REVIEW 5 major objections 7 minor 31 references
Correcting Large Language Model Behavior via Influence Function
T0 review · 5 major / 7 minor · reviewed 2026-08-11 · deepseek-v4-flash
Pith's one-line read The paper claims that LANCET, a two-phase influence-function method, can correct undesirable LLM behavior without human intervention by tracing bad outputs to influential training samples and re-optimizing on their influence ranking.
desk verdict LANCET is a solid empirical contribution to automatic LLM behavior correction, but the influence-score approximation needs direct validation before the causal mechanism is credible. 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
The central object is the influence score of a training sample on an influence query, computed through the Proximal Bregman Response Function. LinFAC makes it tractable for LLMs by treating each Transformer sublayer as one linearized module, summing over token activations and pre-activation pseudo-gradients so token dependencies are kept, and approximating the modular Gauss-Newton Hessian as a Kronecker product of sequence-summed factors $\hat{A}\otimes\hat{S}$. The forward pass is carried by the inverse-Hessian-vector product $\hat{G}^{-1}(\sum_t a_t^{z_q}\otimes D_s^{z_q}_t)$, which reduces to small matrix solves. IBO then converts the ranked scores into a pairwise correction loss, a Bregman-divergence forgetfulness penalty, and a proximity regularizer.
What would settle it
Train a small transformer on contaminated data, delete each of the top-100 recalled training examples one at a time, retrain, and measure the change in the harmful query's probability; if the rank correlation between true retraining effects and LinFAC scores is near zero, the recall stage supplies wrong data and IBO's correction signal is built on noise.
Extended reading notes
Core claim
LANCET treats behavior correction as two linked tasks. First, LinFAC scores every recalled training sample by how much it increases or decreases the probability of the unwanted response, using a linearized Transformer sublayer and a Kronecker-factored approximation of the Gauss-Newton Hessian. Second, Influence-driven Bregman Optimization (IBO) turns those scores into a pairwise ranking objective, much like direct preference optimization but with influence rankings replacing human preference labels, and adds a Bregman-divergence regularizer on non-influential samples so the model does not forget its other knowledge. The paper reports that this pipeline lowers harmful responses on seen and unseen prompts across Safe RLHF, BeaverTails, and Anthropic-HH, with smaller utility loss than gradient-ascent unlearning and stronger out-of-distribution generalization than SFT or DPO retrained on human-corrected data.
Load-bearing premise
Everything depends on the assumption that LinFAC's approximate influence scores rank training examples in the same order as actually deleting each example and retraining the model would; the paper gives precision-recall curves against known unsafe labels but never directly checks this ranking against real retraining.
Editorial extensions
If this is right
- If LinFAC rankings are faithful, harmful behavior can be traced to specific training examples without manual annotation, and corrected by editing model behavior rather than retraining from scratch.
- IBO's pairwise influence-ranking objective can be trained with samples from different prompts, so correction signals are not limited to same-prompt preference pairs.
- The approach should plug into any LLM whose raw training set is accessible, including continual-alignment pipelines where old preference data becomes outdated.
- Batch-query IHVP with clustered influence queries reduces computation and improves correction by averaging out cross-harmful-behavior noise, suggesting influence estimation should be done over sets of queries rather than single prompts.
- According to the paper, LANCET lowers harmfulness on out-of-distribution prompts more than methods that collect human-corrected data, implying influence-based correction transfers beyond the observed bad outputs.
Reading between the lines
- If the ranking assumption holds, the same machinery could serve as a training-data audit: influence scores would flag stale, poisoned, or otherwise harmful examples even before a specific bad output is observed.
- The case study's pairing of top-1 and last-1 samples suggests correction may be driven by semantic opposition of instructions; a direct test would compare IBO against a variant that pairs samples with opposite labels but shuffles influence magnitudes.
- One could test a cheaper deployment: use LinFAC only for recall and replace IBO with standard DPO on synthesized pairs; if correction holds, the expensive Hessian machinery is only needed for data selection, not for training.
