├── .DS_Store
├── Assets
├── .DS_Store
├── overview.png
├── conv_ansatz.png
├── hwe_ansatz.png
├── sea_ansatz.png
├── depth_ansatz.png
├── conv_gen_pseudocode.png
├── generator_ansatzes.png
├── hwe_gen_pseudocode.png
├── sea_gen_pseudocode.png
├── depth_learning_hwe_pseudocode.png
└── two_qubit_unitary_pseudocode.png
├── Convolutional
├── .DS_Store
├── 3_Qubits
│ ├── .DS_Store
│ ├── Depth_1
│ │ ├── conv_3q_ps_5_1_weights.npy
│ │ ├── conv_3q_ps_15_1_weights.npy
│ │ ├── conv_3q_ps_25_1_weights.npy
│ │ ├── conv_3q_ps_35_1_weights.npy
│ │ ├── conv_3q_ps_5_1_weights.txt
│ │ ├── conv_3q_ps_15_1_weights.txt
│ │ ├── conv_3q_ps_25_1_weights.txt
│ │ └── conv_3q_ps_35_1_weights.txt
│ ├── Depth_2
│ │ ├── conv_3q_ps_5_2_weights.npy
│ │ ├── conv_3q_ps_15_2_weights.npy
│ │ ├── conv_3q_ps_25_2_weights.npy
│ │ ├── conv_3q_ps_35_2_weights.npy
│ │ ├── conv_3q_ps_35_2_weights.txt
│ │ ├── conv_3q_ps_15_2_weights.txt
│ │ ├── conv_3q_ps_25_2_weights.txt
│ │ └── conv_3q_ps_5_2_weights.txt
│ ├── Depth_3
│ │ ├── conv_3q_ps_5_3_weights.npy
│ │ ├── conv_3q_ps_15_3_weights.npy
│ │ ├── conv_3q_ps_25_3_weights.npy
│ │ ├── conv_3q_ps_35_3_weights.npy
│ │ ├── conv_3q_ps_25_3_weights.txt
│ │ ├── conv_3q_ps_15_3_weights.txt
│ │ ├── conv_3q_ps_5_3_weights.txt
│ │ └── conv_3q_ps_35_3_weights.txt
│ ├── Depth_4
│ │ ├── conv_3q_ps_5_4_weights.npy
│ │ ├── conv_3q_ps_15_4_weights.npy
│ │ ├── conv_3q_ps_25_4_weights.npy
│ │ ├── conv_3q_ps_35_4_weights.npy
│ │ ├── conv_3q_ps_35_4_weights.txt
│ │ ├── conv_3q_ps_25_4_weights.txt
│ │ ├── conv_3q_ps_5_4_weights.txt
│ │ └── conv_3q_ps_15_4_weights.txt
│ ├── Depth_5
│ │ ├── conv_3q_ps_5_5_weights.npy
│ │ ├── conv_3q_ps_15_5_weights.npy
│ │ ├── conv_3q_ps_25_5_weights.npy
│ │ ├── conv_3q_ps_35_5_weights.npy
│ │ ├── conv_3q_ps_35_5_weights.txt
│ │ ├── conv_3q_ps_15_5_weights.txt
│ │ ├── conv_3q_ps_25_5_weights.txt
│ │ └── conv_3q_ps_5_5_weights.txt
│ └── Depth_6
│ │ ├── conv_3q_ps_5_6_weights.npy
│ │ ├── conv_3q_ps_15_6_weights.npy
│ │ ├── conv_3q_ps_25_6_weights.npy
│ │ ├── conv_3q_ps_35_6_weights.npy
│ │ ├── conv_3q_ps_25_6_weights.txt
│ │ ├── conv_3q_ps_5_6_weights.txt
│ │ ├── conv_3q_ps_15_6_weights.txt
│ │ └── conv_3q_ps_35_6_weights.txt
└── README.md
├── Hardware_Efficient
├── .DS_Store
├── 8_Qubits
│ ├── README.md
│ ├── .DS_Store
│ ├── Depth_5
│ │ ├── hwe_8q_cb_15_5_weights.npy
│ │ ├── hwe_8q_cb_40_5_weights.npy
│ │ ├── hwe_8q_cb_45_5_weights.npy
│ │ ├── hwe_8q_cb_15_5_tangle_weights.npy
│ │ ├── hwe_8q_cb_40_5_weights.txt
│ │ ├── hwe_8q_cb_45_5_weights.txt
│ │ ├── hwe_8q_cb_15_5_weights.txt
│ │ └── hwe_8q_cb_15_5_tangle_weights.txt
│ └── Depth_6
│ │ ├── hwe_8q_cb_10_6_weights.npy
│ │ ├── hwe_8q_cb_25_6_weights.npy
│ │ ├── hwe_8q_cb_25_6_weights.txt
│ │ └── hwe_8q_cb_10_6_weights.txt
├── 3_Qubits
│ ├── .DS_Store
│ ├── Depth_6
│ │ ├── .DS_Store
│ │ ├── hwe_3q_ps_15_6_weights.npy
│ │ ├── hwe_3q_ps_25_6_weights.npy
│ │ ├── hwe_3q_ps_35_6_weights.npy
│ │ ├── hwe_3q_ps_5_6_weights.npy
│ │ ├── hwe_3q_ps_5_6_weights.txt
│ │ ├── hwe_3q_ps_25_6_weights.txt
│ │ ├── hwe_3q_ps_35_6_weights.txt
│ │ └── hwe_3q_ps_15_6_weights.txt
│ ├── Depth_1
│ │ ├── hwe_3q_ps_15_1_weights.npy
│ │ ├── hwe_3q_ps_25_1_weights.npy
│ │ ├── hwe_3q_ps_35_1_weights.npy
│ │ ├── hwe_3q_ps_5_1_weights.npy
│ │ ├── hwe_3q_ps_25_1_weights.txt
│ │ ├── hwe_3q_ps_15_1_weights.txt
│ │ ├── hwe_3q_ps_35_1_weights.txt
│ │ └── hwe_3q_ps_5_1_weights.txt
│ ├── Depth_2
│ │ ├── hwe_3q_ps_15_2_weights.npy
│ │ ├── hwe_3q_ps_25_2_weights.npy
│ │ ├── hwe_3q_ps_35_2_weights.npy
│ │ ├── hwe_3q_ps_5_2_weights.npy
│ │ ├── hwe_3q_ps_35_2_weights.txt
│ │ ├── hwe_3q_ps_15_2_weights.txt
│ │ ├── hwe_3q_ps_5_2_weights.txt
│ │ └── hwe_3q_ps_25_2_weights.txt
│ ├── Depth_3
│ │ ├── hwe_3q_ps_15_3_weights.npy
│ │ ├── hwe_3q_ps_25_3_weights.npy
│ │ ├── hwe_3q_ps_35_3_weights.npy
│ │ ├── hwe_3q_ps_5_3_weights.npy
│ │ ├── hwe_3q_ps_25_3_weights.txt
│ │ ├── hwe_3q_ps_5_3_weights.txt
│ │ ├── hwe_3q_ps_15_3_weights.txt
│ │ └── hwe_3q_ps_35_3_weights.txt
│ ├── Depth_4
│ │ ├── hwe_3q_ps_15_4_weights.npy
│ │ ├── hwe_3q_ps_25_4_weights.npy
