Quantum Computing Asked by Tech333 on December 19, 2020
I have been trying to make a gate in qiskit in terms of the basic gates, but I keep on getting an error when I apply it to a circuit.
This is my gate:
class LGate(Gate):
def __init__(self, label=None):
super().__init__('l', 1, [], label=label)
def _define(self):
from qiskit.circuit.quantumcircuit import QuantumCircuit
from qiskit.circuit.library import U3Gate
q = QuantumRegister(1, 'q')
qc = QuantumCircuit(q, name=self.name)
rules = [
(U3Gate(pi, 0, pi), [q[0]], [])
]
qc._data = rules
self.definition = qc
Of course this is just an X gate, but I was just trying a basic example.
Running the program:
circ = QuantumCircuit(2)
circ.l(0)
print(circ)
Error:
AttributeError: 'QuantumCircuit' object has no attribute 'l'
You only defined the gate, but not you haven't added the according method to the circuit. Add the following to the QuantumCircuit
class:
def l(self, qubit):
# adjust this import to the location of your gate
from .library.standard_gates.l import LGate
return self.append(LGate(), [qubit], [])
See for instance here how it works for the SwapGate
.
Just as a note: It's best practice to not use the letter l
because that can be difficult to distinguish from an I
in some fonts.
Answered by Cryoris on December 19, 2020
I think you can also use the method of composite gates which might be easier to implement. The idea is that you create a circuit with gates and then turn it into an instruction by using the to_instruction()
method. Once you've done this, you can consider this instruction as a predefined gate and add it to your new circuit by using the append()
method. Let me show you an example code. I'll follow your example for X gate, but this code can be generalized to arbitrary gates.
from qiskit import QuantumCircuit
# customize a gate instruction (e.g., X gate)
qc = QuantumCircuit(1, name='X')
qc.x(0)
custom_gate = qc.to_instruction()
# append custom gate to a new circuit
new_circ = QuantumCircuit(2)
new_circ.append(custom_gate, [0])
print(new_circ)
┌───┐
q_0: ┤ X ├
└───┘
q_1: ─────
As you can see, we first define single-quibit circuit qc with a X gate and turn it into an instruction. Then it can be appended to any new circuit. Here we attach it to a two-qubit circuit with name new_circ.
I hope my answer would help.
Answered by Yixiong_chen on December 19, 2020
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