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Qubits Under Pressure: A Research-Level Quiz

From error-correction thresholds to quantum complexity, test how deep your understanding of quantum computing really goes.

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  1. Lo lus nug 1

    Which gate set is universal for quantum computation?

    • Clifford gates plus the T gate
    • Pauli gates plus the phase gate S
    • Pauli gates plus Hadamard
    • CNOT plus all Pauli gates
  2. Lo lus nug 2

    Which complexity class is defined by bounded-error polynomial-time quantum computation?

    • QMA
    • BQP
    • PostBQP
    • QIP
  3. Lo lus nug 3

    What are the parameters of the Steane code?

    • [[15,1,3]]
    • [[9,1,3]]
    • [[7,1,3]]
    • [[4,2,2]]
  4. Lo lus nug 4

    What query complexity does Grover's algorithm achieve for unstructured search over N items?

    • O(log N)
    • O(N/2)
    • O(N^(1/3))
    • O(√N)
  5. Lo lus nug 5

    In the surface code, what kind of error-correction threshold is often quoted under circuit-level depolarizing noise?

    • About 1%
    • About 0.001%
    • About 10%
    • About 25%
  6. Lo lus nug 6

    The Gottesman–Knill theorem states that which circuits can be efficiently classically simulated?

    • Circuits of matchgates only
    • Stabilizer circuits
    • Circuits with low T-count
    • Circuits of depth one
  7. Lo lus nug 7

    What subroutine gives Shor's algorithm its exponential speedup?

    • Amplitude amplification
    • Quantum walk on a graph
    • Quantum Fourier transform for period finding
    • Adiabatic evolution to a ground state
  8. Lo lus nug 8

    Which result says no fault-tolerant code has a transversal universal gate set?

    • Solovay–Kitaev theorem
    • No-cloning theorem
    • Threshold theorem
    • Eastin–Knill theorem
  9. Lo lus nug 9

    Why is the transmon less sensitive to charge noise than the Cooper-pair box?

    • A large E_J/E_C ratio flattens its energy bands
    • It uses no Josephson junction at all
    • Its qubit states are spatially separated
    • It operates far above the gap frequency
  10. Lo lus nug 10

    What does the Solovay–Kitaev theorem guarantee for approximating a single-qubit unitary to precision ε?

    • Exactly ε^(−1) gates from any set
    • O(log^c(1/ε)) gates from a dense set
    • Constant-depth circuits for every ε
    • O(1/ε²) gates from Clifford gates
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