ActivePython 2.7.2.5 (ActiveState Software Inc.) based on
Python 2.7.2 (default, Jun 24 2011, 12:22:14) [MSC v.1500 64 bit (AMD64)] on win32
Type "copyright", "credits" or "license()" for more information.
>>> ================================ RESTART ================================
>>>
H
[[ 0.70710678  0.70710678]
 [ 0.70710678 -0.70710678]]

T
[[ 1.00000000+0.j          0.00000000+0.j        ]
 [ 0.00000000+0.j          0.70710678+0.70710678j]]

zero
[[ 1.]
 [ 0.]]

#####################################
#####################################
#####################################

Matrix configuration (0=H, 1=T)
0000000

Count
0

Final state
[[ 0.70710678]
 [ 0.70710678]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0000001

Count
1

Final state
[[ 1.+0.j]
 [ 0.+0.j]]

Probabilities of |0> and |1> states
[ 1.]
[ 0.]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0000010

Count
2

Final state
[[ 0.85355339+0.35355339j]
 [ 0.14644661-0.35355339j]]

Probabilities of |0> and |1> states
[ 0.85355339]
[ 0.14644661]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0000011

Count
3

Final state
[[ 0.70710678+0.j        ]
 [ 0.00000000+0.70710678j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0000100

Count
4

Final state
[[ 1.+0.j]
 [ 0.+0.j]]

Probabilities of |0> and |1> states
[ 1.]
[ 0.]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0000101

Count
5

Final state
[[ 0.70710678+0.j ]
 [ 0.50000000+0.5j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0000110

Count
6

Final state
[[ 0.70710678+0.j]
 [ 0.70710678+0.j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0000111

Count
7

Final state
[[ 1.+0.j]
 [ 0.+0.j]]

Probabilities of |0> and |1> states
[ 1.]
[ 0.]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0001000

Count
8

Final state
[[ 0.85355339+0.35355339j]
 [ 0.14644661-0.35355339j]]

Probabilities of |0> and |1> states
[ 0.85355339]
[ 0.14644661]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0001001

Count
9

Final state
[[ 0.70710678+0.j        ]
 [ 0.00000000+0.70710678j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0001010

Count
10

Final state
[[ 0.85355339+0.14644661j]
 [ 0.35355339+0.35355339j]]

Probabilities of |0> and |1> states
[ 0.75]
[ 0.25]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0001011

Count
11

Final state
[[ 0.85355339+0.35355339j]
 [ 0.35355339+0.14644661j]]

Probabilities of |0> and |1> states
[ 0.85355339]
[ 0.14644661]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0001100

Count
12

Final state
[[ 0.70710678+0.j        ]
 [ 0.00000000+0.70710678j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0001101

Count
13

Final state
[[ 0.50000000 +5.00000000e-01j]
 [ 0.70710678 +1.11022302e-16j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0001110

Count
14

Final state
[[ 0.14644661+0.35355339j]
 [ 0.85355339-0.35355339j]]

Probabilities of |0> and |1> states
[ 0.14644661]
[ 0.85355339]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0001111

Count
15

Final state
[[ 0.70710678+0.j]
 [-0.70710678+0.j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0010000

Count
16

Final state
[[ 1.+0.j]
 [ 0.+0.j]]

Probabilities of |0> and |1> states
[ 1.]
[ 0.]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0010001

Count
17

Final state
[[ 0.70710678+0.j ]
 [ 0.50000000+0.5j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0010010

Count
18

Final state
[[ 0.70710678+0.j]
 [ 0.70710678+0.j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0010011

Count
19

Final state
[[ 1.+0.j]
 [ 0.+0.j]]

Probabilities of |0> and |1> states
[ 1.]
[ 0.]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0010100

Count
20

Final state
[[ 0.70710678+0.j ]
 [ 0.50000000+0.5j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0010101

Count
21

Final state
[[ 0.85355339+0.35355339j]
 [ 0.35355339-0.14644661j]]

Probabilities of |0> and |1> states
[ 0.85355339]
[ 0.14644661]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0010110

Count
22

Final state
[[ 0.5+0.5j]
 [ 0.5-0.5j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0010111

Count
23

Final state
[[ 0.70710678+0.j ]
 [-0.50000000+0.5j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0011000

Count
24

Final state
[[ 0.70710678+0.j]
 [ 0.70710678+0.j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0011001

Count
25

Final state
[[ 1.+0.j]
 [ 0.+0.j]]

