Recommendation systems face challenges in unbiased learning due to selection bias, leading to distorted user preferences and inaccurate recommendations.
Various debiasing methods have been developed to address this issue, including error imputation, inverse propensity scoring, and doubly robust techniques.
A new learning algorithm based on likelihood maximization has been proposed to address correlated latent exogenous variables in recommender systems, moving away from assuming independence of exogenous variables.
The proposed method handles latent exogenous variables by modeling the data generation process under normality assumptions and using a Monte Carlo algorithm to estimate the likelihood function, showing effectiveness in experiments with synthetic and real-world datasets.