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Research map / Learning theory and algorithms / Sample complexity

Mixture Proportion Estimation Beyond Irreducibility

ICML 2023 · Learning theory and algorithms › Sample complexity · approach: Density and property estimation · 2 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Apply SuMPE subsampling to DPLDPL · Gamma Rayaverage absolute estimation error: 0.045+ -> 0.013+Helped
Apply SuMPE subsampling to ENEN · Gamma Rayaverage absolute estimation error: 0.034+ -> 0.027-Helped
Apply SuMPE subsampling to KMKM · Gamma Rayaverage absolute estimation error: 0.163+ -> 0.042+Helped
Apply SuMPE subsampling to TIcETIcE · Gamma Rayaverage absolute estimation error: 0.095+ -> 0.019+Helped
Apply SuMPE subsampling to DPLDPL · Synthetic domain adaptationaverage absolute estimation error: 0.060+ -> 0.028-Helped
Apply SuMPE subsampling to ENEN · Synthetic domain adaptationaverage absolute estimation error: 0.045- -> 0.067-Hurt
Apply SuMPE subsampling to KMKM · Synthetic domain adaptationaverage absolute estimation error: 0.063+ -> 0.022-Helped
Apply SuMPE subsampling to TIcETIcE · Synthetic domain adaptationaverage absolute estimation error: 0.128+ -> 0.041+Helped
Use regrouping instead of the original estimatorDPL, EN, KM, and TIcE · Gamma Rayaverage absolute estimation error: 0.045+ -> 0.117-; 0.034+ -> 0.118-; 0.163+ -> 0.076+; 0.095+ -> 0.061+Mixed
Use regrouping instead of the original estimatorDPL, EN, KM, and TIcE · Synthetic domain adaptationaverage absolute estimation error: 0.060+ -> 0.053+; 0.045- -> 0.061-; 0.063+ -> 0.059+; 0.128+ -> 0.094+Mixed
Regroup probability mass from F into HReMPE-2 under irreducibility · Mixture proportion estimationasymptotic biasHurt

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