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Feedback Coding Enables Inference-Time Covert Agentic Communication

Researchers posted a paper on arXiv on 21 Sep 2026 introducing Burnashev Adaptive Posterior Matching (BAM), a feedback-coding scheme for black-box LLM steganography that recasts covert communication as a sequential problem with causal, noiseless feedback. Across three open-weight language models and 1000 trials, BAM achieved 0-0.1% empirical message error on an 8-bit payload in around 50 tokens, versus 10-17% for the strongest black-box baseline at comparable length, with security established through a cryptographic reduction proof. The authors also demonstrated an end-to-end communication protocol achieving high rates across multiple conversational settings.

read2 min views2 publishedSep 22, 2026
Feedback Coding Enables Inference-Time Covert Agentic Communication
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  [Submitted on 21 Sep 2026]


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Abstract:As large language models (LLMs) are increasingly used to automate digital interactions, users can leverage LLM-generated text as cover for covert communication within seemingly benign conversations. Existing LLM steganography, however, is predominantly white-box, requiring the sender and receiver to share the cover statistics, typically through access to the model weights and prompt. Black-box schemes remove this requirement by allowing the receiver to operate solely on the generated text, but current approaches rely on fixed-length, open-loop watermarking techniques that suffer from high decoding error rates under variable-length token generation. We recast black-box LLM steganography as a sequential communication problem with causal, noiseless feedback: every generated token is observed by both parties and can guide subsequent embedding. Based on this perspective, we introduce \textbf{B}urnashev \textbf{A}daptive Posterior \textbf{M}atching (BAM), a feedback-coding scheme that combines posterior matching with a decode-and-confirm phase. The design is inspired by classical information-theoretic feedback-coding principles, while its security is established through a cryptographic reduction proof. Across three open-weight language models, we demonstrate that BAM attains 0-0.1% empirical message error on an 8-bit payload in around 50 tokens, across 1000 trials, versus 10-17% for the strongest black-box baseline at comparable length. Building on the proposed steganography algorithm, we demonstrate the feasibility of an end-to-end communication protocol that achieves high communication rates across multiple conversational settings.

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