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Digital twins & sim-to-real

Can a digital twin shorten a real-world safety certification?

research/twin-certification

Can a twin shorten a real-world safety certification? Worst-case size of any k ≤ c rule is exactly P(Bin(n,ε) ≤ c), so a twin prior cannot cut real trials at a fixed level (299 exact zero-failure trials; twin prior reaches 133 only at size 0.26); wrong twins inflate size or block certification.

11 tests

What it found

Certifying a failure rate p < ε from n real trials with a twin-derived prior. The worst-case false-certification probability of any ‘certify iff k ≤ c’ rule is exactly P(Bin(n,ε) ≤ c), so by Karlin–Rubin the twin cannot cut real trials at a fixed level: at ε=0.01, δ=0.05 the exact test needs 299 zero-failure trials, a twin prior reaches 133 only at worst-case size 0.26, and the exact test held to the same size needs the same n (1057 vs 1057 for 90% power at p=ε/3). A weakly informative Jeffreys bound is already anti-conservative (size 0.147 at 191 trials). Optimistic twins inflate size, pessimistic ones (claim 2ε) block certification entirely, and the largest safe twin weight is about 90 twin-trial equivalents at n=299. Stylised: one Bernoulli failure rate, no continuous margins.

A figure from its own output

Figure produced by research/twin-certification: wrong_twin
twin-certification/experiments/wrong_twin.svg, written by the project's own experiment code.

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.