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Two-level monotonic multistage recommender systems

arXiv 2110.06116 ↗First posted 6 Oct 2021cs.IR cs.LG math.STcited by 0

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Abstract (arXiv)

A recommender system learns to predict the user-specific preference or intention over many items simultaneously for all users, making personalized recommendations based on a relatively small number of observations. One central issue is how to leverage three-way interactions, referred to as user-item-stage dependencies on a monotonic chain of events, to enhance the prediction accuracy. A monotonic chain of events occurs, for instance, in an article sharing dataset, where a ``follow'' action implies a ``like'' action, which in turn implies a ``view'' action. In this article, we develop a multistage recommender system utilizing a two-level monotonic property characterizing a monotonic chain of events for personalized prediction. Particularly, we derive a large-margin classifier based on a nonnegative additive latent factor model in the presence of a high percentage of missing observations, particularly between stages, reducing the number of model parameters for personalized prediction while guaranteeing prediction consistency. On this ground, we derive a regularized cost function to learn user-specific behaviors at different stages, linking decision functions to numerical and categorical covariates to model user-item-stage interactions. Computationally, we derive an algorithm based on blockwise coordinate descent. Theoretically, we show that the two-level monotonic property enhances the accuracy of learning as compared to a standard method treating each stage individually and an ordinal method utilizing only one-level monotonicity. Finally, the proposed method compares favorably with existing methods in simulations and an article sharing dataset.

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References · 9

  1. 2017Neural Collaborative Filteringcited by 1,111
  2. 2014Deep Learning in Neural Networks: An Overviewcited by 770
  3. 2014Distributed Representations of Sentences and Documentscited by 678
  4. 2015Coordinate Descent Algorithmscited by 219
  5. 2015Global Optimality in Tensor Factorization, Deep Learning, and Beyondcited by 22
  6. 2015Provable Sparse Tensor Decompositioncited by 16
  7. 2017Multilayer tensor factorization with applications to recommender systemscited by 16
  8. 2021Matrix Completion with Model-free Weightingcited by 6
  9. 2019Individualized Multilayer Tensor Learning with An Application in Imaging Analysiscited by 3

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