Synthetic Dataedit
Research topic on synthetic data, recursive training, low-resource verification, selection bias, and model collapse.
Page details
Qiao's research on synthetic data examines generated data, recursive training, and model collapse. Related questions include recursive synthetic-data training, data selection, sample selection bias, model collapse, data silos, and Wasserstein geometry.
Introductionedit
The topic treats synthetic data as both a resource and a risk. Generated samples can reduce data-access costs and support privacy-preserving workflows, but recursive use of selected synthetic data can also narrow the training distribution. Evidence for model collapse concerns indiscriminate recursive reuse rather than every use of synthetic data; retaining original data reduced degradation in the cited study.1 Low-resource verification, biased local selection, and collaborative evaluation shape this tradeoff.
Research contextedit
Recursive selection can amplify bias and erase modes from the training distribution. Low-resource communities are particularly exposed to tail loss when local verifiers mistake rare but valid samples for low-quality generations.
Publicationsedit
| Paper | Venue/status |
|---|---|
| When Sample Selection Bias Precipitates Model Collapse | ICML 2026, 6-11 July 2026, Seoul. |
Connection to Qiao's workedit
When Sample Selection Bias Precipitates Model Collapse studies how local selection bias can trigger collapse in low-resource, siloed recursive training, then uses collaborative Wasserstein-style signals to diagnose the problem. This connects synthetic-data reliability to AI and networks because the key difficulty is not only generation quality, but also distributed access to evidence about the data distribution.
See alsoedit
- When Sample Selection Bias Precipitates Model Collapse
- Synthetic Data
- Model Collapse
- Data Silos
- Collaborative Evaluation
Footnotesedit
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Shumailov et al., "AI models collapse when trained on recursively generated data", Nature 631, 755-759 (2024), is a primary reference for the recursive model-collapse framing and reports reduced degradation when part of the original data is preserved. ↩