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a/pyproject.toml b/pyproject.toml index 31c321e..995837b 100644 --- a/pyproject.toml +++ b/pyproject.toml @@ -17,7 +17,6 @@ flake8 = "^4.0.1" py3Dmol = "^1.8.0" ncon = "^1.0.0" opt-einsum = "^3.3.0" -qubovert = "^1.2.5" pytest = "^7.2.2" numba = "0.56" quimb = "^1.5.1" diff --git a/symmer/operators/anticommuting_op.py b/symmer/operators/anticommuting_op.py index fae497e..b2ae581 100644 --- a/symmer/operators/anticommuting_op.py +++ b/symmer/operators/anticommuting_op.py @@ -167,14 +167,31 @@ def unitary_partitioning(self, s_index: int=None, up_method: Optional[str]='seq_ AC_op (AntiCommutingOp): normalized clique - i.e. self == gamma_l * AC_op """ assert up_method in ['LCU', 'seq_rot'], f'unknown unitary partitioning method: {up_method}' - AC_op = self.copy() + + if s_index is None: + s_index = self.get_least_dense_term_index() + + if np.isclose(self.coeff_vec[s_index], 0): + # need to correct for s_index having zero coeff... + s_index = np.argmax(abs(self.coeff_vec)) + warnings.warn(f's indexed term has zero coeff, s_index set to {s_index} so that nonzero operator is rotated onto') + + s_index = int(s_index) + BsPs = self[s_index] + + # NOTE: term to reduce to is at the top of sym matrix i.e. s_index of ZERO now! + no_BsPs = (self - BsPs).cleanup() + if (len(no_BsPs.coeff_vec)==1 and no_BsPs.coeff_vec[0]==0): + AC_op = BsPs + else: + AC_op = BsPs.append(no_BsPs) if AC_op.n_terms == 1: - rotations = None + rotations = [] gamma_l = np.linalg.norm(AC_op.coeff_vec) AC_op.coeff_vec = AC_op.coeff_vec / gamma_l - Ps = PauliwordOp(AC_op.symp_matrix, [1]) - return Ps, rotations, gamma_l, AC_op + Ps = AC_op + return Ps, rotations, gamma_l, self.multiply_by_constant(1/gamma_l) else: @@ -183,23 +200,6 @@ def unitary_partitioning(self, s_index: int=None, up_method: Optional[str]='seq_ gamma_l = np.linalg.norm(AC_op.coeff_vec) AC_op.coeff_vec = AC_op.coeff_vec / gamma_l - if s_index is None: - s_index = self.get_least_dense_term_index() - - if s_index!=0: - # re-order so s term is ALWAYS at top of symplectic matrix and thus is index as 0! - ### assert s_index <= AC_op.n_terms-1, 's_index out of range' - AC_op.coeff_vec[[0, s_index]] = AC_op.coeff_vec[[s_index, 0]] - AC_op.symp_matrix[[0, s_index]] = AC_op.symp_matrix[[s_index, 0]] - AC_op = AntiCommutingOp(AC_op.symp_matrix, AC_op.coeff_vec) # need to reinit otherwise Z and X blocks wrong - - # assert not np.isclose(AC_op.coeff_vec[0], 0), f's_index cannot have zero coefficent: {AC_op.coeff_vec[0]}' - if np.isclose(AC_op[0].coeff_vec, 0): - # need to correct for s_index having zero coeff... then need to swap to nonzero index - non_zero_index = np.argmax(abs(AC_op.coeff_vec)) - AC_op.coeff_vec[[0, non_zero_index]] = AC_op.coeff_vec[[non_zero_index, 0]] - AC_op.symp_matrix[[0, non_zero_index]] = AC_op.symp_matrix[[non_zero_index, 0]] - if up_method=='seq_rot': if len(self.X_sk_rotations)!=0: self.X_sk_rotations = [] @@ -210,11 +210,31 @@ def unitary_partitioning(self, s_index: int=None, up_method: Optional[str]='seq_ self.R_LCU = None Ps = self.generate_LCU_operator(AC_op) - rotations = self.R_LCU + rotations = LCU_as_seq_rot(self.R_LCU) else: raise ValueError(f'unknown unitary partitioning method: {up_method}!') - return Ps, rotations, gamma_l, AC_op + return Ps, rotations, gamma_l, self.multiply_by_constant(1/gamma_l) + + def multiply_by_constant(self, constant: float) -> "AntiCommutingOp": + """ Return AntiCommutingOp under constant multiplication + """ + AC_op_copy = self.copy() + AC_op_copy.coeff_vec *= constant + return AC_op_copy + + @classmethod + def random(cls, n_qubits: int, n_terms: Union[None, int]=None, apply_clifford=True) -> "AntiCommutingOp": + """ + generate a random real coefficient anticommuting op + + """ + from symmer.utils import random_anitcomm_2n_1_PauliwordOp + if n_terms is None: + n_terms = 2*n_qubits+1 + + assert n_terms<= 2*n_qubits+1, f'cannot have {n_terms} Pops on {n_qubits} qubits' + return cls.from_PauliwordOp( random_anitcomm_2n_1_PauliwordOp(n_qubits, apply_clifford=apply_clifford)[:n_terms]) def generate_LCU_operator(self, AC_op) -> PauliwordOp: """ @@ -235,74 +255,45 @@ def generate_LCU_operator(self, AC_op) -> PauliwordOp: R_LCU (PauliwordOp): PauliwordOp that is a linear combination of unitaries P_s (PauliwordOp): single PauliwordOp that has been reduced too. """ - # need to remove zero coeff terms - AC_op_cpy = AC_op.copy() - before_cleanup = AC_op_cpy.n_terms - AC_op = AC_op_cpy[np.where(abs(AC_op.coeff_vec)>1e-15)[0]] - post_cleanup = AC_op.n_terms - # AC_op = AC_op.cleanup(zero_threshold=1e-15) ## cleanup re-orders which is BAD for s_index + ## s_index is ensured to be in zero position in unitary_partitioning method! + ## if using function without this method need to ensure term to rotate onto is the zeroth index of AC_op! + s_index=0 + # note gamma_l norm applied on init! + Ps_LCU = PauliwordOp(AC_op.symp_matrix[s_index], [1]) + βs = AC_op.coeff_vec[s_index] - if (before_cleanup>1 and post_cleanup==1): - if AC_op.coeff_vec[0]<0: - # need to fix neg sign (use Pauli multiplication) + # ∑ β_k 𝑃_k ... note this doesn't contain 𝛽_s 𝑃_s + no_βsPs = AC_op - (Ps_LCU.multiply_by_constant(βs)) - # as s index defaults to 0, take the next term (in CS-VQE this will commute with symmetries)! - if np.isclose(AC_op_cpy[0].coeff_vec, 0): - # need to correct for s_index having zero coeff... then need to swap to nonzero index - non_zero_index = np.argmax(abs(AC_op_cpy.coeff_vec)) + # Ω_𝑙 ∑ 𝛿_k 𝑃_k ... renormalized! + omega_l = np.linalg.norm(no_βsPs.coeff_vec) + no_βsPs.coeff_vec = no_βsPs.coeff_vec / omega_l - AC_op_cpy.coeff_vec[[0, non_zero_index]] = AC_op_cpy.coeff_vec[[non_zero_index, 0]] - AC_op_cpy.symp_matrix[[0, non_zero_index]] = AC_op_cpy.symp_matrix[[non_zero_index, 0]] + phi_n_1 = np.arccos(βs) + # require sin(𝜙_{𝑛−1}) to be positive... + if (phi_n_1 > np.pi): + phi_n_1 = 2 * np.pi - phi_n_1 + alpha = phi_n_1 + I_term = 'I' * Ps_LCU.n_qubits + self.R_LCU = PauliwordOp.from_dictionary({I_term: np.cos(alpha / 2)}) - sign_correction = PauliwordOp(AC_op_cpy.symp_matrix[1],[1]) + sin_term = -np.sin(alpha / 2) - self.R_LCU = sign_correction - Ps_LCU = PauliwordOp(AC_op.symp_matrix, [1]) - else: - self.R_LCU = PauliwordOp.from_list(['I'*AC_op.n_qubits]) - Ps_LCU = PauliwordOp(AC_op.symp_matrix, AC_op.coeff_vec) - else: - s_index=0 - - # note gamma_l norm applied on init! - Ps_LCU = PauliwordOp(AC_op.symp_matrix[s_index], [1]) - βs = AC_op.coeff_vec[s_index] - - # ∑ β_k 𝑃_k ... note this doesn't contain 𝛽_s 𝑃_s - no_βsPs = AC_op - (Ps_LCU.multiply_by_constant(βs)) - - # Ω_𝑙 ∑ 𝛿_k 𝑃_k ... renormalized! - omega_l = np.linalg.norm(no_βsPs.coeff_vec) - no_βsPs.coeff_vec = no_βsPs.coeff_vec / omega_l - - phi_n_1 = np.arccos(βs) - # require sin(𝜙_{𝑛−1}) to be positive... - if (phi_n_1 > np.pi): - phi_n_1 = 2 * np.pi - phi_n_1 - - alpha = phi_n_1 - I_term = 'I' * Ps_LCU.n_qubits - self.R_LCU = PauliwordOp.from_dictionary({I_term: np.cos(alpha / 2)}) - - sin_term = -np.sin(alpha / 2) - - for dkPk in no_βsPs: - dk_PkPs = dkPk * Ps_LCU - self.R_LCU += dk_PkPs.multiply_by_constant(sin_term) + for dkPk in no_βsPs: + dk_PkPs = dkPk * Ps_LCU + self.R_LCU += dk_PkPs.multiply_by_constant(sin_term) return Ps_LCU -def LCU_as_seq_rot(AC_op: PauliwordOp, include_global_phase_correction=False): +def LCU_as_seq_rot(R_LCU: PauliwordOp): """ Convert a unitary composed of a See equations 18 and 19 of https://arxiv.org/pdf/1907.09040.pdf - Note global phase fix is not necessary Args: - AC_op (PauliwordOp): unitary composed as a linear combination of anticommuting Pauli operators (excluding identity) - include_global_phase_correction (optional): whether to fix global phase to matrix input operator matrix exactly + R_LCU (PauliwordOp): unitary composed as a normalized linear combination of imaginary anticommuting Pauli operators (excluding identity) Returns: expon_p_terms (list): list of rotations generated by Pauli operators to implement AC_op unitary @@ -326,40 +317,34 @@ def LCU_as_seq_rot(AC_op: PauliwordOp, include_global_phase_correction=False): check = reduce(lambda a,b: a*b, [exponentiate_single_Pop(x.multiply_by_constant(1j*y/2)) for x, y in exp_terms]) print(check == rotations_LCU) """ - - assert AC_op.n_terms > 1, 'AC_op must have more than 1 term' - assert np.isclose(np.linalg.norm(AC_op.coeff_vec), 1), 'AC_op must be l2 normalized' + if isinstance(R_LCU, list) and len(R_LCU)==0: + # case where there are no rotations + return list() + + assert R_LCU.n_terms > 1, 'AC_op must have more than 1 term' + assert np.isclose(np.linalg.norm(R_LCU.coeff_vec), 1), 'AC_op must be l2 normalized' expon_p_terms = [] # IF imaginary components the this makes real (but need phase correction later!) - coeff_vec = AC_op.coeff_vec.real + AC_op.coeff_vec.imag + coeff_vec = R_LCU.coeff_vec.real + R_LCU.coeff_vec.imag for k, c_k in enumerate(coeff_vec): - P_k = AC_op[k] + P_k = R_LCU[k] theta_k = np.arcsin(c_k / np.linalg.norm(coeff_vec[:(k + 1)])) P_k.coeff_vec[0] = 1 expon_p_terms.append(tuple((P_k, theta_k))) expon_p_terms = [*expon_p_terms, *expon_p_terms[::-1]] - ### check - # from symmer.evolution.exponentiation import exponentiate_single_Pop - # terms = [exponentiate_single_Pop(op.multiply_by_constant(1j*angle/2)) for op,angle in expon_p_terms] - # final_op = reduce(lambda x,y: x*y, terms) * PauliwordOp.from_dictionary({'I'*AC_op.n_qubits: -1j}) - # assert AC_op == final_op - - # in circuit this would be done with Z * Y * X gate series: - # global phase correction (not necessary) - ## phase_correction = PauliwordOp.from_dictionary({'I'*AC_op.n_qubits: -1j}) - - if include_global_phase_correction: - ## multiply by -1j Identity term! - phase_rot = (PauliwordOp.from_dictionary({'I' * AC_op.n_qubits: 1}), -np.pi) - expon_p_terms.append(phase_rot) - - # check1 = reduce(lambda a,b: a*b, [exponentiate_single_Pop(x.multiply_by_constant(1j*y/2)) for x, y in expon_p_terms]) - # assert check1 == AC_op - + ##### manual phase correction with a rotation! + # if include_global_phase_correction: + # ## multiply by -1j Identity term! + # phase_rot = (PauliwordOp.from_dictionary({'I' * R_LCU.n_qubits: 1}), -np.pi) + # expon_p_terms.append(phase_rot) + + ## phase correction - change angle by -pi in first rotation! + expon_p_terms[0] = (expon_p_terms[0][0], expon_p_terms[0][1]-np.pi) + return expon_p_terms # from symmer.operators.utils import mul_symplectic diff --git a/symmer/operators/base.py b/symmer/operators/base.py index eb878a4..a5c643c 100644 --- a/symmer/operators/base.py +++ b/symmer/operators/base.py @@ -945,7 +945,7 @@ def __getitem__(self, elif isinstance(key, (list, np.ndarray)): mask = np.asarray(key) else: - raise ValueError('Unrecognised input, must be an integer, slice, list or np.array') + raise ValueError(f'Unrecognised input {type(key)}, must be an integer, slice, list or np.array') symp_items = self.symp_matrix[mask] coeff_items = self.coeff_vec[mask] @@ -1098,7 +1098,8 @@ def adjacency_matrix_qwc(self) -> np.array: def is_noncontextual(self) -> bool: """ Returns True if the operator is noncontextual, False if contextual - Scales as O(N^2), compared with the O(N^3) algorithm of https://doi.org/10.1103/PhysRevLett.123.200501 + Scales as O(M^2), compared with the