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Does Uniform Discrete Diffusion Need Time?

A new arXiv paper (2609.30977v1) reports that explicit time conditioning is often unnecessary in uniform discrete diffusion models (UDMs) for language, with time-agnostic predictors remaining competitive with and often outperforming time-conditioned models across datasets and training objectives. The authors show the population-optimal UDM predictor generally depends on time because time controls how much the model should trust observed context, but that this dependence becomes negligible in finite-data settings where a corrupted training sequence stays much closer to its original clean sequence than to competing training sequences. The guarantee weakens toward the high-noise endpoint of the diffusion trajectory.

by read1 min views1 publishedSep 28, 2026

arXiv:2609.30977v1 Announce Type: cross Abstract: Uniform discrete diffusion models (UDMs) commonly use explicit time conditioning, but we find that it can often be unnecessary in practice. In this paper, we first show that the population-optimal UDM predictor generally depends on time: time controls how much the model should trust the observed context. We then show that this dependence can become negligible in finite-data settings relevant to language. When a corrupted training sequence remains much closer to its original clean sequence than to competing training sequences, the empirical-optimal predictor is nearly insensitive to time over most of the diffusion trajectory, where the guarantee weakens toward the high-noise endpoint. Empirically, trained language UDMs exhibit limited time sensitivity over most of the trajectory, while time-agnostic predictors remain competitive with, and often outperform, time-conditioned models across datasets and training objectives. These results challenge the use of explicit time conditioning in UDMs: although the population optimum depends on time, explicitly conditioning on it may often be unnecessary in practice.

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