tensorcircuit.abstractcircuit

Methods for abstract circuits independent of nodes, edges and contractions

class tensorcircuit.abstractcircuit.AbstractCircuit[source]

Bases: object

append(c: AbstractCircuit, indices: List[int] | None = None) AbstractCircuit[source]

append circuit c before

Example:

>>> c1 = tc.Circuit(2)
>>> c1.H(0)
>>> c1.H(1)
>>> c2 = tc.Circuit(2)
>>> c2.cnot(0, 1)
>>> c1.append(c2)
<tensorcircuit.circuit.Circuit object at 0x7f8402968970>
>>> c1.draw()
    ┌───┐
q_0:┤ H ├──■──
    ├───┤┌─┴─┐
q_1:┤ H ├┤ X ├
    └───┘└───┘
Parameters:
  • c (BaseCircuit) – The other circuit to be appended

  • indices (Optional[List[int]], optional) – the qubit indices to which c is appended on. Defaults to None, which means plain concatenation.

Returns:

The composed circuit

Return type:

BaseCircuit

append_from_qir(qir: List[Dict[str, Any]], allow_channel: bool = False) None[source]

Apply the ciurict in form of quantum intermediate representation after the current cirucit.

Example:

>>> c = tc.Circuit(3)
>>> c.H(0)
>>> c.to_qir()
[{'gatef': h, 'gate': Gate(...), 'index': (0,), 'name': 'h', 'split': None, 'mpo': False}]
>>> c2 = tc.Circuit(3)
>>> c2.CNOT(0, 1)
>>> c2.to_qir()
[{'gatef': cnot, 'gate': Gate(...), 'index': (0, 1), 'name': 'cnot', 'split': None, 'mpo': False}]
>>> c.append_from_qir(c2.to_qir())
>>> c.to_qir()
[{'gatef': h, 'gate': Gate(...), 'index': (0,), 'name': 'h', 'split': None, 'mpo': False},
 {'gatef': cnot, 'gate': Gate(...), 'index': (0, 1), 'name': 'cnot', 'split': None, 'mpo': False}]
Parameters:
  • qir (List[Dict[str, Any]]) – The quantum intermediate representation.

  • allow_channel (bool, optional) – whether to allow channel in the qir, defaults to False

apply_general_gate(gate: Gate | QuOperator, *index: int, name: str | None = None, split: Dict[str, Any] | None = None, mpo: bool = False, diagonal: bool = False, ir_dict: Dict[str, Any] | None = None) None[source]

An implementation of this method should also append gate directionary to self._qir

static apply_general_gate_delayed(gatef: Callable[[], Gate], name: str | None = None, mpo: bool = False) Callable[[...], None][source]
static apply_general_variable_gate_delayed(gatef: Callable[[...], Any], name: str | None = None, mpo: bool = False, diagonal: bool = False) Callable[[...], None][source]
barrier_instruction(*index: List[int]) None[source]

add a barrier instruction flag, no effect on numerical simulation

Parameters:

index (List[int]) – the corresponding qubits

circuit_param: Dict[str, Any]
cond_measure(index: int) Any

Measurement on z basis at index qubit based on quantum amplitude (not post-selection). The highlight is that this method can return the measured result as a int Tensor and thus maintained a jittable pipeline.

Example:

>>> c = tc.Circuit(2)
>>> c.H(0)
>>> r = c.cond_measurement(0)
>>> c.conditional_gate(r, [tc.gates.i(), tc.gates.x()], 1)
>>> c.expectation([tc.gates.z(), [0]]), c.expectation([tc.gates.z(), [1]])
# two possible outputs: (1, 1) or (-1, -1)

Note

In terms of DMCircuit, this method returns nothing and the density matrix after this method is kept in mixed state without knowing the measuremet resuslts

Parameters:

index (int) – the qubit for the z-basis measurement

Returns:

0 or 1 for z measurement on up and down freedom

Return type:

Tensor

cond_measurement(index: int) Any[source]

Measurement on z basis at index qubit based on quantum amplitude (not post-selection). The highlight is that this method can return the measured result as a int Tensor and thus maintained a jittable pipeline.

