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Provable Coordination for LLM Agents via Message Sequence Charts
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- 2026-04-21
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Provable Coordination for LLM Agents via Message Sequence Charts
Canonical ID provable-coordination-for-llm-agents-via-message-sequence-charts | Route /signal-canvas/provable-coordination-for-llm-agents-via-message-sequence-charts
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Claim map
- Evidencepartial
is either the agreed verdict or the conservative fallbackunknown. 7 Conclusion We presented a domain-specific language for multi-agent LLM coordination based on message sequence charts
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- Evidencepartial
Message Sequence Charts Benedikt Bollig1[0000-0003-0985-6115], Matthias F¨ ugger1[0000-0001-5765-0301], and Thomas Nowak1,2[0000-0003-1690-9342] 1 Universit´ e Paris-Saclay, CNRS, ENS Paris-Saclay, LMF, Gif-sur-Yvette
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x,yA B x,y Fig. 2.Canonical one-step MSCs used in Definition 7. The schematic figure shows the empty MSC, a local choice event, a local action event, and a single message exchange. Table 1
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Jifc@BthenP ⊤ elseP ⊥K={M B if⊤(c@B) ◦M|M∈JP ⊤K} ∪{M B if⊥(c@B) ◦M|M∈JP ⊥K} Jwhilec@BdoP body exitP exit K= S k≥0 M⊤ 1 ◦ ··· ◦M⊤ k ◦M ⊥ exit |
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Mexit ∈JP exit K whereM ⊤ i =M B while⊤(c@B) ◦M i andM ⊥ exit =M B while⊥(c@B) ◦M exit . Definition 8 (Inductive MSC Semantics).The semanticsJPKof a well- typed global workflowPis a set of MSCs
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rather than from a global workflow directly. ForS∈LocProg A, we define⟨ ⟨S⟩ ⟩ ⊆Σ∗ A, the set of local traces ofS, by induction
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M= (w A)A∈L wA ∈ ⟨ ⟨SA⟩ ⟩for allA, Mis a complete MSC
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