostic experiment (using Dr only for evaluation) that compares the subspace spanned by Dadv with the subspace spanned by Dr, e.g., by measuring principal-angle overlap or by comparing the projection of true remaining gradients. Without such evidence, the near-retrain AccDrt values in Tables 1–2 could be specific to the benchmark geometry rather than to the claimed proxy mechanism.
- [Section 3.4, Eqs. 8–10, Figure 5b] The influence-based pseudo-label optimization replaces the inaccessible ∇θL(Dr, θo) in Eq. 10 with ∇θL(Dadv, θo), where Dadv consists of adversarial examples concentrated near decision boundaries. Minimizing the resulting estimate of ΔL can therefore select pseudo-labels that reduce loss on boundary artifacts rather than on genuine remaining data. The reported gains (1.77% to 3.27% in Figure 5b) are measured on held-out remaining-class test data, which is encouraging, but the mechanism is not established. I recommend an additional experiment that compares pseudo-labels optimized against Dadv with pseudo-labels optimized against a held-out sample of the true Dr (used only as a diagnostic oracle); this would quantify the fidelity gap and clarify whether the benefit of pseudo-labeling transfers beyond the proxy. The influence-function derivation also assumes θo is the empirical risk minimizer and that the Hessian is positive definite; the paper should state how H^{-1} is approximated, how the approximation error affects Eq. 10, and how the KL regularization weight is chosen.
minor comments (7)
- [Section 4.2] The text states that ZS-PAG improves AccDrt by 1.53%, 1.67%, and 2.23% on FashionMNIST, CIFAR-10, and CIFAR-100, but Table 1 does not contain FashionMNIST; the dataset name appears to be a typo for Facescrub or another listed benchmark.
- [Section 4.1] The metric names are inconsistent: the text defines Accut and Accmia but tables use AccDut and Accmia, and the description contains the typo 'Acc rt'. Please unify the notation.
- [Section 3.3, Eq. 4] The recursive definition S^cbar_l = SVD(Concatenate(S^cbar_l, U^k_l)) is ambiguous because S^cbar_l appears on both sides, and the subspace truncation rank is never specified. Please define the initialization and the rank selection for U^k_l and the combined subspace.
- [Section 3.4] The pseudo-label optimization procedure lacks implementation details: the initialization of y_pl, the number of optimization steps, the learning rate for y_pl, the KL weight λ, and how the optimized continuous y_pl is converted into the label used in the loss ℓ(xi, y_pl; θ). These details are needed for reproducibility.
- [Table 3] The backdoor experiment reports Accattack for Retrain as '−' without explanation; please clarify why retraining is not evaluated and describe how Accattack is computed for the unlearned model.
- [Figure 5a] The claim that AccDrt 'remains stable around 85%' is based on point estimates without reported variability; please add error bars or a table with standard deviations across runs.
- [Table 4] The DeepFool row reports AccDut as 0.720±0.11, which uses three decimals while other entries use two; please standardize the precision.
Circularity Check
No circularity: the proxy-data assumption is empirical and tested on held-out remaining data; Theorem 1 is unproved but not circular.
full rationale
Walked the derivation chain. The core claim is that Dadv, generated in Eqs. 1–2, approximates Dr, and that Eqs. 3–5 and Eq. 10 consequently prevent over-unlearning. This is an empirical proxy assumption, not a circular one: Dadv is generated from Du and the original model θo, while the reported AccDrt, AccDut, and MIA metrics are measured on held-out test sets of the actual remaining and unlearning classes. The pseudo-label y_pl is optimized against the proxy-based Eq. 10, and its benefit is then gauged on real remaining-data accuracy in Section 4.5; that is a transfer test, not a fitting of the reported metric. Section 4.5 openly concedes that "distant classes require larger perturbations" and that overlap is strongest for adjacent classes, which is a limitation of proxy fidelity rather than a reduction of the conclusion into the premise. Theorem 1 is given without proof and with assumptions (Lipschitz gradient, PL inequality) that do not themselves entail that the subspace computed from Dadv contains the relevant directions of ∇Lr; this is a missing derivation, not circularity. The only self-citation (Chen et al., IJCAI 2024, null-space calibration) appears as related work and is not load-bearing: the subspace rationale cites Li et al. 2018 and Saha et al. 2021. No fitted parameter is relabeled as a prediction, no target quantity is defined in terms of itself, and no external result is replaced by a self-citation. Verdict: no significant circularity.
Assumptions & free parameters
free parameters (5)
- nadv (adversarial samples per class for subspace estimation) =
100
- PGD perturbation bound epsilon per dataset =
not reported per benchmark
- Subspace truncation rank for U^k_l and combined S^{c-bar}_l =
not specified
- KL regularization weight lambda for pseudo-label similarity penalty =
not reported
- Unlearning learning rate eta and number of epochs =
10 epochs; eta not reported
assumptions (5)
- domain assumption Lr(θ) has Lipschitz-continuous gradient and satisfies the Polyak-Łojasiewicz inequality
- domain assumption Network gradients lie in a low-dimensional subspace spanned by the layer inputs
- ad hoc to paper Adversarial samples generated from unlearning samples faithfully approximate the remaining data Dr
- domain assumption Influence-function approximations (Hessian invertibility, first-order Taylor validity, iterative H^{-1}v) hold at scale
- domain assumption Gradient descent with pseudo-labels y_pl and projection removes the unlearning class while preserving other classes
invented entities (1)
-
Proxy adversarial dataset Dadv
Cite this review
Pith. "Pith review of Zero-Shot Machine Unlearning with Proxy Adversarial Data Generation." pith.science (2026). https://pith.science/paper/7UM7TML5
@misc{pith2026250721738,
author = {Pith},
title = {Pith review of: Zero-Shot Machine Unlearning with Proxy Adversarial Data Generation},
year = {2026},
howpublished = {\url{https://pith.science/paper/7UM7TML5}},
note = {Machine review of arXiv:2507.21738}
}
read the original abstract
Machine unlearning aims to remove the influence of specific samples from a trained model. A key challenge in this process is over-unlearning, where the model's performance on the remaining data significantly drops due to the change in the model's parameters. Existing unlearning algorithms depend on the remaining data to prevent this issue. As such, these methods are inapplicable in a more practical scenario, where only the unlearning samples are available (i.e., zero-shot unlearning). This paper presents a novel framework, ZS-PAG, to fill this gap. Our approach offers three key innovations: (1) we approximate the inaccessible remaining data by generating adversarial samples; (2) leveraging the generated samples, we pinpoint a specific subspace to perform the unlearning process, therefore preventing over-unlearning in the challenging zero-shot scenario; and (3) we consider the influence of the unlearning process on the remaining samples and design an influence-based pseudo-labeling strategy. As a result, our method further improves the model's performance after unlearning. The proposed method holds a theoretical guarantee, and experiments on various benchmarks validate the effectiveness and superiority of our proposed method over several baselines.
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