Language Modeling
Overview
Language modeling studies how systems learn from sequences, most often by predicting the next token or reconstructing masked tokens, enabling text generation and language understanding. Common approaches include autoregressive Transformers, masked language models, and alternatives such as recurrent or state-space networks, mixture-of-experts models, and diffusion methods. Researchers improve models through data and tokenizer design, continued pretraining, instruction tuning, retrieval, distillation, and compression, evaluating them with perplexity, linguistic tests, and task benchmarks. A central tension is how to make models more efficient and reliable while ensuring benchmark success reflects robust reasoning, generalization, and competence across languages and domains.
Latest papers
525 papers73 papers in the last four weeks, up 22% on the four weeks before. 0.5% of all new papers.
Effective Context in Transformers: An Analysis of Fragmentation and Tokenization
N-vium: Mixture-of-Exits Transformer for Accelerated Exact Generation
The Growing Pains of Frontier Models: When Leaderboards Stop Separating and What to Measure Next
The Efficiency Gap in Byte Modeling
In-Context Learning Operates as Concept Subspace Learning
WriteSAE: Sparse Autoencoders for Recurrent State
A Causal Language Modeling Detour Improves Encoder Continued Pretraining
A Unified Graph Language Model for Multi-Domain Multi-Task Graph Alignment Instruction Tuning
To Whom Do Language Models Align? Measuring Principal Hierarchies Under High-Stakes Competing Demands
Do Language Models Encode Knowledge of Linguistic Constraint Violations?
GRAFT: Graph-Tokenized LLMs for Tool Planning
A Theory of Time-Sensitive Language Generation: Sparse Hallucination Beats Mode Collapse
simpler'' or more plausible'' outputs, all else being equal. We show that timely generation is impossible in a strong sense for eventually consistent generators -- the protagonists of most prior related work. Under what is perhaps the mildest natural relaxation of consistency, a hallucination rate that vanishes over time, we show that we can circumvent our impossibility result. In particular, we can achieve optimal density with respect to any superlinear deadline function. We also show this is tight by ruling out timely generation with linear deadlines and vanishing hallucination rate.