Summary
A zhichai.net forum post summarizes the arXiv paper "Tokenisation via Convex Relaxations" (arXiv:2505.14482) by Jan Tempus, Philip Whittington, and Craig W. Schmidt. Tokenisation is an essential part of modern NLP pipelines, but existing algorithms such as BPE and Unigram are greedy: they make locally optimal decisions without considering the overall quality of the final vocabulary. The paper reformulates tokenizer construction as a linear programming problem and solves it with convex optimization tools, introducing a new algorithm called ConvexTok. The authors report consistent improvements on intrinsic tokenisation metrics and on bits-per-byte (BpB) achieved by trained language models, along with downstream task improvements that are less consistent. ConvexTok also lets users certify, via a lower bound, how far their tokenizer is from optimal; empirically the gap is within 1% at common vocabulary sizes.
Paper Overview
- Field: NLP
- Authors: Jan Tempus, Philip Whittington, Craig W. Schmidt
- Published: 2026-05-25
- arXiv: 2505.14482
Abstract
Tokenisation is an integral part of current NLP pipelines. Existing tokenisation algorithms such as BPE and Unigram are greedy — they make locally optimal decisions without considering the overall quality of the resulting vocabulary. This paper reformulates tokenizer construction as a linear programming problem and solves it using convex optimization tools, proposing a new algorithm named ConvexTok.
Key Findings
- ConvexTok shows consistent improvements in intrinsic tokenisation metrics and in bits-per-byte (BpB) achieved by language models.
- It also improves downstream task performance, though these gains are somewhat less consistent.
- ConvexTok allows users to certify, via a lower bound, how close their tokenizer is to the optimum. Empirically, the authors find it is within 1% of optimal at common vocabulary sizes.
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*Auto-collected on 2026-05-25*
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