Example:

>>> c = tc.Circuit(2)
>>> c.H(0)
>>> r = c.cond_measurement(0)
>>> c.conditional_gate(r, [tc.gates.i(), tc.gates.x()], 1)
>>> c.expectation([tc.gates.z(), [0]]), c.expectation([tc.gates.z(), [1]])
# two possible outputs: (1, 1) or (-1, -1)

Note

In terms of DMCircuit, this method returns nothing and the density matrix after this method is kept in mixed state without knowing the measuremet resuslts

Parameters:

index (int) – the qubit for the z-basis measurement

Returns:

0 or 1 for z measurement on up and down freedom

Return type:

Tensor

conditional_gate(which: Any, kraus: Sequence[Gate], *index: int) None

Apply which-th gate from kraus list, i.e. apply kraus[which]

Parameters:
  • which (Tensor) – Tensor of shape [] and dtype int

  • kraus (Sequence[Gate]) – A list of gate in the form of tc.gate or Tensor

  • index (int) – the qubit lines the gate applied on

copy() AbstractCircuit[source]
depolarizing2_instruction(q1: int, q2: int, p: float, **kws: Any) None[source]

add a 2-qubit depolarizing instruction flag, no effect on numerical simulation

depolarizing_instruction(q: int, px: float | None = None, py: float | None = None, pz: float | None = None, **kws: Any) None[source]

add a depolarizing instruction flag, no effect on numerical simulation

detector_instruction(lookback_indices: Sequence[int], coords: Sequence[float] | None = None, **kws: Any) None[source]

add a detector instruction flag, no effect on numerical simulation

Parameters:

lookback_indices (Sequence[int]) – the corresponding measurement record indices

diaggates = ['diagonal', 'rzm', 'cmz']
draw(**kws: Any) Any[source]

Visualise the circuit. This method recevies the keywords as same as qiskit.circuit.QuantumCircuit.draw. More details can be found here: https://qiskit.org/documentation/stubs/qiskit.circuit.QuantumCircuit.draw.html. Interesting kws options include: ``idle_wires``(bool)

Example:

>>> c = tc.Circuit(3)
>>> c.H(1)
>>> c.X(2)
>>> c.CNOT(0, 1)
>>> c.draw(output='text')
q_0: ───────■──
     ┌───┐┌─┴─┐
q_1: ┤ H ├┤ X ├
     ├───┤└───┘
q_2: ┤ X ├─────
     └───┘
expectation(*ops: Tuple[Node, List[int]], reuse: bool = True, noise_conf: Any | None = None, nmc: int = 1000, status: Any | None = None, **kws: Any) Any[source]
expectation_ps(x: Sequence[int] | None = None, y: Sequence[int] | None = None, z: Sequence[int] | None = None, ps: Sequence[int] | None = None, reuse: bool = True, noise_conf: Any | None = None, nmc: int = 1000, status: Any | None = None, **kws: Any) Any[source]

Shortcut for Pauli string expectation. x, y, z list are for X, Y, Z positions

Example:

>>> c = tc.Circuit(2)
>>> c.X(0)
>>> c.H(1)
>>> c.expectation_ps(x=[1], z=[0])
array(-0.99999994+0.j, dtype=complex64)
>>> c = tc.Circuit(2)
>>> c.cnot(0, 1)
>>> c.rx(0, theta=0.4)
>>> c.rx(1, theta=0.8)
>>> c.h(0)
>>> c.h(1)
>>> error1 = tc.channels.generaldepolarizingchannel(0.1, 1)
>>> error2 = tc.channels.generaldepolarizingchannel(0.06, 2)
>>> noise_conf = NoiseConf()
>>> noise_conf.add_noise("rx", error1)
>>> noise_conf.add_noise("cnot", [error2], [[0, 1]])
>>> c.expectation_ps(x=[0], noise_conf=noise_conf, nmc=10000)
(0.46274087-3.764033e-09j)
Parameters:
  • x (Optional[Sequence[int]], optional) – sites to apply X gate, defaults to None

  • y (Optional[Sequence[int]], optional) – sites to apply Y gate, defaults to None

  • z (Optional[Sequence[int]], optional) – sites to apply Z gate, defaults to None

  • ps (Optional[Sequence[int]], optional) – or one can apply a ps structures instead of x, y, z, e.g. [0, 1, 3, 0, 2, 2] for X_1Z_2Y_4Y_5 defaults to None, ps can overwrite x, y and z

  • reuse (bool, optional) – whether to cache and reuse the wavefunction, defaults to True

  • noise_conf (Optional[NoiseConf], optional) – Noise Configuration, defaults to None

  • nmc (int, optional) – repetition time for Monte Carlo sampling for noisfy calculation, defaults to 1000

  • status (Optional[Tensor], optional) – external randomness given by tensor uniformly from [0, 1], defaults to None, used for noisfy circuit sampling

Returns:

Expectation value

Return type:

Tensor

classmethod from_cirq(qc: Any, n: int | None = None, inputs: List[float] | None = None, circuit_params: Dict[str, Any] | None = None) AbstractCircuit[source]

Import Cirq Circuit object as a tc.Circuit object.

