ReaMIL: Reasoning- and Evidence-Aware Multiple Instance Learning for Whole-Slide Histopathology
📰 ArXiv cs.AI
ReaMIL is a multiple instance learning approach for whole-slide histopathology that uses a light selection head to identify relevant tiles
Action Steps
- Implement a strong MIL backbone for whole-slide histopathology
- Add a light selection head to produce soft per-tile gates
- Train the model with a budgeted-sufficiency objective using hinge loss
- Evaluate the model's performance under a sparsity budget on the number of selected tiles
Who Needs to Know This
This research benefits AI engineers and ML researchers working on medical imaging analysis, as it improves the accuracy of whole-slide histopathology diagnosis
Key Insight
💡 ReaMIL's light selection head and budgeted-sufficiency objective improve the accuracy of whole-slide histopathology diagnosis
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💡 ReaMIL: A new approach to multiple instance learning for whole-slide histopathology!
Key Takeaways
ReaMIL is a multiple instance learning approach for whole-slide histopathology that uses a light selection head to identify relevant tiles
Full Article
Title: ReaMIL: Reasoning- and Evidence-Aware Multiple Instance Learning for Whole-Slide Histopathology
Abstract:
arXiv:2601.10073v2 Announce Type: replace-cross Abstract: We introduce ReaMIL (Reasoning- and Evidence-Aware MIL), a multiple instance learning approach for whole-slide histopathology that adds a light selection head to a strong MIL backbone. The head produces soft per-tile gates and is trained with a budgeted-sufficiency objective: a hinge loss that enforces the true-class probability to be $\geq \tau$ using only the kept evidence, under a sparsity budget on the number of selected tiles. The bu
Abstract:
arXiv:2601.10073v2 Announce Type: replace-cross Abstract: We introduce ReaMIL (Reasoning- and Evidence-Aware MIL), a multiple instance learning approach for whole-slide histopathology that adds a light selection head to a strong MIL backbone. The head produces soft per-tile gates and is trained with a budgeted-sufficiency objective: a hinge loss that enforces the true-class probability to be $\geq \tau$ using only the kept evidence, under a sparsity budget on the number of selected tiles. The bu
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