Generalized Logit Adjustment: Calibrating Fine-tuned Models by Removing Label Bias in Foundation Models

Foundation models like CLIP allow zero-shot transfer on various tasks without additional training data. Yet, the zero-shot performance is less competitive than a fully supervised one. Thus, to enhance the performance, fine-tuning and ensembling are also commonly adopted to better fit the downstream tasks. However, we argue that such prior work has overlooked the inherent biases in foundation models. Due to the highly imbalanced Web-scale training set, these foundation models are inevitably skewed toward frequent semantics, and thus the subsequent fine-tuning or ensembling is still biased. In this study, we systematically examine the biases in foundation models and demonstrate the efficacy of our proposed Generalized Logit Adjustment (GLA) method. Note that bias estimation in foundation models is challenging, as most pre-train data cannot be explicitly accessed like in traditional long-tailed classification tasks. To this end, GLA has an optimization-based bias estimation approach for debiasing foundation models. As our work resolves a fundamental flaw in the pre-training, the proposed GLA demonstrates significant improvements across a diverse range of tasks: it achieves 1.5 pp accuracy gains on ImageNet, an large average improvement (1.4-4.6 pp) on 11 few-shot datasets, 2.4 pp gains on long-tailed classification. Codes are in https://github.com/BeierZhu/GLA.

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Peer review

Reviewer D4ZP7/10 · confidence 4/52023-06-10

Summary

This paper addresses biases in foundation models, such as CLIP, which due to the imbalanced training datasets, are skewed towards frequent semantics. The authors propose a Generalized Logit Adjustment (GLA) method, an optimization-based approach for debiasing these models. Despite inherent challenges, the GLA method demonstrates significant improvements across multiple tasks and datasets, achieving 1.5 pp accuracy gains on ImageNet and large average improvement (1.4-4.6 pp) on 11 few-shot datasets. Notably, the GLA method does not require access to the pre-training dataset, making it practical for fine-tuning scenarios. The paper offers both theoretical justification and extensive empirical evidence for the proposed method.

Strengths

1. **Solid Theoretical Analysis**: The paper provides robust theoretical justification for the Generalized Logit Adjustment (GLA) method. It formalizes the estimation of label bias as a constrained optimization problem, proving that GLA is a Bayes optimal classifier. 2. **Practical Solution**: The proposed method doesn't require access to the pre-training dataset, which makes it practical for fine-tuning scenarios. This approach is useful given privacy and copyright concerns associated with accessing the label distribution of pre-training datasets. 3. **Comprehensive Evaluation**: The paper uses a comprehensive benchmark for evaluation, considering three real-world settings and three fine-tuning paradigms. This diverse approach to evaluation adds credibility to the findings. 4. **Significant Performance Improvement**: The paper reports notable improvements across various tasks, demonstrating the efficacy of the proposed GLA method. The substantial gains across multiple datasets reinforce the value of the method.

Weaknesses

1. **Limited Validation**: The paper only presents results with a limited set of tasks and models. While they used the CLIP model for the zero-shot setup, the validity and effectiveness of the GLA framework with other models (like BERT, GPT, etc.) have not been validated. 2. **Estimating Pre-training Bias**: The estimation of pre-training label bias is done with downstream data. However, this could be problematic if the downstream data distribution significantly differs from the pre-training data distribution, leading to incorrect bias estimation and sub-optimal performance.

Questions

The only two questions are listed in weakness.

Rating

7: Accept: Technically solid paper, with high impact on at least one sub-area, or moderate-to-high impact on more than one areas, with good-to-excellent evaluation, resources, reproducibility, and no unaddressed ethical considerations.

Confidence

4: You are confident in your assessment, but not absolutely certain. It is unlikely, but not impossible, that you did not understand some parts of the submission or that you are unfamiliar with some pieces of related work.

Soundness

4 excellent

Presentation

4 excellent

Contribution

3 good

Limitations

While it's a promising beginning to uncover the biases in foundational models, it's crucial to recognize that the exploration should not be confined to computer vision alone. It is necessary to extend the studies to other fields as well.

Reviewer egNQ4/10 · confidence 5/52023-06-27

Summary

This paper studies the label bias in Foundation Models, like CLIP. Specifically, authors model the estimation of the label bias as a constrained optimization problem, and propose a Generalized Logit Adjustment (GLA) method to debias foundation models. Experimental results demonstrate the effectiveness of proposed method.

