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Verification games & slashing

How many verifiers does deterrence-by-audit need?

research/audit-staffing

Staffing the audit pool that stake-based deterrence needs: exact Erlang-C waiting (matches simulation), square-root staffing R+1.06√R (spare capacity 60% at R=5, 1.1% at 10⁴), stake–headcount optimum G+S=√(wsG/(rd₀)) (cost 24 vs 77 at too little stake), and bursty audit demand delays 1.8× what Allen–Cunneen predicts.

10 tests

What it found

Stake sets the audit rate a = G/(G+S); the audits then form a queue with offered load R = λas. Erlang-C waiting matches simulation (P(wait) 0.409 vs 0.407), and square-root staffing c = R + 1.06√R is within 1.5 servers of the exact minimum for R ≥ 100, so the spare capacity needed falls from 60% at R=5 to 1.1% at 104. Stake and headcount trade off with first-order optimum G+S = √(ws G/(rd0)): total cost 23.6 at the optimum versus 76.8 with too little stake and 65 with too much. Heavy-tailed audit times make Allen–Cunneen pessimistic (0.97 vs 0.63); batches of simultaneous audits make it optimistic (0.82 vs 1.45 at batch size 4). Stylised costs, FIFO, static outages.

A figure from its own output

Figure produced by research/audit-staffing: cost_vs_stake
audit-staffing/experiments/cost_vs_stake.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.