│ │ ├── hwe_3q_ps_35_4_weights.npy
│ │ ├── hwe_3q_ps_5_4_weights.npy
│ │ ├── hwe_3q_ps_25_4_weights.txt
│ │ ├── hwe_3q_ps_5_4_weights.txt
│ │ ├── hwe_3q_ps_35_4_weights.txt
│ │ └── hwe_3q_ps_15_4_weights.txt
│ └── Depth_5
│ │ ├── hwe_3q_ps_15_5_weights.npy
│ │ ├── hwe_3q_ps_25_5_weights.npy
│ │ ├── hwe_3q_ps_35_5_weights.npy
│ │ ├── hwe_3q_ps_5_5_weights.npy
│ │ ├── hwe_3q_ps_5_5_weights.txt
│ │ ├── hwe_3q_ps_15_5_weights.txt
│ │ ├── hwe_3q_ps_25_5_weights.txt
│ │ └── hwe_3q_ps_35_5_weights.txt
├── 4_Qubits
│ ├── .DS_Store
│ ├── Depth_1
│ │ ├── hwe_4q_ps_15_1_weights.npy
│ │ ├── hwe_4q_ps_25_1_weights.npy
│ │ ├── hwe_4q_ps_35_1_weights.npy
│ │ ├── hwe_4q_ps_5_1_weights.npy
│ │ ├── hwe_4q_ps_35_1_weights.txt
│ │ ├── hwe_4q_ps_15_1_weights.txt
│ │ ├── hwe_4q_ps_25_1_weights.txt
│ │ └── hwe_4q_ps_5_1_weights.txt
│ ├── Depth_2
│ │ ├── hwe_4q_ps_15_2_weights.npy
│ │ ├── hwe_4q_ps_25_2_weights.npy
│ │ ├── hwe_4q_ps_35_2_weights.npy
│ │ ├── hwe_4q_ps_5_2_weights.npy
│ │ ├── hwe_4q_ps_25_2_weights.txt
│ │ ├── hwe_4q_ps_35_2_weights.txt
│ │ ├── hwe_4q_ps_15_2_weights.txt
│ │ └── hwe_4q_ps_5_2_weights.txt
│ ├── Depth_3
│ │ ├── hwe_4q_ps_15_3_weights.npy
│ │ ├── hwe_4q_ps_25_3_weights.npy
│ │ ├── hwe_4q_ps_35_3_weights.npy
│ │ ├── hwe_4q_ps_5_3_weights.npy
│ │ ├── hwe_4q_ps_5_3_weights.txt
│ │ ├── hwe_4q_ps_15_3_weights.txt
│ │ ├── hwe_4q_ps_25_3_weights.txt
│ │ └── hwe_4q_ps_35_3_weights.txt
│ ├── Depth_4
│ │ ├── hwe_4q_ps_15_4_weights.npy
│ │ ├── hwe_4q_ps_25_4_weights.npy
│ │ ├── hwe_4q_ps_35_4_weights.npy
│ │ ├── hwe_4q_ps_5_4_weights.npy
│ │ ├── hwe_4q_ps_35_4_weights.txt
│ │ ├── hwe_4q_ps_15_4_weights.txt
│ │ ├── hwe_4q_ps_25_4_weights.txt
│ │ └── hwe_4q_ps_5_4_weights.txt
│ ├── Depth_5
│ │ ├── hwe_4q_ps_15_5_weights.npy
│ │ ├── hwe_4q_ps_25_5_weights.npy
│ │ ├── hwe_4q_ps_35_5_weights.npy
│ │ ├── hwe_4q_ps_5_5_weights.npy
│ │ ├── hwe_4q_ps_35_5_weights.txt
│ │ ├── hwe_4q_ps_25_5_weights.txt
│ │ ├── hwe_4q_ps_15_5_weights.txt
│ │ └── hwe_4q_ps_5_5_weights.txt
│ └── Depth_6
│ │ ├── hwe_4q_ps_15_6_weights.npy
│ │ ├── hwe_4q_ps_25_6_weights.npy
│ │ ├── hwe_4q_ps_35_6_weights.npy
│ │ ├── hwe_4q_ps_5_6_weights.npy
│ │ ├── hwe_4q_ps_25_6_weights.txt
│ │ ├── hwe_4q_ps_5_6_weights.txt
│ │ ├── hwe_4q_ps_35_6_weights.txt
│ │ └── hwe_4q_ps_15_6_weights.txt
└── README.md
├── Strongly_Entangling
├── .DS_Store
├── 3_Qubits
│ ├── .DS_Store
│ ├── Depth_1
│ │ ├── .DS_Store
│ │ ├── sea_3q_ps_5_1_weights.npy
│ │ ├── sea_3q_ps_15_1_weights.npy
│ │ ├── sea_3q_ps_25_1_weights.npy
│ │ ├── sea_3q_ps_35_1_weights.npy
│ │ ├── sea_3q_ps_15_1_weights.txt
│ │ ├── sea_3q_ps_25_1_weights.txt
│ │ ├── sea_3q_ps_35_1_weights.txt
│ │ └── sea_3q_ps_5_1_weights.txt
│ ├── Depth_2
│ │ ├── .DS_Store
│ │ ├── sea_3q_ps_5_2_weights.npy
│ │ ├── sea_3q_ps_15_2_weights.npy
│ │ ├── sea_3q_ps_25_2_weights.npy
│ │ ├── sea_3q_ps_35_2_weights.npy
│ │ ├── sea_3q_ps_15_2_weights.txt
│ │ ├── sea_3q_ps_25_2_weights.txt
│ │ ├── sea_3q_ps_35_2_weights.txt
│ │ └── sea_3q_ps_5_2_weights.txt
│ ├── Depth_6
│ │ ├── .DS_Store
│ │ ├── sea_3q_ps_5_6_weights.npy
│ │ ├── sea_3q_ps_15_6_weights.npy
│ │ ├── sea_3q_ps_25_6_weights.npy
│ │ ├── sea_3q_ps_35_6_weights.npy
│ │ ├── sea_3q_ps_25_6_weights.txt
│ │ ├── sea_3q_ps_35_6_weights.txt
│ │ ├── sea_3q_ps_15_6_weights.txt
│ │ └── sea_3q_ps_5_6_weights.txt
│ ├── Depth_3
│ │ ├── sea_3q_ps_5_3_weights.npy
│ │ ├── sea_3q_ps_15_3_weights.npy
│ │ ├── sea_3q_ps_25_3_weights.npy
│ │ ├── sea_3q_ps_35_3_weights.npy
│ │ ├── sea_3q_ps_15_3_weights.txt
│ │ ├── sea_3q_ps_35_3_weights.txt
│ │ ├── sea_3q_ps_5_3_weights.txt
│ │ └── sea_3q_ps_25_3_weights.txt
│ ├── Depth_4
│ │ ├── sea_3q_ps_5_4_weights.npy
│ │ ├── sea_3q_ps_15_4_weights.npy
│ │ ├── sea_3q_ps_25_4_weights.npy
│ │ ├── sea_3q_ps_35_4_weights.npy
│ │ ├── sea_3q_ps_25_4_weights.txt
│ │ ├── sea_3q_ps_15_4_weights.txt
│ │ ├── sea_3q_ps_35_4_weights.txt
│ │ └── sea_3q_ps_5_4_weights.txt
│ └── Depth_5
│ │ ├── sea_3q_ps_5_5_weights.npy
│ │ ├── sea_3q_ps_15_5_weights.npy
│ │ ├── sea_3q_ps_25_5_weights.npy
