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A Structured Prediction Approach for Label Ranking

NeurIPS 2018 · Label-efficient and robust learning › Recognition and long-tail · approach: Partial and multi-label learning · 14 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use Kemeny embedding with ridge regression rather than the strongest reported baselineLabel ranking · authorshipmean Kendall’s τ: 0.94±0.02 vs 0.94±0.02No clear effect
Use Kemeny embedding with ridge regression rather than the strongest reported baselineLabel ranking · glassmean Kendall’s τ: 0.86±0.06 vs 0.89Hurt
Use Kemeny embedding with ridge regression rather than the strongest reported baselineLabel ranking · irismean Kendall’s τ: 0.97±0.05 vs 0.97No clear effect
Use Kemeny embedding with ridge regression rather than the strongest reported baselineLabel ranking · vehiclemean Kendall’s τ: 0.89±0.03 vs 0.86Helped
Use Kemeny embedding with ridge regression rather than the strongest reported baselineLabel ranking · vowelmean Kendall’s τ: 0.92±0.01 vs 0.88±0.02Helped
Use Kemeny embedding with kNN rather than the strongest reported baselineLabel ranking · winemean Kendall’s τ: 0.94±0.05 vs 0.95Hurt
Replace Kemeny with Hamming embedding (ablation)kNN label-ranking model · vehiclemean Kendall’s τ: 0.85±0.03 -> -0.21±0.04Hurt
Replace Kemeny with Hamming embedding (ablation)ridge label-ranking model · winemean Kendall’s τ: 0.94±0.05 -> -0.36±0.03Hurt
Replace Kemeny with Lehmer embedding (ablation)kNN label-ranking model · authorshipmean Kendall’s τ: 0.94±0.02 -> 0.93±0.02No clear effect
Replace Kemeny with Lehmer embedding (ablation)ridge label-ranking model · irismean Kendall’s τ: 0.97±0.05 -> 0.97±0.03No clear effect
Use Hamming embedding rather than Kemeny or Lehmer when optimizing Kendall’s τ (ablation)Label-ranking model · six benchmark datasetsmean Kendall’s τMixed

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