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版本更新 · v6arXiv:2610.07766

OTel: Open Telco AI Datasets, Benchmarks, and Models

Farbod Tavakkoli, Gregory Diamos, Kenneth Church, Roderic Paulk, Ashish Vaswani, David Kanter, Jorden Terrazas, Mark Austin 等 13 位作者

We present Open Telco (OTel), an open telecom AI resource that releases derived telecom datasets for retrieval, reranking, instruction tuning, and safety/abstention, together with 30 full-parameter post-trained baselines spanning 10 embedding models, 3 rerankers, and 17 language models. The community has already engaged substantially with the resource: as of May 3, 2026, the released models have been downloaded over 16 million times and the project has received 157+ pieces of media coverage worldwide. Building on prior open telecom datasets and benchmarks, OTel provides documented telecom data sources, held-out evaluation partitions, trained embedding models, rerankers, context-grounded LLMs, and safety/abstention data in one unified resource. Each baseline starts from an open-weight model and is post-trained on OTel-derived data using an open training recipe, then evaluated on held-out OTel evaluation partitions. OTel post-training improves performance across all three model families: embedding retrieval reaches 93.1% NDCG@10, reranking reaches 0.947 MRR@10, and language-model correctness reaches 87.8%. We release OTel as a reproducible starting point and invite the community to expand the data, improve embedding and reranking models, and build stronger context-grounded telecom LLMs.

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cs.AI
arXiv ↗PDF ↗
新论文 · v1arXiv:2610.36669

Proof Repair and (Co)algebra Equivalences

E. G Plante, Eric Paul, Cosmo Viola, G. A. Kavvos, Talia Ringer

Maintaining formal proofs in response to breaking changes in their dependencies is a major challenge of proof engineering. Proof repair is a kind of proof automation that lessens the burden of this challenge by automatically adapting proofs in response to those changes. While proof repair is well understood through an algorithmic lens, it has, until now, been poorly understood through a theoretical lens. We address this gap by giving the first foundational treatment of proof repair, focusing in particular on type-theoretic proof repair in response to changes in datatypes. Our key insight is that the core component of a proof repair algorithm---a ``configuration''---is exactly an algebra isomorphism. We formalize and prove this insight, answering open questions from prior work. We then take this one step further and show that, by taking the dual of this representation, we obtain proof repair over coinductive types. All of our results are formalized in Agda.

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cs.PL
arXiv ↗PDF ↗