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Plausible Deniability Guarantees for Whistleblowers

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Merged summary

TL;DR — This is a security/privacy theory paper that gives whistleblowers formal plausible-deniability guarantees by framing audit-selection privacy as differential privacy; it's not about AI/ML advancement, so no listed topic fits.

  • Formalizes protection under a strong-adversary threat model (the audited org observes selection decisions) as per-report $(0, δ)$-differential privacy over the transcript of audit selections.
  • Proves a negative result: randomized response at the selection step can never beat uniform random auditing by more than $δ$ at any horizon.
  • Provides a generic reduction from private auditing to private continual counting; any $(0, δ)$-DP counter plugs in via post-processing, yielding noise scaling of $O(\sqrt{\log T})$ over $T$ decisions.
  • Utility theorem: selection error vanishes when the noisy report gap between top and runner-up organizations grows faster than $\sqrt{\log T}$; simulations beat randomized response.

Sources (1)

Plausible Deniability Guarantees for Whistleblowers

arXiv cs.CR Leo Richter, Matt J. Kusner 2026-07-15 arXiv:2607.13928
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Providers: Hugging Face · N/A OpenAlex · N/A Publisher · N/A Semantic Scholar · N/A X · N/A Fetched 2026-08-15 14:34:18.133436 UTC

TL;DR — This is a security/privacy theory paper that gives whistleblowers formal plausible-deniability guarantees by framing audit-selection privacy as differential privacy; it's not about AI/ML advancement, so no listed topic fits.

  • Formalizes protection under a strong-adversary threat model (the audited org observes selection decisions) as per-report $(0, δ)$-differential privacy over the transcript of audit selections.
  • Proves a negative result: randomized response at the selection step can never beat uniform random auditing by more than $δ$ at any horizon.
  • Provides a generic reduction from private auditing to private continual counting; any $(0, δ)$-DP counter plugs in via post-processing, yielding noise scaling of $O(\sqrt{\log T})$ over $T$ decisions.
  • Utility theorem: selection error vanishes when the noisy report gap between top and runner-up organizations grows faster than $\sqrt{\log T}$; simulations beat randomized response.
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