Probabilities of |0> and |1> states
[ 1.]
[ 0.]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0011010

Count
26

Final state
[[ 0.85355339+0.35355339j]
 [ 0.14644661-0.35355339j]]

Probabilities of |0> and |1> states
[ 0.85355339]
[ 0.14644661]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0011011

Count
27

Final state
[[ 0.70710678+0.j        ]
 [ 0.00000000+0.70710678j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0011100

Count
28

Final state
[[ 1.+0.j]
 [ 0.+0.j]]

Probabilities of |0> and |1> states
[ 1.]
[ 0.]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0011101

Count
29

Final state
[[ 0.70710678+0.j ]
 [ 0.50000000+0.5j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0011110

Count
30

Final state
[[ 0.70710678+0.j]
 [ 0.70710678+0.j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0011111

Count
31

Final state
[[ 1.+0.j]
 [ 0.+0.j]]

Probabilities of |0> and |1> states
[ 1.]
[ 0.]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0100000

Count
32

Final state
[[ 0.85355339+0.35355339j]
 [ 0.14644661-0.35355339j]]

Probabilities of |0> and |1> states
[ 0.85355339]
[ 0.14644661]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0100001

Count
33

Final state
[[ 0.70710678+0.j        ]
 [ 0.00000000+0.70710678j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0100010

Count
34

Final state
[[ 0.85355339+0.14644661j]
 [ 0.35355339+0.35355339j]]

Probabilities of |0> and |1> states
[ 0.75]
[ 0.25]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0100011

Count
35

Final state
[[ 0.85355339+0.35355339j]
 [ 0.35355339+0.14644661j]]

Probabilities of |0> and |1> states
[ 0.85355339]
[ 0.14644661]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0100100

Count
36

Final state
[[ 0.70710678+0.j        ]
 [ 0.00000000+0.70710678j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0100101

Count
37

Final state
[[ 0.50000000+0.5j]
 [ 0.70710678+0.j ]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0100110

Count
38

Final state
[[ 0.14644661+0.35355339j]
 [ 0.85355339-0.35355339j]]

Probabilities of |0> and |1> states
[ 0.14644661]
[ 0.85355339]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0100111

Count
39

Final state
[[ 0.70710678+0.j]
 [-0.70710678+0.j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0101000

Count
40

Final state
[[ 0.85355339+0.14644661j]
 [ 0.35355339+0.35355339j]]

Probabilities of |0> and |1> states
[ 0.75]
[ 0.25]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0101001

Count
41

Final state
[[ 0.85355339+0.35355339j]
 [ 0.35355339+0.14644661j]]

Probabilities of |0> and |1> states
[ 0.85355339]
[ 0.14644661]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0101010

Count
42

Final state
[[ 0.60355339+0.45710678j]
 [ 0.60355339-0.25j      ]]

Probabilities of |0> and |1> states
[ 0.5732233]
[ 0.4267767]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0101011

Count
43

Final state
[[ 0.85355339+0.14644661j]
 [-0.35355339+0.35355339j]]

Probabilities of |0> and |1> states
[ 0.75]
[ 0.25]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0101100

Count
44

Final state
[[ 0.85355339+0.35355339j]
 [ 0.35355339+0.14644661j]]

Probabilities of |0> and |1> states
[ 0.85355339]
[ 0.14644661]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0101101

Count
45

Final state
[[ 0.85355339+0.35355339j]
 [ 0.14644661+0.35355339j]]

Probabilities of |0> and |1> states
[ 0.85355339]
[ 0.14644661]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0101110

Count
46

Final state
[[ 0.70710678 +5.00000000e-01j]
 [ 0.50000000 +2.77555756e-17j]]

Probabilities of |0> and |1> states
[ 0.75]
[ 0.25]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0101111

Count
47

Final state
[[ 0.85355339+0.35355339j]
 [-0.14644661+0.35355339j]]

Probabilities of |0> and |1> states
[ 0.85355339]
[ 0.14644661]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0110000

Count
48

Final state
[[ 0.70710678+0.j        ]
 [ 0.00000000+0.70710678j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0110001

Count
49

Final state
[[ 0.50000000 +5.00000000e-01j]
 [ 0.70710678 +5.55111512e-17j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0110010

Count
50

Final state
[[ 0.14644661+0.35355339j]
 [ 0.85355339-0.35355339j]]

Probabilities of |0> and |1> states
[ 0.14644661]
[ 0.85355339]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0110011

Count
51

Final state
[[ 0.70710678+0.j]
 [-0.70710678+0.j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0110100

