How long can a digital twin be wrong before you can prove it, and what does waiting cost?
research/twin-audit
Anytime-valid e-process audit of a digital twin in closed loop: peeking-safe (2.4% vs 58% false alarms), delay set by the controller's own excitation, regret before detection nearly independent of the gap, dither pays only for gross errors.
What it found
A Gaussian-mixture e-process on the closed-loop residual audits a deployed twin continuously: it false-alarms 2.4% of the time against 58% for a z-test checked every step. Detection delay follows ≈ 2[ln(1/α)+½ln(1+τ2nU)]/(Δ2U) with U the controller’s own excitation (simulation 0–18% earlier); expected regret accumulated before detection is nearly independent of the gap (8–10 while per-step regret spans 38×); an expensive-control operator needs 11× longer to catch the same gap; and added probing pays only for gross errors (true gain above 2.25× or below 0.35× the twin’s), with the rule failing at the near-cliff edge. Stylised.
A figure from its own output
Paper, code and results
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Produced with AI assistance (Claude). Results are from the code in this repository and are simulated or stylised unless the abstract says otherwise; nothing here implies affiliation with or endorsement by any lab, researcher or company cited. MIT licensed.