Strengths

- Show that the skewness of pre-training distribution affects the performance of downstream tasks, i.e., label bias of foundation models. - Propose a GLA method to ensemble the debiased zero-shot and fine-tuned models. - Extensive experimental results demostrate the superiority of proposed method over conventional fine-tuning.

Weaknesses

- Authors should discuss the difference with existing label bias estimation methods, e.g. [1,2]. - [3] also studied the label bias in CLIP. What's the difference? - There exist some strong assumption for proposed method. [1] Lipton Z, Wang Y X, Smola A. Detecting and correcting for label shift with black box predictors. In ICML, 2018: 3122-3130. [2] Garg S, Wu Y, Balakrishnan S, et al. A unified view of label shift estimation. In NeurIPS, 2020, 33: 3290-3300. [3] Wang X, Wu Z, Lian L, et al. Debiased learning from naturally imbalanced pseudo-labels. In CVPR, 2022: 14647-14657.

Questions

- The Proposition 1 shows that $f_{gla}$ is the best model, or nearly optimal Bayesian classifer. Thus what leads to the error between the realistic results and the ideal performance of optimal Bayesian classifer. - What's the source of the validation data for a specific problem. In all experiments, the compared fine-tuning methods whether or not to use the validation data. - Please illustrate that ''Intuitively, since the zero-shot and fine-tuned models provide diverse predictions, conditioned on the two predictions is equivalent to adding the logits in log space".

Rating

4: Borderline reject: Technically solid paper where reasons to reject, e.g., limited evaluation, outweigh reasons to accept, e.g., good evaluation. Please use sparingly.

Confidence

5: You are absolutely certain about your assessment. You are very familiar with the related work and checked the math/other details carefully.

Soundness

3 good

Presentation

3 good

Contribution

3 good

Limitations

The proposed method can effectively deal with label bias in foundation models. However, it depends on some strong assumptions. E.g., the estimation relies on the validation data. How to guarantee that a good estimation can be obtained with poor validation data.

Reviewer iLax7/10 · confidence 2/52023-07-05

Summary

This paper proposes a distribution estimation method that estimates the distribution of pre-training data for large VLMs like CLIP. Combined with downstream data distributions, a logit adjustment is applied to the outputs of both the zero-shot model and the fine-tuned model. By using a simple ensemble of the zero-shot and fine-tuned models, improved performance is achieved on the reported benchmarks.

Strengths

The proposed method introduced performance improvements over compared baselines on most of the reported benchmarks.

Weaknesses

Here are some questions: 1) The claim "their predictions are complementary to those of fine-tuned models" in line 30 cannot be supported by the cited references. Neither [3] nor [14] can support fine-tuned and zero-shot models are complementary. 2) In addition, in Section 4.2, where the authors attempt to demonstrate the complementarity of fine-tuned models and zero-shot models, the reasoning provided is not persuasive. The authors argue that fine-tuned models are biased towards downstream distributions, while zero-shot models are robust to distribution shifts. However, it remains unclear why a distribution shift-robust model should be complementary to a model that has already been adapted to a shifted distribution. If the authors claim and can prove that zero-shot models can provide something that is missing in the fine-tuned model and cannot be provided by the shifted downstream dataset, it needs to be explicitly demonstrated and proven. Otherwise, this assumption lacks solidity, which consequently undermines the validity of all subsequent proofs. 3) The rationale behind the method used to estimate the pre-training data distribution is not clearly explained. The paper does not provide sufficient information on why the method is designed in this particular way, nor does it address whether there are any means to verify the effectiveness of this method in accurately estimating the pre-training data distribution. Even though pre-training data is often proprietary, the authors could still perform toy experiments to demonstrate the efficacy of the proposed method. Given that this is a crucial component of the proposed method, it should not be overlooked. 4) The biggest weakness of this paper is the improvements introduced by the proposed method is very limited (~1% on average across all reported benchmarks). Edit: most of my concerns are clarified. I will change my rating.

Questions

Same as above.

Rating

7: Accept: Technically solid paper, with high impact on at least one sub-area, or moderate-to-high impact on more than one areas, with good-to-excellent evaluation, resources, reproducibility, and no unaddressed ethical considerations.

Confidence

2: You are willing to defend your assessment, but it is quite likely that you did not understand the central parts of the submission or that you are unfamiliar with some pieces of related work. Math/other details were not carefully checked.

