Scaling Laws & Compute · 2020

Scaling Laws for Neural Language Models

Jared Kaplan, Sam McCandlish, Tom Henighan, Tom B. Brown, et al.

Established that language-model test loss follows smooth power laws in model size, dataset size, and training compute, turning architecture-and-scale guesswork into predictable extrapolation.

Editorial record

Plain-language summary

The authors trained many Transformer language models across orders of magnitude in parameters, data, and compute, then fit power laws to the loss curves. They showed loss scales predictably with each factor when the others are not bottlenecked, and that within their observed range larger models are more sample-efficient, so given fixed compute it was better to train very large models on comparatively less data and stop early. This gave labs a quantitative basis to forecast returns from more compute and allocate budget before committing to a run.

Knowledge graph

Relationships

Antecedents

Descendants

Source record

Provenance

Record ID
P-100
Record created
2026-07-13
Last reviewed
2026-07-14
Record version
2

Citation caveat: Citation metadata is approximate and marked unverified in the source dataset.