Research map / Architectures and efficiency / RNNs and normalization
Modular Networks: Learning to Decompose Neural Computation
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Measured effects reported in the paper
| What was changed | Where | Measured | Effect |
|---|---|---|---|
| Use learned EM-based modular routing instead of REINFORCE routing with M=15 and K=1 | Modular Networks · Penn Treebank test | perplexity: 240.760 -> 229.651 | Helped |
| Use learned EM-based modular routing instead of REINFORCE routing with M=5 and K=1 | Modular Networks · Penn Treebank test | perplexity: 240.450 -> 236.809 | Helped |
| Use learned EM-based modular routing instead of REINFORCE routing with M=15 and K=3 | Modular Networks · Penn Treebank test | perplexity: 274.060 -> 246.493 | Helped |
| Use learned EM-based modular routing instead of REINFORCE routing with M=5 and K=3 | Modular Networks · Penn Treebank test | perplexity: 267.585 -> 236.314 | Helped |
| Use learned EM-based modular routing instead of noisy top-k routing with M=15 and K=1 | Modular Networks · Penn Treebank test | perplexity: 422.636 -> 229.651 | Helped |
| Use learned EM-based modular routing instead of noisy top-k routing with M=5 and K=1 | Modular Networks · Penn Treebank test | perplexity: 338.275 -> 236.809 | Helped |
| Select one module dynamically rather than use one fixed module | Modular Networks (M=15) · Penn Treebank test | perplexity: 247.408 -> 229.651 | Helped |
| Select one module dynamically rather than use three fixed modules | Modular Networks (M=15) · Penn Treebank test | perplexity: 241.294 -> 229.651 | Helped |
| Select three modules rather than one with M=15 (ablation) | EM Modular Networks · Penn Treebank test | perplexity: 229.651 -> 246.493 | Hurt |
| Select three modules rather than one with M=5 (ablation) | EM Modular Networks · Penn Treebank test | perplexity: 236.809 -> 236.314 | No clear effect |
Closest papers by meaning
- Breaking Neural Network Scaling Laws with Modularity (ICLR 2025 · similarity 0.88)
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- Neural networks are more modular than single neurons suggest (NeurIPS 2026 · similarity 0.86)
- Explainable Neural Networks with Guarantee: A Sparse Estimation Approach (AAAI 2025 · similarity 0.85)
- Scalable Optimization in the Modular Norm (NeurIPS 2024 · similarity 0.85)
- ModHiFi: Identifying High Fidelity predictive components for Model Modification (NeurIPS 2025 · similarity 0.84)
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