finding
active
finding:non-linear-nonlin-achieves-near-perfect-iia-on-distributive-law-task-for-both-and-or-and-and-or-and-algorithms-eliminating-linear-identity-map-differencesNon-linear ϕ_nonlin achieves near-perfect IIA on distributive law task for both And-Or and And-Or-And algorithms, eliminating linear/identity map differences
Corroborating result on additional task confirming main paper findings
Source paper
extracted_from(2025) · Sutter, Denis · Minder, Julian · Hofmann, Thomas · Pimentel, Tiago
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Claims (1)
claim
- Central thesis of the paper
Related by similarity (8)
cosine ≥ 0.65 · no typed edgeEntities in the same semantic neighborhood but without a typed relation to this one — candidates for new edges or unrecognized duplicates.
- Key empirical result: non-linear maps overcome linear maps' failure in deeper layers
- Demonstrates that high IIA can be obtained even when model cannot solve the task
- Authors' tentative hypothesis from Fig. 4 but they acknowledge they cannot formalise this intuition
- Interpretive claim about what linear DAS results actually tell us
- Confirms theorem's existence proof holds but practical learnability fails with insufficient RevNet capacity
- Replicates Geiger et al. 2024b pattern of layer-dependent IIA degradation with linear maps
- Demonstrates the value of the CL auxiliary loss for recovering causal alignments when one model cannot be intervened upon.
- Hypothesis raised in distributive law task analysis