REVIEW 3 major objections 8 minor 1 cited by
RDPM: Solve Diffusion Probabilistic Models via Recurrent Token Prediction
T0 review · 3 major / 8 minor · reviewed 2026-08-11 · deepseek-v4-flash
Pith's one-line read The paper claims that diffusion probabilistic models can be solved by recurrent token prediction, converting the denoising process into a sequence of GPT-style classification steps over a vector-quantized codebook.
desk verdict A genuinely novel discrete-token generation recipe with competitive ImageNet FID, but the 'diffusion' framing outstrips the method; the learnability worry is real but missing evidence, not a demonstrated flaw. read the letter →
The pith
A machine-rendered reading of the paper's core claim, the machinery that carries it, and where it could break.
The reading
What carries the argument
The central object is the diffusion-based image tokenizer of Algorithm 1 combined with the recurrent token predictor of Algorithm 2. The tokenizer mixes Gaussian noise into the latent over T steps, each time quantizing the residual against a shared codebook, so an image becomes T code maps. The generator is a transformer f that maps (epsilon_t, y, t, z'_{t-1}) to the next code map, with the accumulated quantized vectors z'_{t-1} carrying information forward; the cross-entropy loss in Eq. (7) is identical in form to language-model next-token prediction, which is what the paper says unifies discrete and continuous signal generation.
What would settle it
Fix an image and a step t, then draw many noise samples epsilon_t while keeping z'_{t-1} fixed, and record the empirical distribution of the ground-truth code C_t. If the RDPM transformer's predicted distribution over the codebook at that (z'_{t-1}, epsilon_t, y, t) diverges sharply from this empirical distribution, the recurrent chain is not learning the intended denoising transition, and the method's claim of solving diffusion via token prediction would be falsified.
Extended reading notes
Core claim
The central discovery is that a diffusion process can be 'solved' by recurrent token prediction: the forward process adds Gaussian noise to the VAE latent and quantizes the residual each step, producing T discrete codes; the reverse process is a transformer that, at each step, predicts the code for that step given the noise, class condition, timestep, and the codes accumulated so far. This turns denoising into a sequence of classification problems with a GPT-style cross-entropy loss, and the paper demonstrates that ten such recurrent steps are enough to reach FID 2.56 on ImageNet 256x256 at 602M parameters.
Load-bearing premise
The method assumes that a model can learn to predict the next quantized code from the noise, the class, the timestep, and the codes already produced, even though the original image encoding that determined that code is never shown to it.
Editorial extensions
If this is right
- Only 10 recurrent steps are needed for high-quality generation, far fewer than the hundreds of steps typical of continuous diffusion, while preserving quality.
- The loss function matches GPT-style next-token prediction, so the same optimization framework used for text can be applied to image, video, and audio generation.
- The diffusion-based image tokenizer reduces discretization information loss compared to single-step VQ, as shown by reconstruction FID dropping to 1.52 with the weight and bias tricks.
- RDPM outperforms prior methods that use discrete visual tokenizers on ImageNet 256x256, including MaskGIT and VAR at comparable scales.
- The approach is not limited to images; the tokenization applies to any continuous signal domain.
Reading between the lines
- If the learnability assumption holds at scale, RDPM suggests a path toward a single model that handles text and continuous modalities with one cross-entropy objective, potentially simplifying multimodal training recipes.
- The T-step tokenization increases the number of tokens per image by a factor of T over a single VQ code map; the paper's success at T=10 implies the transformer can exploit temporal structure across timesteps, which might transfer to video generation where the timestep axis and the frame axis could be merged.
- A direct comparison with a version using a standard VQ-VAE tokenizer (single code map) under the same recurrent predictor would isolate how much of the gain comes from the diffusion-based tokenization versus the recurrent prediction itself; the paper does not report that ablation.
- Because inference injects fresh Gaussian noise at every step, the model's diversity may be tunable by the noise schedule and Gumbel temperature; this suggests a testable knob for controlling the precision-diversity trade-off in discrete diffusion.
Editorial analysis
A structured set of objections, weighed in public.
Referee Report
Summary. The paper proposes RDPM, a framework for class-conditional image generation on ImageNet 256×256. A VAE is trained with a diffusion-based quantization scheme (Algorithm 1) that encodes the latent into T=10 discrete code maps by progressively mixing Gaussian noise with residual vectors and quantizing. A transformer is then trained (Eq. 6) to predict the next code map from the current noise, class label, timestep, and accumulated quantized vectors, using a cross-entropy loss (Eq. 7). At inference, Algorithm 2 recurrently predicts code maps starting from zero accumulation and decodes the final sum. The method reports FID 2.56 at 602M parameters with 10 sampling steps, comparable to recent VAR models and better than several prior discrete-tokenizer baselines.
