A good question opens things up.
The discussion space is being built. These prompts are a starting point for reading this paper together.
Which part of the approach is doing the most work?
What do the data and evaluation leave out?
How would you reproduce this with less compute?
These are editorial prompts, not posts from community members.
Loading discussions…
On the reading lists
- #40 in the Top 500 (2026 edition)
- #31 of 100 papers to read in your lifetime (2026 edition)
- #3 in Generative models (2026 edition)
Why it matters
Established practical diffusion training, launching the modern diffusion generation revolution.
Condensed from the expert lists' notes.
Inside the paper
- The problem
- Diffusion models had a tractable training setup, but convincing image samples had been difficult to demonstrate. The authors also wanted to understand how sample quality relates to likelihood and the amount of information preserved during generation.
- The idea
- The model learns to undo a fixed process that gradually corrupts images with Gaussian noise. Its practical training objective asks a neural network to predict the noise added at a chosen stage of that process.
- How it works
- The forward process adds small amounts of Gaussian noise according to a prescribed schedule until the image approaches an unstructured noise sample.
- During training, choose an image and a noise level, construct the corresponding noisy image directly, and teach the network to estimate the noise.
- For generation, start with Gaussian noise and repeatedly apply learned reverse transitions, producing a less noisy image at each step.
- The authors connect this parameterization to denoising score matching and examine the intermediate steps as a form of progressive lossy decoding.
- What it showed
- The paper reports an FID of 3.17 on unconditional CIFAR10 and shows samples on several image datasets. It also finds that good sample quality does not by itself imply competitive likelihood, a distinction visible in its compression analysis.
- Read it for
- Read Sections 2 and 3.2 alongside Algorithms 1 and 2 to follow training and sampling, then look at Section 4 and its samples. The detailed variational derivation can be skimmed on a first pass and revisited for the objective’s weighting.
Written in our own words from the paper itself. A draft the editors have not yet reviewed.
Reading it
Difficulty: Advanced
Read this first: Auto-Encoding Variational Bayes; probability.
The record
- First released
- 2020 (from arXiv 2006.11239)
- Citations
- 36,409 citations, as counted by Papers With Code (CC BY-SA 4.0)
- Named by
- both expert lists
- Score
- 0.738 · computed rank 40 · consensus 0.96, must-read 1, citations percentile 1 (2020s · generative-models), awards 0, existing lists 0. Method
Editor's notes
- Readability check: pass: The diffusion model paper learners should start from. (AI draft (Claude), not yet reviewed, 2026-10-29)
This paper's reading-list entry has its rank, release date and sources in full.
Data sources
Catalogue data from OpenAlex (CC0), Crossref (CC0 metadata; no abstracts are shown), arXiv, and Papers With Code (CC BY-SA 4.0). Each count names its source. See the method.