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        "author": "Andrew M. Webb",
        "author_email": "andrew@awebb.info",
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        "classifiers": [
            "Intended Audience :: Developers",
            "Intended Audience :: End Users/Desktop",
            "License :: OSI Approved :: MIT License",
            "Operating System :: OS Independent",
            "Programming Language :: Python :: 3.4",
            "Programming Language :: Python :: 3.5",
            "Programming Language :: Python :: 3.6",
            "Programming Language :: Python :: 3.7",
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        "description": "=========\nQCircuits\n=========\n\nFull documentation at `www.awebb.info/qcircuits/index.html <http://www.awebb.info/qcircuits/index.html>`_.\n\n.. inclusion-marker0-do-not-remove\n\nQCircuits is a Python package for the simulation and study of quantum computers based on the\n`quantum circuit model <https://en.wikipedia.org/wiki/Quantum_circuit>`_.\nIt has been designed to have a simple, lightweight interface and to be\neasy to use, particularly for those new to quantum computing.\n\n\n.. inclusion-marker1-do-not-remove\n\nInstallation\n============\n\nInstall with pip:\n\n``pip install qcircuits``\n\n.. inclusion-marker15-do-not-remove\n\nor from the source available here.\n\n.. inclusion-marker16-do-not-remove\n\nExample usage: quantum teleportation\n====================================\n\n.. inclusion-marker2-do-not-remove\n\nQuantum circuit:\n\n.. image:: http://www.awebb.info/qcircuits/_images/teleport.png\n    :scale: 40%\n\nCode::\n\n    import qcircuits as qc\n\n    # Instantiating the operators we will need\n    CNOT = qc.CNOT()\n    H = qc.Hadamard()\n    X = qc.PauliX()\n    Z = qc.PauliZ()\n\n    # Alice's hidden state, that she wishes to transport to Bob.\n    alice = qc.qubit(theta=1, phi=1, global_phase=0.2)\n\n    # A previously prepared Bell state, with one qubit owned by\n    # alice, and another by Bob, now physically separated.\n    bell_state = qc.bell_state(0, 0)\n\n    # The state vector for the whole system.\n    phi = alice * bell_state\n\n    # Alice applies a CNOT gate to her two qubit, and then\n    # a Hadamard gate to her private qubit.\n    phi = CNOT(phi, qubit_indices=[0, 1])\n    phi = H(phi, qubit_indices=[0])\n\n    # Alice measures the first two bits, and transmits the classical\n    # bits to Bob.\n    # The only uncollapsed part of the state vector is Bob's.\n    M1, M2 = phi.measure(qubit_indices=[0, 1], remove=True)\n\n    # Apply X and/or Z gates to third qubit depending on measurements\n    if M2:\n        print('First bit 1, applying X\\n')\n        phi = X(phi)\n    if M1:\n        print('Second bit 1, applying Z\\n')\n        phi = Z(phi)\n\n    print('Original state:', alice)\n    print('\\nTeleported state:', phi)\n\n.. inclusion-marker3-do-not-remove",
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