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• W2038202352 abstract "We continue the investigation of interactive proofs with bounded communication, as initiated by Goldreich & Håstad (1998). Let L be a language that has an interactive proof in which the prover sends few (say b) bits to the verifier. We prove that the complement $bar L$ has a constant-round interactive proof of complexity that depends only exponentially on b. This provides the first evidence that for NP-complete languages, we cannot expect interactive provers to be much more “laconic” than the standard NP proof. When the proof system is further restricted (e.g., when b = 1, or when we have perfect completeness), we get significantly better upper bounds on the complexity of $bar L$." @default.
• W2038202352 created "2016-06-24" @default.
• W2038202352 creator A5013698877 @default.
• W2038202352 creator A5016656677 @default.
• W2038202352 creator A5039043184 @default.
• W2038202352 date "2002-06-01" @default.
• W2038202352 modified "2023-09-26" @default.
• W2038202352 title "On interactive proofs with a laconic prover" @default.
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• W2038202352 doi "https://doi.org/10.1007/s00037-002-0169-0" @default.
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