│ │ ├── sea_3q_ps_35_5_weights.npy
│ │ ├── sea_3q_ps_15_5_weights.txt
│ │ ├── sea_3q_ps_35_5_weights.txt
│ │ ├── sea_3q_ps_5_5_weights.txt
│ │ └── sea_3q_ps_25_5_weights.txt
├── 4_Qubits
│ ├── .DS_Store
│ ├── Depth_1
│ │ ├── sea_4q_ps_5_1_weights.npy
│ │ ├── sea_4q_ps_15_1_weights.npy
│ │ ├── sea_4q_ps_25_1_weights.npy
│ │ ├── sea_4q_ps_35_1_weights.npy
│ │ ├── sea_4q_ps_25_1_weights.txt
│ │ ├── sea_4q_ps_35_1_weights.txt
│ │ ├── sea_4q_ps_5_1_weights.txt
│ │ └── sea_4q_ps_15_1_weights.txt
│ ├── Depth_2
│ │ ├── sea_4q_ps_5_2_weights.npy
│ │ ├── sea_4q_ps_15_2_weights.npy
│ │ ├── sea_4q_ps_25_2_weights.npy
│ │ ├── sea_4q_ps_35_2_weights.npy
│ │ ├── sea_4q_ps_35_2_weights.txt
│ │ ├── sea_4q_ps_5_2_weights.txt
│ │ ├── sea_4q_ps_25_2_weights.txt
│ │ └── sea_4q_ps_15_2_weights.txt
│ ├── Depth_3
│ │ ├── sea_4q_ps_5_3_weights.npy
│ │ ├── sea_4q_ps_15_3_weights.npy
│ │ ├── sea_4q_ps_25_3_weights.npy
│ │ ├── sea_4q_ps_35_3_weights.npy
│ │ ├── sea_4q_ps_35_3_weights.txt
│ │ ├── sea_4q_ps_15_3_weights.txt
│ │ ├── sea_4q_ps_25_3_weights.txt
│ │ └── sea_4q_ps_5_3_weights.txt
│ ├── Depth_4
│ │ ├── sea_4q_ps_5_4_weights.npy
│ │ ├── sea_4q_ps_15_4_weights.npy
│ │ ├── sea_4q_ps_25_4_weights.npy
│ │ ├── sea_4q_ps_35_4_weights.npy
│ │ ├── sea_4q_ps_25_4_weights.txt
│ │ ├── sea_4q_ps_35_4_weights.txt
│ │ ├── sea_4q_ps_5_4_weights.txt
│ │ └── sea_4q_ps_15_4_weights.txt
│ ├── Depth_5
│ │ ├── sea_4q_ps_5_5_weights.npy
│ │ ├── sea_4q_ps_15_5_weights.npy
│ │ ├── sea_4q_ps_25_5_weights.npy
│ │ ├── sea_4q_ps_35_5_weights.npy
│ │ ├── sea_4q_ps_5_5_weights.txt
│ │ ├── sea_4q_ps_15_5_weights.txt
│ │ ├── sea_4q_ps_25_5_weights.txt
│ │ └── sea_4q_ps_35_5_weights.txt
│ └── Depth_6
│ │ ├── sea_4q_ps_5_6_weights.npy
│ │ ├── sea_4q_ps_15_6_weights.npy
│ │ ├── sea_4q_ps_25_6_weights.npy
│ │ ├── sea_4q_ps_35_6_weights.npy
│ │ ├── sea_4q_ps_35_6_weights.txt
│ │ ├── sea_4q_ps_15_6_weights.txt
│ │ ├── sea_4q_ps_25_6_weights.txt
│ │ └── sea_4q_ps_5_6_weights.txt
└── README.md
├── Pseudocode
└── README.md
└── README.md
/.DS_Store:
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/Assets/.DS_Store:
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/Assets/conv_ansatz.png:
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/Assets/hwe_ansatz.png:
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/Assets/sea_ansatz.png:
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/Strongly_Entangling/.DS_Store:
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/Hardware_Efficient/8_Qubits/README.md:
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1 | Note that both training and testing sets here were taken to be the computational basis.
2 |
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/Hardware_Efficient/3_Qubits/.DS_Store:
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/Hardware_Efficient/4_Qubits/.DS_Store:
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/Assets/two_qubit_unitary_pseudocode.png:
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1 | In the pseudocode below, CZ(i,j) indicates a controlled Z operation on registers i and j. U3 indicates an arbitray 1 qubit unitary on register i.
2 | 
3 |
4 | 
5 |
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1 | In the pseudocode below, CNOT(i,j) indicates a controlled not with register i as the control j as the target. U3 indicates an arbitray 1 qubit unitary on register i.
2 | 
3 |
4 | 
5 |
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/Hardware_Efficient/3_Qubits/Depth_2/hwe_3q_ps_25_2_weights.txt:
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/Strongly_Entangling/3_Qubits/Depth_2/sea_3q_ps_35_2_weights.txt:
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/Strongly_Entangling/3_Qubits/Depth_2/sea_3q_ps_5_2_weights.txt:
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/Convolutional/README.md:
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1 | In the pseudocode below, 2QU indicates an arbitrary 2 qubit unitary between registers i and j. U3 indicates an arbitray 1 qubit unitary on register i.