O(M^3) algorithm of https://doi.org/10.1103/PhysRevLett.123.200501 + where M is the number of terms in the operator. Constructing the adjacency matrix is by far the most expensive part - very fast once that has been built. Returns: @@ -1111,7 +1112,8 @@ def is_noncontextual(self) -> bool: def _rotate_by_single_Pword(self, Pword: "PauliwordOp", - angle: float = None + angle: float = None, + threshold: float = 1e-18 ) -> "PauliwordOp": """ Let R(t) = e^{i t/2 Q} = cos(t/2)*I + i*sin(t/2)*Q, then one of the following can occur: @@ -1127,10 +1129,17 @@ def _rotate_by_single_Pword(self, Args: Pword (PauliwordOp): The Pauliword to rotate by. angle (float): The rotation angle in radians. If None, a Clifford rotation (angle=pi/2) is assumed. - + threshold (float): Angle threshold for Clifford rotation (precision to which the angle is a multiple of pi/2) Returns: PauliwordOp: The rotated operator. """ + if angle is None: # for legacy compatibility + angle = np.pi/2 + + if angle.imag != 0: + warnings.warn('Complex component in angle: this will be ignored.') + angle = angle.real + assert(Pword.n_terms==1), 'Only rotation by single Pauliword allowed here' if Pword.coeff_vec[0] != 1: # non-1 coefficients will affect the sign and angle in the exponent of R(t) @@ -1150,15 +1159,25 @@ def _rotate_by_single_Pword(self, commute_self = PauliwordOp(self.symp_matrix[commute_vec], self.coeff_vec[commute_vec]) anticom_self = PauliwordOp(self.symp_matrix[~commute_vec], self.coeff_vec[~commute_vec]) - if angle is None: - # assumes pi/2 rotation so Clifford - anticom_part = (anticom_self*Pword_copy).multiply_by_constant(-1j) + multiple = angle * 2 / np.pi + int_part = round(multiple) + if abs(int_part - multiple)<=threshold: + if int_part % 2 == 0: + # no rotation for angle congruent to 0 or pi disregarding sign, fixed in next line + anticom_part = anticom_self + else: + # rotation of -pi/2 disregarding sign, fixed in next line + anticom_part = (anticom_self*Pword_copy).multiply_by_constant(-1j) + if int_part in [2,3]: + anticom_part = anticom_part.multiply_by_constant(-1) # if rotation is Clifford cannot produce duplicate terms so cleanup not necessary return PauliwordOp( np.vstack([anticom_part.symp_matrix, commute_self.symp_matrix]), np.hstack([anticom_part.coeff_vec, commute_self.coeff_vec]) ) else: + if abs(angle)>1e6: + warnings.warn('Large angle can lead to precision errors: recommend using high-precision math library such as mpmath or redefine angle in range [-pi, pi]') # if angle is specified, performs non-Clifford rotation anticom_part = (anticom_self.multiply_by_constant(np.cos(angle)) + (anticom_self*Pword_copy).multiply_by_constant(-1j*np.sin(angle))) @@ -1182,9 +1201,12 @@ def perform_rotations(self, PauliwordOp: The operator after performing the rotations. """ op_copy = self.copy() - for pauli_rotation, angle in rotations: - op_copy = op_copy._rotate_by_single_Pword(pauli_rotation, angle).cleanup() - return op_copy + if rotations == []: + return op_copy.cleanup() + else: + for pauli_rotation, angle in rotations: + op_copy = op_copy._rotate_by_single_Pword(pauli_rotation, angle).cleanup() + return op_copy def tensor(self, right_op: "PauliwordOp") -> "PauliwordOp": """ diff --git a/symmer/operators/noncontextual_op.py b/symmer/operators/noncontextual_op.py index 52adfa7..c24749e 100644 --- a/symmer/operators/noncontextual_op.py +++ b/symmer/operators/noncontextual_op.py @@ -2,13 +2,12 @@ import itertools import numpy as np import networkx as nx -import qubovert as qv from cached_property import cached_property from time import time from functools import reduce from typing import Optional, Union, Tuple, List from matplotlib import pyplot as plt -from scipy.optimize import differential_evolution, shgo +from scipy.optimize import shgo from symmer.operators import PauliwordOp, IndependentOp, AntiCommutingOp, QuantumState from symmer.operators.utils import binomial_coefficient, perform_noncontextual_sweep from symmer.utils import random_anitcomm_2n_1_PauliwordOp @@ -332,7 +331,7 @@ def random(cls, for _ in range(n_qubits * 5): P_rand = PauliwordOp.random(H_nc.n_qubits, n_terms=1) P_rand.coeff_vec = [1] - U_cliff_rotations.append((P_rand, None)) + U_cliff_rotations.append((P_rand, np.random.choice([np.pi/2, -np.pi/2]))) H_nc = H_nc.perform_rotations(U_cliff_rotations) @@ -503,37 +502,6 @@ def noncontextual_reconstruction(self) -> None: self.pauli_mult_signs = np.array( list(map(multiply_indices,jordan_recon_matrix.astype(bool))) ).astype(int) - - def symmetrized_operator(self, expansion_order=1): - """ - Get the symmetrized noncontextual operator S_0 - sqrt(S_1^2 + .. S_M^2). - In the infinite limit of expansion_order the ground state of this operator - will coincide exactly with the true noncontextual operator. This is used - for xUSO solver since this reformulation of the Hamiltonian is polynomial. - - Args: - expansion_order (int): Expansion order. By default, it is set to 1. - - Returns: - Symmetrized noncontextual operator. - """ - Si_list = [self.decomposed['symmetry']] - for i in range(self.n_cliques): - Ci = self.decomposed[i][0]; Ci.coeff_vec[0]=1 - Si = Ci*self.decomposed[i] - Si_list.append(Si) - - S = sum([Si**2 for Si in Si_list[1:]]) - norm = np.linalg.norm(S.coeff_vec, ord=1) - S *= (1/norm) - I = PauliwordOp.from_list(['I'*self.n_qubits]) - terms = [ - (I-S)**n * (-1)**n * binomial_coefficient(.5, n) - for n in range(expansion_order+1) - ] # power series expansion of the oeprator root - S_root = sum(terms) * np.sqrt(norm) - - return Si_list[0] - S_root def get_symmetry_contributions(self, nu: np.array) -> float: """ @@ -572,21 +540,16 @@ def update_clique_representative_operator(self, clique_index:int = None) -> List def solve(self, strategy: str = 'brute_force', - ref_state: np.array = None, - num_anneals:int = 1_000, - expansion_order:int = 1 + ref_state: np.array = None ) -> None: """ Minimize the classical objective function, yielding the noncontextual ground state. This updates the coefficients of the clique representative operator C(r) and symmetry generators G with the optimal configuration. - Note: Most QUSO functions/methods work faster than their PUSO counterparts. - Args: - strategy (str): Optimization strategy. By default it is set to 'brute_force'. It can be 'brute_force', 'binary_relaxation', 'brute_force_PUSO', 'brute_force_QUSO', 'annealing_PUSO', or 'annealing_QUSO'. - ref_state (np.array): Reference State. - num_anneals (int): Number of simulated anneals to do. + strategy (str): Optimization strategy. By default it is set to 'brute_force'. It can be 'brute_force' or 'binary_relaxation'. + ref_state (np.array): Reference State expansion_order (int): Expansion order. By default, it is set to 1. """ if ref_state is not None: @@ -600,36 +563,13 @@ def solve(self, else: NC_solver = NoncontextualSolver(self) - NC_solver.num_anneals = num_anneals - NC_solver.expansion_order = expansion_order - if strategy=='brute_force': self.energy, nu = NC_solver.energy_via_brute_force() - elif strategy=='binary_relaxation': self.energy, nu = NC_solver.energy_via_relaxation() - else: - #### qubovert strategies below this point #### - # PUSO = Polynomial unconstrained spin Optimization - # QUSO: Quadratic Unconstrained Spin Optimization - if strategy == 'brute_force_PUSO': - NC_solver.method = 'brute_force' - NC_solver.x = 'P' - elif strategy == 'brute_force_QUSO': - NC_solver.method = 'brute_force' - NC_solver.x = 'Q' - elif strategy == 'annealing_PUSO': - NC_solver.method = 'annealing' - NC_solver.x = 'P' - elif strategy == 'annealing_QUSO': - NC_solver.method = 'annealing' - NC_solver.x = 'Q' - else: - raise ValueError(f'Unknown optimization strategy: {strategy}') - - self.energy, nu = NC_solver.energy_xUSO() - + raise ValueError(f'Unknown optimization strategy: {strategy}') + # optimize the clique operator coefficients self.symmetry_generators.coeff_vec = nu.astype(int) if self.n_cliques > 0: @@ -657,6 +597,7 @@ def noncon_state(self, UP_method:Optional[str]= 'LCU') -> Tuple[QuantumState, np assert UP_method in ['LCU', 'seq_rot'] if UP_method == 'LCU': + rotations_LCU = self.clique_operator.R_LCU Ps, rotations_LCU, gamma_l, AC_normed = self.clique_operator.unitary_partitioning(s_index=0, up_method='LCU') else: @@ -684,13 +625,13 @@ def noncon_state(self, UP_method:Optional[str]= 'LCU') -> Tuple[QuantumState, np ## undo clifford rotations from symmer.evolution.exponentiation import exponentiate_single_Pop - for op, _ in clifford_rots: + for op, _ in clifford_rots[::-1]: rot = exponentiate_single_Pop(op.multiply_by_constant(1j * np.pi / 4)) state = rot.dagger * state ## undo unitary partitioning step if UP_method == 'LCU': - state = rotations_LCU.dagger * state + state = self.clique_operator.R_LCU.dagger * state else: for op, angle in rotations_SEQ[::-1]: state = exponentiate_single_Pop(op.multiply_by_constant(1j * angle / 2)).dagger * state @@ -703,12 +644,8 @@ def noncon_state(self, UP_method:Optional[str]= 'LCU') -> Tuple[QuantumState, np class NoncontextualSolver: - # xUSO settings method:str = 'brute_force' - x:str = 'P' - num_anneals:int = 1_000, - _nu = None, - expansion_order=1 + _nu = None def __init__( self, @@ -777,97 +714,7 @@ def get_nu(angles): fix_nu = np.sign(np.array(get_nu(np.cos(optimizer_output['x'])))).astype(int) self.NC_op.symmetry_generators.coeff_vec = fix_nu return optimizer_output['fun'], fix_nu - - ################################################################# - ################ UNCONSTRAINED SPIN OPTIMIZATION ################ - ################################################################# - def get_cost_func(self): - """ - Define the unconstrained spin cost function. - """ - symmetrized_operator = self.NC_op.symmetrized_operator(expansion_order=self.expansion_order) - G_indices, _ = symmetrized_operator.generator_reconstruction(self.NC_op.symmetry_generators) - # setup spin variables - fixed_indices = np.where(self.fixed_ev_mask)[0] # bool to indices - fixed_assignments = dict(zip(fixed_indices, self.fixed_eigvals)) - q_vec_SPIN={} - for ind in range(self.NC_op.symmetry_generators.n_terms): - if ind in fixed_assignments.keys(): - q_vec_SPIN[ind] = fixed_assignments[ind] - else: - q_vec_SPIN[ind] = qv.spin_var('x%d' % ind) - - COST = 0 - for P_index, term in enumerate(G_indices): - non_zero_inds = term.nonzero()[0] - # collect all the spin terms - G_term = 1 - for i in non_zero_inds: - G_term *= q_vec_SPIN[i] - - # cost function - COST += ( - G_term * - symmetrized_operator.coeff_vec[P_index].real - #self.NC_op.pauli_mult_signs[P_index]# * - #r_part[P_index].real - ) - - return COST - - def energy_xUSO(self) -> Tuple[float, np.array, np.array]: - """ - Get energy via either: Polynomial unconstrained spin Optimization (x=P) - or - Quadratic Unconstrained Spin Optimization (x=Q) - - via a brute force search over q_vector or via simulated annealing - - Note in this method the r_vector is fixed upon input! (aka just does binary optimization) - - Args: - NC_op (NoncontextualOp): Non-contextual operator - fixed_ev_mask (np.array): bool list of where eigenvalues in nu vector are fixed - fixed_eigvals (np.array): list of nu eigenvalues that are fixed - method (str): brute force or annealing optimization - x (str): Whether method