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Tensor denoising and completion based on ordinal observations

ICML 2020 · Learning theory and algorithms › Matrix and tensor methods · approach: Low-rank tensor completion · 4 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use Ordinal-T rather than Continuous-T or 1bit-sign-TOrdinal tensor prediction on HCP · HCPMAD: Ordinal-T: 0.1607 (0.0005); Continuous-T: 0.2530 (0.0002); 1bit-sign-T: 0.3566 (0.0010)Helped
Use Ordinal-T rather than Continuous-T or 1bit-sign-TOrdinal tensor prediction on HCP · HCPMCR: Ordinal-T: 0.1606 (0.0005); Continuous-T: 0.1599 (0.0002); 1bit-sign-T: 0.1563 (0.0010)Mixed
Use Ordinal-T rather than Continuous-T or 1bit-sign-TOrdinal tensor completion on InCarMusic · InCarMusicMAD: Ordinal-T: 1.37 (0.039); Continuous-T: 2.39 (0.152); 1bit-sign-T: 1.39 (0.003)Helped
Use Ordinal-T rather than Continuous-T or 1bit-sign-TOrdinal tensor completion on InCarMusic · InCarMusicMCR: Ordinal-T: 0.59 (0.009); Continuous-T: 0.94 (0.027); 1bit-sign-T: 0.81 (0.005)Helped
Exploit the full multilinear tensor structure instead of unfolding into a matrixOrdinal-T versus Ordinal-M · Simulated ordinal tensorsprediction error: ~ 30% reduction in errorHelped
Use multiple ordered levels rather than binary observationsOrdinal-T · Simulated ordinal tensorsestimation errorHelped
Increase the signal level from moderate values toward either extremeOrdinal-T · Complete simulated tensorsrelative MSEHurt

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