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Language models contain per-query circuits using a few percent of their edges that reproduce much of their answer behavior, and paraphrase-based Best-of-N search finds them.

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arxiv 2509.24808 v2 pith:ZCSBRK7M submitted 2025-09-29 cs.AI

Query Circuits: Explaining How Language Models Answer User Prompts

classification cs.AI
keywords circuitsmodelquerycircuitexplanationsinputlanguagesparse
verification ladder T0 review T1 audit T2 compute T3 formal T4 reserved

The pith

A machine-rendered reading of the paper's core claim, the machinery that carries it, and where it could break.

Large language models are made of millions of connections. When a model answers a question like 'Which drug is safe for this patient?', most of those connections are busy with other things. This paper asks: which small set of connections actually carried the answer? The authors call that set a 'query circuit'.

Finding it is hard. Standard scoring methods, borrowed from older 'capability circuit' research, become noisy on realistic questions: their scores swing outside the normal range and do not improve as edges are added. The authors fix the measurement with a bounded faithfulness score called NDF, and fix the search with 'Best-of-N': generate several paraphrases of the question, find a candidate circuit for each, and keep the candidate that best reproduces the model's original answer. The paraphrases act like lottery tickets; the best one wins.

On multiple-choice exams (MMLU, ARC) and on arithmetic and sentence tasks, the winners are substantial: about 5,000 edges out of roughly 387,000, about 1.3%, reproduce on average about 60% of the model's per-question behavior. Removing these circuits instead of keeping them shows the critical information really does live there. Two faster approximations, iBoN and BoN-CSM, trade some faithfulness for speed.

The caveats: the reported 60% is the best result out of ten tries, so it flatters the method somewhat. No error bars are given, no code is released, and the score measures logit differences rather than whether the model picks the correct option. The results are most convincing on the simple IOI task, where the older, more standard metric also shows the effect.

Core claim

Abstract: 'we find that there exist extremely sparse query circuits within the model that can recover much of its performance on single queries. For example, a circuit covering only 1.3% of model connections can recover about 60% of performance on an MMLU questions.' Section 6.2: 'In MMLU, a circuit with only 5k edges (1.3% of Llama-3.2-1B-Instruct's all edges) achieves an average NDF of 0.6.' If the paper is correct, sparse per-query subgraphs of a transformer exist and can be found cheaply via paraphrase-based Best-of-N search, making local, faithful model explanations a practical target.

Load-bearing premise

The NDF normalization assumes the corrupted-query baseline is a fair counterfactual for 'the model without the question-understanding signal.' For MMLU/ARC this baseline is built by replacing the stem with 'Which is the most possible answer?' while preserving options. The paper's own Table 1 shows the baseline is not empty: L(M(q'))=0.53 for Query 3 versus 0.96 for the clean query, and Appendix B.4 concedes that both clean and corrupted queries contain option-ID signals that distribute logits. If position bias or option-format artifacts give the corrupted model a non-trivial margin, then the normalization L(M(q))-L(M(q')) is contaminated, and a circuit that partially reproduces option-format tendencies can score high NDF without recovering any question-answering computation. Every MMLU/ARC NDF value, including the headline 0.6 at 5k edges, inherits this scale. The IOI results use the standard name-replacement corruption and the classic NFS metric, so they do not carry this risk.

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Editorial analysis

A structured set of objections, weighed in public.

Desk editor's note, referee report, simulated authors' rebuttal, and a circularity audit.

Axiom & Free-Parameter Ledger

3 free parameters · 6 axioms · 0 invented entities

Everything the central claim rests on beyond the model weights themselves: the validity of logit-difference as the performance metric, the counterfactual baseline used to normalize faithfulness, the adequacy of integrated-gradient attribution as a proxy for causal patching, the adequacy of greedy top-N selection, and the semantic validity of GPT-4o paraphrases. No numerical parameters were fitted to data: the two hand-chosen hyperparameters (p=9, m=20) and the MMLU category-selection rule affect the magnitude but not the existence of the reported effects. No invented entities are introduced; a query circuit is a subgraph of the existing model, not a new mechanism.

free parameters (3)
  • number of paraphrases p = 9
    Hand-chosen in Section 6.1; Figure 7 shows diminishing returns from p=2 to 10, so the value is a cost-quality tradeoff, not an optimum.
  • IG discretization step m = 20
    Hand-chosen (Section 6.1); Figure 2c shows m=5, 20, 100, 500, 1000 perform similarly, so this choice does not drive results but is a free design constant.
  • MMLU category selection rule = categories where Claude 3.5 Sonnet scores >= 95% on HELM MMLU
    Appendix A: nine categories are drawn from this set; the rule constrains question difficulty and is a data-selection choice that shapes aggregate NDF levels.
axioms (6)
  • domain assumption Logit difference between the correct and average-incorrect tokens is a valid performance metric L for single-query faithfulness.
    Section 6.1 and Appendix A adopt logit difference as L for all tasks; NDF and NFS inherit it. On hard MMLU questions the model margin is often negative, so L is a signed logit margin, not accuracy or probability.
  • domain assumption Corrupted query 'Which is the most possible answer?' provides a clean counterfactual baseline for the NDF normalization on MCQs.
    Section 4.1 and Appendix A define NDF against L(M(q')) with this corruption; Table 1 and Appendix B.4 show the baseline retains option-ID signals (L(M(q'))=0.53), so the normalization is contaminated.
  • domain assumption Integrated-gradients edge scores with m=20 steps (Eq. 2) are adequate proxies for true indirect-effect scores (Eq. 1) on single queries.
    All methods use EAP-IG with m=20 (Section 6.1); Section 3.3.2 and Figure 2c show single-query scores are noisy, which is exactly why BoN is introduced, so the backbone scoring is approximate by the paper's own account.
  • standard math The residual-rewrite abstraction of a transformer into attention-head/MLP nodes with QKV-split edges (TransformerLens) is a valid circuit representation.
    Section 2.1, following Elhage et al. 2021 and Syed et al. 2024; this is the shared substrate of all circuit discovery the paper builds on.
  • domain assumption Greedy top-N edge selection with respect to attribution scores produces circuits no worse than Dijkstra-style construction.
    Section 6.1 and Appendix B.5 justify this on IOI, GT, and gender-bias in NFS, not on NDF and not on MMLU/ARC, but the paper leans on greedy selection for all main results.
  • domain assumption GPT-4o paraphrases of the question stem preserve meaning and do not change the query's underlying computation.
    Section 6.1: paraphrases are generated without validity checks or examples shown for MMLU/ARC; BoN's success rests on paraphrase-derived circuits transferring to the original query.