is Polynomial or Quadratic optimization - num_anneals (optional): number of simulated anneals to do - - Returns: - energy (float): noncontextual energy - """ - assert self.x in ['P', 'Q'] - assert self.method in ['brute_force', 'annealing'] - - COST = self.get_cost_func() - - if np.all(self.fixed_ev_mask): - # if no degrees of freedom over nu vector, COST is a number - nu_vec = self.fixed_eigvals - else: - if self.x =='P': - spin_problem = COST.to_puso() - else: - spin_problem = COST.to_quso() - - if self.method=='brute_force': - sol = spin_problem.solve_bruteforce() - elif self.method == 'annealing': - if self.x == 'P': - puso_res = qv.sim.anneal_puso(spin_problem, num_anneals=self.num_anneals) - elif self.x == 'Q': - puso_res= qv.sim.anneal_quso(spin_problem, num_anneals=self.num_anneals) - assert COST.is_solution_valid(puso_res.best.state) is True - sol = puso_res.best.state - - solution = COST.convert_solution(sol) - nu_vec = np.ones(self.NC_op.symmetry_generators.n_terms, dtype=int) - nu_vec[self.fixed_ev_mask] = self.fixed_eigvals - # must ensure the binary variables are correctly ordered in the solution: - nu_vec[~self.fixed_ev_mask] = np.array([solution[x_i] for x_i in sorted(COST.variables)]) - - return self.NC_op.get_energy(nu_vec), nu_vec @process.parallelize def get_noncon_energy(nu: np.array, noncon_H:NoncontextualOp) -> float: diff --git a/symmer/projection/contextual_subspace.py b/symmer/projection/contextual_subspace.py index 2ae8290..30ea3a0 100644 --- a/symmer/projection/contextual_subspace.py +++ b/symmer/projection/contextual_subspace.py @@ -32,11 +32,9 @@ def __init__(self, operator: PauliwordOp, noncontextual_strategy: str = 'diag', noncontextual_solver: str = 'brute_force', - num_anneals:Optional[int] = 1000, unitary_partitioning_method: str = 'seq_rot', reference_state: Union[np.array, QuantumState] = None, - noncontextual_operator: NoncontextualOp = None, - noncontextual_expansion_order: int = 1 + noncontextual_operator: NoncontextualOp = None ): """ When passing in a noncontextual_operator if noncontextual_strategy set to be 'solved' then noncontextual_solver will NOT be run. @@ -45,11 +43,9 @@ def __init__(self, operator(PauliwordOp): Operator one wishes to enforce as stabilizers over the contextual subspace. noncontextual_strategy (str): Non-Contextual Strategy to be applied. Its default value is'diag'. noncontextual_solver (str): Non-contextual solver to be applied. Its default value is'brute_force'. - num_anneals (int): Number of simulated anneals to do. By default, it is set to 1000. unitary_partitioning_method (str): Unitary Partitioning Method to be applied. Its default value is'seq_rot'. reference_state (QuantumState): Reference State. By default, it is set to None. - noncontextual_operator (NoncontextualOp): Non-contextual Operator. By default, it is set to None. - noncontextual_expansion_order (int): Non-contextual Expansion Order. Its default value is 1. + noncontextual_operator (NoncontextualOp): Non-contextual Operator. By default, it is set to None. """ # noncontextual startegy will have the form x_y, where x is the actual strategy # and y is some supplementary method indicating a sorting key such as magnitude @@ -60,8 +56,6 @@ def __init__(self, extract_noncon_strat = noncontextual_strategy.split('_') self.nc_strategy = extract_noncon_strat[0] self.noncontextual_solver = noncontextual_solver - self.num_anneals = num_anneals - self.noncontextual_expansion_order = noncontextual_expansion_order self.unitary_partitioning_method = unitary_partitioning_method # With the exception of the StabilizeFirst noncontextual strategy, here we build @@ -158,9 +152,7 @@ def _noncontextual_update(self): raise ValueError('The Hamiltonian is noncontextual, the contextual subspace is empty.') self.noncontextual_operator.solve( strategy=self.noncontextual_solver, - ref_state=self.ref_state, - num_anneals=self.num_anneals, - expansion_order=self.noncontextual_expansion_order + ref_state=self.ref_state ) self.n_cliques = self.noncontextual_operator.n_cliques @@ -327,16 +319,7 @@ def project_onto_subspace(self, operator_to_project:PauliwordOp=None) -> Pauliwo self.S3_initialized = True # perform unitary partitioning if self.perform_unitary_partitioning: - # the rotation is implemented differently depending on the choice of LCU or seq_rot - if self.noncontextual_operator.up_method=='LCU': - # linear-combination-of-unitaries approach - rotated_op = (self.noncontextual_operator.unitary_partitioning_rotations * operator_to_project - * self.noncontextual_operator.unitary_partitioning_rotations.dagger).cleanup() - elif self.noncontextual_operator.up_method=='seq_rot': - # sequence-of-rotations approach - rotated_op = operator_to_project.perform_rotations(self.noncontextual_operator.unitary_partitioning_rotations) - else: - raise ValueError('Unrecognised unitary partitioning rotation method, must be one of LCU or seq_rot.') + rotated_op = operator_to_project.perform_rotations(self.noncontextual_operator.unitary_partitioning_rotations) else: rotated_op = operator_to_project # finally, project the operator before returning @@ -373,10 +356,9 @@ def project_state_onto_subspace(self, state_to_project = self.ref_state if self.perform_unitary_partitioning: - # behaviour is different whether using the LCU or seq_rot UP methods - if self.noncontextual_operator.up_method == 'LCU': - rotation = self.noncontextual_operator.unitary_partitioning_rotations - elif self.noncontextual_operator.up_method == 'seq_rot': + if self.noncontextual_operator.unitary_partitioning_rotations == []: + rotation = PauliwordOp.from_list(['I'*self.operator.n_qubits]) + else: rotation_generator = sum([R*angle*.5*1j for R,angle in self.noncontextual_operator.unitary_partitioning_rotations]) rotation = trotter(rotation_generator) return self.project_state(rotation * state_to_project) diff --git a/symmer/utils.py b/symmer/utils.py index 92eb420..5ff15b1 100644 --- a/symmer/utils.py +++ b/symmer/utils.py @@ -141,10 +141,10 @@ def random_anitcomm_2n_1_PauliwordOp(n_qubits, complex_coeff=False, apply_cliffo if apply_clifford: # apply clifford rotations to get rid of structure U_cliff_rotations = [] - for _ in range(n_qubits + 5): + for _ in range(n_qubits * 5): P_rand = PauliwordOp.random(n_qubits, n_terms=1) P_rand.coeff_vec = [1] - U_cliff_rotations.append((P_rand, None)) + U_cliff_rotations.append((P_rand, np.random.choice([np.pi/2, -np.pi/2]))) P_anticomm = P_anticomm.perform_rotations(U_cliff_rotations) diff --git a/tests/test_operators/test_anticommuting_op.py b/tests/test_operators/test_anticommuting_op.py index 09ecee7..15e018c 100644 --- a/tests/test_operators/test_anticommuting_op.py +++ b/tests/test_operators/test_anticommuting_op.py @@ -62,7 +62,7 @@ def test_unitary_partitioning_no_s_index_seq_rot(): Ps, rotations, gamma_l, AC_op = AcOp_real.unitary_partitioning(s_index=None, up_method='seq_rot') assert Ps.n_terms==1, 'can only rotate onto single Pauli operator' - assert gamma_l == np.linalg.norm(list(anti_commuting_real.values())), 'normalization wrong' + assert np.isclose(gamma_l, np.linalg.norm(list(anti_commuting_real.values()))), 'normalization wrong' assert len(rotations) == AcOp_real.n_terms-1, 'seq of rotation number incorrect' P_red = AcOp_real.perform_rotations(rotations) @@ -91,15 +91,10 @@ def test_unitary_partitioning_no_s_index_LCU(): Ps, rotations, gamma_l, AC_op = AcOp_real.unitary_partitioning(s_index=None, up_method='LCU') assert Ps.n_terms==1, 'can only rotate onto single Pauli operator' - assert gamma_l == np.linalg.norm(list(anti_commuting_real.values())), 'normalization wrong' + assert np.isclose(gamma_l, np.linalg.norm(list(anti_commuting_real.values()))), 'normalization wrong' - assert isinstance(rotations, PauliwordOp) - assert rotations.n_terms == AcOp_real.n_terms, 'LCU op contains too many pauli operators' - - R_AC_op_Rdag = rotations * AcOp_real * rotations.dagger + R_AC_op_Rdag = AcOp_real.perform_rotations(rotations) assert R_AC_op_Rdag == Ps.multiply_by_constant(gamma_l) - assert rotations*rotations.dagger == PauliwordOp.from_dictionary({'I'*AcOp_real.n_qubits : 1}), 'R not unitary' - def test_unitary_partitioning_s_index_seq_rot(): AcOp_real = AntiCommutingOp.from_dictionary(anti_commuting_real) @@ -109,7 +104,7 @@ def test_unitary_partitioning_s_index_seq_rot(): up_method='seq_rot') assert Ps.n_terms==1, 'can only rotate onto single Pauli operator' - assert gamma_l == np.linalg.norm(list(anti_commuting_real.values())), 'normalization wrong' + assert np.isclose(gamma_l, np.linalg.norm(list(anti_commuting_real.values()))), 'normalization wrong' assert len(rotations) == AcOp_real.n_terms-1, 'seq of rotation number incorrect' P_red = AcOp_real.perform_rotations(rotations) @@ -141,15 +136,10 @@ def test_unitary_partitioning_s_index_LCU(): up_method='LCU') assert Ps.n_terms==1, 'can only rotate onto single Pauli operator' - assert gamma_l == np.linalg.norm(list(anti_commuting_real.values())), 'normalization wrong' - - assert isinstance(rotations, PauliwordOp) - assert rotations.n_terms == AcOp_real.n_terms, 'LCU op contains too many pauli operators' + assert np.isclose(gamma_l, np.linalg.norm(list(anti_commuting_real.values()))), 'normalization wrong' - R_AC_op_Rdag = rotations * AcOp_real * rotations.dagger + R_AC_op_Rdag = AcOp_real.perform_rotations(rotations) assert R_AC_op_Rdag == Ps.multiply_by_constant(gamma_l) - assert rotations*rotations.dagger == PauliwordOp.from_dictionary({'I'*AcOp_real.n_qubits : 1}), 'R not unitary' - def test_unitary_partitioning_seq_rot_complex(): AcOp_comp = AntiCommutingOp.from_dictionary(anti_commuting_complex) @@ -206,7 +196,7 @@ def test_ac_set_with_zero_ceoffs(): Ps_LCU, rotations_LCU, gamma_l, AC_normed = AcOp_real.unitary_partitioning(s_index=1, up_method='LCU') - LCU_output = (rotations_LCU * AC_normed * rotations_LCU.dagger).cleanup() + LCU_output = AC_normed.perform_rotations(rotations_LCU).cleanup() assert LCU_output.n_terms==1 assert np.isclose(LCU_output.coeff_vec[0], 1) assert Ps_LCU == LCU_output @@ -218,13 +208,13 @@ def test_ac_set_with_negative_and_zero_ceoffs(): up_method='seq_rot') seq_rot_output = AC_normed.perform_rotations(rotations_seq_rot) assert seq_rot_output.n_terms==1 - assert np.isclose(seq_rot_output.coeff_vec[0], 1) + assert np.isclose(seq_rot_output.coeff_vec[0], -1) assert Ps_seq_rot == seq_rot_output Ps_LCU, rotations_LCU, gamma_l, AC_normed = AcOp_real.unitary_partitioning(s_index=0, up_method='LCU') - LCU_output = (rotations_LCU * AC_normed * rotations_LCU.dagger).cleanup() + LCU_output = AC_normed.perform_rotations(rotations_LCU) assert LCU_output.n_terms==1 - assert np.isclose(LCU_output.coeff_vec[0], 1) + assert np.isclose(LCU_output.coeff_vec[0], -1) assert Ps_LCU == LCU_output \ No newline at end of file diff --git a/tests/test_operators/test_noncontextual_op.py b/tests/test_operators/test_noncontextual_op.py index c2c06ed..d93ff2b 100644 --- a/tests/test_operators/test_noncontextual_op.py +++ b/tests/test_operators/test_noncontextual_op.py @@ -249,8 +249,7 @@ def test_solve_brute_force_discrete_no_ref(): H_noncon = NoncontextualOp.from_dictionary(noncon_problem['H_dict']) H_noncon.solve(strategy='brute_force', - ref_state=None, - num_anneals=None) + ref_state=None) assert