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Batch Proofs are Statistically Hiding

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Shows that any statistically-sound batch proof for a language L (communication < t^{1−ε}) yields Statistically Witness Indistinguishable (SWI) proofs for L with inverse-polynomial soundness and SWI error and a non-uniform honest prover, by transforming batch protocols into SWI ones using a shrinking-function compression lemma plus min–max sampling. For computational soundness, batch arguments for NP plus one-way functions give interactive SZK arguments with similar rounds and inverse-polynomial error; non-interactive BARGs with somewhere-extractability amplify via lossy PKE to NISZKA with negligible errors.

AI-written summary · about

  1. 0:00Introduction to batch proofs
  2. 3:50Statistical witness hiding
  3. 7:36Complexity and implications
  4. 12:36Batch arguments for NP
  5. 16:53Constructions and assumptions
  6. 20:52Distributional witness hiding
  7. 24:15Compression techniques
  8. 33:58Scaling and generalizing
  9. 39:43Open questions and outlook
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