diff --git a/qiskit_ibm_runtime/fake_provider/__init__.py b/qiskit_ibm_runtime/fake_provider/__init__.py index a61d0ddba..80f822394 100644 --- a/qiskit_ibm_runtime/fake_provider/__init__.py +++ b/qiskit_ibm_runtime/fake_provider/__init__.py @@ -105,6 +105,7 @@ .. autosummary:: :toctree: ../stubs/ + FakeAlgiers FakeAlmadenV2 FakeArmonkV2 FakeAthensV2 @@ -112,18 +113,23 @@ FakeBelemV2 FakeBoeblingenV2 FakeBogotaV2 + FakeBrisbane FakeBrooklynV2 FakeBurlingtonV2 FakeCairoV2 FakeCambridgeV2 FakeCasablancaV2 + FakeCusco FakeEssexV2 FakeGeneva FakeGuadalupeV2 FakeHanoiV2 FakeJakartaV2 FakeJohannesburgV2 + FakeKawasaki FakeKolkataV2 + FakeKyiv + FakeKyoto FakeLagosV2 FakeLimaV2 FakeLondonV2 @@ -133,12 +139,15 @@ FakeMontrealV2 FakeMumbaiV2 FakeNairobiV2 + FakeOsaka FakeOslo FakeOurenseV2 FakeParisV2 + FakePeekskill FakePerth FakePrague FakePoughkeepsieV2 + FakeQuebec FakeQuitoV2 FakeRochesterV2 FakeRomeV2 @@ -149,6 +158,7 @@ FakeSydneyV2 .. FakeTenerifeV2 # no v2 version .. FakeTokyoV2 # no v2 version + FakeTorino FakeTorontoV2 FakeValenciaV2 FakeVigoV2 diff --git a/qiskit_ibm_runtime/fake_provider/backends/__init__.py b/qiskit_ibm_runtime/fake_provider/backends/__init__.py index 3d02c5412..7b137a244 100644 --- a/qiskit_ibm_runtime/fake_provider/backends/__init__.py +++ b/qiskit_ibm_runtime/fake_provider/backends/__init__.py @@ -16,6 +16,7 @@ """ # BackendV2 Backends +from .algiers import FakeAlgiers from .almaden import FakeAlmadenV2 from .armonk import FakeArmonkV2 from .athens import FakeAthensV2 @@ -23,18 +24,23 @@ from .belem import FakeBelemV2 from .boeblingen import FakeBoeblingenV2 from .bogota import FakeBogotaV2 +from .brisbane import FakeBrisbane from .brooklyn import FakeBrooklynV2 from .burlington import FakeBurlingtonV2 from .cairo import FakeCairoV2 from .cambridge import FakeCambridgeV2 from .casablanca import FakeCasablancaV2 +from .cusco import FakeCusco from .essex import FakeEssexV2 from .geneva import FakeGeneva from .guadalupe import FakeGuadalupeV2 from .hanoi import FakeHanoiV2 from .jakarta import FakeJakartaV2 from .johannesburg import FakeJohannesburgV2 +from .kawasaki import FakeKawasaki from .kolkata import FakeKolkataV2 +from .kyiv import FakeKyiv +from .kyoto import FakeKyoto from .lagos import FakeLagosV2 from .lima import FakeLimaV2 from .london import FakeLondonV2 @@ -44,12 +50,15 @@ from .montreal import FakeMontrealV2 from .mumbai import FakeMumbaiV2 from .nairobi import FakeNairobiV2 +from .osaka import FakeOsaka from .oslo import FakeOslo from .ourense import FakeOurenseV2 from .paris import FakeParisV2 +from .peekskill import FakePeekskill from .perth import FakePerth from .prague import FakePrague from .poughkeepsie import FakePoughkeepsieV2 +from .quebec import FakeQuebec from .quito import FakeQuitoV2 