Soundness

2 fair

Presentation

2 fair

Contribution

1 poor

Limitations

The biggest limitation is the limited performance improvements.

Reviewer 8Trg4/10 · confidence 4/52023-07-10

Summary

Logit adjustment method has been widely used in long-tailed recognition, in which the source dataset is available, thus the class margin can be set in advance. However, the large-scaled foundational data cannot be accessed. To reduce the recognition bias of foundational models on downstream tasks, this paper proposes a generalized logit adjustment (GLA) method. The main contribution of GLA is to estimate the class margins for zero-shot models, after that, the fine-tuned and debiased zero-shot models are assembled together to achieve consistent improvement. The authors demonstrate the effectiveness of the proposed method through extensive experiments, including three tasks and three finetuning approaches.

Strengths

1) Estimate the class margins for foundational models is an important task, especially when the pretrained datasets are not available. This paper proposes an effective generalized logit adjustment method for the zero-shot models. 2) To estimate the class margins, the authors consider it as a simple constrained optimization problem. They also provide theoretical analysis for their GLA method. The proofs seem to be ok. 3) The authors verify their method with extensive experimental results, including many-shot learning, few shot learning and long-tailed recognition tasks. The presented results deem to be good.

Weaknesses

The main weaknesses include the following three aspects. 1) The proposed method is simple, and the theoretical proofs look a little reluctant. a. Section 4.1 sees to be redundant. The Definitions and Lemma are less important for the following analysis. b. The proof and conclusion of Proposition1 are not convincing. c. There are some false assumptions about the discussion of Corollary 1. In case 1, the authors claim that the zero-shot model can not provide further improvement when the fine-tuned model is given. Obversely, this is wrong. Because their combination can further improve recognition accuracy. 2) The authors did not show the algorithm steps when estimating class margins (Eq. 3). They also did not provide the complexity and convergence of this optimization problem, and the choice of hyper-parameter \lambda. 3) Unfair comparisons make results look good. For example, in long-tail learning, the proposed GLA is an ensemble model with larger network parameters. Thus, it is not surprising that it outperforms other baselines. Please provide the model parameters and inference time to show the improvement. Other comments: 1) Typo in line 109: w_k is not model parameter. 2) In Eq.4, v should be bold.

Questions

1) How to initialize q? 2) Your assumption in Lemma 2 does not always hold, the target distribution may be unbalanced. 3) Please provide more analysis for your proofs. The constant C_2 in Eq. 21 and the conclusion of Eq. 30 are not easy to understand.

Rating

4: Borderline reject: Technically solid paper where reasons to reject, e.g., limited evaluation, outweigh reasons to accept, e.g., good evaluation. Please use sparingly.

Confidence

4: You are confident in your assessment, but not absolutely certain. It is unlikely, but not impossible, that you did not understand some parts of the submission or that you are unfamiliar with some pieces of related work.

Soundness

3 good

Presentation

3 good

Contribution

2 fair

Limitations

The authors discuss the limitations of their method.

Reviewer wcSK7/10 · confidence 3/52023-07-26

Summary

This paper proposes a method for combining the predictions of zero-shot and few-shot classifiers. The method removes the need for a weighting hyper-parameter to interpolate between the predictions. Furthermore, it also removes a source of bias (due to the frequency of words in the pre-training dataset).

Strengths

## Simplicity The proposed method is both simple to understand and implement. This means that it could have a significant impact. Simple methods can easily be deployed by both practitioners and by researchers (as a strong baseline for future work). ## Presentation The presentation of the method is clear, concise, and easy to understand. ## Experimental Results The experimental results show that the proposed method improves over a selection of sensible baselines in a range of settings, with some strong improvements in several cases.

Weaknesses

## Correctness While the proposed method clearly results in improved performance in several settings, it is not clear to me that the reason for the improvement suggested by the authors is correct. That is, I am not convinced that the proposed method to estimate the label bias of the pre-training dataset is working as intended. Does $\log \mathbf{q}$, αs described in eq 3 and sec 4.3, provide a good estimate of $\pi_p$? I do not believe that the paper provides theoretical or empirical evidence that this is the case and that the mechanism behind the success of the method is due to the suggested bias improvement, rather than something else. ############## ### Edit, after rebuttal and discussion. The authors have now addressed my concerns above. They have demonstrated that their approximation is accurate when the downstream and pre-training datasets are similar. They have also shown that when the downstream and pre-training datasets are different, the approximation becomes worse. Nonetheless, the proposed method still works well, and the authors have given intuition for why this might be the case. Given the authors proposed updates to the paper, I believe that the story of the paper will now be accurate and clear. I've raised my score from 5 to 7.

