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Linear Decoding of Morphology Relations in Language Models (Student Abstract)

AAAI 2025 · Architectures and efficiency › Attention and transformers · approach: Efficient language transformers · 0 citations (OpenAlex)

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Shows that a pure linear map Ws (Jacobian of an LM's computation from an early subject state) suffices and is necessary to approximate morphological derivation in GPT-J and Llama-7b on BATS.

Problem

Prior work found affine Taylor approximations (LRE) model factual relations in transformer LMs, but it is unclear whether morphological relations are truly linear and how they are encoded.

Approach

Drops the bias and scaling terms of the affine linear relational embedding and tests the pure Jacobian approximation Ws (plus bias-only s+b as a control) on morphological analogies, finding that W alone is sufficient and necessary for morphology, while other relation types need the affine term.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use the Jacobian transformation Ws instead of the Bias approximator (s+b) (ablation)GPT-J · BATS morphological tasksfaithfulness (top-1 match rate)Helped
Remove the Jacobian transformation W (ablation)GPT-J · BATS morphological tasksfaithfulness (top-1 match rate)Hurt
Use the affine LRE (βWs+b) instead of the Jacobian approximation (Ws) (ablation)GPT-J · BATS non-morphological categoriesfaithfulness (top-1 match rate)Helped

Surprising findings

Limitations

Experimental setup

Datasets: BATS (Bigger Analogy Test Set)

Benchmarks: BATS

Metrics: top-1 faithfulness (match rate of argmax token)

Baselines: affine LRE (βWs+b) Bias approximator (s+b)

Builds on: affine linear relational embedding (LRE) Linear Representational Hypothesis Meng et al. 2022 causal tracing

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