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Deprecate qiskit/transpiler/synthesis and move to qiskit/synthesis (Q…
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…iskit#11426)

* deprecate transpiler/synthesis/graysynth.py

* style

* style

* move aqc_plugin to qiskit/transpiler/passes/synthesis

* remove code from qiskit/transpiler/synthesis/aqc/aqc_plugin.py

* copy qiskit/transpiler/synthesis/aqc to qiskit/synthesis/unitary

* move tests from test/python/transpiler/aqc to test/python/synthesis/aqc

* update imports in aqc_plugin

* add deprecation warning to AQC module

* handle cyclic imports

* handle cyclic imports

* update link in docs

* update init in qiskit/transpiler/synthesis/aqc

* style

* temporary remove deprecation warning test

* remove files from qiskit/transpiler/synthesis/aqc

* update link in test

* add release notes

* update docs

* update docs/apidocs/synthesis_aqc.rst

* add deprecations to qiskit/transpiler/synthesis/__init__.py

* fix link

* improve docs following review

* update docs

* add aqc to synthesis docs after review

* update qiskit/transpiler/synthesis/aqc/__init__.py after review

* update pending deprecation to deprecation in release notes

* handle cyclic imports

* update qiskit/synthesis docs following docs error

* another attempt to add AQC to synthesis docs

* another attempt to add AQC to the docs

* Revert "another attempt to add AQC to the docs"

This reverts commit 25f93ca.

* Revert "another attempt to add AQC to synthesis docs"

This reverts commit 9e87164.

* add a deprecation test for AQC

* minor

Co-authored-by: Shelly Garion <[email protected]>
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Cryoris and ShellyGarion committed Jan 23, 2024
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4 changes: 2 additions & 2 deletions docs/apidoc/synthesis_aqc.rst
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.. _qiskit-transpiler-synthesis-aqc:
.. _qiskit-synthesis-unitary-aqc:

.. automodule:: qiskit.transpiler.synthesis.aqc
.. automodule:: qiskit.synthesis.unitary.aqc
:no-members:
:no-inherited-members:
:no-special-members:
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Expand Up @@ -30,7 +30,7 @@ class LinearFunction(Gate):
as a n x n matrix of 0s and 1s in numpy array format.
A linear function can be synthesized into CX and SWAP gates using the Patel–Markov–Hayes
algorithm, as implemented in :func:`~qiskit.transpiler.synthesis.cnot_synth`
algorithm, as implemented in :func:`~qiskit.synthesis.synth_cnot_count_full_pmh`
based on reference [1].
For efficiency, the internal n x n matrix is stored in the format expected
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9 changes: 8 additions & 1 deletion qiskit/synthesis/__init__.py
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# This code is part of Qiskit.
#
# (C) Copyright IBM 2017 - 2023.
# (C) Copyright IBM 2017, 2023.
#
# This code is licensed under the Apache License, Version 2.0. You may
# obtain a copy of this license in the LICENSE.txt file in the root directory
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.. autofunction:: synth_cz_depth_line_mr
.. autofunction:: synth_cx_cz_depth_line_my
.. autofunction:: synth_cnot_phase_aam
Permutation Synthesis
=====================
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.. autofunction:: generate_basic_approximations
Unitary Synthesis
=================
The Approximate Quantum Compiler is available here: :mod:`qiskit.synthesis.unitary.aqc`
"""

from .evolution import (
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)
from .stabilizer import synth_stabilizer_layers, synth_stabilizer_depth_lnn
from .discrete_basis import SolovayKitaevDecomposition, generate_basic_approximations
from .unitary import aqc
13 changes: 13 additions & 0 deletions qiskit/synthesis/unitary/__init__.py
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# This code is part of Qiskit.
#
# (C) Copyright IBM 2017, 2023.
#
# This code is licensed under the Apache License, Version 2.0. You may
# obtain a copy of this license in the LICENSE.txt file in the root directory
# of this source tree or at http://www.apache.org/licenses/LICENSE-2.0.
#
# Any modifications or derivative works of this code must retain this
# copyright notice, and modified files need to carry a notice indicating
# that they have been altered from the originals.

