Selftok: Discrete Visual Tokens of Autoregression, by Diffusion, and for Reasoning
Bohan Wang, Zhongqi Yue, Fengda Zhang, Shuo Chen, Li'an Bi, Junzhe Zhang, Xue Song, Kennard Yanting Chan, Jiachun Pan, Weijia Wu, Mingze Zhou, Wang Lin, Kaihang Pan, Saining Zhang, Liyu Jia, Wentao Hu, Wei Zhao, Hanwang Zhang

TL;DR
Selftok introduces a novel discrete visual tokenizer that employs autoregressive modeling and diffusion processes, enabling effective reinforcement learning and high-quality image representation without relying on spatial priors.
Contribution
It proposes Selftok, a discrete visual tokenizer with autoregressive properties using diffusion, unifying vision-language modeling and reinforcement learning capabilities.
Findings
Selftok achieves state-of-the-art reconstruction quality and compression.
Reinforcement learning with Selftok significantly improves visual generation performance.
Selftok enables training vision-language models without text-image pairs.
Abstract
We completely discard the conventional spatial prior in image representation and introduce a novel discrete visual tokenizer: Self-consistency Tokenizer (Selftok). At its design core, we compose an autoregressive (AR) prior -- mirroring the causal structure of language -- into visual tokens by using the reverse diffusion process of image generation. The AR property makes Selftok fundamentally distinct from traditional spatial tokens in the following two key ways: - Selftok offers an elegant and minimalist approach to unify diffusion and AR for vision-language models (VLMs): By representing images with Selftok tokens, we can train a VLM using a purely discrete autoregressive architecture -- like that in LLMs -- without requiring additional modules or training objectives. - We theoretically show that the AR prior satisfies the Bellman equation, whereas the spatial prior does not.…
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Taxonomy
TopicsGenerative Adversarial Networks and Image Synthesis · Multimodal Machine Learning Applications · Domain Adaptation and Few-Shot Learning
MethodsDiffusion