2 | 
3 | 
4 |
5 | 
6 |
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/Hardware_Efficient/4_Qubits/Depth_2/hwe_4q_ps_25_2_weights.txt:
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/Hardware_Efficient/4_Qubits/Depth_2/hwe_4q_ps_35_2_weights.txt:
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/Hardware_Efficient/4_Qubits/Depth_2/hwe_4q_ps_15_2_weights.txt:
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/Hardware_Efficient/4_Qubits/Depth_2/hwe_4q_ps_5_2_weights.txt:
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/Strongly_Entangling/4_Qubits/Depth_2/sea_4q_ps_35_2_weights.txt:
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/Strongly_Entangling/4_Qubits/Depth_2/sea_4q_ps_5_2_weights.txt:
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/Hardware_Efficient/3_Qubits/Depth_3/hwe_3q_ps_25_3_weights.txt:
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/Hardware_Efficient/3_Qubits/Depth_3/hwe_3q_ps_5_3_weights.txt:
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/Strongly_Entangling/3_Qubits/Depth_3/sea_3q_ps_15_3_weights.txt:
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/Hardware_Efficient/3_Qubits/Depth_3/hwe_3q_ps_15_3_weights.txt:
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/Strongly_Entangling/3_Qubits/Depth_3/sea_3q_ps_35_3_weights.txt:
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/Strongly_Entangling/3_Qubits/Depth_3/sea_3q_ps_5_3_weights.txt:
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/Hardware_Efficient/3_Qubits/Depth_3/hwe_3q_ps_35_3_weights.txt:
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/Strongly_Entangling/3_Qubits/Depth_3/sea_3q_ps_25_3_weights.txt:
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/Strongly_Entangling/4_Qubits/Depth_3/sea_4q_ps_35_3_weights.txt:
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/Hardware_Efficient/3_Qubits/Depth_5/hwe_3q_ps_35_5_weights.txt:
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1 | [[[-0.31238035879575954, -0.20638981279021218, -0.2714219954033307], [1.1892509812777183, 0.38624018344994954, -0.6552408550732552], [0.5345304311054476, -0.17244251280169, -0.29033694381705394]], [[-0.13353987698984957, -0.4948122957477731, -0.38127937132479023], [-0.1156925730545186, -0.3904101535996251, 0.16114093172953306], [0.492650559692275, 0.07094134527213108, 0.019881198801457025]], [[-0.36172453334730387, -0.39725848282788967, -0.7558710070034035], [0.615819396331204, 0.410129342084383, -0.13837950690027487], [0.2806336141224817, -0.0018236181748821226, 0.06495932939340801]], [[0.12363728204713811, 0.6272406892439656, 0.2981715820770157], [0.258351309524157, -0.6141509710814117, -0.07670379530405613], [0.2646488821397818, -0.25565474968600277, -0.057154450096860154]], [[-1.166601749689092, 0.04518174640935507, 0.7295709975856547], [1.2248769227075489, 0.5869441350137894, -0.19316979327256972], [0.11005061380083611, -0.41670650192091735, -0.4066396149686162]]]
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/Strongly_Entangling/3_Qubits/Depth_5/sea_3q_ps_15_5_weights.txt:
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1 | [[[-0.4741140563417745, -0.031931862811872984, -0.19146433645777663], [-0.4324759200266158, -0.29960258845058796, -0.7602128135115633], [0.15965576700395478, -0.03570925977252803, 0.1568955615828613]], [[0.08207795111839114, -1.6690472590292782, 0.38791248070571394], [0.47169206819635184, -0.11579171250081181, 0.3691629199172994], [-0.3513967578524106, 0.3602030449209101, -0.6736933440563836]], [[-0.09559409667858275, 0.16544760921086016, 0.08340495861794979], [0.12135669009505055, 0.7924154301510287, -0.25210359099754076], [0.8772784711218878, 0.013619278379414453, 0.896185506198375]], [[0.3724251152940854, 0.4030067209392559, 0.3280158893454072], [-0.6837591529320676, 1.276251862331122, -0.9615347590583349], [0.49411634846041536, -0.22613383753834124, 0.28009549598632094]], [[0.7705544129858015, -0.36436551785249904, 0.6513502662670955], [-0.07651849168800999, -0.2000272667566582, 0.13876898261850584], [0.13524221028104372, 0.3248611647675731, -0.6493574460642986]]]
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/Strongly_Entangling/3_Qubits/Depth_5/sea_3q_ps_35_5_weights.txt:
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1 | [[[-0.013664840000182138, -0.045565122289520206, 0.5255086183120582], [-0.20274231563586356, 0.19919536690697529, -0.5493741710564605], [-0.20612465487761436, 0.6512482113485067, 1.412937323172703]], [[0.007820057076469857, -0.03903247790558887, -0.2269039206300894], [0.1394278034668098, 0.0550644144107635, -0.04457370776751468], [-0.13322443808225481, 0.4411671815487643, 0.2237394744326977]], [[0.5419968025284844, -0.6522111162785692, -0.3230074706089061], [-0.822224973860293, 0.32161047067688486, -0.35063550122180703], [0.2061856067736977, -1.3264921666395408, 0.3472453153139787]], [[0.5114593093465696, 0.012479434814412185, 0.30219048869023873], [0.04923192657320045, 0.08145149693360382, -0.07709758327352795], [-0.3622611189077481, -0.6610713228280212, -0.566888851009161]], [[0.5826029885030684, -0.466079929343248, 0.720349141713709], [0.03915784710798269, 0.041759423177420346, 0.13507285198150884], [-0.30991779043243217, 0.04637846784803965, 0.21398974807645058]]]
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/Strongly_Entangling/3_Qubits/Depth_5/sea_3q_ps_5_5_weights.txt:
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1 | [[[0.8808233920776529, 1.5707082859558201, -0.5455466340184588], [0.2968889844557325, -0.3496972500541882, 0.1347834331858197], [-0.6090166877841147, -0.21621051157066273, -0.8028401126594137]], [[0.27674735480294116, 1.4370737896671124, -0.009900107973278973], [0.20777235156465126, 0.06789776593237365, 0.017925829283624666], [-0.20307015185810773, 1.3099297432936556, -0.024480904235880167]], [[-0.4521887650427771, -0.25782787582232713, 0.22440240499600228], [-0.056738898936038416, -0.4472723139438865, -0.198742039429201], [-0.011217011261212063, 1.203204766921021, -0.07524997736023697]], [[0.21972529333436172, -0.18982102440304183, -0.19266042219005522], [-0.007272682998515979, -0.10646703097337644, 0.3635631721454493], [0.8740534527805891, 0.01649086014775237, 0.7707641189036095]], [[0.7229540654008554, 0.06966954442395368, 0.7948508169231455], [0.2552036389994601, -1.3046950272091984, 0.14960541557042745], [-0.15766433789050355, 0.1152511906588429, 0.16270173735122034]]]
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/Strongly_Entangling/3_Qubits/Depth_5/sea_3q_ps_25_5_weights.txt:
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1 | [[[-0.07476002448133579, -0.4123628759071272, -0.18615438834995424], [-0.27275928089983376, 0.12534605844482052, -0.15139643746303436], [-0.895838106173039, -0.6312345559661837, -0.21122702278995267]], [[0.34710186238934637, -0.10495962114661742, 0.2941306204930572], [-0.14123570556511317, -0.05442592607870294, -0.11718517116267023], [0.10153238164710394, -0.017866946192288263, 0.02241080031040071]], [[-0.30254161711328, -0.3861304312778722, -0.19214650691726648], [0.2434187144252381, -0.6565828072750826, 0.1824023838249379], [-0.290335936176856, -0.6074796963240036, -0.45839171946061674]], [[-0.09353519460678582, -0.5052040824408636, 0.043159787264858473], [-0.010073819241424427, -0.17558899238839293, -0.14552772363584765], [-0.10192447567220178, -0.18871694810693423, -0.0733862736738157]], [[-0.018052345511489744, 0.3443492976609489, 0.1806221890629339], [0.5417353279654127, -0.8251678990262608, 0.3252451984020729], [-0.12168332328079527, 0.7606600929382976, -0.20958189339930128]]]
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/Pseudocode/README.md:
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1 | To fascilitate usage of this dataset we provide pseudocode for all ansatzes and operations within those ansatzes.