from .rochester import FakeRochesterV2 from .rome import FakeRomeV2 @@ -57,6 +66,7 @@ from .sherbrooke import FakeSherbrooke from .singapore import FakeSingaporeV2 from .sydney import FakeSydneyV2 +from .torino import FakeTorino from .toronto import FakeTorontoV2 from .valencia import FakeValenciaV2 from .vigo import FakeVigoV2 diff --git a/qiskit_ibm_runtime/fake_provider/backends/algiers/__init__.py b/qiskit_ibm_runtime/fake_provider/backends/algiers/__init__.py new file mode 100644 index 000000000..c5df08eeb --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/algiers/__init__.py @@ -0,0 +1,15 @@ +# This code is part of Qiskit. +# +# (C) Copyright IBM 2019, 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. + +"""Mock algiers backend""" + +from .fake_algiers import FakeAlgiers diff --git a/qiskit_ibm_runtime/fake_provider/backends/algiers/conf_algiers.json b/qiskit_ibm_runtime/fake_provider/backends/algiers/conf_algiers.json new file mode 100644 index 000000000..d7cfac594 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/algiers/conf_algiers.json @@ -0,0 +1 @@ +{"backend_name": "ibm_algiers", "backend_version": "1.6.16", "n_qubits": 27, "basis_gates": ["cx", "id", "rz", "sx", "x"], "gates": [{"name": "id", "parameters": [], "qasm_def": "gate id q { U(0, 0, 0) q; }", "coupling_map": [[0], [1], [2], [3], [4], [5], [6], [7], [8], [9], [10], [11], [12], [13], [14], [15], [16], [17], [18], [19], [20], [21], [22], [23], [24], [25], [26]]}, {"name": "rz", "parameters": ["theta"], "qasm_def": "gate rz(theta) q { U(0, 0, theta) q; }", "coupling_map": [[0], [1], [2], [3], [4], [5], [6], [7], [8], [9], [10], [11], [12], [13], [14], [15], [16], [17], [18], [19], [20], [21], [22], [23], [24], [25], [26]]}, {"name": "sx", "parameters": [], "qasm_def": "gate sx q { U(pi/2, 3*pi/2, pi/2) q; }", "coupling_map": [[0], [1], [2], [3], [4], [5], [6], [7], [8], [9], [10], [11], [12], [13], [14], [15], [16], [17], [18], [19], [20], [21], [22], [23], [24], [25], [26]]}, {"name": "x", "parameters": [], "qasm_def": "gate x q { U(pi, 0, pi) q; }", "coupling_map": [[0], [1], [2], [3], [4], [5], [6], [7], [8], [9], [10], [11], [12], [13], [14], [15], [16], [17], [18], [19], [20], [21], [22], [23], [24], [25], [26]]}, {"name": "cx", "parameters": [], "qasm_def": "gate cx q0, q1 { CX q0, q1; }", "coupling_map": [[0, 1], [1, 0], [1, 2], [1, 4], [2, 1], [2, 3], [3, 2], [3, 5], [4, 1], [4, 7], [5, 3], [5, 8], [6, 7], [7, 4], [7, 6], [7, 10], [8, 5], [8, 9], [8, 11], [9, 8], [10, 7], [10, 12], [11, 8], [11, 14], [12, 10], [12, 13], [12, 15], [13, 12], [13, 14], [14, 11], [14, 13], [14, 16], [15, 12], [15, 18], [16, 14], [16, 19], [17, 18], [18, 15], [18, 17], [18, 21], [19, 16], [19, 20], [19, 22], [20, 19], [21, 18], [21, 23], [22, 19], [22, 25], [23, 