Example:

>>> import cirq
>>> c = cirq.Circuit()
>>> q = cirq.LineQubit.range(3)
>>> c.append(cirq.H(q[0]))
>>> c.append(cirq.CNOT(q[0], q[1]))
>>> tc_c = tc.Circuit.from_cirq(c)
Parameters:
  • qc (cirq.Circuit) – Cirq Circuit object

  • n (int) – The number of qubits for the circuit

  • inputs (Optional[List[float]], optional) – possible input wavefunction for tc.Circuit, defaults to None

  • circuit_params (Optional[Dict[str, Any]]) – kwargs given in Circuit.__init__ construction function, default to None.

Returns:

The same circuit but as tensorcircuit object

Return type:

Circuit

classmethod from_json(jsonstr: str, circuit_params: Dict[str, Any] | None = None) AbstractCircuit[source]

load json str as a Circuit

Parameters:
  • jsonstr (str) – _description_

  • circuit_params (Optional[Dict[str, Any]], optional) – Extra circuit parameters in the format of __init__, defaults to None

Returns:

_description_

Return type:

AbstractCircuit

classmethod from_json_file(file: str, circuit_params: Dict[str, Any] | None = None) AbstractCircuit[source]

load json file and convert it to a circuit

Parameters:
  • file (str) – filename

  • circuit_params (Optional[Dict[str, Any]], optional) – _description_, defaults to None

Returns:

_description_

Return type:

AbstractCircuit

classmethod from_openqasm(qasmstr: str, circuit_params: Dict[str, Any] | None = None, keep_measure_order: bool = False) AbstractCircuit[source]
classmethod from_openqasm_file(file: str, circuit_params: Dict[str, Any] | None = None, keep_measure_order: bool = False) AbstractCircuit[source]
classmethod from_qir(qir: List[Dict[str, Any]], circuit_params: Dict[str, Any] | None = None, allow_channel: bool = False) AbstractCircuit[source]

Restore the circuit from the quantum intermediate representation.

Example:

>>> c = tc.Circuit(3)
>>> c.H(0)
>>> c.rx(1, theta=tc.array_to_tensor(0.7))
>>> c.exp1(0, 1, unitary=tc.gates._zz_matrix, theta=tc.array_to_tensor(-0.2), split=split)
>>> len(c)
7
>>> c.expectation((tc.gates.z(), [1]))
array(0.764842+0.j, dtype=complex64)
>>> qirs = c.to_qir()
>>>
>>> c = tc.Circuit.from_qir(qirs, circuit_params={"nqubits": 3})
>>> len(c._nodes)
7
>>> c.expectation((tc.gates.z(), [1]))
array(0.764842+0.j, dtype=complex64)
Parameters:
  • qir (List[Dict[str, Any]]) – The quantum intermediate representation of a circuit.

  • circuit_params (Optional[Dict[str, Any]]) – Extra circuit parameters.

Returns:

The circuit have same gates in the qir.

Return type:

Circuit

classmethod from_qiskit(qc: Any, n: int | None = None, inputs: List[float] | None = None, circuit_params: Dict[str, Any] | None = None, binding_params: Sequence[float] | Dict[Any, float] | None = None) AbstractCircuit[source]

Import Qiskit QuantumCircuit object as a tc.Circuit object.

Example:

>>> from qiskit import QuantumCircuit
>>> qisc = QuantumCircuit(3)
>>> qisc.h(2)
>>> qisc.cswap(1, 2, 0)
>>> qisc.swap(0, 1)
>>> c = tc.Circuit.from_qiskit(qisc)
Parameters:
  • qc (QuantumCircuit in Qiskit) – Qiskit Circuit object

  • n (int) – The number of qubits for the circuit

  • inputs (Optional[List[float]], optional) – possible input wavefunction for tc.Circuit, defaults to None

  • circuit_params (Optional[Dict[str, Any]]) – kwargs given in Circuit.__init__ construction function, default to None.

