When Do Attention Circuits Form? Developmental Trajectories of Capability and Attention-Sink Emergence Across Three 1B-ClassArchitectures
On the map: Mixture-of-experts → MoE large language models
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Abstract (arXiv)
We track the developmental trajectory of attention-head circuit formation across three 1B-class language models spanning two architecture families (dense transformer, mixture-of-experts) and two pretraining corpora (The Pile, DCLM): Pythia 1B, OLMo 1B-0724-hf, and OLMoE 1B-7B-0924. At each of 10 log-spaced revisions per model -- 30 mechanistic-interpretability runs in total -- we apply a participation-ratio (PR) spectral signal and an all-head capability-specific selectivity screen to track induction, previous-token, and BOS-attractor heads as they emerge. Five findings. (F1) Layers 0 and 1 produce zero BOS-classified heads at every revision in every model: the L0/L1 zero-BOS floor is an architectural property, not a learned outcome. (F2) The whole-model BOS-attractor fraction follows three distinct emergence shapes -- a gradual ramp in Pythia 1B, a sharp phase transition in OLMo 1B (7% to 70% between adjacent checkpoints), and a gradual ramp in OLMoE 1B-7B. (F3) In DCLM models, induction-circuit formation precedes BOS-attractor formation by 10-20x in tokens; capability-circuit formation and attention-sink formation are two transitions, not one. (F4) The capability-specific screen converges to the final induction circuit within 0.3-2% of total training tokens -- circuit identification does not require the final model. (F5) For every final-checkpoint induction head sampled across all three models, per-head PR is elevated at or before the first revision at which that head crosses its capability-selectivity threshold. The results refine the induction-phase-transition framing: in 1B-class models trained on DCLM, the induction transition and the attention-sink transition are separated by an order of magnitude in tokens and have qualitatively different shapes.
Key facts. Cited by 1 paper in the map (data through 14 Oct 2026). Placed in MoE large language models, one of 12 directions in Mixture-of-experts. Builds on 14 of its 17 references that are in the map. First posted on arXiv 1 Jun 2026.
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14 of 17 references.
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Other references · 13
- 2020The Pile: An 800GB Dataset of Diverse Text for Language Modelingcited by 2,411
- 2023Efficient Streaming Language Models with Attention Sinkscited by 2,186
- 2023Pythia: A Suite for Analyzing Large Language Models Across Training and Scalingcited by 1,786
- 2022Interpretability in the Wild: a Circuit for Indirect Object Identification in GPT-2 smallcited by 1,165
- 2023Towards Automated Circuit Discovery for Mechanistic Interpretabilitycited by 724
- 2024OLMo: Accelerating the Science of Language Modelscited by 613
- 2024Sparse Feature Circuits: Discovering and Editing Interpretable Causal Graphs in Language Modelscited by 435
- 2024DataComp-LM: In search of the next generation of training sets for language modelscited by 398
- 2023Does Circuit Analysis Interpretability Scale? Evidence from Multiple Choice Capabilities in Chinchillacited by 149
- 2026Spectral Edge Dynamics of Training Trajectories: Signal--Noise Geometry Across Scalescited by 6
- 2026The Linear Centroids Hypothesis: Features as Directions Learned by Local Expertscited by 3
- 2026Spectral Probe-Circuits: A Three-Step Recipe for Identifying Attention-Head Circuits in Pretrained Transformerscited by 3
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Citing papers per year: 2026: 1.
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- 2024What needs to go right for an induction head? A mechanistic study of in-context learning circuits and their formation
- 2025Thinking Sparks!: Emergent Attention Heads in Reasoning Models During Post Training
- 2026Architecture, Not Scale: Circuit Localization in Large Language Models
- 2026The Kinetics of Training: A Driven-Nucleation Rate Law for Emergence, Plasticity Loss, and Circuit Control in Language Models
- 2026Pre-carved Niches: The Formation Dynamics of Modular Task Partitions in Early LLM Training
- 2026Positional versus Symbolic Attention Heads: Learning Dynamics, RoPE Geometry, and Length Generalization