21], [23, 24], [24, 23], [24, 25], [25, 22], [25, 24], [25, 26], [26, 25]]}, {"name": "reset", "parameters": null, "qasm_def": null}], "local": false, "simulator": false, "conditional": false, "open_pulse": true, "memory": true, "max_shots": 100000, "coupling_map": [[0, 1], [1, 0], [1, 2], [1, 4], [2, 1], [2, 3], [3, 2], [3, 5], [4, 1], [4, 7], [5, 3], [5, 8], [6, 7], [7, 4], [7, 6], [7, 10], [8, 5], [8, 9], [8, 11], [9, 8], [10, 7], [10, 12], [11, 8], [11, 14], [12, 10], [12, 13], [12, 15], [13, 12], [13, 14], [14, 11], [14, 13], [14, 16], [15, 12], [15, 18], [16, 14], [16, 19], [17, 18], [18, 15], [18, 17], [18, 21], [19, 16], [19, 20], [19, 22], [20, 19], [21, 18], [21, 23], [22, 19], [22, 25], [23, 21], [23, 24], [24, 23], [24, 25], [25, 22], [25, 24], [25, 26], [26, 25]], "dynamic_reprate_enabled": true, "supported_instructions": ["cx", "id", "delay", "measure", "reset", "rz", "sx", "x", "if_else", "for_loop", "switch_case"], "rep_delay_range": [0.0, 500.0], "default_rep_delay": 250.0, "max_experiments": 300, "sample_name": "family: Falcon, revision: 5.11", "n_registers": 1, "credits_required": true, "online_date": "2021-04-05T04:00:00+00:00", "description": "27 qubit device", "dt": 0.2222222222222222, "dtm": 0.2222222222222222, "processor_type": {"family": "Falcon", "revision": "5.11"}, "parametric_pulses": ["gaussian", "gaussian_square", "gaussian_square_drag", "drag", "constant"], "allow_q_object": true, "clops": 2207, "clops_h": "None", "clops_v": 2207, "coords": [[1, 2], [2, 2], [2, 3], [2, 4], [3, 2], [3, 4], [4, 1], [4, 2], [4, 4], [4, 5], [5, 2], [5, 4], [6, 2], [6, 3], [6, 4], [7, 2], [7, 4], [8, 1], [8, 2], [8, 4], [8, 5], [9, 2], [9, 4], [10, 2], [10, 3], [10, 4], [11, 4]], "measure_esp_enabled": false, "multi_meas_enabled": true, "parallel_compilation": true, "quantum_volume": 128, "qubit_channel_mapping": [["m0", "d0", "u1", "u0"], ["u4", "u3", "u2", "u8", "u1", "u0", "m1", "d1"], ["m2", "u4", "u2", "u5", "d2", "u6"], ["u7", "u10", "u5", "d3", "m3", "u6"], ["u13", "m4", "u9", "u3", "u8", "d4"], ["u7", "d5", "u11", "u10", "m5", "u16"], ["d6", "u14", "u12", "m6"], ["u13", "d7", "u12", "u9", "u20", "u15", "m7", "u14"], ["u18", "u22", "m8", "u17", "d8", "u11", "u19", "u16"], ["u19", "u17", "d9", "m9"], ["m10", "d10", "u21", "u24", "u20", "u15"], ["u18", "u22", "u29", "u23", "m11", "d11"], ["u25", "d12", "m12", "u21", "u24", "u32", "u26", "u27"], ["u30", "m13", "u25", "u28", "d13", "u27"], ["u30", "u31", "u28", "m14", "u34", "u29", "u23", "d14"], ["u26", "m15", "u37", "d15", "u32", "u33"], ["u31", "u35", "u40", "u34", "m16", "d16"], ["u36", "m17", "u38", "d17"], ["m18", "u44", "u37", "u39", "d18", "u33", "u38", "u36"], ["u35", "u41", "u40", "u42", "d19", "u43", "m19", "u46"], ["u43", "d20", "m20", "u41"], ["u44", "m21", "u45", "u39", "d21", "u48"], ["u52", "u42", "d22", "m22", "u46", "u47"], ["d23", "u49", "u45", "u50", "m23", "u48"], ["d24", "u49", "u53", "m24", "u50", "u51"], ["m25", "u54", "u52", "u53", "d25", "u47", "u55", "u51"], ["u55", "d26", "u54", "m26"]], "supported_features": ["qobj", "qasm3", "parameters"], "timing_constraints": {"acquire_alignment": 