  • binding_params (Optional[Union[Sequence[float], Dict[Any, float]]]) – (variational) parameters for the circuit. Could be either a sequence or dictionary depending on the type of parameters in the Qiskit circuit. For ParameterVectorElement use sequence. For Parameter use dictionary

Returns:

The same circuit but as tensorcircuit object

Return type:

Circuit

classmethod from_qsim_file(file: str, circuit_params: Dict[str, Any] | None = None) AbstractCircuit[source]
gate_aliases = [['cnot', 'cx'], ['fredkin', 'cswap'], ['toffoli', 'ccnot'], ['toffoli', 'ccx'], ['any', 'unitary'], ['sd', 'sdg'], ['td', 'tdg']]
gate_count(gate_list: str | Sequence[str] | None = None) int[source]

count the gate number of the circuit

Example:

>>> c = tc.Circuit(3)
>>> c.h(0)
>>> c.multicontrol(0, 1, 2, ctrl=[0, 1], unitary=tc.gates._x_matrix)
>>> c.toffolli(1, 2, 0)
>>> c.gate_count()
3
>>> c.gate_count(["multicontrol", "toffoli"])
2
Parameters:

gate_list (Optional[Sequence[str]], optional) – gate name or gate name list to be counted, defaults to None (counting all gates)

Returns:

the total number of all gates or gates in the gate_list

Return type:

int

gate_count_by_condition(cond_func: Callable[[Dict[str, Any]], bool]) int[source]

count the number of gates that satisfy certain condition

Example:

>>> c = tc.Circuit(3)
>>> c.x(0)
>>> c.h(0)
>>> c.multicontrol(0, 1, 2, ctrl=[0, 1], unitary=tc.gates._x_matrix)
>>> c.gate_count_by_condition(lambda qir: qir["index"] == (0, ))
2
>>> c.gate_count_by_condition(lambda qir: qir["mpo"])
1
Parameters:

cond_func (Callable[[Dict[str, Any]], bool]) – the condition for counting the gate

Returns:

the total number of all gates which satisfy the condition

Return type:

int

gate_summary() Dict[str, int][source]

return the summary dictionary on gate type - gate count pair

Returns:

the gate count dict by gate type

Return type:

Dict[str, int]

get_positional_logical_mapping() Dict[int, int][source]

Get positional logical mapping dict based on measure instruction. This function is useful when we only measure part of the qubits in the circuit, to process the count result from partial measurement, we must be aware of the mapping, i.e. for each position in the count bitstring, what is the corresponding qubits (logical) defined on the circuit

Returns:

positional_logical_mapping

Return type:

Dict[int, int]

initial_mapping(logical_physical_mapping: Dict[int, int], n: int | None = None, circuit_params: Dict[str, Any] | None = None) AbstractCircuit[source]

generate a new circuit with the qubit mapping given by logical_physical_mapping

Parameters:
  • logical_physical_mapping (Dict[int, int]) – how to map logical qubits to the physical qubits on the new circuit

  • n (Optional[int], optional) – number of qubit of the new circuit, can be different from the original one, defaults to None

  • circuit_params (Optional[Dict[str, Any]], optional) – _description_, defaults to None

Returns:

_description_

Return type:

AbstractCircuit

inputs: Any
inverse(circuit_params: Dict[str, Any] | None = None) AbstractCircuit[source]

inverse the circuit, return a new inversed circuit

EXAMPLE:

>>> c = tc.Circuit(2)
>>> c.H(0)
>>> c.rzz(1, 2, theta=0.8)
>>> c1 = c.inverse()
Parameters:

circuit_params (Optional[Dict[str, Any]], optional) – keywords dict for initialization the new circuit, defaults to None

Returns:

the inversed circuit

Return type:

Circuit

is_mps: bool
measure_instruction(*index: int) None[source]

add a measurement instruction flag, no effect on numerical simulation

Parameters:

index (int) – the corresponding qubits

mpogates = ['multicontrol', 'mpo']
mr_instruction(q: int, p: float = 0.0, **kws: Any) None[source]

add a measure-reset instruction flag, no effect on numerical simulation

Parameters:

q (int) – the corresponding qubit

pauli2_instruction(q1: int, q2: int, **kws: Any) None[source]

add a 2-qubit pauli instruction flag, no effect on numerical simulation

pauli_instruction(q: int, px: float | None = None, py: float | None = None, pz: float | None = None, **kws: Any) None[source]

add a pauli instruction flag, no effect on numerical simulation

prepend(c: AbstractCircuit) AbstractCircuit[source]

prepend circuit c before

Parameters:

c (BaseCircuit) – The other circuit to be prepended

Returns:

The composed circuit

Return type:

BaseCircuit

reset_instruction(*index: int) None[source]

add a reset instruction flag, no effect on numerical simulation

Parameters:

index (int) – the corresponding qubits

sample_detector() Any[source]

placeholder for sample detector results

select_gate(which: Any, kraus: Sequence[Gate], *index: int) None[source]

Apply which-th gate from kraus list, i.e. apply kraus[which]

Parameters:
  • which (Tensor) – Tensor of shape [] and dtype int

  • kraus (Sequence[Gate]) – A list of gate in the form of tc.gate or Tensor

  • index (int) – the qubit lines the gate applied on

sgates = ['i', 'x', 'y', 'z', 'h', 't', 's', 'td', 'sd', 'wroot', 'cnot', 'cz', 'swap', 'cy', 'ox', 'oy', 'oz', 'toffoli', 'fredkin']
static standardize_gate(name: str) str[source]

standardize the gate name to tc common gate sets

Parameters:

name (str) – non-standard gate name

Returns:

the standard gate name

Return type:

str

tex(**kws: Any) str

Generate latex string based on quantikz latex package

Returns:

Latex string that can be directly compiled via, e.g. latexit

Return type:

str

to_cirq(enable_instruction: bool = False) Any[source]

Translate tc.Circuit to a cirq circuit object.

Parameters:

enable_instruction (bool, defaults to False) – whether also export measurement and reset instructions

Returns:

A cirq circuit of this circuit.

to_json(file: str | None = None, simplified: bool = False) Any[source]

circuit dumps to json

Parameters:
  • file (Optional[str], optional) – file str to dump the json to, defaults to None, return the json str

  • simplified (bool) – If False, keep all info for each gate, defaults to be False. If True, suitable for IO since less information is required

Returns:

None if dumps to file otherwise the json str

Return type:

Any

to_openqasm(**kws: Any) str[source]

transform circuit to openqasm via qiskit circuit, see https://qiskit.org/documentation/stubs/qiskit.circuit.QuantumCircuit.qasm.html for usage on possible options for kws

Returns:

circuit representation in openqasm format

Return type:

str

to_openqasm_file(file: str, **kws: Any) None[source]

save the circuit to openqasm file

Parameters:

file (str) – the file path to save the circuit

to_qir() List[Dict[str, Any]][source]

Return the quantum intermediate representation of the circuit.

Example:

>>> c = tc.Circuit(2)
>>> c.CNOT(0, 1)
>>> c.to_qir()
[{'gatef': cnot, 'gate': Gate(
    name: 'cnot',
    tensor:
        array([[[[1.+0.j, 0.+0.j],
                [0.+0.j, 0.+0.j]],

                [[0.+0.j, 1.+0.j],
                [0.+0.j, 0.+0.j]]],


            [[[0.+0.j, 0.+0.j],
                [0.+0.j, 1.+0.j]],

                [[0.+0.j, 0.+0.j],
                [1.+0.j, 0.+0.j]]]], dtype=complex64),
    edges: [
        Edge(Dangling Edge)[0],
        Edge(Dangling Edge)[1],
        Edge('cnot'[2] -> 'qb-1'[0] ),
        Edge('cnot'[3] -> 'qb-2'[0] )
    ]), 'index': (0, 1), 'name': 'cnot', 'split': None, 'mpo': False}]
Returns:

The quantum intermediate representation of the circuit.

Return type:

List[Dict[str, Any]]

to_qiskit(enable_instruction: bool = False, enable_inputs: bool = False) Any[source]

Translate tc.Circuit to a qiskit QuantumCircuit object.

Parameters:
  • enable_instruction (bool, defaults to False) – whether also export measurement and reset instructions

  • enable_inputs (bool, defaults to False) – whether also export the inputs

Returns:

A qiskit object of this circuit.

vgates = ['r', 'cr', 'u', 'cu', 'rx', 'ry', 'rz', 'phase', 'rxx', 'ryy', 'rzz', 'cphase', 'crx', 'cry', 'crz', 'orx', 'ory', 'orz', 'iswap', 'any', 'exp', 'exp1', 'su4']
vis_tex(**kws: Any) str[source]

Generate latex string based on quantikz latex package

Returns:

Latex string that can be directly compiled via, e.g. latexit

Return type:

str