- The paper's safety-focused benchmarks leave open whether the same method corrects non-safety preference drift, such as style or factual recency, which is a natural next experiment.
Editorial analysis
A structured set of objections, weighed in public.
Referee Report
Summary. The paper proposes LANCET, a two-stage method to correct undesirable LLM behavior without human annotation. In the first stage, the new LinFAC influence-function estimator recalls training examples that increase or decrease the probability of undesirable outputs (influence queries). In the second stage, Influence-driven Bregman Optimization (IBO) trains the model with a pairwise loss over positively and negatively influential samples, plus a Bregman divergence term on non-influential samples to preserve utility. The authors evaluate on Safe RLHF, BeaverTails, and Anthropic-HH with Llama 3.1, Llama 2, and OPT backbones, reporting reduced harmfulness on seen and unseen prompts while maintaining helpfulness, and they provide efficiency, compatibility, and case-study analyses.
Significance. If the influence scores are reliable, LANCET offers a plausible human-free alternative to preference-data collection and model unlearning, with the additional appeal of making the recalled training samples interpretable. The paper's strengths include the modular two-stage design, evaluation across three datasets and three backbones, a compatibility matrix (Table 7), explicit wall-clock comparisons (Figure 4e), and a concrete case study (Table 8). The central risk is that both the recall stage and the correction signal depend on an unvalidated Kronecker-factor approximation, and the evaluation pipeline reuses the same reward/cost models for query selection, checkpoint selection, and reporting. These issues are addressable with additional validation and ablations.
major comments (5)
- [Section 3.1, Appendix A.2, Eqs. (9)-(13), (20)-(22)] The load-bearing premise of the method is that LinFAC influence scores rank training samples by their causal effect on the query output distribution. This premise is not validated. Eq. (20) replaces the sequence-level sum of Kronecker products \sum_t a_t \otimes Ds_t with a single Kronecker product (1/T \sum_t a_t) \otimes (\sum_t Ds_t), and Eq. (21) then replaces an expectation of an outer product by a product of expectations. Neither step is an equality, and no error bound or small-scale comparison against leave-one-out retraining is provided. The PR curves in Figure 4(a-c) only measure recovery of injected unsafe samples under a coarse classification metric, so they do not establish that the scores reflect the true effect on p(z_r|z_p). Because DIF_+ and DIF_- in Eq. (15) are built directly from these scores, contaminated rankings can propagate into the IBO loss and the interpretability claims. I would like to see (i) a comparison of LinFAC rankings with exact leave-one-out influence or full-Hessian influence on a small model, reported by rank correlation or NDCG, and (ii) an ablation that replaces LinFAC with random or TF-IDF recall inside IBO to quantify how much of the behavioral improvement comes from the influence ranking.
- [Section 4.1, Appendix D.2, Appendix D.3] The evaluation protocol shares the same reward/cost model signal across query selection, checkpoint selection, and final evaluation. Section 4.1 selects influence queries by the largest increase in harmfulness according to the cost model; Appendix D.2 selects the best post-training checkpoint by "the maximal RM-CM score on a valid set"; and Appendix D.3 computes the reported Helpful/Harmless scores with the same family of RM/CM models. This creates a selection-on-the-evaluation-metric risk: the reported gains, especially on unseen prompts, may be inflated by optimizing the same scores used for measurement. Please evaluate with a held-out set of human ratings on unseen prompts, or with a different reward/cost model that was not used for selection, and state explicitly that the validation set used for checkpointing is disjoint from the test set.
- [Section 3.2, Appendix D.2] Several hyperparameters that directly control the correction strength are not reported. The final objective in Eq. (17) contains the proximity regularizer weight \lambda; Eq. (15) contains \epsilon and the Pareto threshold \alpha; Eq. (13) has the batch/cluster size K; and the recall pipeline has a TF-IDF recall size. The text states only that "we set \epsilon = -1" and that the model is trained for 4000 steps. Without the values of \lambda, \alpha, and K, and without a sensitivity analysis for \lambda and \alpha, the method cannot be reproduced and the robustness of the reported gains cannot be assessed. Please report all hyperparameter values and include a sensitivity study for at least \lambda and \alpha.