16, "granularity": 16, "min_length": 64, "pulse_alignment": 16}, "uchannels_enabled": true, "url": "None", "n_uchannels": 56, "u_channel_lo": [[{"q": 1, "scale": [1.0, 0.0]}], [{"q": 0, "scale": [1.0, 0.0]}], [{"q": 2, "scale": [1.0, 0.0]}], [{"q": 4, "scale": [1.0, 0.0]}], [{"q": 1, "scale": [1.0, 0.0]}], [{"q": 3, "scale": [1.0, 0.0]}], [{"q": 2, "scale": [1.0, 0.0]}], [{"q": 5, "scale": [1.0, 0.0]}], [{"q": 1, "scale": [1.0, 0.0]}], [{"q": 7, "scale": [1.0, 0.0]}], [{"q": 3, "scale": [1.0, 0.0]}], [{"q": 8, "scale": [1.0, 0.0]}], [{"q": 7, "scale": [1.0, 0.0]}], [{"q": 4, "scale": [1.0, 0.0]}], [{"q": 6, "scale": [1.0, 0.0]}], [{"q": 10, "scale": [1.0, 0.0]}], [{"q": 5, "scale": [1.0, 0.0]}], [{"q": 9, "scale": [1.0, 0.0]}], [{"q": 11, "scale": [1.0, 0.0]}], [{"q": 8, "scale": [1.0, 0.0]}], [{"q": 7, "scale": [1.0, 0.0]}], [{"q": 12, "scale": [1.0, 0.0]}], [{"q": 8, "scale": [1.0, 0.0]}], [{"q": 14, "scale": [1.0, 0.0]}], [{"q": 10, "scale": [1.0, 0.0]}], [{"q": 13, "scale": [1.0, 0.0]}], [{"q": 15, "scale": [1.0, 0.0]}], [{"q": 12, "scale": [1.0, 0.0]}], [{"q": 14, "scale": [1.0, 0.0]}], [{"q": 11, "scale": [1.0, 0.0]}], [{"q": 13, "scale": [1.0, 0.0]}], [{"q": 16, "scale": [1.0, 0.0]}], [{"q": 12, "scale": [1.0, 0.0]}], [{"q": 18, "scale": [1.0, 0.0]}], [{"q": 14, "scale": [1.0, 0.0]}], [{"q": 19, "scale": [1.0, 0.0]}], [{"q": 18, "scale": [1.0, 0.0]}], [{"q": 15, "scale": [1.0, 0.0]}], [{"q": 17, "scale": [1.0, 0.0]}], [{"q": 21, "scale": [1.0, 0.0]}], [{"q": 16, "scale": [1.0, 0.0]}], [{"q": 20, "scale": [1.0, 0.0]}], [{"q": 22, "scale": [1.0, 0.0]}], [{"q": 19, "scale": [1.0, 0.0]}], [{"q": 18, "scale": [1.0, 0.0]}], [{"q": 23, "scale": [1.0, 0.0]}], [{"q": 19, "scale": [1.0, 0.0]}], [{"q": 25, "scale": [1.0, 0.0]}], [{"q": 21, "scale": [1.0, 0.0]}], [{"q": 24, "scale": [1.0, 0.0]}], [{"q": 23, "scale": [1.0, 0.0]}], [{"q": 25, "scale": [1.0, 0.0]}], [{"q": 22, "scale": [1.0, 0.0]}], [{"q": 24, "scale": [1.0, 0.0]}], [{"q": 26, "scale": [1.0, 0.0]}], [{"q": 25, "scale": [1.0, 0.0]}]], "meas_levels": [1, 2], "qubit_lo_range": [[4.446248807603483, 5.446248807603483], [4.336040434589742, 5.336040434589742], [4.553233007164219, 5.553233007164219], [4.696613151975914, 5.696613151975914], [4.4590786224531165, 5.4590786224531165], [4.617648479620899, 5.617648479620899], [4.487114609638608, 5.487114609638608], [4.3824511106257305, 5.3824511106257305], [4.518662816655313, 5.518662816655313], [4.404233395293412, 