Significance. The empirical results are noteworthy: they demonstrate that a discrete-token generative model trained with a GPT-style cross-entropy loss can reach FID levels close to continuous diffusion models on ImageNet 256×256 while using only 10 steps. The paper also promises code and weight release, which would support reproducibility. However, the theoretical framing as a “diffusion” process is not established, and the central learnability assumption of the recurrent predictor is not examined. If the authors can provide diagnostic evidence for the conditional predictability of the codes and temper the diffusion claims, this would be a useful empirical contribution to discrete-token generation.
major comments (3)
- [Section 3.2, Eq. (6) and Algorithm 2] The training target v'_t = Q(alpha_t(v - z'_{t-1}) + beta_t epsilon_t) depends on the original latent v, which is not an input to the predictor f(epsilon_t, y, t, z'_{t-1}). Since z'_{t-1} is a lossy function of v (it is a sum of quantized residuals), multiple source latents can map to the same z'_{t-1}, and for fixed inputs (epsilon_t, y, t, z'_{t-1}) the target code is not uniquely determined. The cross-entropy loss in Eq. (7) is therefore minimizing an irreducible conditional entropy, but the paper provides no measurement of this entropy or of the model's teacher-forced code accuracy. Without such diagnostics, it is unclear whether the free-running accumulation in Algorithm 2 stays on the training manifold. Please report teacher-forced top-1 accuracy, an estimate of the conditional entropy of target codes given the inputs, and a comparison of teacher-forced versus free-running FID or reconstruction quality.
- [Abstract, Sections 1, 3.2, 4.5] The repeated claim that RDPM “solves diffusion probabilistic models” or performs a “diffusion process on discrete-value domains” is not supported by the methodology. Algorithm 2 is an autoregressive code predictor: there is no reverse Markov chain, no SDE discretization, no ELBO, and no derivation that iterating Eq. (6) maps standard Gaussian noise to the data distribution. The forward process in Algorithm 1 is not inverted in any formal sense; the model simply learns a conditional distribution over codes. The authors should either provide a formal connection between the recurrent prediction objective and a diffusion process, or revise the terminology to describe an autoregressive model over residual quantized codes with noise-conditioned inputs.
- [Section 4.3, Figure 5, Table 4] The noise schedule hyperparameter phi is selected by evaluating FID-50K on the same metric used for the final reported performance. The pow schedule with phi=0.75 is chosen because it yields the best FID-50K, which introduces selection bias into the headline numbers. Please report results with a fixed, untuned schedule (e.g., a standard linear or cosine schedule) and clearly state which hyperparameters were tuned on the evaluation metric, or use a validation split for hyperparameter selection.
minor comments (8)
- [Introduction / Related Work] The paper claims to pioneer “Discrete Diffusion” but does not cite prior work on discrete diffusion models such as D3PM (Austin et al., 2021) or CDCD (Hoogeboom et al., 2021). Please add references and position RDPM relative to these lines of work.
- [Section 3.1, Eq. (2)] The text says alpha_t increases from small to large and reaches 1 at t=T, while beta_t^2 + alpha_t^2 = 1. This is the opposite of the standard diffusion direction, where noise increases over time. Please clarify the intended direction and justify why this is called a diffusion process.
- [Section 3.1, Algorithm 1] The quantization operation Q(·) is described as nearest-neighbor search, but the loss in Eq. (4) requires gradients to flow through the quantization step. Please specify whether a straight-through estimator or other gradient approximation is used, as is standard in VQ-VAE and VQGAN.
- [Figure 3] The caption says rows 2 and 3 represent discrete quantized tokens, but the figure itself does not label which row corresponds to which method. Please add explicit labels to the row illustrations.
- [Table 3] The row labeled “Raw” is unclear; please define what “raw” means (e.g., no CFG, no Gumbel noise, greedy decoding) in the caption or text.
- [Eq. (7)] The displayed cross-entropy formula contains an extra “log” inside the softmax expression; it should be Ct,i,j log( e^{bv'_{t,i,j}} / sum_k e^{bv'_{t,i,k}} ) or equivalent. Please correct the notation.
