# Can I see Probability in complex form after measuring the state of the qubit on quantum computer?

Let's say I have a qubit
$$\left| \psi \right> = (\alpha_1 + i\alpha_2 ) \left|0\right> + (\beta_1 + i\beta_2 )\left|1\right>$$

so when we measure it will calculate $$|\alpha_1 + i\alpha_2|^2$$ and $$|\beta_1 + i\beta_2|^2$$ ,and it will give the state with highest probability.

enter preformatted text here

vector = [159+625j,3+71j]

print(vector)
norm = np.linalg.norm(vector)
print(norm)
qc = QuantumCircuit(1)  # Create a quantum circuit with one qubit
initial_state = vector/np.linalg.norm(vector)
print('initial state is')
print(initial_state)
qc.initialize(initial_state, 0)
qc.x(0) ###### for not gate
a = qc.draw()
print(a)

simulator = Aer.get_backend('statevector_simulator')
qobj = assemble(qc)     # Create a Qobj from the circuit for the simulator to run
result = simulator.run(qobj).result() # Do the simulation and return the result
out_state = result.get_statevector()
print(out_state)

Now the code to run on Quantum computer is

enter preformatted text here
#provider = IBMQ.get_provider = ('ibm-q')
qcomp= provider.get_backend('ibmq_qasm_simulator')
job = execute(qc,backend=qcomp)
from qiskit.tools.monitor import  job_monitor
job_monitor(job)
result = job.result()
plot_histogram(result.get_counts(qc))

when we run this on Quantum computer we will get a graph with probabilities on it are those probabilities calculated using $$|\alpha_1 + i\alpha_2|^2$$ and $$|\beta_1 + i\beta_2|^2$$ these formulas? is it possible to extract in the form of a complex number like $$a+ib$$ not just like 0.865 or something like that, can I see what are my $$\alpha$$'s and $$\beta$$ 's after measuring?