np.isclose(H_noncon.energy, noncon_problem['E']) @@ -258,57 +257,19 @@ def test_solve_binary_relaxation_no_ref(): H_noncon = NoncontextualOp.from_dictionary(noncon_problem['H_dict']) H_noncon.solve(strategy='binary_relaxation', - ref_state=None, - num_anneals=None) + ref_state=None) assert noncon_problem['E']<=H_noncon.energy if not np.isclose(H_noncon.energy, noncon_problem['E']): warnings.warn('binary relaxation method not finding correct energy') else: assert np.isclose(H_noncon.energy, noncon_problem['E']) - -def test_solve_brute_force_PUSO_discrete_no_ref(): - H_noncon = NoncontextualOp.from_dictionary(noncon_problem['H_dict']) - - H_noncon.solve(strategy='brute_force_PUSO', - ref_state=None, - num_anneals=None) - assert np.isclose(H_noncon.energy, noncon_problem['E']) - - -def test_solve_brute_force_QUSO_discrete_no_ref(): - H_noncon = NoncontextualOp.from_dictionary(noncon_problem['H_dict']) - - H_noncon.solve(strategy='brute_force_QUSO', - ref_state=None, - num_anneals=None) - assert np.isclose(H_noncon.energy, noncon_problem['E']) - -def test_solve_annealing_PUSO_discrete_no_ref(): - H_noncon = NoncontextualOp.from_dictionary(noncon_problem['H_dict']) - - H_noncon.solve(strategy='annealing_PUSO', - ref_state=None, - num_anneals=1_000) - assert np.isclose(H_noncon.energy, noncon_problem['E']) - - -def test_solve_annealing_QUSO_discrete_no_ref(): - H_noncon = NoncontextualOp.from_dictionary(noncon_problem['H_dict']) - - H_noncon.solve(strategy='annealing_QUSO', - ref_state=None, - num_anneals=1_000) - assert np.isclose(H_noncon.energy, noncon_problem['E']) - - def test_solve_full_reference_state(): H_noncon = NoncontextualOp.from_dictionary(noncon_problem['H_dict']) reference = noncon_problem['reference_state'] H_noncon.solve(strategy='brute_force', - ref_state=reference, - num_anneals=None) + ref_state=reference) assert np.isclose(H_noncon.energy, noncon_problem['E']) @@ -320,75 +281,10 @@ def test_solve_brute_force_discrete_partial_ref(): with pytest.warns(): # capture warning when Z stabilizers measured give zero expec value H_noncon.solve(strategy='brute_force', - ref_state=partial_reference_state, - num_anneals=None) - assert np.isclose(H_noncon.energy, noncon_problem['E']) - - -# def test_solve_binary_relaxation_partial_ref(): -# H_noncon = PauliwordOp.from_dictionary(noncon_problem['H_dict']) -# H_noncon = NoncontextualOp.from_PauliwordOp(H_noncon) -# -# partial_reference_state = noncon_problem['partial_reference_state'] -# -# H_noncon.solve(strategy='binary_relaxation', -# ref_state=partial_reference_state, -# discrete_optimization_order=None, -# num_anneals=None) -# assert np.isclose(H_noncon.energy, noncon_problem['E']) - - -def test_solve_brute_force_PUSO_discrete_partial_ref(): - H_noncon = NoncontextualOp.from_dictionary(noncon_problem['H_dict']) - - partial_reference_state = noncon_problem['partial_reference_state'] - - with pytest.warns(): - # capture warning when Z stabilizers measured give zero expec value - H_noncon.solve(strategy='brute_force_PUSO', - ref_state=partial_reference_state, - num_anneals=None) - assert np.isclose(H_noncon.energy, noncon_problem['E']) - - -def test_solve_brute_force_QUSO_discrete_partial_ref(): - H_noncon = NoncontextualOp.from_dictionary(noncon_problem['H_dict']) - - partial_reference_state = noncon_problem['partial_reference_state'] - - with pytest.warns(): - # capture warning when Z stabilizers measured give zero expec value - H_noncon.solve(strategy='brute_force_QUSO', - ref_state=partial_reference_state, - num_anneals=None) - assert np.isclose(H_noncon.energy, noncon_problem['E']) - - -def test_solve_annealing_PUSO_discrete_partial_ref(): - H_noncon = NoncontextualOp.from_dictionary(noncon_problem['H_dict']) - - partial_reference_state = noncon_problem['partial_reference_state'] - - with pytest.warns(): - # capture warning when Z stabilizers measured give zero expec value - H_noncon.solve(strategy='annealing_PUSO', - ref_state=partial_reference_state, - num_anneals=1_000) + ref_state=partial_reference_state) assert np.isclose(H_noncon.energy, noncon_problem['E']) -def test_solve_annealing_QUSO_discrete_partial_ref(): - H_noncon = NoncontextualOp.from_dictionary(noncon_problem['H_dict']) - - partial_reference_state = noncon_problem['partial_reference_state'] - - with pytest.warns(): - # capture warning when Z stabilizers measured give zero expec value - H_noncon.solve(strategy='annealing_QUSO', - ref_state=partial_reference_state, - num_anneals=1_000) - assert np.isclose(H_noncon.energy, noncon_problem['E']) - def test_init_Hnoncon1(): """ Check error is thrown if a contextual operator symplectic matrix is used as input to NoncontextualOp @@ -401,193 +297,14 @@ def test_init_Hnoncon1(): with pytest.raises(AssertionError): NoncontextualOp(symp_matrix, coeff_vec) - -# def test_get_qaoa_qubo_no_reference(): -# """ -# checks qaoa qubo with no reference state (compare exact brute force approach) -# """ -# H_noncon = NoncontextualOp.from_dictionary(noncon_problem['H_dict']) - -# QAOA_dict = H_noncon.get_qaoa(ref_state=None, type='qubo') - -# for key in QAOA_dict.keys(): -# exp = QAOA_dict[key] -# qaoa_H = exp['H'] - -# e_qaoq, gs_qaoa = exact_gs_energy(qaoa_H.to_sparse_matrix) - -# # brute force check ground state for a fixed r_vec!!! -# NC_solver = NoncontextualSolver(H_noncon) -# NC_solver.metheod = 'brute_force' -# NC_solver.x = 'Q' - -# energy, nu_vec, = NC_solver.energy_xUSO() - -# assert np.isclose(e_qaoq, energy) - - -# def test_get_qaoa_qubo_with_full_reference(): -# """ -# checks qaoa qubo with full reference state (compare exact brute force approach) -# """ -# H_noncon = NoncontextualOp.from_dictionary(noncon_problem['H_dict']) -# reference = noncon_problem['reference_state'] - -# H_noncon.symmetry_generators.update_sector(reference) -# ev_assignment = H_noncon.symmetry_generators.coeff_vec -# fixed_ev_mask = ev_assignment != 0 -# fixed_eigvals = (ev_assignment[fixed_ev_mask]).astype(int) - -# QAOA_dict = H_noncon.get_qaoa(ref_state=reference, type='qubo') - -# for key in QAOA_dict.keys(): -# exp = QAOA_dict[key] -# qaoa_H = exp['H'] - -# e_qaoq, gs_qaoa = exact_gs_energy(qaoa_H.to_sparse_matrix) - -# # brute force check ground state for a fixed r_vec!!! -# NC_solver = NoncontextualSolver(H_noncon, -# fixed_ev_mask, -# fixed_eigvals) -# NC_solver.metheod = 'brute_force' -# NC_solver.x = 'Q' - -# energy, nu_vec, _ = NC_solver._energy_xUSO(exp['r_vec']) - -# assert np.isclose(e_qaoq, energy) - - -# def test_get_qaoa_qubo_with_partial_reference(): -# """ -# checks qaoa qubo with partial reference state (compare exact brute force approach) -# """ -# H_noncon = NoncontextualOp.from_dictionary(noncon_problem['H_dict']) -# reference = noncon_problem['partial_reference_state'] - -# with pytest.warns(): -# # capture warning when Z stabilizers measured give zero expec value -# H_noncon.symmetry_generators.update_sector(reference) - -# ev_assignment = H_noncon.symmetry_generators.coeff_vec -# fixed_ev_mask = ev_assignment != 0 -# fixed_eigvals = (ev_assignment[fixed_ev_mask]).astype(int) - -# with pytest.warns(): -# # capture warning when Z stabilizers measured give zero expec value -# QAOA_dict = H_noncon.get_qaoa(ref_state=reference, type='qubo') - -# for key in QAOA_dict.keys(): -# exp = QAOA_dict[key] -# qaoa_H = exp['H'] - -# e_qaoq, gs_qaoa = exact_gs_energy(qaoa_H.to_sparse_matrix) - -# # brute force check ground state for a fixed r_vec!!! -# NC_solver = NoncontextualSolver(H_noncon, fixed_ev_mask, fixed_eigvals) -# NC_solver.metheod = 'brute_force' -# NC_solver.x = 'Q' - -# energy, nu_vec, _ = NC_solver._energy_xUSO(exp['r_vec']) - -# assert np.isclose(e_qaoq, energy) - - -# def test_get_qaoa_pubo_no_reference(): -# """ -# checks qaoa pubo with no reference state (compare exact brute force approach) -# """ -# H_noncon = NoncontextualOp.from_dictionary(noncon_problem['H_dict']) - -# QAOA_dict = H_noncon.get_qaoa(ref_state=None, type='pubo') - -# for key in QAOA_dict.keys(): -# exp = QAOA_dict[key] -# qaoa_H = exp['H'] - -# e_qaoq, gs_qaoa = exact_gs_energy(qaoa_H.to_sparse_matrix) - -# # brute force check ground state for a fixed r_vec!!! -# NC_solver = NoncontextualSolver(H_noncon) -# NC_solver.metheod = 'brute_force' -# NC_solver.x = 'Q' - -# energy, nu_vec, _ = NC_solver._energy_xUSO(exp['r_vec']) - -# assert np.isclose(e_qaoq, energy) - - -# def test_get_qaoa_pubo_with_full_reference(): -# """ -# checks qaoa pubo with full reference state (compare exact brute force approach) -# """ -# H_noncon = NoncontextualOp.from_dictionary(noncon_problem['H_dict']) -# reference = noncon_problem['reference_state'] - -# H_noncon.symmetry_generators.update_sector(reference) -# ev_assignment = H_noncon.symmetry_generators.coeff_vec -# fixed_ev_mask = ev_assignment != 0 -# fixed_eigvals = (ev_assignment[fixed_ev_mask]).astype(int) - -# QAOA_dict = H_noncon.get_qaoa(ref_state=reference, type='pubo') - -# for key in QAOA_dict.keys(): -# exp = QAOA_dict[key] -# qaoa_H = exp['H'] - -# e_qaoq, gs_qaoa = exact_gs_energy(qaoa_H.to_sparse_matrix) - -# # brute force check ground state for a fixed r_vec!!! -# NC_solver = NoncontextualSolver(H_noncon, -# fixed_ev_mask, -# fixed_eigvals) -# NC_solver.metheod = 'brute_force' -# NC_solver.x = 'Q' - -# energy, nu_vec, _ = NC_solver._energy_xUSO(exp['r_vec']) - -# assert np.isclose(e_qaoq, energy) - - -# def test_get_qaoa_pubo_with_partial_reference(): -# """ -# checks qaoa pubo with partial reference state (compare exact brute force approach) -# """ -# H_noncon = NoncontextualOp.from_dictionary(noncon_problem['H_dict']) -# reference = noncon_problem['partial_reference_state'] - -# with pytest.warns(): -# # capture warning when Z stabilizers measured give zero expec value -# H_noncon.symmetry_generators.update_sector(reference) - -# ev_assignment = H_noncon.symmetry_generators.coeff_vec -# fixed_ev_mask = ev_assignment != 0 -# fixed_eigvals = (ev_assignment[fixed_ev_mask]).astype(int) - -# with pytest.warns(): -# # capture warning when Z stabilizers measured give zero expec value -# QAOA_dict = H_noncon.get_qaoa(ref_state=reference, type='pubo') - -# for key in QAOA_dict.keys(): -# exp = QAOA_dict[key] -# qaoa_H = exp['H'] - -# e_qaoq, gs_qaoa = exact_gs_energy(qaoa_H.to_sparse_matrix) - -# # brute force check ground state for a fixed r_vec!!! -# NC_solver = NoncontextualSolver(H_noncon, fixed_ev_mask, fixed_eigvals) -# NC_solver.metheod = 'brute_force' -# NC_solver.x = 'Q' - -# energy, nu_vec, _ = NC_solver._energy_xUSO(exp['r_vec']) - -# assert np.isclose(e_qaoq, energy) - - -# def test_get_qaoa_error(): -# """ -# checks for type if type is not pubo or qubo -# """ -# H_noncon = NoncontextualOp.from_dictionary(noncon_problem['H_dict']) -# with pytest.raises(AssertionError): -# H_noncon.get_qaoa(type='INCORRECT_STRING') \ No newline at end of file +def test_noncon_state(): + """ + Check that state generated by NoncontexualOp matches the noncontextual energy + """ + for _ in range(10): + Hnc = NoncontextualOp.random(6) + Hnc.solve() + state, nu = Hnc.noncon_state(UP_method='LCU') + assert np.isclose(Hnc.expval(state), Hnc.energy) + state_rot, nu = Hnc.noncon_state(UP_method='seq_rot') + assert np.isclose(Hnc.expval(state_rot), Hnc.energy) \ No newline at end of file