krisi's experiment

06_krisis.py

@@ -1,25 +1,49 @@
-import cirq
-from math import pi
+import numpy as np
+from collections import defaultdict
+
+from lib_q_computer_math import State, QuantumCircuit, QuantumProcessor, C, H, x, _, _0, _1
 
 
-def superdense():
-    # Pick a qubit.
-    q0 = cirq.GridQubit(0, 0)
+def from_angles_1(theta, phi):
+    theta, phi = State._normalize_angles(theta, phi)
+    m0 = -np.sin(theta / 2)
+    m1 = np.cos(theta / 2) * np.power(np.e, (1j * phi))
+    m = m0 * _0 + m1 * _1
+    return State(m.m)
 
-    # Create a circuit
-    circuit = cirq.Circuit(
-        cirq.rx(pi/8).on(q0),
-        cirq.rz(pi/2).on(q0),
-        cirq.measure(q0, key='q0'),
-    )
-    print("Circuit:")
-    print(circuit)
 
-    simulator = cirq.Simulator()
-    result = simulator.run(circuit, repetitions=100)
-    print("Results:")
-    print(result)
+def krisi(q2func, iterations=100, sample_count=1):
+    all_samples = defaultdict(int)
+    for i in range(iterations):
+        # print("Running iteration {}".format(i))
+        theta = round(np.random.uniform(0, np.pi), 3)
+        phi = round(np.random.uniform(0, 2 * np.pi), 3)
+        # print("theta: {:.2f} ({:.2f} deg) | phi: {:.2f} ({:.2f} deg)".format(
+        #     theta, np.rad2deg(theta),
+        #     phi, np.rad2deg(phi)))
+        q1 = State.from_angles(theta, phi)
+        q2 = q2func(theta, phi)
+
+        qc = QuantumCircuit(2, [[q1, q2], ])
+        qc.add_row([C, H])
+        qc.add_row([x, _])
+        qp = QuantumProcessor(qc)
+        this_samples = qp.get_sample(sample_count)
+        for k, v in this_samples.items():
+            all_samples[k] += v
+    print("------------- ALL SAMPLES for {}".format(q2func.__name__))
+    for k, v in sorted(all_samples.items(), key=lambda x: x[0]):
+        print("{}: {}".format(k, v))
+    print("==============================================")
+
+
+def krisi_0():
+    krisi(q2func=State.from_angles)
+
+
+def krisi_1():
+    krisi(q2func=from_angles_1)
 
 
 if __name__ == "__main__":
-    superdense()
+    krisi_0()

lib_q_computer_math.py

@@ -129,8 +129,17 @@ class State(Vector):
     def _is_normalized(self):
         return np.isclose(np.sum(np.abs(self.m ** 2)), 1.0)
 
+    @staticmethod
+    def _normalize_angles(theta, phi):
+        # theta is between [0 and pi]
+        theta = theta.real % np.pi if theta.real != np.pi else theta.real
+        # phi is between (0 and 2*pi]
+        phi = phi.real % (2 * np.pi)
+        return theta, phi
+
     @classmethod
     def from_angles(cls, theta, phi):
+        theta, phi = cls._normalize_angles(theta, phi)
         m0 = np.cos(theta / 2)
         m1 = np.sin(theta / 2) * np.power(np.e, (1j * phi))
         m = m0 * _0 + m1 * _1
@@ -147,8 +156,9 @@ class State(Vector):
             theta += np.pi
         assert 0 <= theta <= np.pi
 
-        div = np.sin(theta/2)
+        div = np.sin(theta / 2)
         if div == 0:
+            # here is doesn't matter what phi is as phase at the poles is arbitrary
             phi = 0
         else:
             exp = m1 / div
@@ -159,17 +169,18 @@ class State(Vector):
         return theta, phi
 
     def __repr__(self):
-        if self.name:
-            return '|{}>'.format(self.name)
-        for well_known_state in well_known_states:
-            if self == well_known_state:
-                return repr(well_known_state)
-        for used_state in UNIVERSE_STATES:
-            if self.m == used_state:
-                return repr(used_state)
-        next_state_sub = ''.join([REPR_MATH_SUBSCRIPT_NUMBERS[int(d)] for d in str(len(UNIVERSE_STATES))])
-        state_name = '|{}{}>'.format(REPR_GREEK_PSI, next_state_sub)
-        UNIVERSE_STATES.append(self.m)
+        if not self.name:
+            for well_known_state in well_known_states:
+                if self == well_known_state:
+                    return repr(well_known_state)
+            for used_state in UNIVERSE_STATES:
+                if self == used_state:
+                    return repr(used_state)
+            next_state_sub = ''.join([REPR_MATH_SUBSCRIPT_NUMBERS[int(d)] for d in str(len(UNIVERSE_STATES))])
+            self.name = '{}{}'.format(REPR_GREEK_PSI, next_state_sub)
+        UNIVERSE_STATES.append(self)
+        matrix_rep = "{}".format(self.m).replace('[', '').replace(']', '').replace('\n', '|').strip()
+        state_name = '|{}> = {}'.format(self.name, matrix_rep)
         return state_name
 
     def norm(self):
@@ -570,11 +581,18 @@ def naive_load_test(N):
 
 
 class QuantumCircuit(object):
-    def __init__(self, n_qubits: int):
+    def __init__(self, n_qubits: int, initial_steps=None):
         self.n_qubits = n_qubits
-        self.steps = [[_0 for _ in range(n_qubits)], ]
+        if not initial_steps:
+            self.steps = [[_0 for _ in range(n_qubits)], ]
+        else:
+            self.steps = initial_steps
         self._called_add_row = 0
 
+    @property
+    def rows(self):
+        return self._called_add_row
+
     def add_row_step(self, row: int, step: int, qbit_state):
         if len(self.steps) <= step:
             self.steps += [[I for _ in range(self.n_qubits)] for _ in range(len(self.steps) - step + 1)]
@@ -663,6 +681,10 @@ class QuantumProcessor(object):
     RUNNING_STATE = "RUNNING"
 
     def __init__(self, circuit: QuantumCircuit):
+        if circuit.rows != circuit.n_qubits:
+            raise Exception("Declared circuit with n_qubits: {} but called add_row: {}".format(
+                circuit.n_qubits, circuit.rows
+            ))
         self.circuit = circuit
         self.c_step = 0
         self.c_q_state = None
@@ -726,9 +748,12 @@ class QuantumProcessor(object):
             result = self.measure()
             rv[result] += 1
             self.reset()
+        return rv
+
+    @staticmethod
+    def print_sample(rv):
         for k, v in sorted(rv.items(), key=lambda x: x[0]):
             print("{}: {}".format(k, v))
-        return rv
 
 
 def test_quantum_processor():