2 |
3 | First, some notation. CNOT(i,j) indicates a controlled not with register i as control and j as target. CZ(i,j) indicates a controlled Z on i and j. 2QU indicates an arbitrary 2 qubit unitary (see decomposition below), and U3 indicates an arbitrary 1 qubit unitary.
4 |
5 | We use the following single qubit unitary decomposition:
6 | U3(i;θ,ϕ,λ) = Rz(ϕ)Rx(-𝜋/2)Rz(θ)Rx(𝜋/2)Rz(λ)
7 |
8 | 
9 | 
10 | 
11 | 
12 | 
13 |
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/Hardware_Efficient/4_Qubits/Depth_4/hwe_4q_ps_35_4_weights.txt:
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1 | [[[0.6924941726948102, 0.28847704914511035, 0.23272575828261494], [1.0505558176702774, -0.425585240028144, -0.4637133435050468], [0.7844784320216579, -0.5435247435995967, -0.5181502610568017], [-0.7460219760808058, 0.2873068569297372, 0.2586988142722965]], [[0.7983342140702876, 0.44347900875108437, 0.4757941925108797], [0.7598644825387149, 0.11526740256802553, 0.018233534830814378], [1.0491785648463758, -0.009824674100353772, -0.3022637345292159], [-0.755355931864281, 0.20446431013282887, 0.2562723468944561]], [[0.8022832056194243, 0.42980632061258417, 0.38140286895486364], [0.6945142804093675, 0.053340496242323066, 0.06755087698207116], [0.5518393810376906, 0.10729299591631024, -0.03033726339584988], [-0.6287827618892536, -0.07399307627455853, 0.016956760850872898]], [[0.6425452314750109, 0.048202830297949806, 0.45894282577268863], [0.8495406828899567, 0.11986352703348682, 0.14979628400453698], [0.9978811211282635, 0.23911907346330463, 0.28447852244342553], [-0.7053673237617599, 0.0028545591281190497, 0.012945185807811375]]]
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/Hardware_Efficient/4_Qubits/Depth_4/hwe_4q_ps_15_4_weights.txt:
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1 | [[[-0.12050977201725682, 0.4999733153683312, 0.12716491672084104], [-0.08081554931203576, -0.3344911888018916, -0.34098767624521126], [-0.20228097318838018, 0.10241769140669255, 0.2058322996528823], [0.20418406171848408, 0.5044091525439093, 0.5320972217579597]], [[0.1243581514695649, 0.5656911139038138, 0.6355127120677899], [-0.4286841707122491, 0.18186599606265028, -0.02912127620455043], [0.3007078982205001, -0.4844095194957804, -0.3768817835597436], [0.5512856466888882, 0.11866446835273052, 0.40592206778541273]], [[0.2547766919883505, 0.5372011963559989, 0.5247410692985286], [0.0730127304379934, 0.26727672603057717, 0.0782783653706674], [-0.09743675326495643, 0.2730554514720591, 0.20894453604057056], [-0.1501244067993748, -0.08948311788157456, 0.04566348519670155]], [[0.0025758024998797386, 0.010400668537991018, 0.5101875248310925], [-0.271255561144274, 0.3497997069068558, 0.3827624075495901], [0.35933171940801395, -1.179229313321829, -0.7688947523404042], [-0.17790452547505703, -0.003611358019591342, -0.37958837725126754]]]
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/Hardware_Efficient/4_Qubits/Depth_4/hwe_4q_ps_25_4_weights.txt:
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1 | [[[0.3029405681621907, -0.40613075122012227, -0.19215870810561067], [0.9599240100380945, -0.5770461693563333, -0.4163769484055886], [0.30433917609203337, -0.13313208245503952, -0.29780994918543896], [-0.42358326206952684, -0.029732104693970342, -0.3047154731670461]], [[0.273209511593155, -0.48035456934939946, -1.0088553851972293], [-0.5516281010606183, -0.22338875194430496, -0.3406782816158303], [0.3119585163262807, 0.10822788571487812, 0.08278113164681836], [-0.4638425813805394, 0.06115267610193345, -0.1514722126820854]], [[0.19456144680481602, 0.4696332576116582, 0.039647875937456056], [0.112159995404627, -0.39390834947669207, -0.09953134393071139], [0.6346188375385451, 0.6843898134711061, 0.5511368301513877], [-0.6209771340599479, 0.6376551349033106, 0.40200105509072215]], [[0.16838736508315533, 0.024332299964686624, 1.1916051125689313], [-0.6885728474668573, -1.0179526579944618, -0.8115502601090316], [0.4630642534913268, 0.865286411559164, 0.5668903644708716], [-0.5739926870056398, -0.03234705762705399, 0.6442083389018125]]]
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/Strongly_Entangling/4_Qubits/Depth_4/sea_4q_ps_25_4_weights.txt:
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1 | [[[-0.11967043674235825, 0.038114559319491884, -0.08129122238279465], [-0.1451801413690909, -0.3495809561441961, -0.2587896517945609], [-0.5289075755009429, 0.21240736694831877, 0.6789366196212254], [-1.328119980726144, 0.2589752907611507, -0.49988192348086236]], [[0.4312990045217942, -0.25633857901047097, -0.43018778195293333], [0.4263346612606736, -0.14073592152227385, -0.019710689075924204], [0.9266615760963839, -0.053671183494177904, 0.22916008090483111], [0.98879009139154, 0.04790513370924862, 0.08033120149768554]], [[0.20755208289962088, -0.000560483446502222, 0.411841595524209], [0.000507227949852581, -0.15564543378791795, 0.6091051971042594], [0.10134930482725757, 1.188524120175113, -0.6477070509130498], [-0.10435080496715017, -0.25152527854664974, 0.2598178937597372]], [[0.28722186247103315, -0.2667534378685027, 0.614912758812822], [0.13784767170610565, 1.6678126395214943, 0.11955501396082448], [0.28876587937724496, 1.504543301863983, 0.10944441843867063], [-0.01421258647523109, -0.6542133007510837, 0.2257740128572683]]]
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/Strongly_Entangling/4_Qubits/Depth_4/sea_4q_ps_35_4_weights.txt:
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1 | [[[-0.1513115749277482, -0.4923633764527605, -0.16721584128146183], [0.15413067031841154, -0.46962637772371085, 0.09846974941344261], [-0.31957921200759615, 0.6077958546361177, -0.3907084061589203], [0.2746315675079476, 0.45171914673936564, 0.1967718442476704]], [[0.5062322473782328, -0.5280860595939332, 0.5096443986887226], [0.08975439880244408, 0.13094615921440322, 0.12608704366421575], [0.2857338007219981, 0.27371421942917273, 0.30131568888574783], [0.11559003326460995, 0.198015855803375, -0.15324230277625764]], [[0.227188113610294, -0.1789702863990047, 0.30786832091424665], [-0.2255049721674816, 0.17452648256407324, -0.12152830526664996], [0.012546814167905651, -0.10829646294851535, -0.04122133887506977], [-0.1562302956560019, 0.24667833040473802, -0.032511931318218494]], [[0.21217116490495824, 0.3994155016649443, 0.2438306606558532], [-0.08181030514638826, 0.5273661274680377, -0.33757408801577404], [-0.27988095173100963, -0.4541785385210166, -0.24708904932631776], [0.045560573172488, 0.48639217810185664, 0.045362468545389265]]]
