REVIEW 5 major objections 6 minor 1 cited by
LLM4GNAS: A Large Language Model Based Toolkit for Graph Neural Architecture Search
T0 review · 5 major / 6 minor · reviewed 2026-08-08 · deepseek-v4-flash
Pith's one-line read Prompt edits alone let one toolkit search GNN architectures for new graph tasks.
desk verdict A useful toolkit idea, undermined by best-of-three reporting and an overbroad 'first work' claim; the empirical case is not currently 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 load-bearing mechanism is the LLM-as-controller loop: a prompt describing candidate operations, connections, and search strategy makes the LLM propose GNN architectures; those architectures are trained and scored; the score is appended to the prompt for the next round. A second mechanism, prompt-based extensibility, lets a user add a new search space by subclassing the SearchSpaceBase class and filling in operation, connection, and example prompts, then registering the class in a model factory—so no search-code rewrite is needed.
What would settle it
Run every baseline under the same best-of-three selection rule and validation-based model choice on the homogeneous graph benchmarks; if AutoGEL or GraphNAS still beats LLM4GNAS on Cora, Citeseer, Power, and PROTEINS under that protocol, the paper's claim of outperforming existing GNAS methods is falsified.
Extended reading notes
Core claim
The central claim is that an LLM can act as the controller of a complete graph architecture search pipeline, and that prompt text—not code—is the interface for adapting that pipeline to new search spaces. The search is formalized as $m^* = \arg\max_{m \in M(\Omega(P))} A(m(G))$, where $\Omega(P)$ is the set of architectures the LLM generates from prompt $P$ and $A$ is the validation metric. Each iteration feeds the validation accuracy back into a reward prompt, so the LLM converges on better architectures. The paper reports strong results on heterogeneous graphs and competitive results on homogeneous graphs, plus an ablation showing that LLM-based node augmentation improves GCN, GAT, and GCNII on PubMed, Citeseer, and Arxiv.
Load-bearing premise
The headline comparisons treat LLM4GNAS's best result over three runs as the reported number while baselines are reported as mean±std, and if the baselines were given the same best-of-N selection, the claimed outperformance could shrink or disappear.
Editorial extensions
If this is right
- If the toolkit's claims hold, researchers can switch a GNAS pipeline to a new graph domain by editing a prompt instead of modifying search code.
- The iterative LLM feedback loop can find strong architectures in 15 rounds with 10 candidates per round, suggesting low search cost relative to many GNAS methods.
- The same toolkit covers node classification, link prediction, and graph classification on both homogeneous and heterogeneous datasets.
- The ablation suggests LLM-generated node features can substantially raise accuracy on text-attributed graphs, with GCNII+NA jumping from 69.85% to 81.57% on Arxiv.
- The choice of LLM matters: the paper shows GPT-4 outperforming GPT-3, LLAMA-2, and GLM-3 across all tested datasets.
Reading between the lines
- The 'first work combining LLMs and GNAS' claim is undercut by the paper's own related-work section, which cites GNAS-LLM and GHGNAS as prior LLM-based GNAS methods; the contribution is better read as an integrated, extensible toolkit rather than the first use of LLMs in GNAS.
- Because the paper reports best-of-three results for LLM4GNAS against mean±std baselines, the headline performance gaps may shrink under a uniform evaluation protocol; a follow-up should rerun baselines with the same best-of-N selection.
- The prompt-as-interface design suggests a testable extension: if prompts are the only adaptation surface, then an automated prompt optimizer or meta-learned prompt could remove the last manual step.
- The node-augmentation ablation points to a broader pattern: LLM-generated text features may matter more than architecture choices on text-attributed graphs, so future LLM-based GNAS systems should isolate those two effects.
Editorial analysis
A structured set of objections, weighed in public.
Referee Report
Summary. The paper presents LLM4GNAS, a toolkit that uses an LLM (GPT-4 by default) as a controller to automate graph neural architecture search (GNAS). The toolkit combines three components: LLM-based node feature augmentation, LLM-based GNAS, and LLM-based hyperparameter optimization. The authors claim that new search spaces can be adapted by editing prompts, and they report experiments on homogeneous and heterogeneous graphs for node classification, link prediction, and graph classification, together with ablations on LLM choice and a case study on a new search space. The central empirical claim is that LLM4GNAS outperforms existing GNAS methods.
