method
active
method:landau-lifshitz-scaling-argumentLandau–Lifshitz scaling argument
Historical technique for proving absence of phase transitions via free energy scaling; generalized in this paper to arbitrary local Hamiltonians
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Frameworks (1)
framework
- Main framework: uses scaling of free energy under domain wall formation to determine whether local interactions can sustain ordered phases based on graph topology alone
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.
- Cited hypothesis from Lin et al. 2022 suggesting larger models become more capable of deception
- Scaling Laws for Activation Steering with Llama 2 Models and Refusal Mechanisms (Ali et al., 2025)concept0.693Related work finding larger models more resistant to steering, potentially consistent with ESR in 70B
- Introspective capacity may follow a simple monotonic scaling law across all concepts and architectureshypothesis0.690The paper treats this as possible but unconfirmed; current evidence shows concept-specific scaling only
- Interpretive claim connecting scale to abstraction level in LLM representations
- Theoretical framework for phase transitions; the paper builds on its scaling approach
- Core result demonstrating topological constraints on self-organization
- Claim about broader applicability of the scaling argument
- Compute-optimal hyperparameters follow predictable power-law relationships.