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Paper, verdict, and scope audit
Retrieved on 2026-07-23 with the explicit user agent
OpenResearch-Reproduction/1.0 (paper audit; contact via GitHub MachineLearning-Nerd).
| Source | Immutable locator | SHA-256 |
|---|---|---|
| Judged paper | https://arxiv.org/pdf/2602.21565v1 |
3a8c57d9f739df274b21a65461db0cce87197d989721c67d118398649b5c9ac3 |
| Current paper | https://arxiv.org/pdf/2602.21565v3 |
c126395ba290db35973a5bd3952daf1016696c203aaa4f67de805b99cb2abf41 |
| Current HTML | https://ar5iv.labs.arxiv.org/html/2602.21565 |
52684605ba5a9992ca16ee1f9ecf56d75c92e2b152d5242f48a3424e3d012543 |
| Live verdict dataset | ICML-2026-agent-repro/verdicts@main, filtered only by space_id == "DineshAI/qbe18sZPWS" |
ff8bcc5eee67ae172d74d292df6f87691ef324380db0f3cc467a3e965efc77bc |
The judged claims match arXiv v1. The current v3 changed several empirical
numbers and added uncertainty estimates. For example, v1 Table 3 reports
QM9 GAP-SA reward 0.876 (ours), 0.816 (MOGFN), and 0.805 (HN-GFN);
v3 reports 0.873±0.003, 0.799±0.022, and 0.742±0.035. This campaign
tests the exact v1 claims used by the judge and records v3 only as version
context.
Exact anchors and quantifiers
- Claim 1: v1 Proposition 4.1, Section 4.2, and Appendix A.1. Given
kGFlowNets on a shared state graph with terminal distributionsp_i(x) ∝ R_i(x)and non-negative weightsω_i, Eq. (4) atβ=1realizesp_M(x) ∝ Σ_i ω_i R_i(x). Weights need not sum to one. - Claims 2 and 5: v1 Section 5.1–5.2 and Table 1. The domain is the full
32×32 HyperGrid. For each
k∈{2,3,4,5}, results average L1 over 128 evenly spaced simplex preferences. Ours is0.003; MOGFN is0.021/0.027/0.042/0.048; HN-GFN is0.017/0.021/0.032/0.035; the no-reaching ensemble is0.117/0.098/0.113/0.111. - Claim 3: v1 Section 6.1–6.2 and Table 3. Atom-based QM9 GAP-SA uses
β=32, 10 evenly spaced two-objective preferences, 128 generated candidates per preference, and mean scalarized reward of each preference's top 10. The reported aggregate is0.876for ours,0.816for MOGFN, and0.805for HN-GFN. - Claim 4: v1 Section 6.2–6.3, Tables 4–5. Logical operators use 5,000
samples for target-bin accuracy. Timing averages 1,000 samples.
Fragment logical composition takes
24.70 ms(2 objectives) and27.02 ms(3) for ours versus1789.11 msand1974.64 msfor classifier guidance, with Table 4 reporting higher target-bin percentages for ours in every listed fragment and QM9 composition. - Claim 6: v1 Section 5.3 and Figure 3 (extended in Figure A6). The
distortion is
δ(x)=u_M(x)/N_M(x). The paper says it is not exactly constant for nonlinear operators but stays close to1/Z_Mwhere the composition valueG(·)is large; deviations should concentrate whereG(·)is small. Figure 3 defines outliers using[Q1−1.5·IQR, Q3+1.5·IQR].
Existing accepted evidence
The existing exact tabular suite is retained as a theorem-level regression. It enumerates all 1,024 terminal states and triangulates forward rollout with an independent edge-flow certificate. It does not substitute for the paper's trained-neural or molecule experiments.
Environment reconciliation
The official README describes two independent Python 3.10 environments.
Its molecule dependency gflownet@v0.2.0 pins torch-geometric==2.4.0,
whereas the grid dependency torchgfn==2.4.1 requires
torch-geometric>=2.6.1. The campaign requirement is exactly one repository
.venv, so the lock uses torch-geometric==2.6.1 for both codebases. This is
an explicit compatibility override, not an experimental variable; import and
behavior checks must pass before molecule evidence is accepted.
The same README says torch==2.1.2, but the published
torchgfn==2.4.1 package metadata requires torch>=2.6.0. The single lock
therefore pins torch==2.6.0 and treats the paper's upstream GFlowNet commit
as the fixed code source. This dependency-only deviation is tested against
the full accepted grid regression and explicit molecule import/checkpoint
smoke tests.