1Cademy - In the StateM formal runbook 5-tuple $\mathcal{B} = (\mathcal{S}, s_0, \mathcal{S}_T, \mathcal{E}, \Phi)$, what does the mapping $\Phi(s)$ define for a given state $s \in \mathcal{S}$?

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Formal Runbook Specification in StateM

Multiple Choice

In the StateM formal runbook 5-tuple mathcal{B} = (mathcal{S}, s_0, mathcal{S}_T, mathcal{E}, Phi), what does the mapping $\Phi(s)$ define for a given state $s \in \mathcal{S}$ ?

Updated 2026-09-21

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University of Michigan - Ann Arbor

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Long-Horizon Agent Reliability: Stateful Scaffolding and Runtime Verification @ University of Michigan - Ann Arbor

Ch.2 Runtime Architecture and Boundary Control - Long-Horizon Agent Reliability: Stateful Scaffolding and Runtime Verification @ University of Michigan - Ann Arbor

StateM Runtime and Runbook Architecture - Long-Horizon Agent Reliability: Stateful Scaffolding and Runtime Verification @ University of Michigan - Ann Arbor

In the StateM formal runbook 5-tuple mathcal{B} = (mathcal{S}, s_0, mathcal{S}_T, mathcal{E}, Phi), what does the mapping $\Phi(s)$ define for a given state $s \in \mathcal{S}$ ?
In StateM, the terminal state subset $\mathcal{S}_T$ denotes successful completion of the runbook.
In the StateM formal specification mathcal{B} = (mathcal{S}, s_0, mathcal{S}_T, mathcal{E}, Phi), an agent attempts to execute a direct transition from state $s_1$ to state $s_2$ , but $(s_1, s_2) \notin \mathcal{E}$ . Explain whether this execution transition is permitted under the formal definition and why.

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