Count
52

Final state
[[ 0.50000000 +5.00000000e-01j]
 [ 0.70710678 +5.55111512e-17j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0110101

Count
53

Final state
[[ 0.85355339+0.35355339j]
 [-0.35355339+0.14644661j]]

Probabilities of |0> and |1> states
[ 0.85355339]
[ 0.14644661]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0110110

Count
54

Final state
[[  7.07106781e-01+0.70710678j]
 [  1.66533454e-16+0.j        ]]

Probabilities of |0> and |1> states
[ 1.]
[  2.77333912e-32]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0110111

Count
55

Final state
[[  5.00000000e-01+0.5j       ]
 [ -5.55111512e-17+0.70710678j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0111000

Count
56

Final state
[[ 0.14644661+0.35355339j]
 [ 0.85355339-0.35355339j]]

Probabilities of |0> and |1> states
[ 0.14644661]
[ 0.85355339]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0111001

Count
57

Final state
[[ 0.70710678+0.j]
 [-0.70710678+0.j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0111010

Count
58

Final state
[[ 0.70710678 +5.00000000e-01j]
 [-0.50000000 -2.77555756e-17j]]

Probabilities of |0> and |1> states
[ 0.75]
[ 0.25]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0111011

Count
59

Final state
[[ 0.14644661+0.35355339j]
 [ 0.35355339+0.85355339j]]

Probabilities of |0> and |1> states
[ 0.14644661]
[ 0.85355339]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0111100

Count
60

Final state
[[ 0.70710678+0.j]
 [-0.70710678+0.j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0111101

Count
61

Final state
[[  1.11022302e-16+0.j        ]
 [  7.07106781e-01+0.70710678j]]

Probabilities of |0> and |1> states
[  1.23259516e-32]
[ 1.]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0111110

Count
62

Final state
[[ 0.14644661-0.35355339j]
 [ 0.85355339+0.35355339j]]

Probabilities of |0> and |1> states
[ 0.14644661]
[ 0.85355339]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
0111111

Count
63

Final state
[[ 0.70710678+0.j        ]
 [ 0.00000000-0.70710678j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1000000

Count
64

Final state
[[ 1.+0.j]
 [ 0.+0.j]]

Probabilities of |0> and |1> states
[ 1.]
[ 0.]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1000001

Count
65

Final state
[[ 0.70710678+0.j ]
 [ 0.50000000+0.5j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1000010

Count
66

Final state
[[ 0.70710678+0.j]
 [ 0.70710678+0.j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1000011

Count
67

Final state
[[ 1.+0.j]
 [ 0.+0.j]]

Probabilities of |0> and |1> states
[ 1.]
[ 0.]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1000100

Count
68

Final state
[[ 0.70710678+0.j ]
 [ 0.50000000+0.5j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1000101

Count
69

Final state
[[ 0.85355339+0.35355339j]
 [ 0.35355339-0.14644661j]]

Probabilities of |0> and |1> states
[ 0.85355339]
[ 0.14644661]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1000110

Count
70

Final state
[[ 0.5+0.5j]
 [ 0.5-0.5j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1000111

Count
71

Final state
[[ 0.70710678+0.j ]
 [-0.50000000+0.5j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1001000

Count
72

Final state
[[ 0.70710678+0.j]
 [ 0.70710678+0.j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1001001

Count
73

Final state
[[ 1.+0.j]
 [ 0.+0.j]]

Probabilities of |0> and |1> states
[ 1.]
[ 0.]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1001010

Count
74

Final state
[[ 0.85355339+0.35355339j]
 [ 0.14644661-0.35355339j]]

Probabilities of |0> and |1> states
[ 0.85355339]
[ 0.14644661]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1001011

Count
75

Final state
[[ 0.70710678+0.j        ]
 [ 0.00000000+0.70710678j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1001100

Count
76

Final state
[[ 1.+0.j]
 [ 0.+0.j]]

Probabilities of |0> and |1> states
[ 1.]
[ 0.]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1001101

Count
77

Final state
[[ 0.70710678+0.j ]
 [ 0.50000000+0.5j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1001110

Count
78

Final state
[[ 0.70710678+0.j]
 [ 0.70710678+0.j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1001111

Count
79

Final state
[[ 1.+0.j]
 [ 0.+0.j]]

Probabilities of |0> and |1> states
[ 1.]
[ 0.]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1010000

Count
80

Final state
[[ 0.70710678+0.j ]
 [ 0.50000000+0.5j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1010001