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/Strongly_Entangling/4_Qubits/Depth_4/sea_4q_ps_5_4_weights.txt:
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/Strongly_Entangling/4_Qubits/Depth_4/sea_4q_ps_15_4_weights.txt:
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1 | [[[0.22418286031806867, -0.4816291536349591, -0.39715370129883004], [0.4250952800015473, 0.5498462040241686, 0.07148443710947651], [-0.741435716487114, -0.1958235165393883, -0.10300369475676178], [-0.4999425467230733, 0.724443104629047, 0.24711145773056412]], [[-0.05863830242666418, -0.04681370193453198, 0.20637425320945055], [-0.8923543539714796, 0.2741320685691034, -0.46460811888452436], [0.04962636703539954, -0.0431272080642936, -0.03453801236447567], [-0.35886569147489056, -0.29914680750157363, 0.09488464662754728]], [[-0.06079862470581021, -0.14734196738243877, 0.16517749472343018], [0.14756798082135617, -0.02056226018064979, 0.18322149303800295], [-0.13697937652028078, 1.067000049614381, -0.3783454134200585], [-0.9136149695938882, 0.22150927472737647, -0.6327548822980236]], [[-0.12022508728909494, -0.061806893386775016, -0.0233752615909652], [-0.07164672844190456, 1.5405326167829276, -0.06450889812636323], [0.176263764446138, 1.5454476965163362, -0.10386310301254369], [-0.20885012438332126, 0.14594033373526713, -0.00023631356806999917]]]
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/Hardware_Efficient/4_Qubits/Depth_4/hwe_4q_ps_5_4_weights.txt:
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/Strongly_Entangling/3_Qubits/Depth_6/sea_3q_ps_25_6_weights.txt:
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1 | [[-0.2915801600195713, 0.02607029307842017, -0.1387794186553822, -0.5816405906932479, -0.43487125415183536, -0.4947992574336816, -0.673823599943149, -0.36027529970464756, -0.3333342275189151, -0.10520688459764635, -0.5660119661610541, -0.5798475444186761, -0.526289219040507, 0.15959460914472104, 0.19486351056938725, -0.7039518241364903, 0.312403022459274, 0.15807896674398245, -0.778505853831058, -0.7616328182714959, -0.7793435426807606, -0.20100326880424432, -0.15437722396460998, 0.17962999194856058, 0.16367398581913517, -0.5963747511306118, -0.6253285627961205, -0.6042452897221302, 0.5320157703218028, 0.501847378074602], [0.20419046944495214, -0.5002851497317863, -0.5812864185814282, 0.37683755334508184, -0.5073274105196666, -0.577163208238569, -0.15398724584243062, 0.15299204990162757, 0.06328503441332292, 0.46458980028523844, -0.3276887732153826, -0.3499474256452257, 0.7170116551364554, -0.09884982972139238, -0.08288175583395406, 0.7632607566666815, -0.29684504453082877, -0.15187619885439363, -0.5073879298350253, 0.5217617476208323, 0.5577931344983772, -0.2845027289435043, -0.3228513142895814, 0.2915267105074039, -0.08392365103209443, 0.5470292965141549, 0.5830921958475902, 0.2719082292738988, -0.15817947688527104, -0.20270242572112002], [0.5102914634639123, -0.2983951155476822, -0.3553003359433779, -0.22570127100666973, 0.5082134744925276, 0.6078587326446447, 0.035387361661069046, 0.18764718307370187, 0.4157831209280442, -0.3747058816748218, 0.3168681009159051, 0.35164526615197794, 0.29798823838540356, -0.23126435242359097, -0.2012914698392507, 0.04575331760564938, -0.24426528722574442, -0.2739201703380343, 0.258242721525958, -0.24384733130347683, -0.17664278174832454, -0.24207143721868496, 0.0932613365242514, -0.3375697379597106, 0.017917203797882232, -0.11054264120574532, -0.10979652011099326, -0.2910094974024674, -0.3652789639946799, -0.2920562308627701], [-0.6018224747479791, 0.28757216741697506, 0.33815029481282305, -0.08814519735581618, -0.14215124886155797, -0.1870193835035646, -0.0003694239337622626, 0.22190324360020078, -0.514380305038283, -0.449109585271421, -0.24365167471603508, -0.26692231610799494, -0.48338825619991754, 0.12534451377922268, 0.1001813776850041, -0.5901764348120508, 0.27302598251128846, 0.16450528606638065, -0.5228917115973517, -0.3556297547553234, -0.3726791728471548, 0.1044714225423959, -0.44183445243344677, -0.06551749368065025, 0.06746344850537046, -0.3252166989304829, -0.38089279671837234, -0.38852090843768605, 0.42896145192359725, 0.3057639195980653], [-0.4625008265900289, -0.3287213935181106, -0.25633385208225756, -0.07378263297816699, -0.3248410855973477, -0.33458012856796965, 0.19093758409136466, 0.08074123017614104, 0.6838723774438371, -0.03292290158192303, 0.0037541378784854158, -0.003246489044594031, -0.36100953995228924, -0.19564030948053313, -0.26976512464044017, -0.2005077123730471, -0.22562481556103225, -0.2276429552218224, -0.3300241305642947, 0.5076012027264144, 0.429350665708161, -0.22189744425284175, -0.07469164448880608, 0.36545825462446974, -0.01778858377807911, 0.04613619034905141, -0.03554012032959555, 0.048228425623990344, -0.04252292521410987, 0.0007335559565867675]]
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/Convolutional/3_Qubits/Depth_5/conv_3q_ps_25_5_weights.txt:
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1 | [[-0.551057045246093, 0.02228438817064699, -0.2145861316197518, -0.7652753066476298, 0.270817827062275, 0.3319336525243367, -0.516075614631179, 0.6535180834997679, 0.6683955984845684, -0.4531035634530369, 0.26601084398729735, 0.2102629407008023, -0.5196208536777507, -0.013934046252929443, -0.12191741289643027, -0.5974217404843866, -0.01718073515271564, -0.08633951392523298, -0.11931727820767295, 0.5974045330839636, 0.5932572314640041, -1.139536972071223, 0.8428363217392376, 0.44824606030645303, -0.22386399084048778, 0.2920463228893498, 0.3088022695234808, -0.15795223516871296, 0.043852049843213795, 0.017660821864836133], [-0.46992144217348564, 0.25129958450170026, 0.221904068936969, -0.6674643325043376, 0.2899542283042619, 0.339952958515099, -0.542195728219482, -0.9330936387554394, -0.8523599621804183, -0.4172405532237492, 0.0037584519317294942, -0.08943303498450744, -0.5275874852818858, 0.06198864883568371, 0.04712326166528819, -0.3437042107927252, 0.1447047099413366, 0.12393038523877539, -0.20877706127526813, -0.030825849382794923, -0.02298018429239267, -0.48444702720988864, 1.007262627965172, 0.8829217903951155, -0.06679851455498284, -0.17703704847057375, -0.1738185944666089, -0.242742041556114, 0.06855720849348647, 0.09834540658486181], [-0.13203408363261643, 0.05110559485009258, -0.03831267549661786, -0.10975822113731747, -0.1582407980195277, -0.20124281083284462, -0.9489714204619043, 0.269327577413803, 0.5622794315226958, -0.18860307364145856, -0.19323242724516906, -0.19882719505687255, -0.06846795203431014, 0.012072342577088986, 0.07954180970058658, 0.0886281826217827, -0.07407943749537352, -0.04017417442713331, -0.19869058790320185, 0.14516634979759108, 0.12228557960819451, -0.8890416762700284, -0.9278812280270472, -0.8788898714101886, -0.29537564922556564, 0.08295198971087706, 0.09673287834445929, 0.02435815684751857, -0.22606386036928564, -0.1755072428931121], [-0.2593544652711603, -0.27882219206465725, -0.2711431292615298, -0.1403846931287896, 0.028288684208629723, 0.09167049846745673, -0.39789422106202027, 0.8358332223358089, 0.9771366908415258, -0.2977209427700751, -0.1341004582385492, -0.1587328889012385, -0.20533718720804492, -0.2481214110392835, -0.25923679184793297, -0.2935024350418864, -0.3191656751127061, -0.314717000628722, 0.0741098694555125, -0.2706971279031396, -0.20831298884464258, -0.9345916908854645, 0.3885897291118309, -0.3543756663913167, 0.3172116359190975, -0.2615521643775684, -0.21996603048529798, -0.3977265416123444, -0.2827821041130248, -0.26923909663857776], [-0.3377431503928236, -0.17465952226662315, -0.16157100641755587, 0.27614265215699474, -0.31793770013978606, -0.2541531016551267, -0.4495183499633471, -0.8824517436079006, -0.6445880677075242, 0.04121966710786766, -0.028509703754495748, -0.015873960161530608, -0.40864955434068395, 0.06512701600047346, 0.05379095896652597, -0.27925712535313585, 0.0654043821607499, 0.0786038873247922, -0.39658906459380555, -0.31316248924957013, -0.3019442779998088, -0.12229838537958693, 0.9279544542487055, 0.23542512095016985, -0.0015268943434554878, -0.0013706029827061559, -0.04639971660831114, 0.039389146033698884, 0.019918748504886046, -0.018835993829616832]]
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/Convolutional/3_Qubits/Depth_5/conv_3q_ps_5_5_weights.txt:
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1 | [[-0.5042114646736578, 0.2984632772756583, 0.22817202813577311, 0.15004360892014357, -0.6256698112811794, -0.654364991278162, -0.0025122086354801166, -0.2964006075127233, 0.06520963249383632, -0.36788999620823853, -0.47907702280324727, -0.5288603638781724, -0.4079778298974885, 0.15772196312165876, 0.18714522225351238, 0.4594496287644017, 0.16943706595687216, 0.1386476492894187, 0.16046841997278039, -0.4607237523567032, -0.2800247924952486, -0.24269247704584132, 0.03416376512303995, 0.1676066335124956, 0.12201311953705586, -0.48431772937408096, -0.4431126360792242, 0.7778505484580472, 0.03206050981087634, 0.04549593487708223], [-0.7285433303494004, -0.4470355920152232, -0.507011174872619, -0.03774532086906853, -0.47808347796554573, -0.45453356260093336, -0.12050994893369363, 0.279840274038134, 0.17649037975308982, 0.5031360275425218, -0.26465091927153983, -0.1940771799046536, 0.2829096294737332, -0.33719327894122464, -0.32380728382156987, -0.36830899284615654, -0.3717123324795053, -0.427582412775644, 0.6840930669323833, 0.09544150124755271, 0.002135049257614577, -0.015458768472362331, 0.16815122127211135, -0.16625250988280313, 0.634739091162694, -0.013761445568283036, -0.009356441088533334, -0.1706754838710431, -0.3723233004820318, -0.4156793340309311], [0.4465115650466909, -0.2838584859779236, -0.22364275430422417, 0.5887567572729921, 0.015631327526372925, -0.003350133477403608, -0.07714767257717199, 0.04022142636634263, 0.20054361153735958, 0.6077922426938117, 0.10604449339451341, 0.04858511215059862, 0.07014319929764691, -0.3867623641297546, -0.41012036408674696, 0.016346974910655163, -0.4849230921282837, -0.4666657171699928, -0.19391225945986573, -0.3720718432666837, -0.3458358925291884, 0.09590027503009681, -0.3776938788450124, -0.25584777206072185, 0.07016901399508102, -0.3433517946239392, -0.3945630176958828, 0.14957352365103885, -0.2951153582372028, -0.25400462985909905], [0.40963385651098044, 0.4191997921405768, 0.17270356218976193, 0.10875142335231298, -0.30187610337638127, -0.35688704977978064, 0.04326191985468013, -0.17097202791023794, 0.06596908789018598, 0.41037718982310917, -0.15333563916715853, -0.34699239097270645, 0.4328213327833012, 0.07315030942162512, 0.16820971160344414, 0.22178195819583077, 0.09009093434838329, 0.08341695338071455, 0.22765159513482236, -0.28322819302062274, -0.23191182964259038, -0.19885844115456286, 0.0203401886530346, -0.04906733723242663, -0.04759484554795502, -0.12107026498209308, -0.1774181114928347, -0.9944325703840798, 0.4891170809765349, 0.6258517607023025], [0.5582222838990776, -0.06905359692970058, -0.19010021540891242, 0.09391071637294136, -0.10837260381414406, -0.1323228722172706, 0.14090659341572187, 0.41619068032760964, 0.01984618588209885, 0.0157527649531484, 0.007408062390519639, 0.03937474728295592, 0.708716353628478, -0.45370811972569886, -0.4750101109492038, 0.7340020268693853, -0.48738679624737635, -0.4210954692176934, -1.2060699657442324, 0.45079811934531355, 0.4612789287046337, 0.1486520800711483, 0.2881130514775308, -0.3298477941097763, -0.03134194577497372, 0.006314157590397089, 0.0050412402087927095, 0.027256523018451197, -0.04700555660172014, -0.014419188117674385]]
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/README.md:
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1 | # NTangled Datasets
2 | Entanglement-based quantum datasets and generators for quantum machine learning. Link to paper.
