Sampling from Flow Language Models via Marginal-Conditioned Bridges

· Source: stat.ML updates on arXiv.org · Field: Technology & Digital — Artificial Intelligence & Machine Learning · Depth: Expert, long

Summary

Flow Language Models (FLMs) are a new class of language models that apply continuous flow matching to one-hot encoded token sequences. Unlike generic continuous diffusion models, FLMs have a special denoiser structure where each block of the denoising mean represents a posterior marginal distribution over the clean token at that position. Standard DDPM-style samplers collapse these marginals to a single conditional-mean endpoint, which is not a valid one-hot sequence. This work introduces a training-free marginal-conditioned bridge (MCB) sampler for FLMs. The MCB sampler samples a clean one-hot endpoint from the factorized posterior defined by FLM token marginals and then samples the next continuous state from an analytic Ornstein–Uhlenbeck bridge conditioned on that endpoint. This method uses the same model evaluations as standard sampling and provides a principled interface for token-level decoding controls like temperature scaling and nucleus truncation. Experiments on LM1B show that the MCB sampler improves the quality–diversity tradeoff compared to standard ODE samplers.

Key takeaway

For research scientists developing or deploying Flow Language Models, adopting the marginal-conditioned bridge (MCB) sampler is crucial. This training-free method directly leverages FLM's inherent posterior marginals, offering superior control over generation quality and diversity via standard decoding techniques like temperature scaling and nucleus sampling. You can achieve better generative perplexity and maintain non-collapsed entropy, even with fewer sampling steps, without additional model evaluations.

Key insights

FLMs' token-wise posterior marginals enable a more principled, training-free sampling method for improved text generation.

Principles

Method

The MCB sampler samples a clean one-hot endpoint from factorized posterior marginals, then samples the next continuous state from an analytic Ornstein–Uhlenbeck bridge conditioned on that endpoint.

In practice

Topics

Code references

Best for: Research Scientist, AI Scientist, Machine Learning Engineer, NLP Engineer

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Editorial summary, takeaway, and curation by AIssential. Original article published by stat.ML updates on arXiv.org.