Questions

Additional experimental and theoretical analysis showing that $\log \mathbf{q} \approx \pi_p$ would significantly strengthen the paper. Concretely, if this weakness were addressed, I would happily increase my score by 1-2 points. The true value of $\pi_p$ could, for example, be estimated by using the LAION-400m dataset, which is similar in scale and content to the true pre-training dataset of CLIP and results in similar zero-shot accuracies. This was the approach taken in the "A Simple Zero-shot Prompt Weighting Technique to Improve Prompt Ensembling in Text-Image Models" paper (https://arxiv.org/abs/2302.06235), which addresses similar biases in the context of prompt selection in zero-shot classifiers. Additionally, including the above-mentioned paper in the related work would be useful.

Rating

7: Accept: Technically solid paper, with high impact on at least one sub-area, or moderate-to-high impact on more than one areas, with good-to-excellent evaluation, resources, reproducibility, and no unaddressed ethical considerations.

Confidence

3: You are fairly confident in your assessment. It is possible that you did not understand some parts of the submission or that you are unfamiliar with some pieces of related work. Math/other details were not carefully checked.

Soundness

3 good

Presentation

3 good

Contribution

3 good

Limitations

The theoretical and experimental analysis does not support the main claim of the paper, as discussed above under "weaknesses".

Reviewer wcSK2023-08-10

Thanks for your response. Unfortunately, I am still unconvinced. To be clear, I am not arguing with the point that $f_{zs}(\mathbf{x}) - \pi_p$ is the Bayes optimal classifier, nor am I arguing against $f_{zs}(\mathbf{x}) - \log\mathbf{q}$ being included in $f_h(\mathbf{x})$. What is not clear to me is that $\pi_p$ is approximated by $\log \mathbf{q}^*$. Proposition 2 simply tells us that the risks should be the same, on average. It is not apparent to me that this means that $\pi_p = \log \mathbf{q}^*$. On a more conceptual level, it would be very surprising to me that you can estimate the marginal log-probs of the pre-training distribution without access to pre-training data. Thus, I hypothesize that your method's good performance is not due to estimating $\pi_p$ well but due to some other mechanism. While Evidence 1 does somewhat support your claim, it is not convincing enough. This experiment is very different from the setting of interest. In particular, you are using training and test inputs from the same distribution, even if the labels have different distributions. It is unclear whether you would see the same behavior for a zero-shot classifier trained on a large and broad "internet scale" dataset. On the other hand, I don't find Evidence 2 compelling. I think these results highlight a definite strength of your method. Still, they don't necessarily suggest that $\pi_p$ is being estimated, just that the quantity $\log \mathbf{q}^*$ is transferable, which could be due to any number of other reasons. As I mentioned in my review, an experiment that I would find compelling is to estimate $\pi_p$ using the LAION dataset. Allingham et al. find that even using 20K images from LAION, the prompt selection for a zero-shot classifier can be debiased. There is something that I need to clarify, which may impact my thoughts above. How can we have a marginal distribution (i.e., $P_p(y)$) over labels under the pre-training distribution? The pre-training dataset for CLIP doesn't have any notion of the classes from the training or test distributions. Assuming we had access to the pre-training dataset, would we estimate $\log P_p(y)$ by averaging the logits of the constructed zero-shot classifier over all of the images in the training data? I look forward to your response.