3 |
4 | ## Motivation
5 | High quality, large-scale, datasets have played a crucial role in the development and success of classical machine learning. While most proposed novel
6 | quantum machine learning (QML) architectures are benchmarked using classical datasets,
7 | there is still doubt if whether QML on classical datasets is the best path towards a quantum advantage. In our work (arxiv link here), we argue that one should
8 | instead employ quantum datasets composed of quantum states. For this purpose, we introduce the NTangled dataset composed of quantum states with
9 | different amounts and types of multipartite entanglement.
10 |
11 | We generate states by sending product state inputs into parameterized quantum circuits (a) and then classify them through quantum neural networks (b).
12 |
13 |
14 |
15 | ## Data Formatting
16 |
17 | All datasets in this repository are provided in both Numpy (.npy) and txt formats. Loading from the .npy files is easy; simply perform
18 |
19 | `data = np.load('path/to/file')`
20 |
21 | Data in .txt files is stored in JSON formatting and can be loaded via
22 |
23 | `data = json.load('path/to/file')`
24 |
25 | Entangled state generator data files have the following naming convention: 'ansatz_qubits_inputtype_(goalCE\* 100)_depth_weights.npy(txt)'
26 |
27 | ## Entangled State Generation and Datasets
28 | Here we consider training a parameterized quantum circuit to output states with a desired amount of entanglement. To quantify entanglement we use the concentratable entanglement, a multipartite entanglement measure (arXiv:2104.06923).
29 |
30 | The datasets consist of trained weights for three ansatzes--hardware efficient (a), strongly entangling (b), and convolutional (c)--with various numbers of qubits, depths, and goal values of entanglement.
31 |
32 | To use this dataset download and load the desired weights. From there, feed states from the input distribution into a parameterized circuit using the provided parameters. The outputs will be entangled states.
33 |
34 | Further details about each ansatz, including proper input distributions and pseudocode for implementation, are provided in their respective subfolders.
35 |
36 | 
37 |
38 | ## Ansatz Depth Learning
39 | In this task one takes a state generated via some number of layers of an ansatz and tries to determine what depth the ansatz was. Note that the input is not a fixed state, but rather a random product state. We include pseudocode below for the ansatz. Note that CNOT(i,j) indicates a controlled not with register i as the control and j as the target. U3 indicates an arbitrary single qubit unitary on register i.
40 |
41 | 
42 |
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/Convolutional/3_Qubits/Depth_6/conv_3q_ps_25_6_weights.txt:
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1 | [[0.19353665299518136, -0.04810827475791644, -0.0416189835542297, -0.5307605862522028, 0.22207451469107234, 0.17719631358724675, 0.9781382243393454, -0.7481382762816925, 0.7683181608756025, -0.44714952618608855, 0.13194564512925094, 0.02731449794363192, -0.12123153369970811, 0.18674596654941464, 0.1636657264341711, -0.14399616032859164, 0.23689241986978943, 0.1280959842110394, 0.5663290441585486, 0.16708508264817779, 0.05910133903870053, -0.7043676382339982, 0.7103748352017667, -0.3296682253957678, 0.23070498067364317, 0.2385644889730448, 0.2762150197282342, -0.3137704301088896, 0.06855383716963181, 0.06065538799494914], [-0.19638304911228546, 0.1007552233805023, 0.08574712797926878, 0.056395057868068886, 0.26216029354396964, 0.23728090510387964, -0.8789197119459689, 0.7773910203784848, 0.7477388765413742, -0.0027196878473737555, 0.4576530532823815, 0.3750271512071673, -0.06178604244650859, 0.09723748604413034, 0.08108145655242621, 0.09785938878769236, 0.08325141650505416, 0.020868488452142574, -0.3526009377679781, 0.029489344035056392, 0.05680722278124675, 0.9982652730824098, 0.8700128645567455, -0.930868802087503, -0.0360200982956461, 0.00032678015251943863, -0.03531454665880554, 0.4670950263540717, 0.13090587380365049, 0.1875311965907476], [-0.046035621942473785, 0.43026621505275753, 0.4119236876089809, 0.0423893151599142, -0.07647026714791459, -0.0014365839686313164, -0.6264259500228226, -0.7594259749744836, 0.6704680610576732, -0.005009365567264492, -0.07718294593407367, -0.053624750716777206, 0.12316315697316818, 0.4443220304636176, 0.4666234300002947, 0.23503973481898227, 0.27465981429867603, 0.44529905422798477, 0.5041755586954656, 0.15402078123321664, 0.10352361881278366, -1.0846275596799049, 0.3871257432542317, 0.7519822617120954, 0.6417844304046814, 0.1529134755183738, 0.12103344393581, 0.018441788418742045, 0.21021348653987534, 0.2710649431644651], [0.11021171794132692, -0.07591718125662625, -0.1439337075238005, 0.5345485280510599, 0.23474524898173207, 0.15820161465996282, 1.1264525489583068, -0.7893697316953175, 0.2334463614630085, 0.24962170448282056, 0.39737485563282066, 0.36978411163240527, 0.22763540361226084, -0.19653591144556373, -0.20909048143278117, 0.2227092757890271, -0.19488015246196613, -0.1953079997520066, 0.21530149235964374, 0.14674233580392482, 0.16386009846132144, -0.7167307253507504, 0.611723253423407, -0.35773770935140065, 0.2681916592052493, 0.35758061362827215, 0.3882680948157044, 0.528037728994504, -0.38913358873255327, -0.3201815867269139], [0.16709718799171708, 0.4093318429498078, 0.4350841178500901, 0.36215421071579434, 0.4062656479468294, 0.3800133547397044, -0.6889090037740919, 1.138460980939933, 1.0213854200005965, 0.5773716260549215, 0.15029901571152562, 0.05452394574545203, 0.4188466858789776, 0.26650968205330994, 0.14582403881402448, 0.2729483630354167, 0.2976082207077582, 0.2080817549944996, 0.6850998124854918, -0.47175375836966027, -0.3983389791857974, 0.875294333838722, 0.3560243796797957, -0.9416856315553926, 0.595251948272819, -0.6501520700122563, -0.5995288893085541, -0.27044209689472565, -0.4090423412703715, -0.3337797643304948], [0.5478951395767743, 0.13833922229242998, 0.16137727405006316, 0.26355965483407195, -0.6108358087007488, -0.6444902840898675, -0.7601372254824664, 0.056666528582001496, 0.28900033635172995, 0.04358578735183584, 0.027270439536585825, -0.002236640346485094, 0.18893119958096835, -0.4356849652301279, -0.48213985233002243, 0.338043041050302, -0.5007188841374872, -0.5064502310417945, 0.3306605447261893, -0.5075802825429581, -0.48802154788061014, -0.8242124217261276, 0.8781188325740169, 1.2065732699405305, 0.014629122919402215, 0.027403715012134292, -0.021643394694094896, -0.018552322354047836, 0.044278186855484125, 0.028327862840770626]]
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