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Towards Escaping from Class Dependency Modeling for Multi-Dimensional Classification
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Proposes DCOM, a multi-dimensional classification method that avoids explicit class dependency modeling by learning a latent factor that makes class variables approximately conditionally independent given features and latent, then trains per-dimension MLPs.
Problem
Multi-dimensional classification requires modeling dependencies among intercoupled class variables, which is hard to do precisely; existing approaches model class dependencies directly.
Approach
Instead of modeling class dependencies, learn a latent factor Z (via a perturbed-input encoder) so that class variables become partially conditionally independent given X and Z, measured by an instance-based conditional mutual information loss; then each dimension is predicted by a simple neural network.
Key results
- DCOM significantly outperforms the seven compared approaches in 79.6% of cases for Hamming Score (78 wins, 19 ties, 1 loss across 98 pairwise comparisons, per Table 6 totals).
- On unstructured data sets DCOM achieves best Hamming Score on BP4D (.785) and DeepFashion (.785), second only to SLEM on SEWA.
- Ablation: removing the conditional-independence loss (DEV1 or DEV2) leads to statistically worse performance on HS and EM under Wilcoxon tests.
Measured effects reported in the paper
| What was changed | Where | Measured | Effect |
|---|---|---|---|
| Add the class-dependency escaping strategy, including the conditional mutual information minimization, instead of using only conditional marginal probabilities (DEV1) (ablation) | DCOM · 17 MDC benchmark datasets | Hamming Score | Helped |
| Add the class-dependency escaping strategy, including the conditional mutual information minimization, instead of using only conditional joint probabilities (DEV2) (ablation) | DCOM · 17 MDC benchmark datasets | Hamming Score | Helped |
| Use DCOM rather than SLEM | MDC classification · SEWA | Hamming Score: .580 vs .617 | Hurt |
Surprising findings
- Chain-free CP beats DCOM on Enb in Hamming Score, with DCOM inferior to CP in only 3 cases overall, suggesting strongly correlated dimensions favor modeling the full joint space.
- SLEM is best on SEWA, which the authors attribute to label sparsity given many classes per dimension.
Limitations
- Theoretical justification relies on an assumption (Assumption 3.4) and small-joint-probability approximation that the authors themselves describe as only likely valid.
- Performance drops relative to CP on strongly correlated datasets such as Enb.
- Latent dimensionality must not be too low to retain feature information.
Experimental setup
Datasets: Flare1 Oes97 Jura Oes10 Enb Song BeLaE Voice Thyroid CoIL2000 TIC2000 Flickr
Benchmarks: Flare1 Oes97 Jura Oes10 Enb Song BeLaE Voice Thyroid CoIL2000 TIC2000 Flickr
Metrics: hamming score exact match sub-exact match
Baselines: BR CP DLEM EDCC LEFA PIST SLEM
Builds on: binary relevance class powerset PIST variational autoencoder
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