"""Module containing unitary synthesis methods."""
177 changes: 177 additions & 0 deletions qiskit/synthesis/unitary/aqc/__init__.py
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# This code is part of Qiskit.
#
# (C) Copyright IBM 2022.
#
# This code is licensed under the Apache License, Version 2.0. You may
# obtain a copy of this license in the LICENSE.txt file in the root directory
# of this source tree or at http://www.apache.org/licenses/LICENSE-2.0.
#
# Any modifications or derivative works of this code must retain this
# copyright notice, and modified files need to carry a notice indicating
# that they have been altered from the originals.

r"""
=====================================================================
Approximate Quantum Compiler (:mod:`qiskit.synthesis.unitary.aqc`)
=====================================================================
.. currentmodule:: qiskit.synthesis.unitary.aqc
Implementation of Approximate Quantum Compiler as described in the paper [1].
Interface
=========
The main public interface of this module is reached by passing ``unitary_synthesis_method='aqc'`` to
:func:`~.compiler.transpile`. This will swap the synthesis method to use
:class:`~.transpiler.passes.synthesis.AQCSynthesisPlugin`.
The individual classes are:
.. autosummary::
:toctree: ../stubs
:template: autosummary/class_no_inherited_members.rst
AQC
ApproximateCircuit
ApproximatingObjective
CNOTUnitCircuit
CNOTUnitObjective
DefaultCNOTUnitObjective
FastCNOTUnitObjective
Mathematical Detail
===================
We are interested in compiling a quantum circuit, which we formalize as finding the best
circuit representation in terms of an ordered gate sequence of a target unitary matrix
:math:`U\in U(d)`, with some additional hardware constraints. In particular, we look at
representations that could be constrained in terms of hardware connectivity, as well
as gate depth, and we choose a gate basis in terms of CNOT and rotation gates.
We recall that the combination of CNOT and rotation gates is universal in :math:`SU(d)` and
therefore it does not limit compilation.
To properly define what we mean by best circuit representation, we define the metric
as the Frobenius norm between the unitary matrix of the compiled circuit :math:`V` and
the target unitary matrix :math:`U`, i.e., :math:`\|V - U\|_{\mathrm{F}}`. This choice
is motivated by mathematical programming considerations, and it is related to other
formulations that appear in the literature. Let's take a look at the problem in more details.
Let :math:`n` be the number of qubits and :math:`d=2^n`. Given a CNOT structure :math:`ct`
and a vector of rotation angles :math:`\theta`, the parametric circuit forms a matrix
:math:`Vct(\theta)\in SU(d)`. If we are given a target circuit forming a matrix
:math:`U\in SU(d)`, then we would like to compute
.. math::
\mathrm{argmax}_{\theta}\frac{1}{d}|\langle Vct(\theta),U\rangle|
where the inner product is the Frobenius inner product. Note that
:math:`|\langle V,U\rangle|\leq d` for all unitaries :math:`U` and :math:`V`, so the objective
has range in :math:`[0,1]`.
Our strategy is to maximize
.. math::
\frac{1}{d}\Re \langle Vct(\theta),U\rangle
using its gradient. We will now discuss the specifics by going through an example.
While the range of :math:`Vct` is a subset of :math:`SU(d)` by construction, the target
circuit may form a general unitary matrix. However, for any :math:`U\in U(d)`,
.. math::
\frac{\exp(2\pi i k/d)}{\det(U)^{1/d}}U\in SU(d)\text{ for all }k\in\{0,\ldots,d-1\}.
Thus, we should normalize the target circuit by its global phase and then approximately
compile the normalized circuit. We can add the global phase back in afterwards.
In the algorithm let :math:`U'` denote the un-normalized target matrix and :math:`U`
the normalized target matrix. Now that we have :math:`U`, we give the gradient function
to the Nesterov's method optimizer and compute :math:`\theta`.
To add the global phase back in, we can form the control circuit as
.. math::
\frac{\langle Vct(\theta),U'\rangle}{|\langle Vct(\theta),U'\rangle|}Vct(\theta).
Note that while we optimized using Nesterov's method in the paper, this was for its convergence
guarantees, not its speed in practice. It is much faster to use L-BFGS which is used as a
default optimizer in this implementation.
A basic usage of the AQC algorithm should consist of the following steps::
# Define a target circuit as a unitary matrix
unitary = ...
# Define a number of qubits for the algorithm, at least 3 qubits
num_qubits = int(round(np.log2(unitary.shape[0])))
# Choose a layout of the CNOT structure for the approximate circuit, e.g. ``spin`` for
# a linear layout.
layout = options.get("layout") or "spin"
# Choose a connectivity type, e.g. ``full`` for full connectivity between qubits.
connectivity = options.get("connectivity") or "full"
# Define a targeted depth of the approximate circuit in the number of CNOT units.
depth = int(options.get("depth") or 0)
# Generate a network made of CNOT units
cnots = make_cnot_network(
num_qubits=num_qubits,
network_layout=layout,
connectivity_type=connectivity,
depth=depth
)
# Create an optimizer to be used by AQC
optimizer = partial(scipy.optimize.minimize, method="L-BFGS-B")
# Create an instance
aqc = AQC(optimizer)
# Create a template circuit that will approximate our target circuit
approximate_circuit = CNOTUnitCircuit(num_qubits=num_qubits, cnots=cnots)
# Create an objective that defines our optimization problem
approximating_objective = DefaultCNOTUnitObjective(num_qubits=num_qubits, cnots=cnots)
# Run optimization process to compile the unitary
aqc.compile_unitary(
target_matrix=unitary,
approximate_circuit=approximate_circuit,
approximating_objective=approximating_objective
)
Now ``approximate_circuit`` is a circuit that approximates the target unitary to a certain
degree and can be used instead of the original matrix.
This uses a helper function, :obj:`make_cnot_network`.
.. autofunction:: make_cnot_network
One can take advantage of accelerated version of objective function. It implements the same
mathematical algorithm as the default one ``DefaultCNOTUnitObjective`` but runs several times
faster. Instantiation of accelerated objective function class is similar to the default case:
# Create an objective that defines our optimization problem
approximating_objective = FastCNOTUnitObjective(num_qubits=num_qubits, cnots=cnots)
The rest of the code in the above example does not change.
References:
[1]: Liam Madden, Andrea Simonetto, Best Approximate Quantum Compiling Problems.
`arXiv:2106.05649 <https://arxiv.org/abs/2106.05649>`_
"""

