Research map / Architectures and efficiency / RNNs and normalization
Scaling Laws for Neural Machine Translation
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Measured effects reported in the paper
| What was changed | Where | Measured | Effect |
|---|---|---|---|
| Represent encoder and decoder parameter counts separately rather than using total parameter count alone | Scaling-law prediction for encoder-decoder NMT · English→German test sets | cross-entropy loss fit: more than 99% | Helped |
| Fit on encoder- and decoder-scaling results and predict symmetric scaling | Bivariate encoder-decoder scaling law · English→German symmetric scaling models | cross-entropy loss fit: R^2 = 99.8% | Helped |
| Scale decoder capacity rather than encoder capacity | Encoder-decoder NMT · All reported test sets | cross-entropy loss | Helped |
| Evaluate on target-original rather than source-original test data | Scaled NMT models · Target-original and source-original test sets | reducible cross-entropy loss: factor of $2.5$; factor of $11$ | Mixed |
| Increase model size | NMT evaluated on target-original test sets · Target-original test sets | BLEU | Helped |
| Increase model size past the threshold | NMT evaluated on source-original test sets · Source-original test sets | BLEU | Hurt |
| Use encoder scaling rather than decoder scaling at similar test loss | NMT generation · Test sets with BLEU evaluation | BLEU | Helped |
| Train on back-translated target-original data and scale beyond the synthetic-data generator's capacity | Models trained on back-translated data · Test sets | test cross-entropy loss: roughly $400$M parameters | Hurt |
| Train using source-original data with machine-translated target text | Models trained on forward-translated data · Training distribution | cross-entropy loss: roughly $0.16$ | Mixed |
Closest papers by meaning
- Scaling Law with Learning Rate Annealing (NeurIPS 2025 · similarity 0.91)
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- Functional Scaling Laws in Kernel Regression: Loss Dynamics and Learning Rate Schedules (NeurIPS 2025 · similarity 0.89)
- On the Invariance and Generality of Neural Scaling Laws (NeurIPS 2026 · similarity 0.89)
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