Count
81

Final state
[[ 0.85355339+0.35355339j]
 [ 0.35355339-0.14644661j]]

Probabilities of |0> and |1> states
[ 0.85355339]
[ 0.14644661]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1010010

Count
82

Final state
[[ 0.5+0.5j]
 [ 0.5-0.5j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1010011

Count
83

Final state
[[ 0.70710678+0.j ]
 [-0.50000000+0.5j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1010100

Count
84

Final state
[[ 0.85355339+0.35355339j]
 [ 0.35355339-0.14644661j]]

Probabilities of |0> and |1> states
[ 0.85355339]
[ 0.14644661]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1010101

Count
85

Final state
[[  8.53553391e-01+0.14644661j]
 [  2.77555756e-17+0.5j       ]]

Probabilities of |0> and |1> states
[ 0.75]
[ 0.25]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1010110

Count
86

Final state
[[ 0.85355339+0.35355339j]
 [ 0.35355339+0.14644661j]]

Probabilities of |0> and |1> states
[ 0.85355339]
[ 0.14644661]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1010111

Count
87

Final state
[[ 0.85355339+0.35355339j]
 [ 0.14644661+0.35355339j]]

Probabilities of |0> and |1> states
[ 0.85355339]
[ 0.14644661]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1011000

Count
88

Final state
[[ 0.5+0.5j]
 [ 0.5-0.5j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1011001

Count
89

Final state
[[ 0.70710678+0.j ]
 [-0.50000000+0.5j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1011010

Count
90

Final state
[[ 0.85355339+0.35355339j]
 [-0.14644661+0.35355339j]]

Probabilities of |0> and |1> states
[ 0.85355339]
[ 0.14644661]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1011011

Count
91

Final state
[[ 0.5+0.5j]
 [ 0.5+0.5j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1011100

Count
92

Final state
[[ 0.70710678+0.j ]
 [-0.50000000+0.5j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1011101

Count
93

Final state
[[ 0.14644661+0.35355339j]
 [ 0.85355339+0.35355339j]]

Probabilities of |0> and |1> states
[ 0.14644661]
[ 0.85355339]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1011110

Count
94

Final state
[[  1.11022302e-16+0.j]
 [  1.00000000e+00+0.j]]

Probabilities of |0> and |1> states
[  1.23259516e-32]
[ 1.]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1011111

Count
95

Final state
[[ 0.70710678+0.j ]
 [-0.50000000-0.5j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1100000

Count
96

Final state
[[ 0.70710678+0.j]
 [ 0.70710678+0.j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1100001

Count
97

Final state
[[ 1.+0.j]
 [ 0.+0.j]]

Probabilities of |0> and |1> states
[ 1.]
[ 0.]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1100010

Count
98

Final state
[[ 0.85355339+0.35355339j]
 [ 0.14644661-0.35355339j]]

Probabilities of |0> and |1> states
[ 0.85355339]
[ 0.14644661]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1100011

Count
99

Final state
[[ 0.70710678+0.j        ]
 [ 0.00000000+0.70710678j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1100100

Count
100

Final state
[[ 1.+0.j]
 [ 0.+0.j]]

Probabilities of |0> and |1> states
[ 1.]
[ 0.]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1100101

Count
101

Final state
[[ 0.70710678+0.j ]
 [ 0.50000000+0.5j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1100110

Count
102

Final state
[[ 0.70710678+0.j]
 [ 0.70710678+0.j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1100111

Count
103

Final state
[[ 1.+0.j]
 [ 0.+0.j]]

Probabilities of |0> and |1> states
[ 1.]
[ 0.]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1101000

Count
104

Final state
[[ 0.85355339+0.35355339j]
 [ 0.14644661-0.35355339j]]

Probabilities of |0> and |1> states
[ 0.85355339]
[ 0.14644661]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1101001

Count
105

Final state
[[ 0.70710678+0.j        ]
 [ 0.00000000+0.70710678j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1101010

Count
106

Final state
[[ 0.85355339+0.14644661j]
 [ 0.35355339+0.35355339j]]

Probabilities of |0> and |1> states
[ 0.75]
[ 0.25]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1101011

Count
107

Final state
[[ 0.85355339+0.35355339j]
 [ 0.35355339+0.14644661j]]

Probabilities of |0> and |1> states
[ 0.85355339]
[ 0.14644661]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1101100

Count
108

Final state
[[ 0.70710678+0.j        ]
 [ 0.00000000+0.70710678j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1101101