- [Section 1, Section 4.1] The motivating problem is correcting behaviors caused by outdated or erroneous human preferences, but the experiments operationalize "inappropriate" exclusively as harmful or unsafe content. The paper acknowledges this in Section 4.1 ("no existing data is available to simulate this scenario"), yet the abstract and introduction claim corrections that make LLMs deviate from contemporary human preferences and societal norms. Harmfulness is a reasonable proxy, but it is not the same as preference drift: a preference shift need not involve safety, and the mechanism of learning new preferences differs from suppressing unsafe responses. I recommend either adding a preference-drift experiment (for example, flipping chosen/rejected pairs in a preference dataset over time) or explicitly narrowing the claims in the abstract and conclusion to unsafe-behavior correction until such evidence exists.
- [Section 3.2 Eq. (15), Table 7] On the seen influence queries, the correction is partly by construction. Eq. (15) optimizes a pairwise loss constructed from the influence of each recalled training sample on the query log-probability, so reducing the probability of those exact queries is the designed effect and should not be reported as an independent discovery. The paper does evaluate unseen prompts, which is the right test, but the current ablations do not isolate the contribution of the influence ranking. Table 7 varies the recall strategy (LinFAC vs. EK-FAC) and the post-training objective (IBO vs. PBO), but it does not include a random-recall or TF-IDF-only baseline with IBO. Please add such an ablation, and report the human Likert or a held-out metric on unseen prompts for it; this is necessary to support the claim that influence-function recall, rather than fine-tuning on recalled harmful data, drives the generalization gains.
minor comments (7)
- [Throughout] There are typos and naming inconsistencies, including "an novel" in the abstract, "Bregman Diversity" in Appendix A.1, "deviding" in Section 3.2, and inconsistent "Linear-FAC"/"LinFAC" usage; please proofread the manuscript.
- [Appendix A.2, Eq. (21)] The normalization in Eq. (21) seems inconsistent: the left factor carries an extra 1/N while Eq. (22) assigns 1/N to \hat S; please make the factor derivation internally consistent.
- [Section 4.4, Figure 4(f)] The plot lacks axis labels, and the text describes "positive intervention (epsilon=+1)" and "negative intervention (epsilon=-1)", but Eq. (15) sets epsilon=-1 in the loss; the sign convention should be clarified.
- [Figure 4(a-c)] The PR curves do not state the retrieval cutoff or the number of candidate samples used to compute precision and recall; please specify these details so the comparison with EK-FAC is reproducible.
- [Appendix D.1] Anthropic-HH is cited as (Ji et al. 2024); the correct source appears to be Bai et al. (2022a); please correct the citation.
- [Table 6] The statement that batch query improves performance is not uniformly supported by the table, since the IF-Query Harmless score is higher (worse) for LANCET_B (0.616) than for LANCET_S (0.581); please clarify which metrics support the claim.
- [Tables 4 and 5] No significance tests are reported; given the overlapping standard deviations in several rows, please add statistical tests or confidence intervals for the headline comparisons.
Circularity Check
Seen-query behavior correction is constructed from the influence scores on those same queries; unseen generalization provides independent support.
-
fitted input called prediction
[Section 3.2, Eqs. (14)-(15); Section 4.2, Table 3 'IF Query' column]
"According to the definition of influence score, a positive/negative influence score indicates that the training sample increases/decreases the likelihood of generating undesirable behavior. Based on this, correcting the undesirable behavior can be considered as: maxθ Ez∼DIF[−If(z,zq,θ) − β log πθ(y|x)/πθs(y|x)]. ... Our method considers the influence ranking as the preference and constructs pairwise data to learn the optimal solution for objective Eq. 14."
