Discrete Diffusion Reading Group

Exploring diffusion-based generative models on discrete spaces.

Latest Sessions

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S14 | One-step Language Modeling via Continuous Denoising
1:13:52
April 8, 2026

S14 | One-step Language Modeling via Continuous Denoising

Flow-based Language Models (FLMs) replace factorized ancestral sampling with sample-level continuous transport via flow matching, and can be distilled into a flow map language model that generates in as few as one step — matching 8-step discrete diffusion quality with an ~8.3× speedup.

Language models based on discrete diffusion have shown promise for parallel generation, but they suffer from factorization error that causes sharp quality degradation in the few-step regime. To overcome this, Flow-based Language Models (FLMs) move from factorized ancestral sampling to sample-level continuous transport via flow matching. FLMs are high-performing through principled design choices such as a decoding-error-based time reparameterization. To enable few-step generation, the paper introduces the two-time denoiser, a novel reparameterization of the flow map that provably lies on the probability simplex, allowing the authors to distill FLM into a flow map language model (FMLM) via cross-entropy. FMLM transports noise to data in as few as one step, outperforming recent few-step discrete diffusion models and matching their 8-step quality at one step with an approximately 8.3× speedup. Paper: https://arxiv.org/abs/2602.16813

S13 | The Diffusion Duality, Chapter II: Ψ-Samplers and Efficient Curriculum
0:46:50
March 23, 2026

S13 | The Diffusion Duality, Chapter II: Ψ-Samplers and Efficient Curriculum

Justin Deschenaux presents a family of Predictor-Corrector samplers for discrete diffusion models that generalize prior approaches to arbitrary noise processes and, unlike conventional methods, continue to improve as the number of sampling steps increases.

In today's session, Justin Deschenaux presents The Diffusion Duality, Chapter II: Ψ-Samplers and Efficient Curriculum. This work introduces a family of Predictor-Corrector (PC) samplers for discrete diffusion models. The method generalizes prior approaches to arbitrary noise processes and, when combined with uniform-state diffusion, overcomes the limitations of ancestral samplers. Unlike conventional methods, these samplers continue to improve as the number of sampling steps increases. The framework is evaluated on language and image modeling tasks, achieving lower perplexity on OpenWebText and improved FID/IS scores on CIFAR-10. Additionally, the work introduces a memory-efficient training curriculum that reduces training time and memory usage while maintaining strong performance.

S12 | Discrete Feynman-Kac Correctors
0:54:49
March 16, 2026

S12 | Discrete Feynman-Kac Correctors

Mohsin Hasan and Viktor Ohanesian present Discrete Feynman-Kac Correctors, a framework for controlling discrete diffusion sampling at inference time using Sequential Monte Carlo, enabling temperature control and reward-guided generation without retraining.

In today's session, Mohsin Hasan and Viktor Ohanesian present their recent work on Discrete Feynman-Kac Correctors, a framework for controlling the sampling distribution of discrete diffusion models at inference time. The method uses Sequential Monte Carlo (SMC) to enable temperature control (annealing), combine multiple diffusion processes, and incorporate external reward functions, without retraining or fine tuning the original model. The framework is demonstrated on applications including Ising model sampling, improved code generation, and reward guided protein sequence generation.

Featured Videos

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How did diffusion LLMs get so fast?
22:14
February 9, 2026

How did diffusion LLMs get so fast?

Techniques for accelerating diffusion LLMs, from self-distillation and curriculum learning to KV caching and block diffusion

This video discusses techniques for making diffusion LLMs faster, including self-distillation through time, curriculum learning, confidence scores for unmasking, guided diffusion (FlashDLM), approximate KV caching (dLLM-Cache, dKV-Cache), and block diffusion.

But How Do Diffusion Language Models Actually Work?
12:27
August 3, 2025

But How Do Diffusion Language Models Actually Work?

Jia-Bin Huang explores several ideas for applying diffusion models to language modeling

Most Large Language Models (LLMs) today are based on Autoregressive models (i.e., they predict texts in a left-to-right order). But diffusion models offer iterative refinement, flexible control, and faster sampling. In this video, we explore several ideas for applying diffusion models to language modeling.

Simple Diffusion Language Models
15:07
July 3, 2024

Simple Diffusion Language Models

Quick introduction to Masked Diffusion Language Models (MDLM) by Alexander Rush

Quick introduction to Masked Diffusion Language Models (MDLM) by Alexander Rush

About the Reading Group

Diffusion LLMs are faster, more controllable successors to traditional LLMs and are rapidly gaining adoption. This reading group builds a community for exchanging and debating emerging ideas in this space. While our primary focus is discrete diffusion models for language, we also welcome work on other modalities and applications, such as molecular design, drug discovery, and beyond.

Meet the Organizers

Subham Sekhar Sahoo

Subham Sahoo

Holds a Ph.D. from Cornell Tech, where he specialized in Diffusion Language Models. He has made foundational contributions to the field, with his work deployed at scale by Google, NVIDIA, and ByteDance across language generation and drug discovery.

Justin Deschenaux

Justin Deschenaux

PhD student in Machine Learning at EPFL, advised by Prof. Caglar Gulcehre. Previously interned at Apple MLR. His research interests include diffusion language models, fast generative models, and generalization.

Zhihan Yang

Zhihan Yang

PhD student at Cornell CS. Previously completed his Bachelor's degrees in Mathematics and Statistics at Carleton College. He is a winner of the CRA Outstanding Undergraduate Researcher Award and his research focuses on principled, controllable, and efficient generative models.