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The Geometry of Alignment Collapse: When Fine-Tuning Breaks Safety

NeurIPS 2026 · Large language models › Instruction and fine-tuning · approach: Safety alignment after fine-tuning · 0 citations (OpenAlex)

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Proposes the Alignment Instability Condition, a Fisher-geometry theory claiming benign fine-tuning inevitably drifts into alignment-sensitive subspaces with quartic utility loss, supported by a Fisher low-rank check and an overlap score on Qwen3-1.7B and LLaMA-3.2-3B.

Problem

Benign fine-tuning (e.g., math or instruction data) systematically degrades safety guardrails, but existing theories (flat/null-space geometry, data overlap) do not explain when or why this happens.

Approach

Introduces the Alignment Instability Condition: initially orthogonal fine-tuning gradients are bent into high-curvature alignment-sensitive Fisher subspaces by second-order curvature coupling, yielding a quartic-in-time utility loss law and an Overlap Score predictor.

Key results

Surprising findings

Limitations

Experimental setup

Datasets: SamSum Alpaca GSM8K Risky Financial Advice Bad Medical Advice Pure Bad BeaverTails AdvBench

Benchmarks: AdvBench

Metrics: Harmfulness Score (1-5) Overlap Score correlation

Baselines: null-space projection methods flat-geometry null model

Builds on: TRPO PPO Davis-Kahan perturbation theory LoRA emergent misalignment

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