The influence score If(z,zq) in Eqs. (6)/(9) is, by definition, the derivative of the undesirable response's log-probability log p(zr|zp) with respect to upweighting the training sample z. Eq. 14 then defines the correction objective as maximizing −If(z,zq,θ), i.e., directly lowering that same probability for the influence query. The DIF+ and DIF− sets and the If weights used in the pairwise loss Eq. 15 are selected and scaled from the same query-specific influence scores. Consequently, the reported decrease in the 'IF Query Harmful' column of Table 3 is the objective being optimized, not an independent prediction about those queries.
full rationale
The paper's derivation chain is otherwise largely self-contained. LinFAC is a Kronecker-factored approximation of the influence-function IHVP, and the recall stage is validated against known injected unsafe samples via PR curves, which is an external ground truth rather than a circular target. The generalization results on unseen prompts and utility preservation are measured on held-out data and do not reuse the influence scores as training targets, so the strongest transfer claims are not circular. The one clear circular element is the seen-query correction: the influence scores are computed with respect to the same Influence Queries on which 'IF Query Harmful' is later reported, and Eq. 14 states that correction means maximizing the negative of those very influence scores. Thus the improvement on seen queries is the designed objective, not a discovered prediction. Appendix C's admission that the IBO pairs 'seem to differ somewhat from collecting human preferences' further tempers the interpretability claim, but that is a support/correctness concern rather than a circularity. No load-bearing self-citation chain was found.
Assumptions & free parameters
free parameters (6)
- lambda (damping and proximity regularizer)
- alpha (Pareto selection threshold)
- K (number of IF query clusters for batch IHVP) =
10
- TF-IDF recall size =
100
- epsilon in the IBO pairwise loss =
-1
- Number of post-training steps and validation checkpoint selection =
4000 steps; max RM-CM on valid set
assumptions (7)
- domain assumption Influence functions computed via the proximal Bregman response function approximate the true effect of removing a training sample on model behavior.
- standard math The Gauss-Newton Hessian equals the Fisher information matrix, and activations are approximately independent of pre-activation gradients so the Hessian factorizes as A ⊗ S.
- ad hoc to paper The sum over tokens of Kronecker products can be approximated by the Kronecker product of token sums (Eq. 20 in Appendix A.2).
- domain assumption TF-IDF retrieval of the top 100 training samples recovers all samples that meaningfully influence the undesirable behavior.
- domain assumption Unsafe or harmful examples in the training set are a valid proxy for 'outdated or erroneous' human preferences.
- domain assumption Open-source reward and cost models provide accurate measures of helpfulness and harmfulness.
- domain assumption Correcting the probability of a small set of influence queries is sufficient to reduce undesirable behavior on unseen prompts.
Cite this review
Pith. "Pith review of Correcting Large Language Model Behavior via Influence Function." pith.science (2026). https://pith.science/paper/TMNAWJR4
@misc{pith2026241216451,
author = {Pith},
title = {Pith review of: Correcting Large Language Model Behavior via Influence Function},
year = {2026},
howpublished = {\url{https://pith.science/paper/TMNAWJR4}},
note = {Machine review of arXiv:2412.16451}
}
read the original abstract
Recent advancements in AI alignment techniques have significantly improved the alignment of large language models (LLMs) with static human preferences. However, the dynamic nature of human preferences can render some prior training data outdated or even erroneous, ultimately causing LLMs to deviate from contemporary human preferences and societal norms. Existing methodologies, whether they involve the curation of new data for continual alignment or the manual correction of outdated data for re-alignment, demand costly human resources. To address this challenge, we propose a novel approach, Large Language Model Behavior Correction with Influence Function Recall and Post-Training (LANCET), which requires no human involvement. LANCET consists of two phases: (1) using influence functions to identify the training data that significantly impact undesirable model outputs, and (2) applying an Influence function-driven Bregman Optimization (IBO) technique to adjust the model's behavior based on these influence distributions. Our experiments demonstrate that LANCET effectively and efficiently correct inappropriate behaviors of LLMs. Furthermore, LANCET can outperform methods that rely on collecting human preferences, and it enhances the interpretability of learning human preferences within LLMs.
Figures
Reference graph
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Reviewed August 11, 2026 · model on record in the stance chip above.
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