5.404233395293412], [4.449044175232115, 5.449044175232115], [4.595122420582114, 5.595122420582114], [4.564200295428892, 5.564200295428892], [4.613826937078962, 5.613826937078962], [4.4867753786507025, 5.4867753786507025], [4.307068120797327, 5.307068120797328], [4.340624240934397, 5.340624240934397], [4.388191510248538, 5.388191510248538], [4.50968724498873, 5.50968724498873], [4.718663310842294, 5.718663310842294], [4.46190027416345, 5.46190027416345], [4.556479337728322, 5.556479337728322], [4.478398881710825, 5.478398881710825], [4.713688210641528, 5.713688210641528], [4.523834034855124, 5.523834034855124], [4.397169531307483, 5.397169531307483], [4.340543414933506, 5.340543414933506]], "meas_lo_range": [[6.682333511, 7.682333511], [6.7848285740000005, 7.7848285740000005], [6.656635066000001, 7.656635066000001], [6.78238553, 7.782385530000001], [6.7297906880000005, 7.7297906880000005], [6.735618893000001, 7.735618893000001], [6.854962329, 7.854962329], [6.599837422, 7.599837422], [6.596746328, 7.596746328], [6.8187382770000005, 7.8187382770000005], [6.6686637630000005, 7.6686637630000005], [6.724839654, 7.724839654], [6.8291957420000005, 7.8291957420000005], [6.717515072, 7.717515072], [6.775359312000001, 7.775359312000001], [6.7769424350000005, 7.7769424350000005], [6.653391272, 7.653391272], [6.8456216350000005, 7.8456216350000005], [6.6029343460000005, 7.6029343460000005], [6.586879072, 7.586879072], [6.825932929, 7.825932929], [6.725693265, 7.725693265], [6.713867862000001, 7.713867862000001], [6.781297014000001, 7.781297014000001], [6.640965798000001, 7.640965798000001], [6.763616893, 7.763616893000001], [6.635071079760153, 7.635071079760153]], "meas_kernels": ["hw_qmfk"], "discriminators": ["linear_discriminator", "quadratic_discriminator", "hw_qmfk"], "rep_times": [1000.0], "meas_map": [[0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26]], "acquisition_latency": [], "conditional_latency": [], "hamiltonian": {"description": "Qubits are modeled as Duffing oscillators. In this case, the system includes higher energy states, i.e. not just |0> and |1>. The Pauli operators are generalized via the following set of transformations:\n\n$(\\mathbb{I}-\\sigma_{i}^z)/2 \\rightarrow O_i \\equiv b^\\dagger_{i} b_{i}$,\n\n$\\sigma_{+} \\rightarrow b^\\dagger$,\n\n$\\sigma_{-} \\rightarrow b$,\n\n$\\sigma_{i}^X \\rightarrow b^\\dagger_{i} + b_{i}$.\n\nQubits are coupled through resonator buses. The provided Hamiltonian has been projected into the zero excitation subspace of the resonator buses leading to an effective qubit-qubit flip-flop interaction. The qubit resonance frequencies in the Hamiltonian are the cavity dressed frequencies and not exactly what is returned by the backend defaults, which also includes the dressing due to the qubit-qubit interactions.