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Why do Neural Decoders (GNNs) collapse into "syndrome-density shortcut learning" under correlated noise at high physical error rates?

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Overview: I am building GNN-based decoders for the Surface Code (d=5) and benchmarking them against MWPM. To ensure the ML model doesn't lose hyperedge information via clique-expansion, I built an open-source pipeline (QEC Noise Factory) that orchestrates Stim/Sinter and extracts the DetectorErrorModel into an exact bipartite graph (preserving $k>2$ hyperedges).When training under symmetric depolarizing noise, the GNN performs well. However, when introducing correlated crosstalk noise at higher

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    Why do Neural Decoders (GNNs) collapse into "syndrome-density shortcut learning" under correlated noise at high physical error rates? Ask Question Asked 18 days ago Modified 11 days ago Viewed 49 times 0 Overview: I am building GNN-based decoders for the Surface Code (d=5) and benchmarking them against MWPM. To ensure the ML model doesn't lose hyperedge information via clique-expansion, I built an open-source pipeline (QEC Noise Factory) that orchestrates Stim/Sinter and extracts the DetectorErrorModel into an exact bipartite graph (preserving k>2 𝑘 > 2 hyperedges).When training under symmetric depolarizing noise, the GNN performs well. However, when introducing correlated crosstalk noise at higher physical error rates (e.g., p=0.04 𝑝 = 0.04 ), the GNN completely collapses into a phenomenon I call "K-leakage" or density shortcut learning. The Problem: Instead of learning the actual spatial topological correlations of the errors from the bipartite graph, the neural network acts as a trivial syndrome counter. It effectively computes the total number of active detectors (syndrome density, K 𝐾 ) and predicts based on the marginal probability P(logical_error|K) 𝑃 ( 𝑙 𝑜 𝑔 𝑖 𝑐 𝑎 𝑙 _ 𝑒 𝑟 𝑟 𝑜 𝑟 | 𝐾 ) , completely ignoring the graph structure.I confirmed this by creating a K-matched "scrambler" (shuffling detector spatial positions while keeping the total active count K 𝐾 constant). The model's AUROC on scrambled inputs perfectly matches its AUROC on clean inputs, yielding a "Topology Gain" of roughly zero. What I tried: I attempted to project out the K 𝐾 -collinear gradient components during backpropagation (using a custom Gradient Shield) to force the model to learn orthogonal topological features. While this worked for some random seeds (achieving organic clean representations), it caused a catastrophic topology collapse on other seeds. My Questions: Is this density-shortcut collapse a known fundamental barrier for purely structural neural decoders under high correlated noise (where SNR is low)? Are there established architectural patterns (e.g., contrastive Iso-K loss, or specific MPNN aggregations) that force a GNN to attend to the matching graph structure rather than the trivial density scalar near the threshold? Any insights, or pointers to literature dealing with this specific ML-QEC training pathology, would be highly appreciated. The reproducible pipeline and artifacts used to discover this are available in the linked repo: https://github.com/Moh-albataineh/qec-noise-factory.git error-correctionstimsurface-codemachine-learning Share Improve this question Follow edited Mar 5 at 19:54 Condo 2,2748 8 silver badges 31 31 bronze badges asked Feb 27 at 0:03 moe 1 Add a comment Know someone who can answer? Share a link to this question via email, Twitter, or Facebook. Your Answer Sign up or log in Sign up using Google Sign up using Email and Password Post as a guest Name Email Required, but never shown Post Your Answer By clicking “Post Your Answer”, you agree to our terms of service and acknowledge you have read our privacy policy. Start asking to get answers Find the answer to your question by asking. Ask question Explore related questions error-correctionstimsurface-codemachine-learning See similar questions with these tags. 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    Published
    Feb 27, 2026
    Archived
    Mar 16, 2026
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