Count
109

Final state
[[ 0.50000000 +5.00000000e-01j]
 [ 0.70710678 +5.55111512e-17j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1101110

Count
110

Final state
[[ 0.14644661+0.35355339j]
 [ 0.85355339-0.35355339j]]

Probabilities of |0> and |1> states
[ 0.14644661]
[ 0.85355339]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1101111

Count
111

Final state
[[ 0.70710678+0.j]
 [-0.70710678+0.j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1110000

Count
112

Final state
[[ 1.+0.j]
 [ 0.+0.j]]

Probabilities of |0> and |1> states
[ 1.]
[ 0.]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1110001

Count
113

Final state
[[ 0.70710678+0.j ]
 [ 0.50000000+0.5j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1110010

Count
114

Final state
[[ 0.70710678+0.j]
 [ 0.70710678+0.j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1110011

Count
115

Final state
[[ 1.+0.j]
 [ 0.+0.j]]

Probabilities of |0> and |1> states
[ 1.]
[ 0.]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1110100

Count
116

Final state
[[ 0.70710678+0.j ]
 [ 0.50000000+0.5j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1110101

Count
117

Final state
[[ 0.85355339+0.35355339j]
 [ 0.35355339-0.14644661j]]

Probabilities of |0> and |1> states
[ 0.85355339]
[ 0.14644661]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1110110

Count
118

Final state
[[ 0.5+0.5j]
 [ 0.5-0.5j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1110111

Count
119

Final state
[[ 0.70710678+0.j ]
 [-0.50000000+0.5j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1111000

Count
120

Final state
[[ 0.70710678+0.j]
 [ 0.70710678+0.j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1111001

Count
121

Final state
[[ 1.+0.j]
 [ 0.+0.j]]

Probabilities of |0> and |1> states
[ 1.]
[ 0.]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1111010

Count
122

Final state
[[ 0.85355339+0.35355339j]
 [ 0.14644661-0.35355339j]]

Probabilities of |0> and |1> states
[ 0.85355339]
[ 0.14644661]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1111011

Count
123

Final state
[[ 0.70710678+0.j        ]
 [ 0.00000000+0.70710678j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1111100

Count
124

Final state
[[ 1.+0.j]
 [ 0.+0.j]]

Probabilities of |0> and |1> states
[ 1.]
[ 0.]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1111101

Count
125

Final state
[[ 0.70710678+0.j ]
 [ 0.50000000+0.5j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1111110

Count
126

Final state
[[ 0.70710678+0.j]
 [ 0.70710678+0.j]]

Probabilities of |0> and |1> states
[ 0.5]
[ 0.5]

Unitarity check
1.0
#################################

Matrix configuration (0=H, 1=T)
1111111

Count
127

Final state
[[ 1.+0.j]
 [ 0.+0.j]]

Probabilities of |0> and |1> states
[ 1.]
[ 0.]

Unitarity check
1.0
#################################



#####################################
#####################################
#####################################

Sorted probabilities for |0> state

[  1.23259516e-32]
[  1.23259516e-32]
[ 0.14644661]
[ 0.14644661]
[ 0.14644661]
[ 0.14644661]
[ 0.14644661]
[ 0.14644661]
[ 0.14644661]
[ 0.14644661]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5]
[ 0.5732233]
[ 0.75]
[ 0.75]
[ 0.75]
[ 0.75]
[ 0.75]
[ 0.75]
[ 0.75]
[ 0.75]
[ 0.85355339]
[ 0.85355339]
[ 0.85355339]
[ 0.85355339]
[ 0.85355339]
[ 0.85355339]
[ 0.85355339]
[ 0.85355339]
[ 0.85355339]
[ 0.85355339]
[ 0.85355339]
[ 0.85355339]
[ 0.85355339]
[ 0.85355339]
[ 0.85355339]
[ 0.85355339]
[ 0.85355339]
[ 0.85355339]
[ 0.85355339]
[ 0.85355339]
[ 0.85355339]
[ 0.85355339]
[ 0.85355339]
[ 0.85355339]
[ 1.]
[ 1.]
[ 1.]
[ 1.]
[ 1.]
[ 1.]
[ 1.]
[ 1.]
[ 1.]
[ 1.]
[ 1.]
[ 1.]
[ 1.]
[ 1.]
[ 1.]
[ 1.]
[ 1.]
[ 1.]
[ 1.]
[ 1.]
[ 1.]
[ 1.]
>>>