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Stability of Iterative Retraining of Generative Models on Their Own Data


核心概念
Iterative retraining of generative models on a mix of real and synthetic data can be stable, provided the initial generative model is sufficiently well-trained and the proportion of real data is large enough.
要約
The paper investigates the stability of iteratively retraining generative models on a mix of real data and synthetic data generated by the current model. It proposes a theoretical framework to study this setting and proves the following key insights: Under the condition that the initial generative model is sufficiently well-trained and the proportion of real data is large enough, the iterative retraining procedure is stable and the model converges to the optimal generative model (Theorem 1). If the above conditions are not met, the iterative retraining can lead to model collapse, where the generative model degrades to outputting a single point (Proposition 1). With finite sampling, the paper shows that the iteratively retrained model remains within a neighborhood of the optimal generative model, with the error decomposing into optimization error, statistical error, and the iterative retraining error (Theorem 2). The paper validates the theoretical findings through experiments on synthetic datasets as well as natural image datasets like CIFAR-10 and FFHQ, using powerful generative models like normalizing flows and diffusion models.
統計
The paper does not contain any explicit numerical data or statistics. The key insights are derived through theoretical analysis and empirical validation on benchmark datasets.
引用
The paper does not contain any striking quotes that directly support the key arguments.

抽出されたキーインサイト

by Quentin Bert... 場所 arxiv.org 04-03-2024

https://arxiv.org/pdf/2310.00429.pdf
On the Stability of Iterative Retraining of Generative Models on their  own Data

深掘り質問

How can the necessary conditions for stability identified in this work be further relaxed or generalized

The necessary conditions for stability identified in this work can potentially be further relaxed or generalized by considering additional factors or scenarios. One way to relax these conditions could be to explore the impact of different types of generative models or datasets on stability. For instance, investigating the effect of varying model architectures, loss functions, or dataset characteristics on stability could provide insights into the robustness of the iterative retraining process. Additionally, exploring the role of hyperparameters, such as learning rates or batch sizes, in influencing stability could help in generalizing the conditions for stability across different settings. Furthermore, relaxing the assumption of perfect optimization or numerical precision could be another avenue to explore. By considering the effects of optimization noise, stochastic gradients, or other practical constraints on stability, the conditions identified in this work could be adapted to real-world scenarios where such imperfections are prevalent. Overall, by systematically analyzing these factors and their impact on stability, the conditions identified in this work can be refined to be more flexible and applicable in a wider range of scenarios.

What are the implications of this work for the long-term evolution of web-scale generative models, where the training data is increasingly contaminated by synthetic content

The implications of this work for the long-term evolution of web-scale generative models, especially in the context of training data contaminated by synthetic content, are significant. As generative models continue to advance and generate increasingly realistic synthetic data, the issue of model stability during iterative retraining becomes crucial. The findings of this work highlight the importance of maintaining a balance between real and synthetic data in the training process to ensure stability and prevent model collapse. In the long term, this work suggests that practitioners and researchers working with web-scale generative models need to be mindful of the composition of their training datasets. By understanding the impact of synthetic content on model stability, they can make informed decisions about the proportion of real and synthetic data to use during iterative retraining. This knowledge can help in designing more robust and reliable generative models that can adapt to the evolving landscape of web-generated content. Moreover, the insights from this work can guide the development of strategies and techniques to mitigate the risks associated with training on contaminated datasets. By incorporating the principles of stability identified in this work, future generative models can be designed to handle synthetic content more effectively, leading to improved performance and reliability in real-world applications.

Can the insights from this work on the stability of iterative retraining be extended to other machine learning settings beyond generative modeling, such as performative prediction or reinforcement learning

The insights from this work on the stability of iterative retraining in generative modeling can indeed be extended to other machine learning settings beyond generative modeling. One such application is in performative prediction, where the outputs of models influence the data distribution and subsequent predictions. By applying similar principles of stability analysis to performative prediction scenarios, researchers can assess the robustness of models in dynamic environments where predictions impact the data they are trained on. Similarly, the concepts of iterative retraining stability can be relevant in reinforcement learning settings, especially in scenarios where agents interact with their environment and influence the data distribution through their actions. Understanding the stability of iterative training in reinforcement learning can help in designing more reliable and adaptive learning algorithms that can handle changes in the environment effectively. By leveraging the insights and methodologies developed in this work, researchers can explore the stability of iterative training in various machine learning settings and enhance the reliability and performance of models across different domains. This cross-disciplinary application of stability analysis can lead to more resilient and adaptable machine learning systems.
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