- [Algorithm 2, line 3] The phrase “predict the direction of the next data distribution” is unclear; consider replacing with “predict the next quantized vector v'_t” or “estimate the next code map”.
- [References] Reference [38] contains a typo: “Tian et at.” should be “Tian et al.” Please fix.
Circularity Check
No circularity: RDPM's performance claims are empirical comparisons against external baselines, and the identified identifiability gap is a correctness risk rather than a self-referential derivation.
full rationale
The derivation chain is not circular. The tokenization module (Alg. 1, Eqs. 2-5) defines quantized targets from the image latent and Gaussian noise, and the generation module (Eq. 6, Alg. 2) is trained with cross-entropy against those external codebook indices; no predicted quantity is defined in terms of the final FID or of the paper's own conclusions. The reference list contains no self-citations, so there is no load-bearing self-citation chain. The variance schedule and φ=0.75 are selected on FID-50K (Fig. 5, Table 4), but this is explicit hyperparameter selection on an external benchmark, not a fitted parameter disguised as a prediction, and the headline results in Table 5 are measured against independently published models. The genuine weakness is a learnability assumption: in Eq. (2), v'_t = Q(α_t z_t + β_t ε_t) with z_t = v - z'_{t-1}, while f in Eq. (6) receives only ε_t, y, t, and z'_{t-1}; because v is not observed, the target is not a deterministic function of the model's inputs, and the paper supplies no identifiability, conditional-entropy, or teacher-forced accuracy analysis. That is a correctness risk to raise in review, not a circular reduction.
Assumptions & free parameters
free parameters (6)
- T (number of quantization/generation steps) =
10
- noise schedule alpha_t = phi^(T-t) =
phi=0.75
- quantization loss weight gamma_t =
gamma_t = alpha_t
- codebook size K and embedding dim d =
K=4096, d=32
- CFG strength lambda and Gumbel temperature tau =
not reported exactly
- loss weights delta and eta =
delta=0.25, eta=0.75
assumptions (5)
- ad hoc to paper The iterative noise-injection and quantization process in Eq. (2) defines a diffusion process that can be inverted by recurrent code prediction.
- domain assumption The mapping in Eq. (6) is a well-posed learning problem: v'_t can be predicted from epsilon_t, t, y, and z'_{t-1} despite the hidden original latent v.
- domain assumption Cross-entropy loss over codebook indices in Eq. (7) is an appropriate objective for learning the recursive code sequence, analogous to LLM next-token loss.
- ad hoc to paper Adding layer normalization at the encoder output ensures the latent scale is compatible with injected Gaussian noise.
- domain assumption ImageNet-1k and FID-50K are sufficient benchmarks for the claims about a general unified generative paradigm.
Cite this review
Pith. "Pith review of RDPM: Solve Diffusion Probabilistic Models via Recurrent Token Prediction." pith.science (2026). https://pith.science/paper/KPAMUD2L
@misc{pith2026241218390,
author = {Pith},
title = {Pith review of: RDPM: Solve Diffusion Probabilistic Models via Recurrent Token Prediction},
year = {2026},
howpublished = {\url{https://pith.science/paper/KPAMUD2L}},
note = {Machine review of arXiv:2412.18390}
}
read the original abstract
Diffusion Probabilistic Models (DPMs) have emerged as the de facto approach for high-fidelity image synthesis, operating diffusion processes on continuous VAE latent, which significantly differ from the text generation methods employed by Large Language Models (LLMs). In this paper, we introduce a novel generative framework, the Recurrent Diffusion Probabilistic Model (RDPM), which enhances the diffusion process through a recurrent token prediction mechanism, thereby pioneering the field of Discrete Diffusion. By progressively introducing Gaussian noise into the latent representations of images and encoding them into vector-quantized tokens in a recurrent manner, RDPM facilitates a unique diffusion process on discrete-value domains. This process iteratively predicts the token codes for subsequent timesteps, transforming the initial standard Gaussian noise into the source data distribution, aligning with GPT-style models in terms of the loss function. RDPM demonstrates superior performance while benefiting from the speed advantage of requiring only a few inference steps. This model not only leverages the diffusion process to ensure high-quality generation but also converts continuous signals into a series of high-fidelity discrete tokens, thereby maintaining a unified optimization strategy with other discrete tokens, such as text. We anticipate that this work will contribute to the development of a unified model for multimodal generation, specifically by integrating continuous signal domains such as images, videos, and audio with text. We will release the code and model weights to the open-source community.
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Forward citations
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