Significance. If the claims were fully supported, LLM4GNAS would be a practically valuable toolkit: a single LLM-driven system that adapts to heterogeneous and homogeneous graphs by prompt editing alone would reduce engineering overhead in GNAS. The paper covers a broad range of tasks and datasets and includes ablations on the main modules and on different LLMs. However, the significance is currently conditional because the empirical evaluation protocol is not apples-to-apples, the strongest headline claim is contradicted by the paper's own tables, the novelty claim is internally inconsistent, and the toolkit code is not released despite being a central part of the contribution. The core idea is plausible and worth pursuing, but the current manuscript does not substantiate the headline.
major comments (5)
- [Section 4.1.2, Tables 2 and 3] Section 4.1.2 states: 'we repeat our method three times and show the best results w.r.t. accuracy on a validation dataset.' Baselines are reported as mean±std in Tables 2 and 3. Selecting the best of three runs is an order-statistic estimator and is biased upward relative to the mean of the same runs. On many comparisons the reported gaps are smaller than the reported standard deviations, e.g. Table 2 Cora (LLM4GNAS 89.2±0.63 vs AutoGEL 89.89±0.62) and Table 3 DBLP (LLM4GNAS 94.41±0.35 vs DiffMG 94.45±0.15). The headline 'outperforms' claim is therefore not supported by the evidence as presented: either report the mean and standard deviation for LLM4GNAS, or apply the same best-of-N selection to the baselines.
- [Abstract and Section 4.2, Table 2] The abstract states that LLM4GNAS 'outperforms existing GNAS methods on tasks involving both homogeneous and heterogeneous graphs.' Table 2 itself shows AutoGEL achieving higher accuracy on Cora, Citeseer, Power, IMDB-B, and PROTEINS, and GraphNAS achieving higher accuracy on PubMed. Thus the data in the paper contradict the unqualified 'outperforms existing GNAS methods' claim even before the best-of-three issue is considered. The claim should be restricted to the settings where LLM4GNAS actually leads (link prediction, most heterogeneous datasets, and the new-search-space case study) or additional evidence should be provided.
- [Section 1 contributions and Section 5.1-5.2] The contribution list says 'this represents the first work that combines LLMs and graph neural architecture search.' This is contradicted by the paper's own references: Ref. [37] (GNAS-LLM) and Ref. [9] (GHGNAS) are described in Section 5.1 as works that 'explore the application of LLMs to enhance the GNAS search process.' The novelty claim must be rewritten, for example as the first LLM-based GNAS toolkit that integrates feature augmentation, search, and hyperparameter optimization, and it must clearly state what is added relative to GNAS-LLM and GHGNAS.
- [Table 1 vs Section 4.4.4] Table 1 reports the ogbn-products dataset as having 54,025 nodes and 74,420 edges, while Section 4.4.4 states that ogbn-products contains 2,449,029 nodes and 61,859,140 edges. These two descriptions cannot both be correct. Since Section 4.4.4 is the only evaluation on a truly large graph and the paper claims scalability, the dataset statistics and the experimental setting need to be reconciled and described precisely.
- [Sections 1, 3, and 4] The paper is a toolkit paper whose key promises are ease of use, adaptability via prompts, and extensibility. However, no code, no prompt templates, and no public repository are provided, and the prompt design is only described at a high level. Without these, the central claim that 'adaptation to new search spaces requires only prompt modification' cannot be independently verified, and the experiments cannot be reproduced even in principle. The paper should release the code and the full prompt templates (or place them in an appendix) as a condition of the claimed toolkit contribution.
minor comments (6)
- [Throughout] There are numerous typographical errors that should be corrected: 'PROTENS' in Table 1, 'dor GraphNAS' in Section 4.1.2, 'LLM4GANS' in Listing 2, and 'GNAS-LLM obtains the best GNN' in Section 2.3, which should refer to LLM4GNAS.
- [Section 2.3, Equation (1)] Equation (1) uses the notation M(Ω(𝑃)) both as a subscript and as the search space generated by the LLM; this is confusing and appears to conflate the search space with the set of generated architectures. Please rewrite the equation and define all symbols explicitly.
- [Section 4.2, Figures 2 and 3] The text says LLM4GNAS 'consistently surpasses' the other methods in Figure 2, but Table 2 shows several datasets where LLM4GNAS is not the best. Also, the caption says 'test accuracy' while Section 4.1.2 says best results are selected on the validation set; clarify whether the figure reports validation or test performance.