reviewed 2026-08-04 · how reviews work

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Cite this review

Pith. "Pith review of Query Circuits: Explaining How Language Models Answer User Prompts." pith.science (2026). https://pith.science/paper/ZCSBRK7M

@misc{pith2026250924808,
  author       = {Pith},
  title        = {Pith review of: Query Circuits: Explaining How Language Models Answer User Prompts},
  year         = {2026},
  howpublished = {\url{https://pith.science/paper/ZCSBRK7M}},
  note         = {Machine review of arXiv:2509.24808}
}
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read the original abstract

Explaining why a language model produces a particular output requires local, input-level explanations. Existing methods uncover global capability circuits (e.g., indirect object identification), but not why the model answers a specific input query in a particular way. We introduce query circuits, which directly trace the information flow inside a model that maps a specific input to the output. Unlike surrogate-based approaches (e.g., sparse autoencoders), query circuits are identified within the model itself, resulting in more faithful and computationally accessible explanations. To make query circuits practical, we address two challenges. First, we introduce Normalized Deviation Faithfulness (NDF), a robust metric to evaluate how well a discovered circuit recovers the model's decision for a specific input, and is broadly applicable to circuit discovery beyond our setting. Second, we develop sampling-based methods to efficiently identify circuits that are sparse yet faithfully describe the model's behavior. Across benchmarks (IOI, arithmetic, MMLU, and ARC), we find that there exist extremely sparse query circuits within the model that can recover much of its performance on single queries. For example, a circuit covering only 1.3% of model connections can recover about 60% of performance on an MMLU questions. Overall, query circuits provide a step towards faithful, scalable explanations of how language models process individual inputs. The project page is at https://tony10101105.github.io/query-circuit/.

Figures

Figures reproduced from arXiv: 2509.24808 by Fazl Barez, Tung-yu Wu.

Figure 1
Figure 1. Figure 1: Query circuit discovery aims to identify a sparse sub-network within the LLM that underlies the model response to a user input query. The LLM and circuit in this illustration are simplified for visualization. why the LLM produces a particular output for a given input prompt. Instead, query circuits provide local, prompt-level explanations by directly tracing the information flow inside the LLM ( [PITH_FUL… view at source ↗
Figure 2
Figure 2. Figure 2: Technical challenges of query circuit discovery. [PITH_FULL_IMAGE:figures/full_fig_p005_2.png] view at source ↗
Figure 3
Figure 3. Figure 3: Complete evaluation results for the three queries adopted in Figure [PITH_FULL_IMAGE:figures/full_fig_p006_3.png] view at source ↗
Figure 4
Figure 4. Figure 4: A case study on IOI dataset. Circuits discovered by the original input query’s paraphrases may recover model performance on the query. We find that while the circuit discovered on the orig￾inal query may fail to faithfully recover model per￾formance, circuits discovered on its paraphrases can succeed [PITH_FULL_IMAGE:figures/full_fig_p006_4.png] view at source ↗
Figure 5
Figure 5. Figure 5: The pipeline of Best-of-N sampling for discovering a faithful query circuit of N edges for an input query q, for which it generates p paraphrases. p = 3 in this illustration. Algorithm 1 iBoN Input: Circuits (edge sets) {E1, . . . , Ek} with size in ascending order and edge num￾ber constraint N. Output: An edge set (circuit) E 1: Initialize E as an empty edge set. 2: Find the largest i s.t. |Ei | < N. 3: E… view at source ↗
Figure 6
Figure 6. Figure 6: Main results of BoN sampling for query circuit discovery. BoN substantially outperforms all other methods. Although iBoN and BoN-CSM, two fast approximations to BoN, perform worse than it, they still clearly exceed both baselines. circuit by augmenting the best available smaller circuit with additional high-scoring edges from a larger one that are not already included. 5.4 BON WITH CONSTRAINT-ADAPTIVE SCOR… view at source ↗
Figure 7
Figure 7. Figure 7: Performance of BoN sampling with different numbers of paraphrases. As BoN selects the most faithful circuit, its performance exhibits monotonically increasing yet diminishing returns [PITH_FULL_IMAGE:figures/full_fig_p009_7.png] view at source ↗

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This paper was first reviewed by deepseek-v4-flash on August 4, 2026.