For n qubits, the computational basis is the orthonormal basis {∣x⟩:x∈{0,1}n} labelled by bit strings.
Measuring ∑xax∣x⟩ in the computational basis returns x with probability ∣ax∣2 and leaves the measured register in ∣x⟩.
Ancestors (4)
Incoming links (106)
- Amplitude amplification
- Bell correlations versus a classical mixture
- Berry phase of a Bloch-sphere latitude
- Bit-flip repetition code
- Clean subset superposition preparation
- Coherent preparation and incoherent mixing
- Computational-basis measurement of a graph-state vertex
- Dephasing channel
- Depth-first quantum circuit path summation
- Dicke state
- Entanglement distillation
- Fidelity of commuting mixed states
- Four-cycle graph-state simulation of an entangle-and-measure circuit
- Grover search with a nonzero reflection label
- Hadamard gate
- Hadamard transform
- Helstrom measurement for the zero and plus states
- Iterated phase-flip channel
- Mixed state
- Modular-addition quantum oracle
- Nonadaptive Clifford measurement pattern
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- Pauli expansion of a quantum error
- Pauli frame
- Quantum error correction
- Measurement in quantum mechanics
- Quantum superposition
- Qubit
- Qubit fidelity along a Bloch meridian
- Qubit precession under a constant Hamiltonian
- Qubit state
- Schmidt projection entanglement concentration
- Single-qubit interference with conditional environment states
- Spin uncertainty state dependence
- Stabilizer code
- StoqMA
- Stoquastic Hamiltonian
- Three-qubit bit-flip syndrome table
- Trace distance
- Uniform superposition state
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