Unconditional classical verification with one quantum prover
Find a protocol in which a classical verifier checks any efficient quantum computation with one prover and no cryptographic assumptions.
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Find a protocol in which a classical verifier checks any efficient quantum computation with one prover and no cryptographic assumptions.
Prove that a nucleus of charge Z can bind at most Z + C electrons, with a constant C independent of Z.
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Find a pure state of eight four-level systems whose every four-party marginal is maximally mixed, or prove that none exists.
Show that every bounded low-degree polynomial on the Boolean cube with non-negligible variance has a variable of polynomially large influence.