todo: krisi 3-qubit some fixes

10_krisi_3qubits_game.py

@@ -3,7 +3,7 @@ from collections import defaultdict
 
 import numpy as np
 
-from lib import State, bell_basis, s, generate_bins
+from lib import *
 
 
 def test_krisi_measurement_2():
@@ -87,7 +87,7 @@ def test_krisi_measurement_3():
         phi0 = round(np.random.uniform(0, 2 * np.pi), 10)
 
         # rotate the 0th qubit in (theta, phi)
-        q0 = State.from_bloch_angles(theta0, phi0)
+        q1 = State.from_bloch_angles(theta0, phi0)
 
         # rotate the 1st qubit depending on the case we are exploring...
         if case == CASE_ID_ID:
@@ -104,27 +104,45 @@ def test_krisi_measurement_3():
             theta1, phi1 = theta0 + np.pi, phi0
             theta2, phi2 = theta0 + np.pi, phi0
 
-        q1 = State.from_bloch_angles(theta1, phi1)
+        q2 = State.from_bloch_angles(theta1, phi1)
-        q2 = State.from_bloch_angles(theta2, phi2)
 
-        # TODO: This part measures the first two qubits in Bell basis, then:
+        q1q2_st = State(q1*q2)
-        #       1. constructs a new pure state
+        meas1 = q1q2_st.measure(basis=bell_basis)
-        #           (e.g. if result was 11, constructs |11>)
+        if meas1 == '11':
-        #       2. Combines this new pure state with the third qubit
+            return 'discarded'
-        MEASURE_FIRST_BELL = False
-        if MEASURE_FIRST_BELL:
-            # Measure in the Bell's basis
-            st = State(q0 * q1)
-            meas = st.measure(basis=bell_basis)
-            new_st = s("|" + meas + ">")
-            st = State(new_st * q2)
-        else:
-            # TODO: -OR- alternatively - measure all three without measuring in
-            #                            Bell first
-            st = State(q0 * q1 * q2)
 
-        # Measure in the 8D basis
+        # TODO:
-        meas = st.measure(basis=basis)
+        #  P_minus = b_psi_m.x(b_psi_m)
+        P_s = b_psi_p.x(b_psi_p) + b_phi_m.x(b_phi_m) + b_phi_p.x(b_phi_p)
+
+        post_state = State(MeasurementOperator(P_s.m).on(q1q2_st))
+
+        if case == CASE_ID_ID:
+            assert post_state == q1q2_st
+        elif case in [CASE_ORT_ID, CASE_ORT_ORT]:
+            assert post_state != q1q2_st
+
+        q3 = State.from_bloch_angles(theta2, phi2)
+        meas = State(post_state * q3).measure(basis=basis)
+
+        # # TODO: This part measures the first two qubits in Bell basis, then:
+        # #       1. constructs a new pure state
+        # #           (e.g. if result was 11, constructs |11>)
+        # #       2. Combines this new pure state with the third qubit
+        # MEASURE_FIRST_BELL = False
+        # if MEASURE_FIRST_BELL:
+        #     # Measure in the Bell's basis
+        #     st = State(q1 * q2)
+        #     meas = st.measure(basis=bell_basis)
+        #     new_st = s("|" + meas + ">")
+        #     st = State(new_st * q3)
+        # else:
+        #     # TODO: -OR- alternatively - measure all three without measuring in
+        #     #                            Bell first
+        #     st = State(q1 * q2 * q3)
+        #
+        # # Measure in the 8D basis
+        # meas = st.measure(basis=basis)
         return meas
 
     def krisi_3_format_results(results):
@@ -138,8 +156,8 @@ def test_krisi_measurement_3():
             print("   total: {}".format(case_total))
             for pos in all_pos:
                 value = rv.get(pos, 0)
-                percent = value / case_total
+                percent = (value / case_total)*100
-                print("   {}  : {:3d} ({:.2f}%)".format(pos, value, percent))
+                print("   {}  : {:3d} ({:.1f}%)".format(pos, value, percent))
 
     results = defaultdict(lambda: defaultdict(int))
     for i in range(iterations):

lib.py

@@ -279,7 +279,6 @@ class State(Vector):
                e.g. for computational basis, the m_ops is [|0><0|, |1><1|]
         Measures in the computational basis.
         Irreversable operation. Measuring again will result in the same result
-        TODO: Generalize the method so it takes a basis
         TODO: Should we memoize per basis?
               If it's measured twice, should it return the same state?
               What about if measured twice but in different bases?
@@ -289,8 +288,8 @@ class State(Vector):
                    measure4 -> +/- basis -> should it return B again or random weighted?
         :return: binary representation of the measured qubit (e.g. "011")
         """
-        if self.measurement_result:
+        # if self.measurement_result:
-            return self.measurement_result
+        #     return self.measurement_result
         weights, m_ops = [], []
         if not basis:
             for j in range(len(self)):
@@ -316,6 +315,7 @@ class State(Vector):
             empty_weights = [empty_prob]
             empty_choices = [REPR_EMPTY_SET]
         else:
+            # TODO: This may be wrong
             # normalize the weights
             weights = list(np.array(weights) / sum(weights))