from .approximate import ApproximateCircuit, ApproximatingObjective
from .aqc import AQC
from .cnot_structures import make_cnot_network
from .cnot_unit_circuit import CNOTUnitCircuit
from .cnot_unit_objective import CNOTUnitObjective, DefaultCNOTUnitObjective
from .fast_gradient.fast_gradient import FastCNOTUnitObjective
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Expand Up @@ -15,7 +15,7 @@
from typing import Optional, SupportsFloat
import numpy as np

from qiskit import QuantumCircuit
from qiskit.circuit.quantumcircuit import QuantumCircuit


class ApproximateCircuit(QuantumCircuit, ABC):
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Expand Up @@ -15,7 +15,7 @@

import numpy as np

from qiskit.circuit.library import RXGate, RZGate, RYGate
from qiskit.circuit.library.standard_gates import RXGate, RZGate, RYGate


def place_unitary(unitary: np.ndarray, n: int, j: int) -> np.ndarray:
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r"""
================================================================================
Fast implementation of objective function class
(:mod:`qiskit.transpiler.synthesis.aqc.fast_gradient`)
(:mod:`qiskit.synthesis.unitary.aqc.fast_gradient`)
================================================================================
.. currentmodule:: qiskit.transpiler.synthesis.aqc.fast_gradient
.. currentmodule:: qiskit.synthesis.unitary.aqc.fast_gradient
Extension to the implementation of Approximate Quantum Compiler as described in the paper [1].
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2 changes: 2 additions & 0 deletions qiskit/transpiler/passes/__init__.py
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Expand Up @@ -148,6 +148,7 @@
HighLevelSynthesis
SolovayKitaev
SolovayKitaevSynthesis
AQCSynthesisPlugin
Post Layout (Post transpile qubit selection)
============================================
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from .synthesis import HighLevelSynthesis
from .synthesis import SolovayKitaev
from .synthesis import SolovayKitaevSynthesis
from .synthesis import AQCSynthesisPlugin

# calibration
from .calibration import PulseGates
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1 change: 1 addition & 0 deletions qiskit/transpiler/passes/synthesis/__init__.py
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Expand Up @@ -17,3 +17,4 @@
from .linear_functions_synthesis import LinearFunctionsSynthesis, LinearFunctionsToPermutations
from .high_level_synthesis import HighLevelSynthesis, HLSConfig
from .solovay_kitaev_synthesis import SolovayKitaev, SolovayKitaevSynthesis
from .aqc_plugin import AQCSynthesisPlugin
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Expand Up @@ -102,14 +102,13 @@ def supports_coupling_map(self):
return False

def run(self, unitary, **options):

# Runtime imports to avoid the overhead of these imports for
# plugin discovery and only use them if the plugin is run/used
from scipy.optimize import minimize
from qiskit.transpiler.synthesis.aqc.aqc import AQC
from qiskit.transpiler.synthesis.aqc.cnot_structures import make_cnot_network
from qiskit.transpiler.synthesis.aqc.cnot_unit_circuit import CNOTUnitCircuit
from qiskit.transpiler.synthesis.aqc.cnot_unit_objective import DefaultCNOTUnitObjective
from qiskit.synthesis.unitary.aqc import AQC
from qiskit.synthesis.unitary.aqc.cnot_structures import make_cnot_network
from qiskit.synthesis.unitary.aqc.cnot_unit_circuit import CNOTUnitCircuit
from qiskit.synthesis.unitary.aqc.cnot_unit_objective import DefaultCNOTUnitObjective

num_qubits = int(round(np.log2(unitary.shape[0])))

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