Authorsrebuttal2023-08-11

Response to wcSK

Thanks for your prompt and valuable response. A. Further explanation on $\pi_p$: We agree with your intuition. The $\log\mathbf{q}$ we estimated is not the marginal log-probability over the entire pre-training distribution but the label bias aligns with the downstream distribution. In Evidence 1, as you pointed out, while the training and test sets have different label distributions, their conditional distribution $P(x|y)$ remains invariant. In such situation, our estimation is guaranteed to converge to the true training label bias. For CLIP models, the pre-training data are diverse. It is likely that some of the pre-training data fall out of the distribution of downstream domain and leads to an inaccurate estimation for entire pre-training distribution. However, we'd like to point out that removing the label bias of entire pre-training distribution is not optimal for downstream tasks. For instance, suppose the pre-training dataset contains "sketch'' and "photo'' styles for "dog'' and "cat'' samples. Suppose the sample size of "dog'' and "cat'' is equal but there are much more "sketch dogs'' that "sketch cats''. In other words, although the entire distribution is class-balanced, each style domain is imbalanced, leading to biased zero-shot predictions within each domain. In such scenario, it we want to deploy the zero-shot models in "sketch dogs and cats'' domain, removing the balanced label bias of entire pre-training distribution is ineffective. The optimal label bias should be estimated on the ``sketch'' distribution. B. Experiment using LION-400: We are currently estimating using LION-400. Once the experiments are complete, we will append the results. C. How to estimate $P(y)$ when we have the access to the pre-training data: We believe that averaging the logits across all training images provides a good estimation of $\log P(x)$. Although CLIP does not has a notion classes, it can be prompted with a class name to approximate $P(y|x)$. Therefore, average outputs across all training images is doing $E_{x \sim P_p}[P(y|x)]=P_p(y)$.

Authorsrebuttal2023-08-16

Response to wcSK

Dear Reviewer, Following [2], we retrieved the first 20k images and used the open clip ViT-B/16 to estimate the expected logits across 8 classes: dog, cat, squirrel, tiger, elephant, horse, pig and bird. We adopted the prompt "a photo of a \{\}". For our label bias estimation, we consider two image styles "photo'' and "sketch'' from DomainNet[3] dataset. For each domain, we randomly sampled 50 images for each class. We present the expected logits estimated by [2], along with the $\pi_p$ calculated from ''photo'' and ''sketch'' downstream domain data in the following table. Since the softmax is invariant to constant offsets, i.e. $\text{softmax}(x+c)=\text{softmax}(x)$, we align the three label bias to yield the same logits on ``dog'' class by subtracting constant values. | | dog | cat | squirrel | tiger | elephant | horse | pig | bird | |------------------------|-------|-------|----------|-------|----------|-------|-------|-------| | expected logits by [2] | 0.059 | 0.039 | 0.043 | 0.043 | 0.043 | 0.062 | 0.061 | 0.028 | | $\pi_p$ by ``photo" | 0.059 | 0.041 | 0.047 | 0.055 | 0.048 | 0.062 | 0.060 | 0.033 | | $\pi_p$ by ``sketch" | 0.059 | 0.043 | 0.063 | 0.061 | 0.067 | 0.042 | 0.047 | 0.056 | We observe that the label biases estimated by the "photo" domain align closely with [2] due to its close resemblance to the pre-trained domain. Conversely, the "sketch" image style, which significantly differs from the pre-training domain, results in a more pronounced deviation in the label biases estimated by [2]. Additionally, we applied method [2] and our GLA to debias the zero-shot model. The results are shown in the following table, where the superiority of our method becomes evident (93.00\% vs $92.25\%$). Applying the label bias from [2] on the "sketch" domain degrades the model's performance (from 92.25\% to 89.50\%). This is attributed to the overall pre-training label bias does not adequately reflect the bias specific to the "sketch" domain. | | Accuracy | |---------------------|----------| | zero-shot openclip | 92.25 | | debiased by [2] | 89.50 | | debiased by GLA | 93.00 | *Accuracy on Sketch Domain* [3] Peng et al. Moment Matching for Multi-Source Domain Adaptation. ICCV 2019.

Reviewer wcSK2023-08-16

Thank you for the updates and the new experimental results. I think these discussions and results have been very fruitful and have given me a much better understanding of your method. As a result, I am strongly considering increasing my score for the paper. My only remaining concern is that these new results and perspectives must be inserted into the narrative correctly to give readers of the paper the complete picture. In my opinion, there are two main changes required for the paper: 1. Any discussion with regards to the estimation of $\pi_p$ must be subtlety adjusted to make the following points: * $\log \mathbf{q}$ only approximates $\pi_p$ accurately when the downstream data is similar to the pre-training dataset (i.e., the images come from similar domains, such as both being photographs rather than one being photos and the other sketches). * Approximating $\pi_p$ might not actually be desired (i.e., it might not provide the best performance), e.g., when the downstream data does not match the pre-training data. 2. The LAION experiment above (and, optionally, some of the other additional evidence you've provided) should be included in the main text to support the ideas above. Do you agree with this suggestion at a high level? And if so, do you have any concrete descriptions of what you plan to change and where? By the way, I (and I think the future readers of the paper) would be interested to see the accuracies on the photo domain to compare with the sketch domain results above.

