A universal quantum gate set can approximate any finite-register unitary operator to arbitrary accuracy, disregarding a common global phase. A finite example is the Hadamard gate, T gate and CNOT gate. In the ordered one-qubit basis ,In the ordered two-qubit basis , with the first qubit the control,The one-qubit gates generate a dense set of one-qubit unitary operators, and CNOT gates supply entangling operations. Approximate universality is the appropriate qualification for a finite discrete set: its finite circuits cannot exactly equal every member of a continuous uncountable unitary group.
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