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Learning-Efficient Yet Generalizable Collaborative Filtering for Item Recommendation

ICML 2024 · Learning theory and algorithms › Prediction and decision losses · approach: Ranking-based loss optimization

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Proposes RG2, a squared loss derived by Taylor-expanding the DCG-consistent softmax loss, proves its DCG consistency, and optimizes matrix factorization with closed-form ALS updates over all items.

Problem

The weighted squared loss used in iALS/WRMF achieves strong ranking performance, but it lacks a clear theoretical connection to ranking objectives like DCG, and softmax loss (which is DCG-consistent) cannot easily use closed-form ALS optimization.

Approach

Taylor-expand the softmax loss at zero to obtain a squared-form surrogate (RG2) that upper-bounds softmax, prove its DCG-consistency, and use it with MF optimized by ALS with closed-form updates over all items, removing the weight hyperparameter alpha.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Replace Softmax loss with RG2 lossMatrix factorization · MovieLensMRR@10: 0.4487 -> 0.4723Helped
Replace Softmax loss with RG2 lossMatrix factorization · MovieLensNDCG@10: 0.2849 -> 0.2963Helped
Replace Softmax loss with RG2 lossMatrix factorization · ElectronicsMRR@10: 0.0172 -> 0.0173Helped
Replace Softmax loss with RG2 lossMatrix factorization · ElectronicsNDCG@10: 0.0212 -> 0.0212No clear effect
Replace Softmax loss with RG2 lossMatrix factorization · SteamMRR@10: 0.0493 -> 0.0492Hurt
Replace Softmax loss with RG2 lossMatrix factorization · SteamNDCG@10: 0.0579 -> 0.0575Hurt
Use ALS optimization instead of SGD-based optimizationRG2 and WRMF · MovieLens, Electronics, and Steamconvergence speedHelped

Surprising findings

Limitations

Experimental setup

Datasets: MovieLens-10M Amazon Electronics Steam

Benchmarks: MovieLens-10M Amazon Electronics Steam

Metrics: MRR@10 NDCG@10

Baselines: BPR BCE Sampled Softmax Sparsemax UIB SML WRMF Softmax

Builds on: iALS / WRMF softmax loss DCG-consistency (Bruch et al. 2019) Srebro et al. pseudo-dimension bound

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