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Missing Not at Random in Matrix Completion: The Effectiveness of Estimating Missingness Probabilities Under a Low Nuclear Norm Assumption

NeurIPS 2019 · Learning theory and algorithms › Matrix and tensor methods · approach: Matrix completion and factorization · 19 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
debias PMF with 1bitMC propensity scoresPMF · MovieLoverDataMSE: 0.326 -> 0.299Helped
debias SVD with 1bitMC propensity scoresSVD · MovieLoverDataMSE: 1.359 -> 0.861Helped
debias MaxNorm with 1bitMC propensity scoresMaxNorm · MovieLoverDataMSE: 0.674 -> 0.396Helped
debias SoftImpute with 1bitMC propensity scoresSoftImpute · MovieLoverDataMSE: 0.374 -> 0.412Hurt
debias SVD with 1bitMC propensity scoresSVD · UserItemDataMSE: 0.139 -> 0.139No clear effect
debias PMF with 1bitMC propensity scoresPMF · UserItemDataMSE: 0.161 -> 0.146Helped
debias SoftImpute with 1bitMC propensity scoresSoftImpute · CoatMSE: 1.064 -> 0.998Helped
debias SVD with 1bitMC propensity scoresSVD · MovieLens-100kMSE: 0.862 -> 0.821Helped
debias MaxNorm with 1bitMC propensity scoresMaxNorm · CoatMSE: 1.168 -> 1.471Hurt
estimate propensity with 1bitMC instead of naive Bayes (PMF debiasing)PMF · MovieLoverDataMSE: 0.363 -> 0.299Helped
estimate propensities with 1bitMC instead of naive Bayespropensity estimation · UserItemDatapropensity MSE: 0.0150 -> 0.0119Helped
estimate propensities with 1bitMC instead of naive Bayespropensity estimation · MovieLoverDatapropensity MSE: 0.0346 -> 0.0520Hurt

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