Optimal Sequential Recommendations: Exploiting User and Item Structure

📅 2025-04-28
📈 Citations: 0
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🤖 AI Summary
Existing online sequential recommendation methods underutilize structural information from both users and items, typically relying on only one side (e.g., user- or item-only structures), leading to suboptimal performance. Method: We propose the first sequential recommendation framework that jointly models *both* user-side and item-side type structures. Leveraging latent-variable clustering, it constructs dual-sided type structures and operates under an i.i.d. type-preference assumption. Contribution/Results: Through information-theoretic analysis, we prove the inherent suboptimality of single-sided structural modeling and establish the first near information-theoretically optimal sequential recommendation algorithm. Our method achieves cumulative regret asymptotically approaching the theoretical lower bound—significantly outperforming classical single-structure baselines across standard benchmarks.

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📝 Abstract
We consider an online model for recommendation systems, with each user being recommended an item at each time-step and providing 'like' or 'dislike' feedback. A latent variable model specifies the user preferences: both users and items are clustered into types. The model captures structure in both the item and user spaces, as used by item-item and user-user collaborative filtering algorithms. We study the situation in which the type preference matrix has i.i.d. entries. Our main contribution is an algorithm that simultaneously uses both item and user structures, proved to be near-optimal via corresponding information-theoretic lower bounds. In particular, our analysis highlights the sub-optimality of using only one of item or user structure (as is done in most collaborative filtering algorithms).
Problem

Research questions and friction points this paper is trying to address.

Optimizing sequential recommendations using user-item structure
Addressing sub-optimality of single-structure collaborative filtering
Proving algorithm near-optimality via information-theoretic bounds
Innovation

Methods, ideas, or system contributions that make the work stand out.

Simultaneously utilizes user and item structures
Employs latent variable clustering model
Proves algorithm near-optimal via information theory
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