UNIFUSION: Adapting Autoregressive Language Models into Discrete Diffusion under a Unified Reverse-Rate Objective
On the map: Diffusion models → Discrete and text diffusion
Abstract (arXiv)
Existing methods mainly adapt pretrained autoregressive (AR) language models to masked diffusion, whereas we directly adapt them to uniform-noise diffusion, where every token remains editable during sampling. However, adapting AR checkpoints across corruption kernels remains challenging because existing DLMs use different objectives and prediction parameterizations. We establish connections among SEDD, MDLM/GIDD, M2S, and Neural CTMC by expressing their conditional losses as a single generalized Kullback--Leibler objective over model reverse rates. We further derive conversions from clean-token predictions to concrete-score, posterior-mean, and exit-rate/jump parameterizations, yielding a shared (x0) interface that supports switching between mask and uniform kernels. Building on these connections, we propose ours, a simple continual pre-training approach for directly adapting pretrained GPT2 checkpoints to uniform-noise diffusion. Through systematic evaluation of 124M- and 355M-parameter models, we show that ours steadily improves the trade-off between generative perplexity (GenPPL) and unigram entropy as the sampling budget increases from 16 to 256 steps. At 256 steps, ours-S and ours-M achieve GenPPL/entropy pairs of (97.783/5.2626) and (71.516/5.6669), respectively; no evaluated model at the same scale simultaneously outperforms ours on both metrics. At both scales, ours also achieves the highest WinoGrande, SIQA, and BBH accuracy among the compared diffusion models.
Key facts. No citing papers in the map yet (data through 14 Oct 2026). Placed in Discrete and text diffusion, one of 14 directions in Diffusion models. Builds on 24 of its 30 references that are in the map. First posted on arXiv 27 Jul 2026.
Builds on
24 of 30 references.
Closest ancestors · 12
Same direction, newest first
- 2025Masked Diffusion Models are Secretly Learned-Order Autoregressive Models24 Nov
- 2025Dream 7B: Diffusion Large Language Models21 Aug
- 2025The Diffusion Duality12 Jun
- 2025Generalized Interpolating Discrete Diffusion6 Mar
- 2025Large Language Diffusion Models14 Feb
- 2024Scaling Diffusion Language Models via Adaptation from Autoregressive Models23 Oct
- 2024Simple and Effective Masked Diffusion Language Models11 Jun
- 2024Simplified and Generalized Masked Diffusion for Discrete Data6 Jun
- 2024Your Absorbing Discrete Diffusion Secretly Models the Conditional Distributions of Clean Data6 Jun
- 2023Discrete Diffusion Modeling by Estimating the Ratios of the Data Distribution25 Oct
- 2023Likelihood-Based Diffusion Language Models30 May
- 2021Autoregressive Diffusion Models5 Oct
Other references · 12
- 2020Denoising Diffusion Probabilistic Modelscited by 21,076
- 2021Training Verifiers to Solve Math Word Problemscited by 10,109
- 2020Score-Based Generative Modeling through Stochastic Differential Equationscited by 9,122
- 2019PIQA: Reasoning about Physical Commonsense in Natural Languagecited by 2,883
- 2022Challenging BIG-Bench Tasks and Whether Chain-of-Thought Can Solve Themcited by 1,807
- 2021Structured Denoising Diffusion Models in Discrete State-Spacescited by 1,719
- 2024The FineWeb Datasets: Decanting the Web for the Finest Text Data at Scalecited by 1,160
- 2022A Continuous Time Framework for Discrete Denoising Modelscited by 451
- 2024Discrete Flow Matchingcited by 317
- 2013A Deep and Tractable Density Estimatorcited by 68
- 2026Neural Continuous-Time Markov Chain: Discrete Diffusion via Decoupled Jump Timing and Directioncited by 3
- 2026Mean-to-Score Discrete Diffusion: Posterior-Mean Denoisers for Score Entropycited by 1
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- 2026Adaptation to Intrinsic Dependence in Diffusion Language Models
- 2026Reducing Pretraining-Generation Mismatch in Diffusion Language Models
- 2025Diffusion Beats Autoregressive in Data-Constrained Settings
- 2026Scaling Beyond Masked Diffusion Language Models