Authorsrebuttal2023-08-17

Response to Reviewer wcSK

We are grateful for your feedback and we agree with your suggestions to enhance the quality of our work. In response to the two changes: 1. We plan to append the discussion in Section 4.3. We will first point out the situation when our estimated $\log q$ accurately approximates $\pi_p$, that is the downstream data is similar to the pre-training one. Afterwards, we will admit that when the above situation violates, the estimation for $\pi_p$ will be inaccurate. In the end, we will indicate that approximating $\pi_p$ might not actually be desired for downstream tasks. When addressing downstream tasks, our focus is the label bias of the pre-trained model specifically on data relevant to the downstream distribution, not the whole distribution. 2. We intend to insert a new section after Section 4.3 to include the CIFAR-10-LT and the LAION experiments. We plan to showcase the ``ideal'' situation -- label bias estimation for CIFAR-10-LT, where the images come from similar domain. In this context, our $\log q$ accurately approximates the true $\pi_p$. Subsequently, we will provide the experiments on the LAION dataset, illustrating the situation when the downstream data diverges from the pre-training set. In such situation, we point out that approximating $\pi_p$ might not be optimal for downstream performance, but our estimation of $\log q$ is desirable. --- The accuracies on photo domain are presented in the following table. |Method|Acuraccy| |---|---| |zero-shot openclip| 97.00 | |debiased by [2] | 97.50| |debiased by GLA | 97.75 | Accuracy on Real Photo Domain

Reviewer wcSK2023-08-17

That sounds good to me – I am happy to update my score. Thanks for your engagement with my review. (The photo domain results complement the sketch results and your conclusions nicely).

Reviewer egNQ2023-08-11

The concerns are not perfectly clarified

Thanks for your detailed response, and most of them are not perfectly clarified. Firstly, the assumption in which test distribution is class-balanced in A1 seems to be impractical. The more reasonable setting is that the test prior is unknown. Secondly, DebiasedPL is general and works in more scene, e.g., semi-supervised learning. Though proposed method has theoretical Bayes optimal classifier, the strong assumption and limited improvement weaken the contribution. Thirdly, though no validation set are used to estimation $\pi_p$, the used balanced training data can not ensure the solution is optimal. E.g., the noisy label or imbalanced test distribution may deteriorate the performance. I tend to decrease my score to 4. Reviewer egNQ

Authorsrebuttal2023-08-11

Some misunderstandings

Thanks for your reply. We found some of your points to be unreasonable. Firstly, [1-2] require the test data to estimate the test prior. If our algorithm is provided with test data, we can directly use Eq.(3) for debiasing and remove our assumption on test prior. Only given the zero-shot model and downstream training data without an assumption on test prior, **no algorithm**(including DebiasedPL) can guarantee an optimal performance for testing: your can always construct a test distribution that significantly differs from the training distribution to undermine the model performance. Therefore, your requirement is not reasonable. Secondly, DebiasedPL is general but not optimal in the fine-tuning settings. It is unreasonable to ask our method to work on every case, as we focus on fine-tuning not semi-supervised learning. Thirdly, our algorithm can be easily extended to imbalanced test set. Suppose the log probability for imbalanced test set is $\pi_t$, the GLA model is modified to $f_{gla}=softmax(f_{zs}(x)+f_{ft}(x)-\pi_p - \pi_s + \pi_t)$. As for noisy label, we think it unfair to ask our method to deal with it, it is clearly out of the scope of our work. We look for your reply if you have further concerns.

Reviewer D4ZP2023-08-14

Thank the authors for the explanation. I have read the comments and rebuttal, I decide to maintain the score as 7.

Reviewer iLax2023-08-21

Thanks for the clarification. I was wrong at the performance. So I will change the final rating. The clarification for Q2,3 needs to be added into the main text.

Authorsrebuttal2023-08-22

Response to Reviewer iLax

We are grateful for your feedback and we will include the clarification for Q2 and Q3 to enhance the quality of our work.

Program Chairsdecision2023-09-21

Decision

Accept (poster)

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