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Debiased Collaborative Filtering with Kernel-Based Causal Balancing

ICLR 2024 · Probabilistic and scientific modeling › Treatment effects · approach: Proximal and deep causal effect estimation · 7 citations (OpenAlex)

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Proposes kernel-based causal balancing (adaptive kernel balancing, AKB) in an RKHS for propensity learning in debiased collaborative filtering, applied to IPS and DR estimators, with generalization bounds.

Problem

Propensity-based debiasing for collaborative filtering learns propensities via cross-entropy or with a few manually chosen balancing functions, which fails to satisfy the full causal balancing constraint and leads to insufficient balancing and biased predictions.

Approach

Approximate balancing functions in an RKHS built from Gaussian/exponential kernels (universal, representer theorem), fit the prediction error with kernel functions, and adaptively balance the J kernel functions with largest coefficients via a convex entropy-regularized objective, plugged into IPS (KBIPS) and DR (KBDR) estimators.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use adaptive rather than random kernel-function selection (ablation)Kernel-balancing IPS and DR methods · Coat, Music, ProductDebiasing performanceHelped
Use adaptive rather than worst-case kernel balancing (ablation)Kernel-balancing methods · Coat, Music, ProductDebiasing performanceHelped
Increase the number of balanced functions J (ablation)Kernel-balancing methods except WKB · ProductDebiasing performanceHelped
Increase J for worst-case kernel balancing (ablation)WKB · ProductDebiasing performanceNo clear effect
Use kernel balancing rather than moment balancing (ablation)Kernel-balancing methods · ProductDebiasing performanceHelped
Vary balancing regularization strength γ (ablation)AKB methods · Music, ProductDebiasing performanceMixed

Surprising findings

Limitations

Experimental setup

Datasets: Coat Music Product

Benchmarks: Coat Music Product

Metrics: AUC NDCG@K F1@K

Baselines: IPS SNIPS ASIPS IPS-V2 DR DR-JL MRDR DR-BIAS DR-MSE MR TDR TDR-JL

Builds on: inverse propensity scoring doubly robust estimation covariate balancing propensity score matrix factorization

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