On bounded round multiprover interactive proof systems

Abstract
Bounded round multiprover interactive proof systems (MIPs) are compared with unbounded round interactive proof systems (IPSs). It is shown that for any constant epsilon , any language accepted by an unbounded round IPS has a bounded round, two-prover MIP that has error probability epsilon , resolving an open problem of L. Fortnow et al. (1988). To obtain this result, it is shown that a certain one-round MIP that simulates the computation of an unbounded round IPS can be executed many times in parallel to significantly reduce its probability of error.<>

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