Layout

add(virtual_bit, physical_bit=None)

Adds a map element between bit and physical_bit. If physical_bit is not defined, bit will be mapped to a new physical bit.

Parameters

• virtual_bit (tuple(opens in a new tab)) – A (qu)bit. For example, (QuantumRegister(3, ‘qr’), 2).
• physical_bit (int(opens in a new tab)) – A physical bit. For example, 3.

add_register(reg)

Adds at the end physical_qubits that map each bit in reg.

Parameters

reg (Register) – A (qu)bit Register. For example, QuantumRegister(3, ‘qr’).

combine_into_edge_map(another_layout)

Combines self and another_layout into an “edge map”.

For example:

   self       another_layout  resulting edge map
qr_1 -> 0        0 <- q_2         qr_1 -> q_2
qr_2 -> 2        2 <- q_1         qr_2 -> q_1
qr_3 -> 3        3 <- q_0         qr_3 -> q_0

The edge map is used to compose dags via, for example, compose.

Parameters

another_layout (Layout) – The other layout to combine.

Returns

A “edge map”.

Return type

dict(opens in a new tab)

Raises

LayoutError – another_layout can be bigger than self, but not smaller. Otherwise, raises.

compose(other, qubits)

Compose this layout with another layout.

If this layout represents a mapping from the P-qubits to the positions of the Q-qubits, and the other layout represents a mapping from the Q-qubits to the positions of the R-qubits, then the composed layout represents a mapping from the P-qubits to the positions of the R-qubits.

Parameters

• other (Layout) – The existing Layout to compose this Layout with.
• qubits (List(opens in a new tab)[Qubit]) – A list of Qubit objects over which other is defined, used to establish the correspondence between the positions of the other qubits and the actual qubits.

Returns

A new layout object the represents this layout composed with the other layout.

Return type

Layout

copy()

Returns a copy of a Layout instance.

from_dict(input_dict)

Populates a Layout from a dictionary.

The dictionary must be a bijective mapping between virtual qubits (tuple) and physical qubits (int).

Parameters

input_dict (dict(opens in a new tab)) –

e.g.:

{(QuantumRegister(3, 'qr'), 0): 0,
 (QuantumRegister(3, 'qr'), 1): 1,
 (QuantumRegister(3, 'qr'), 2): 2}
 
Can be written more concisely as follows:
 
* virtual to physical::
 
    {qr[0]: 0,
     qr[1]: 1,
     qr[2]: 2}
 
* physical to virtual::
 
    {0: qr[0],
     1: qr[1],
     2: qr[2]}

static from_intlist(int_list, *qregs)

Converts a list of integers to a Layout mapping virtual qubits (index of the list) to physical qubits (the list values).

Parameters

• int_list (list(opens in a new tab)) – A list of integers.
• *qregs (QuantumRegisters) – The quantum registers to apply the layout to.

Returns

The corresponding Layout object.

Return type

Layout

Raises

LayoutError – Invalid input layout.

static from_qubit_list(qubit_list, *qregs)

Populates a Layout from a list containing virtual qubits, Qubit or None.

Parameters

• qubit_list (list(opens in a new tab)) – e.g.: [qr[0], None, qr[2], qr[3]]
• *qregs (QuantumRegisters) – The quantum registers to apply the layout to.

Returns

the corresponding Layout object

Return type

Layout

Raises

LayoutError – If the elements are not Qubit or None

static generate_trivial_layout(*regs)

Creates a trivial (“one-to-one”) Layout with the registers and qubits in regs.

Parameters

*regs (Registers, Qubits) – registers and qubits to include in the layout.

Returns

A layout with all the regs in the given order.

Return type

Layout

get_physical_bits()

Returns the dictionary where the keys are physical (qu)bits and the values are virtual (qu)bits.

get_registers()

Returns the registers in the layout [QuantumRegister(2, ‘qr0’), QuantumRegister(3, ‘qr1’)] :returns: A set of Registers in the layout :rtype: Set

get_virtual_bits()

Returns the dictionary where the keys are virtual (qu)bits and the values are physical (qu)bits.

inverse(source_qubits, target_qubits)

Finds the inverse of this layout.

This is possible when the layout is a bijective mapping, however the input and the output qubits may be different (in particular, this layout may be the mapping from the extended-with-ancillas virtual qubits to physical qubits). Thus, if this layout represents a mapping from the P-qubits to the positions of the Q-qubits, the inverse layout represents a mapping from the Q-qubits to the positions of the P-qubits.

Parameters

• source_qubits (List(opens in a new tab)[Qubit]) – A list of Qubit objects representing the domain of the layout.
• target_qubits (List(opens in a new tab)[Qubit]) – A list of Qubit objects representing the image of the layout.

Returns

A new layout object the represents the inverse of this layout.

static order_based_on_type(value1, value2)

decides which one is physical/virtual based on the type. Returns (virtual, physical)

reorder_bits(bits)

Given an ordered list of bits, reorder them according to this layout.

The list of bits must exactly match the virtual bits in this layout.

Parameters

bits (list(opens in a new tab)[Bit]) – the bits to reorder.

Returns

ordered bits.

Return type

List

swap(left, right)

Swaps the map between left and right.

Parameters

• left (tuple(opens in a new tab) orint(opens in a new tab)) – Item to swap with right.
• right (tuple(opens in a new tab) orint(opens in a new tab)) – Item to swap with left.

Raises

LayoutError – If left and right have not the same type.

to_permutation(qubits)

Creates a permutation corresponding to this layout.

This is possible when the layout is a bijective mapping with the same source and target qubits (for instance, a “final_layout” corresponds to a permutation of the physical circuit qubits). If this layout is a mapping from qubits to their new positions, the resulting permutation describes which qubits occupy the positions 0, 1, 2, etc. after applying the permutation.

For example, suppose that the list of qubits is [qr_0, qr_1, qr_2], and the layout maps qr_0 to 2, qr_1 to 0, and qr_2 to 1. In terms of positions in qubits, this maps 0 to 2, 1 to 0 and 2 to 1, with the corresponding permutation being [1, 2, 0].