Transductive Rademacher Complexity and Its Applications
Abstract
We present data-dependent error bounds for transductive learning based on transductive Rademacher complexity. For specific algorithms we provide bounds on their Rademacher complexity based on their “unlabeled-labeled” decomposition. This decomposition technique applies to many current and practical graph-based algorithms. Finally, we present a new PAC-Bayesian bound for mixtures of transductive algorithms based on our Rademacher bounds.
Cite
Text
El-Yaniv and Pechyony. "Transductive Rademacher Complexity and Its Applications." Annual Conference on Computational Learning Theory, 2007. doi:10.1007/978-3-540-72927-3_13Markdown
[El-Yaniv and Pechyony. "Transductive Rademacher Complexity and Its Applications." Annual Conference on Computational Learning Theory, 2007.](https://mlanthology.org/colt/2007/elyaniv2007colt-transductive/) doi:10.1007/978-3-540-72927-3_13BibTeX
@inproceedings{elyaniv2007colt-transductive,
title = {{Transductive Rademacher Complexity and Its Applications}},
author = {El-Yaniv, Ran and Pechyony, Dmitry},
booktitle = {Annual Conference on Computational Learning Theory},
year = {2007},
pages = {157-171},
doi = {10.1007/978-3-540-72927-3_13},
url = {https://mlanthology.org/colt/2007/elyaniv2007colt-transductive/}
}