The paper claims synthetic tabular data generated by pass-through Stable Diffusion, filtered by Wasserstein distance or hypothesis tests, improves predictive accuracy, but the evidence is weakened by missing baselines, undefined procedures, and internally inconsistent claims.
Bayesian Power Steering: An Effective Approach for Domain Adaptation of Diffusion Models
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abstract
We propose a Bayesian framework for fine-tuning large diffusion models with a novel network structure called Bayesian Power Steering (BPS). We clarify the meaning behind adaptation from a \textit{large probability space} to a \textit{small probability space} and explore the task of fine-tuning pre-trained models using learnable modules from a Bayesian perspective. BPS extracts task-specific knowledge from a pre-trained model's learned prior distribution. It efficiently leverages large diffusion models, differentially intervening different hidden features with a head-heavy and foot-light configuration. Experiments highlight the superiority of BPS over contemporary methods across a range of tasks even with limited amount of data. Notably, BPS attains an FID score of 10.49 under the sketch condition on the COCO17 dataset.
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Boosting Statistic Learning with Synthetic Data from Pretrained Large Models
The paper claims synthetic tabular data generated by pass-through Stable Diffusion, filtered by Wasserstein distance or hypothesis tests, improves predictive accuracy, but the evidence is weakened by missing baselines, undefined procedures, and internally inconsistent claims.