Question

Description acceptable. A proposal for demonstrating this result involves inputting n photons into an m-mode random interferometer then sampling from its output distribution. Many experimental procedures for demonstrating this result calculate the cross-entropy benchmarking (15[1])fidelity. Demonstrating this result, which is equivalent to showing that BQP is not contained (15[1])in BPP, would collapse the polynomial hierarchy. John Preskill’s (-5[1])original term for this result conveyed the (*) superpolynomial improvement it requires, but has been critiqued as colonialist. Google claimed to have demonstrated this result with its Sycamore processor, which performed a task in 200 seconds that would have taken (-5[1])10,000 (10[1])years for IBM's Summit to achieve. For 10 points, give the term for this result concerning the relative computational speed of systems of qubits versus ordinary bits. ■END■ (10[4])

ANSWER: quantum advantage [or quantum supremacy; or quantum primacy; accept descriptions like "there exists tasks for which quantum computers are exponentially faster or better at than classical computers"; accept BQP is not equal to or not contained in BPP before "BQP"; prompt on answers referring to the polynomial hierarchy or PH collapsing]
<Chen, Physics>
= Average correct buzz position

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Buzzes

PlayerTeamOpponentBuzz PositionValue
Karthik PrasadchamPAIN and cornHELL in ColumbiaSandmännchen im Helikopter3315
Nathan Sheffieldboy's jitches (ft. DMA)JinAh and Jordan from Wikiquiz4715
Geoffrey WuNaocissus and Geoldmond by Hermandrew HesseParden the Interruption56-5
Will Schneiderprotobowling for soupThe Aum-Wein Drinchard by Amogh Tutuola95-5
Ryan Rosenberg1.g4 Test MixtureLet's Fighting Love9610
Isaac MammelJJarylandbruh12410
Richard NiuThe Aum-Wein Drinchard by Amogh Tutuolaprotobowling for soup12410
Albert ZhangParden the InterruptionNaocissus and Geoldmond by Hermandrew Hesse12410
Sky HongNJ TRANSit (and bobby i guess)mnemonists12410

Summary

2024 ESPN @ Chicago03/23/2024Y6100%17%33%91.00
2024 ESPN @ Columbia03/23/2024Y7100%29%29%96.00
2024 ESPN @ Duke03/23/2024Y2100%0%0%82.50
2024 ESPN @ Brown04/06/2024Y3100%0%0%100.67
2024 ESPN @ Cambridge04/06/2024Y2100%0%50%97.00
2024 ESPN @ Online06/01/2024Y3100%0%33%119.33