Compress Guidance in Conditional Diffusion Sampling
Diffusion model;guidance;generative models;compact diffusion
Yes
No ethics review needed.
Could you provide the full algorithm?
1.	The paper presents the model fitting problem of classifier guidance with experimental evidence.
2.	It proposes various alternative methods to address this problem, demonstrating that the proposed compress guidance is the most effective.
3.	The approach shows numerical improvements across various models and guidance scenarios.
This paper identifies a model fitting problem in classifier guidance used in conventional diffusion models and proposes a solution called compress guidance. The model fitting issue is illustrated by showing that while the on-sampling loss decreases, the off-sampling loss trend differs completely, indirectly demonstrating that sampling is fit to the parameters of the guidance model. Compress guidance addresses this by compressing the duplicated gradients, mitigating the fitting problem.
1.	Lack of analysis regarding the relationship with the ODE sampler: This method inherently requires more sampling steps to function effectively. A performance comparison based on SNR variation via the ODE sampler seems necessary.
Yes
No ethics review needed.
In Evidence  3, all three rows latch onto the orange color as an important feature. It is counterintuitive that with more guidance, the image starts to become more different from the intended object. 

On-sampling loss and Off-sampling loss are defined with classifier parameters. How are they relevant to classifier-free guidance?
How they set up the problem of model fitting and on-sampling/off-sampling loss can be novel, but with current presentation, it is hard to understand.
The authors propose the model-fitting problem in conditional diffusion models and propose a solution for model-fitting using compress guidance.
The paper seems to be written in haste. There are too many typos and grammatical errors which hurts reading. A lot of references of table and figure are mis-referenced, which adds another barrier of difficulty. A lot of quotation marks are wrong. 

The main idea they propose here is model fitting, but reading their definition, I can't quite get what they exactly mean by model fitting. It is too loosely defined. Also, in off-sampling loss, I don't know what phi' is and how it's obtained. With this missing insight, I don't know how to interpret their Table 1, Figure 2, and evidence for model fitting. 

I also find they are lacking in literature review. The role of CFG and its improved version of it have been studied extensively recently, e.g., [1-4]. Especially, [3] and [4] discuss CFG scheduling, which is very related to what they're doing in Compress Guidance. 


[1] Chung, Hyungjin, et al. "CFG++: Manifold-constrained Classifier Free Guidance for Diffusion Models." arXiv preprint arXiv:2406.08070 (2024).
[2] Sadat, Seyedmorteza, et al. "No Training, No Problem: Rethinking Classifier-Free Guidance for Diffusion Models." arXiv preprint arXiv:2407.02687 (2024).
[3] Wang, Xi, et al. "Analysis of Classifier-Free Guidance Weight Schedulers." arXiv preprint arXiv:2404.13040 (2024).
[4] Yoon, Youngseok, et al. "Model Collapse in the Self-Consuming Chain of Diffusion Finetuning: A Novel Perspective from Quantitative Trait Modeling." arXiv preprint arXiv:2407.17493 (2024).
Yes
No ethics review needed.
as above
Pros:

- The paper addresses a significant issue: guidance in diffusion models.
- The experiments are well-structured and organized.
This paper reveals that enforcing guidance throughout the sampling process can be counterproductive. It identifies a model-fitting issue where samples are tuned to match classifier parameters instead of generalizing the expected condition. It shows that reducing or excluding guidance at numerous timesteps can mitigate this problem. By distributing a small amount of guidance over many sampling timesteps, the authors observe significant improvements in image quality and diversity. Their proposed method, Compress Guidance, reduces required guidance timesteps by nearly 40% while surpassing baseline models in image quality.
Cons:

- The motivation for compressing guidance is unclear. The paper fails to adequately demonstrate through experiments the weaknesses of uncompressed guidance, such as model-fitting issues and poor image quality.
- Distributing guidance across different timesteps presents a vast search space, which is a significant challenge.
- The method described in section 3.3 doesn't seem as simple as claimed in the paper's contributions.
- The table format is uncomfortable to read and appears inconsistent with the ICLR template and other papers.

Minor issue: There's a missing citation on line 808.
Yes
No ethics review needed.
See above.
1. This work provides clear theoretical and experimental explanations for model-fitting. The explanation is convincing.

2. The method is simple but effective, it is not hard to implement technically.

3. This paper includes sufficient experiments including U-Net and Transformer-based Diffusion models.
This paper analyzes the model-fitting problem and finds that the relatively less guidance for diffusion is more important for model performance.

This paper proposes a simple yet quite effective method to address model-fitness.

This paper also provides detailed experimental results to validate their hypothesis.

Apart from the performance, the method shows faster convergence speed and save training cost.
1. As the key contribution and observation of this paper, the experiments of model-fitting shown in Figure 2 are not well explained (such as the details of the model you use, and the dataset setting). Moreover, the main concern is whether the conclusion from Figure 2 is still valid on different model architectures and different datasets.

2. The main assumption of this method is that the gradient of guidance should be concentrated in the early stages. Ignoring the latter stage guidance means less detailed information relative to the class will be present in the final images. But in the images with more detailed information, this will lose more fine-grained elements in the images. What's your comment on this?

