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Can DPO Learn Diverse Human Values? A Theoretical Scaling Law

NeurIPS 2025 · Large language models › Alignment and preferences · approach: Active and token-level preference learning · 0 citations (OpenAlex)

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Gives a finite-step theoretical analysis of DPO generalization under K mixture-of-Gaussian value clusters, showing samples per value must grow ~log K, validated on Llama-3.1-8B, Mistral-7B-v0.3 and Qwen3-8B-Base with Anthropic persona data.

Problem

How diverse human values (multiple preference clusters) affect the generalization of DPO after a finite number of gradient steps, and how sample count per value must scale with value diversity.

Approach

Models preferences as K pairs of Gaussian clusters with orthogonal concept directions, tracks per-sample reward-margin dynamics under gradient flow for finite steps, and bounds the trajectory to derive a generalization bound and a logarithmic samples-per-value scaling law.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Increase the number of value clusters KDPO with Llama-3.1 · Anthropic Persona, training reward marginreward margin growth rateHurt
Increase the number of value clusters KDPO with Llama-3.1 · Anthropic Persona, test reward marginreward marginHurt
Increase the number of value clusters KDPO with Llama-3.1 · Anthropic Personaloss and accuracy change rateHurt
Increase the number of value clusters KDPO with Llama-3.1-8B · Anthropic Persona, test errortest error: R² scores of 0.97Hurt
Increase the number of value clusters KDPO with Mistral-7B-v0.3 · Anthropic Persona, test errortest error: R² scores of 0.95Hurt
Increase the number of value clusters KDPO with Qwen3-8B-Base · Anthropic Persona, test errortest error: R² scores of 0.99Hurt
Subtract the shared component from persona embeddingsLlama-3.1-8B persona embeddings · Anthropic Personaaverage cosine similarity between personasHelped

Limitations

Experimental setup

Datasets: Anthropic persona dataset

Benchmarks: Anthropic persona dataset

Metrics: reward margin test error R^2 of linear fit between K and test error loss accuracy

Builds on: DPO linear representation hypothesis IPO SLiC

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