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RADAR: Relative Angular Divergence Across Representations
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Proposes RADAR, a training-free transferability metric that compares within-domain vs cross-domain layer-wise angle and relative-distance distributions (fit with GMMs, compared by symmetric KL) to rank source-domain blends for target-domain classification.
Problem
Predicting which auxiliary source domains will help or hurt (negative transfer) a target task without retraining, using only frozen foundation-model features.
Approach
Measures domain transferability through the geometry of layer-to-layer representation trajectories: angles between separation and detour vectors and normalized excess path length, aggregated over 13 layers into a 24-D descriptor, then compared between within-domain and cross-domain pairs via GMM + symmetric KL divergence.
Key results
- On DomainNet, RADAR achieves MCI of -9.71 (CLIP) and -9.87 (DINOv3), the best among evaluated metrics for both.
- On EuroEval with EmbeddingGemma, RADAR reaches MCI -30.58, the only metric with a negative MCI there, beating the next best by over 30 points.
- On PACS, RADAR underperforms (e.g., -0.27 CLIP vs -25.45 for TransRate), which the authors attribute to an intermediate domain-separation regime.
Surprising findings
- Standardizing features helps text models substantially but slightly hurts vision models.
- Optimal geometry differs by modality: text favors Euclidean space, while DINOv3 features perform best in pseudo-Cartesian space.
Limitations
- Performance degrades on PACS and ImageNet-C severity 3, where domain separation is intermediate.
- Relies on GMM density estimation, which is a computational bottleneck with no standard GPU implementation.
- Unified Euclidean formulation may not suit future hypersphere-based foundation models.
Experimental setup
Datasets: DomainNet OfficeHome PACS AmazonReviews (MTEB) EuroEval ImageNet-C
Benchmarks: DomainNet OfficeHome PACS EuroEval AmazonReviews ImageNet-C
Metrics: Spearman rank correlation Mean Correlation Improvement (MCI)
Baselines: LEEP NCE H-Score Regularized H-Score LogME TransRate S-OTDD centroid distance
Builds on: LEEP LogME TransRate s-OTDD Sinkhorn divergence
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