- [Section 4.4.3, Table 6] Table 6 reports 'three-time architecture search w.r.t. Accuracy' and shows LLM4GNAS with a standard deviation of 0.00 on Cora. Given three runs, a zero standard deviation is surprising and should be explained; more generally, the caption should state how the three runs are aggregated.
- [Section 4.1.2] The GPT-4 version (V20230314) is given, but the temperature and the prompt content are not. To make the LLM-based search reproducible, include at least the exact prompt templates or a pointer to them.
- [Section 4.3, Table 3] The most closely related LLM-based GNAS baseline, GHGNAS (Ref. [9]), is not included in the heterogeneous-graph comparisons, even though the approach builds on it. Adding this baseline would make the comparison more informative.
Circularity Check
No significant circularity: LLM4GNAS is an empirical toolkit paper, its headline performance claim is checked against external baselines, and self-citations to prior GNAS-LLM/GHGNAS work are contextual rather than load-bearing.
full rationale
LLM4GNAS does not contain a derivation chain in which a predicted quantity is equivalent to an input by construction. The central claim is empirical: the toolkit's generated GNNs are compared with GCN, GAT, GraphNAS, AutoGEL, DiffMG, and HGNAS++ under experimental settings taken from AutoGEL and HGNAS++. The self-citations (GNAS-LLM [37], GHGNAS [9], HGNAS++ [17]) appear as related work, as baselines, or as internal search components; none is invoked as an unverified premise that forces the reported accuracies. Equation (1) merely defines the search objective m* = argmax A(m(G)) and is not used to derive any result. The protocol in Section 4.1.2 of repeating the method three times and reporting the best validation accuracy while baselines are reported as mean±std is a statistical fairness concern: it can inflate relative performance, but the reported test accuracy is not equal to the comparison by definition, so it is not a circular reduction. The 'first work' novelty claim is undercut by the paper's own citations of GNAS-LLM and GHGNAS, but that is a correctness/novelty issue, not a circularity issue. No circular step can be quoted and exhibited, so the score is 0.
Assumptions & free parameters
free parameters (3)
- Search budget (15 iterations, 10 candidates per iteration) =
150 architecture evaluations
- Candidate operation space (nine operations, one connection type) =
9 ops / 1 connection
- GPT-4 model version =
V20230314 (gpt-4-0314)
assumptions (4)
- domain assumption Validation accuracy of generated architectures is a reliable reward signal for the LLM's iterative prompt feedback.
- ad hoc to paper Editing prompts is sufficient to adapt the search space to a new task or graph type without changing search algorithms.
- domain assumption GPT-4 with temperature 0 yields sufficiently stable and reproducible architecture proposals across API calls.
- domain assumption Baseline GNAS methods are configured fairly and under comparable budgets.
Cite this review
Pith. "Pith review of LLM4GNAS: A Large Language Model Based Toolkit for Graph Neural Architecture Search." pith.science (2026). https://pith.science/paper/T2I6MFO4
@misc{pith2026250210459,
author = {Pith},
title = {Pith review of: LLM4GNAS: A Large Language Model Based Toolkit for Graph Neural Architecture Search},
year = {2026},
howpublished = {\url{https://pith.science/paper/T2I6MFO4}},
note = {Machine review of arXiv:2502.10459}
}
read the original abstract
Graph Neural Architecture Search (GNAS) facilitates the automatic design of Graph Neural Networks (GNNs) tailored to specific downstream graph learning tasks. However, existing GNAS approaches often require manual adaptation to new graph search spaces, necessitating substantial code optimization and domain-specific knowledge. To address this challenge, we present LLM4GNAS, a toolkit for GNAS that leverages the generative capabilities of Large Language Models (LLMs). LLM4GNAS includes an algorithm library for graph neural architecture search algorithms based on LLMs, enabling the adaptation of GNAS methods to new search spaces through the modification of LLM prompts. This approach reduces the need for manual intervention in algorithm adaptation and code modification. The LLM4GNAS toolkit is extensible and robust, incorporating LLM-enhanced graph feature engineering, LLM-enhanced graph neural architecture search, and LLM-enhanced hyperparameter optimization. Experimental results indicate that LLM4GNAS outperforms existing GNAS methods on tasks involving both homogeneous and heterogeneous graphs.
Figures
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