Stochastic Relational Models for Large-Scale Dyadic Data Using MCMC

Abstract

Stochastic relational models provide a rich family of choices for learning and predicting dyadic data between two sets of entities. It generalizes matrix factorization to a supervised learning problem that utilizes attributes of objects in a hierarchical Bayesian framework. Previously empirical Bayesian inference was applied, which is however not scalable when the size of either object sets becomes tens of thousands. In this paper, we introduce a Markov chain Monte Carlo (MCMC) algorithm to scale the model to very large-scale dyadic data. Both superior scalability and predictive accuracy are demonstrated on a collaborative filtering problem, which involves tens of thousands users and a half million items.

Cite

Text

Zhu et al. "Stochastic Relational Models for Large-Scale Dyadic Data Using MCMC." Neural Information Processing Systems, 2008.

Markdown

[Zhu et al. "Stochastic Relational Models for Large-Scale Dyadic Data Using MCMC." Neural Information Processing Systems, 2008.](https://mlanthology.org/neurips/2008/zhu2008neurips-stochastic/)

BibTeX

@inproceedings{zhu2008neurips-stochastic,
  title     = {{Stochastic Relational Models for Large-Scale Dyadic Data Using MCMC}},
  author    = {Zhu, Shenghuo and Yu, Kai and Gong, Yihong},
  booktitle = {Neural Information Processing Systems},
  year      = {2008},
  pages     = {1993-2000},
  url       = {https://mlanthology.org/neurips/2008/zhu2008neurips-stochastic/}
}