Scaling Capability in Token Space: An Analysis of Large Vision Language Model
On the map: Multimodal LLMs / vision-language models → VLM benchmarks and visual reasoning
Abstract (arXiv)
Large language models have demonstrated predictable scaling behaviors with respect to model parameters and training data. This study investigates whether a similar scaling relationship exist for vision-language models with respect to the number of vision tokens. A mathematical framework is developed to characterize a relationship between vision token number and the expected divergence of distance between vision-referencing sequences. The theoretical analysis reveals two distinct scaling regimes: sublinear scaling for less vision tokens and linear scaling for more vision tokens. This aligns with model performance relationships of the form (S(n) ≈ c / nα(n)), where the scaling exponent relates to the correlation structure between vision token representations. Empirical validations across multiple vision-language benchmarks show that model performance matches the prediction from scaling relationship. The findings contribute to understanding vision token scaling in transformers through a theoretical framework that complements empirical observations.
Key facts. Cited by 1 paper in the map (data through 7 Oct 2026). Placed in VLM benchmarks and visual reasoning, one of 16 directions in Multimodal LLMs / vision-language models. Builds on 16 of its 50 references that are in the map. First posted on arXiv 24 Dec 2024.
Builds on
16 of 50 references.
Closest ancestors · 2
Same direction, newest first
- 2024Are We on the Right Way for Evaluating Large Vision-Language Models?29 Mar
- 2023Qwen-VL: A Versatile Vision-Language Model for Understanding, Localization, Text Reading, and Beyond24 Aug
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- 2023SVIT: Scaling up Visual Instruction Tuningcited by 161
- 2024Beyond Text-Visual Attention: Exploiting Visual Cues for Effective Token Pruning in VLMscited by 153
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Citing papers per year: 2025: 1.
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- 2026What Transfers from Text to Vision? Capability Scaling Laws and Transfer Dynamics for VLMs
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