3. Based on the above discussion, I think a trade-off curve of the skipped steps(or GPU hours to model converge) and the final performance should be included in the paper.
Yes
No ethics review needed.
- As stated in Weaknesses, could the authors make it more detailed in Sec. 3 the theory part, especially gradient of KL divergence?
- The paper is well structured, and the motivation is clear.

- The comparison by employing Early Stopping and Uniform Skipping is quite intuitive and easy to follow.

- The novelly proposed Compress Guidance encourages further works delving into guided sampling theory.
The paper analyzes the overfitting problem of classifier gradient in guided sampling of diffusion models, claiming that guidance at every denoise step might harm the conditional fidelity. In order to avoid too much gradient, compared to existing Early Stopping or Uniform Skipping techniques, the authors propose a novel trick, named as Compress Guidance, providing sufficient guidance resembling momentum method.
- There are plenty of theoretical flaws in the paper, and some conclusions are not that obvious to draw but with no clarification.
  1. Proof of Thm. 1 is wrong. Forward process of diffusion model is technically a Markovian process, therefore, one cannot assume that two $\mathbf{x}_t$ at different timesteps $t_1$ and $t_2$ are diffused with the same noise $\epsilon$. Besides, noise prediction is not independent with $\epsilon$, so one cannot assume that $|\epsilon - \epsilon(\mathbf{x}_t,t)|$ has consistent approximate $\Delta$ at different $t$.
  2. Conclusion in Thm. 1 cannot be generalized to any data distribution. In L144, $\epsilon(\mathbf{x}_t,t)\sim\epsilon$ is wrong in general case. Noticeably, $\epsilon(\mathbf{x}_t,t)=\mathbb{E}[\epsilon|\mathbf{x}_t]$, and no further evidence on the distribution of noise prediction. Besides, one can easily calculate the score function (and hence the ground-truth noise prediction $\epsilon(\mathbf{x}_t,t)$) under Gaussian Mixture setting, e.g., $\mathbf{x}_0\sim\mathcal{N}(1,1)+\mathcal{N}(10,1)$.
  3. I cannot understand Eq. (10), why the term is proportional to gradient of KL divergence? There is no detailed explanation for L193, why is the full form added with a coefficient $q(y)$ and why is it equivalent to another gradient?

- The analysis in Sec. 3.1 is less convincing due to logical error. If there is model-fitting problem, as the paper claims, why the conclusion from off-sampling loss is credible? What if on-sampling classifier is somewhat more ground-truth but the off-sampling loss is wrong caused by the model-fitting problem on the off-sampling classifier? Or in other words, if classifiers are not credible, all conclusions in Sec. 3.1 are not credible since they are drawn by analysis using classifiers.

- The whole pipeline makes no sense to me. As stated in Sec. 3.1, guidance using gradient from classifier may be harmful since model-fitting problem on classifiers. Then why using gradient from previous steps will be less harmful? The denoising process still employs gradient guidance at every step, and I cannot tell the superiority of involving previous step or a summation. Why the classification result at $t=1000$ still works for $t=950$?

- The experimental results are also not that convincing.
  1. First, if the on- and off-sampling analysis are correct, then ES most reduces the gap between on- and off-sampling loss, indicating it outperforms the proposed method. Besides, why use 150 NFEs rather than 250 like before? Why ES on-sampling loss does not reduce first and then increase as in Fig. 4? The authors may need further clarification.
  2. Second, visualization in Fig. 6 fails to demonstrate the outperformance, where the novel method generates samples with obvious artifacts.
  3. There are no comparison on FID between CompG, ES and UG. Also will it still be the case when using NFE = 50, 25 or even less?

- The writing is poor and hard to read with too many typos: L90 missing $t$ in subscript, L96 no right parenthesis, Eqs. (5,6) should be $\sigma_t^2\mathbf{I}$, L120 no $t$ in $\epsilon_\theta$, L159 missing parentheses.
we propose a method to improve the running time of diffusion model with guidance
@inproceedings{
anonymous2024compress,
title={Compress Guidance in Conditional Diffusion Sampling},
author={Anonymous},
booktitle={Submitted to The Thirteenth International Conference on Learning Representations},
year={2024},
url={https://openreview.net/forum?id=C1E0Oo5qgK},
note={under review}
}
We found that enforcing guidance throughout the sampling process is often counterproductive due to the model-fitting issue, where samples are `tuned' to match the classifier’s parameters rather than generalizing the expected condition. This work identifies and quantifies the problem, demonstrating that reducing or excluding guidance at numerous timesteps can mitigate this issue. By distributing a small amount of guidance over a large number of sampling timesteps, we observe a significant improvement in image quality and diversity while also reducing the required guidance timesteps by nearly 40\%. This approach addresses a major challenge in applying guidance effectively to generative tasks. Consequently, our proposed method, termed Compress Guidance, allows for the exclusion of a substantial number of guidance timesteps while still surpassing baseline models in image quality. We validate our approach through benchmarks on label-conditional and text-to-image generative tasks across various datasets and models.
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Diffusion model guidance generative models compact diffusion
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generative models
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Compress Guidance in Conditional Diffusion Sampling
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