\n\nQuantities are returned in angular frequencies, with units 2*pi*GHz.\n\nWARNING: Currently not all system Hamiltonian information is available to the public, missing values have been replaced with 0.\n", "h_latex": "\\begin{align} \\mathcal{H}/\\hbar = & \\sum_{i=0}^{26}\\left(\\frac{\\omega_{q,i}}{2}(\\mathbb{I}-\\sigma_i^{z})+\\frac{\\Delta_{i}}{2}(O_i^2-O_i)+\\Omega_{d,i}D_i(t)\\sigma_i^{X}\\right) \\\\ & + J_{12,13}(\\sigma_{12}^{+}\\sigma_{13}^{-}+\\sigma_{12}^{-}\\sigma_{13}^{+}) + J_{14,16}(\\sigma_{14}^{+}\\sigma_{16}^{-}+\\sigma_{14}^{-}\\sigma_{16}^{+}) + J_{8,9}(\\sigma_{8}^{+}\\sigma_{9}^{-}+\\sigma_{8}^{-}\\sigma_{9}^{+}) + J_{17,18}(\\sigma_{17}^{+}\\sigma_{18}^{-}+\\sigma_{17}^{-}\\sigma_{18}^{+}) \\\\ & + J_{11,14}(\\sigma_{11}^{+}\\sigma_{14}^{-}+\\sigma_{11}^{-}\\sigma_{14}^{+}) + J_{10,12}(\\sigma_{10}^{+}\\sigma_{12}^{-}+\\sigma_{10}^{-}\\sigma_{12}^{+}) + J_{13,14}(\\sigma_{13}^{+}\\sigma_{14}^{-}+\\sigma_{13}^{-}\\sigma_{14}^{+}) + J_{16,19}(\\sigma_{16}^{+}\\sigma_{19}^{-}+\\sigma_{16}^{-}\\sigma_{19}^{+}) \\\\ & + J_{7,10}(\\sigma_{7}^{+}\\sigma_{10}^{-}+\\sigma_{7}^{-}\\sigma_{10}^{+}) + J_{12,15}(\\sigma_{12}^{+}\\sigma_{15}^{-}+\\sigma_{12}^{-}\\sigma_{15}^{+}) + J_{22,25}(\\sigma_{22}^{+}\\sigma_{25}^{-}+\\sigma_{22}^{-}\\sigma_{25}^{+}) + J_{23,24}(\\sigma_{23}^{+}\\sigma_{24}^{-}+\\sigma_{23}^{-}\\sigma_{24}^{+}) \\\\ & + J_{8,11}(\\sigma_{8}^{+}\\sigma_{11}^{-}+\\sigma_{8}^{-}\\sigma_{11}^{+}) + J_{0,1}(\\sigma_{0}^{+}\\sigma_{1}^{-}+\\sigma_{0}^{-}\\sigma_{1}^{+}) + J_{1,2}(\\sigma_{1}^{+}\\sigma_{2}^{-}+\\sigma_{1}^{-}\\sigma_{2}^{+}) + J_{19,20}(\\sigma_{19}^{+}\\sigma_{20}^{-}+\\sigma_{19}^{-}\\sigma_{20}^{+}) \\\\ & + J_{6,7}(\\sigma_{6}^{+}\\sigma_{7}^{-}+\\sigma_{6}^{-}\\sigma_{7}^{+}) + J_{24,25}(\\sigma_{24}^{+}\\sigma_{25}^{-}+\\sigma_{24}^{-}\\sigma_{25}^{+}) + J_{18,21}(\\sigma_{18}^{+}\\sigma_{21}^{-}+\\sigma_{18}^{-}\\sigma_{21}^{+}) + J_{4,7}(\\sigma_{4}^{+}\\sigma_{7}^{-}+\\sigma_{4}^{-}\\sigma_{7}^{+}) \\\\ & + J_{21,23}(\\sigma_{21}^{+}\\sigma_{23}^{-}+\\sigma_{21}^{-}\\sigma_{23}^{+}) + J_{3,5}(\\sigma_{3}^{+}\\sigma_{5}^{-}+\\sigma_{3}^{-}\\sigma_{5}^{+}) + J_{5,8}(\\sigma_{5}^{+}\\sigma_{8}^{-}+\\sigma_{5}^{-}\\sigma_{8}^{+}) + J_{1,4}(\\sigma_{1}^{+}\\sigma_{4}^{-}+\\sigma_{1}^{-}\\sigma_{4}^{+}) \\\\ & + J_{2,3}(\\sigma_{2}^{+}\\sigma_{3}^{-}+\\sigma_{2}^{-}\\sigma_{3}^{+}) + J_{19,22}(\\sigma_{19}^{+}\\sigma_{22}^{-}+\\sigma_{19}^{-}\\sigma_{22}^{+}) + J_{15,18}(\\sigma_{15}^{+}\\sigma_{18}^{-}+\\sigma_{15}^{-}\\sigma_{18}^{+}) + J_{25,26}(\\sigma_{25}^{+}\\sigma_{26}^{-}+\\sigma_{25}^{-}\\sigma_{26}^{+}) \\\\ & + \\Omega_{d,0}(U_{0}^{(0,1)}(t))\\sigma_{0}^{X} + \\Omega_{d,1}(U_{1}^{(1,0)}(t)+U_{3}^{(1,4)}(t)+U_{2}^{(1,2)}(t))\\sigma_{1}^{X} \\\\ & + \\Omega_{d,2}(U_{5}^{(2,3)}(t)+U_{4}^{(2,1)}(t))\\sigma_{2}^{X} + \\Omega_{d,3}(U_{6}^{(3,2)}(t)+U_{7}^{(3,5)}(t))\\sigma_{3}^{X} \\\\ & + \\Omega_{d,4}(U_{9}^{(4,7)}(t)+U_{8}^{(4,1)}(t))\\sigma_{4}^{X} + \\Omega_{d,5}(U_{11}^{(5,8)}(t)+U_{10}^{(5,3)}(t))\\sigma_{5}^{X} \\\\ & + \\Omega_{d,6}(U_{12}^{(6,7)}(t))\\sigma_{6}^{X} + \\Omega_{d,7}(U_{14}^{(7,6)}(t)+U_{13}^{(7,4)}(t)+U_{15}^{(7,10)}(t))\\sigma_{7}^{X} \\\\ & + \\Omega_{d,8}(U_{18}^{(8,11)}(t)+U_{16}^{(8,5)}(t)+U_{17}^{(8,9)}(t))\\sigma_{8}^{X} + \\Omega_{d,9}(U_{19}^{(9,8)}(t))\\sigma_{9}^{X} \\\\ & + \\Omega_{d,10}(U_{20}^{(10,7)}(t)+U_{21}^{(10,12)}(t))\\sigma_{10}^{X} + \\Omega_{d,11}(U_{22}^{(11,8)}(t)+U_{23}^{(11,14)}(t))\\sigma_{11}^{X} \\\\ & + \\Omega_{d,12}(U_{24}^{(12,10)}(t)+U_{25}^{(12,13)}(t)+U_{26}^{(12,15)}(t))\\sigma_{12}^{X} + \\Omega_{d,13}(U_{28}^{(13,14)}(t)+U_{27}^{(13,12)}(t))\\sigma_{13}^{X} \\\\ & + \\Omega_{d,14}(U_{31}^{(14,16)}(t)+U_{30}^{(14,13)}(t)+U_{29}^{(14,11)}(t))\\sigma_{14}^{X} + \\Omega_{d,15}(U_{33}^{(15,18)}(t)+U_{32}^{(15,12)}(t))\\sigma_{15}^{X} \\\\ & + \\Omega_{d,16}(U_{35}^{(16,19)}(t)+U_{34}^{(16,14)}(t))\\sigma_{16}^{X} + \\Omega_{d,17}(U_{36}^{(17,18)}(t))\\sigma_{17}^{X} \\\\ & + \\Omega_{d,18}(U_{37}^{(18,15)}(t)+U_{39}^{(18,21)}(t)+U_{38}^{(18,17)}(t))\\sigma_{18}^{X} + \\Omega_{d,19}(U_{42}^{(19,22)}(t)+U_{40}^{(19,16)}(t)+U_{41}^{(19,20)}(t))\\sigma_{19}^{X} \\\\ & + \\Omega_{d,20}(U_{43}^{(20,19)}(t))\\sigma_{20}^{X} + \\Omega_{d,21}(U_{44}^{(21,18)}(t)+U_{45}^{(21,23)}(t))\\sigma_{21}^{X} \\\\ & + \\Omega_{d,22}(U_{46}^{(22,19)}(t)+U_{47}^{(22,25)}(t))\\sigma_{22}^{X} + \\Omega_{d,23}(U_{49}^{(23,24)}(t)+U_{48}^{(23,21)}(t))\\sigma_{23}^{X} \\\\ & + \\Omega_{d,24}(U_{50}^{(24,23)}(t)+U_{51}^{(24,25)}(t))\\sigma_{24}^{X} + \\Omega_{d,25}(U_{54}^{(25,26)}(t)+U_{53}^{(25,24)}(t)+U_{52}^{(25,22)}(t))\\sigma_{25}^{X} \\\\ & + \\Omega_{d,26}(U_{55}^{(26,25)}(t))\\sigma_{26}^{X} \\\\ \\end{align}", "h_str": ["_SUM[i,0,26,wq{i}/2*(I{i}-Z{i})]", "_SUM[i,0,26,delta{i}/2*O{i}*O{i}]", "_SUM[i,0,26,-delta{i}/2*O{i}]", "_SUM[i,0,26,omegad{i}*X{i}||D{i}]", "jq12q13*Sp12*Sm13", "jq12q13*Sm12*Sp13", "jq14q16*Sp14*Sm16", "jq14q16*Sm14*Sp16", "jq8q9*Sp8*Sm9", "jq8q9*Sm8*Sp9", "jq17q18*Sp17*Sm18", "jq17q18*Sm17*Sp18", "jq11q14*Sp11*Sm14", "jq11q14*Sm11*Sp14", "jq10q12*Sp10*Sm12", "jq10q12*Sm10*Sp12", "jq13q14*Sp13*Sm14", "jq13q14*Sm13*Sp14", "jq16q19*Sp16*Sm19", "jq16q19*Sm16*Sp19", "jq7q10*Sp7*Sm10", "jq7q10*Sm7*Sp10", "jq12q15*Sp12*Sm15", "jq12q15*Sm12*Sp15", "jq22q25*Sp22*Sm25", "jq22q25*Sm22*Sp25", "jq23q24*Sp23*Sm24", "jq23q24*Sm23*Sp24", "jq8q11*Sp8*Sm11", "jq8q11*Sm8*Sp11", "jq0q1*Sp0*Sm1", "jq0q1*Sm0*Sp1", "jq1q2*Sp1*Sm2", "jq1q2*Sm1*Sp2", "jq19q20*Sp19*Sm20", "jq19q20*Sm19*Sp20", "jq6q7*Sp6*Sm7", "jq6q7*Sm6*Sp7", "jq24q25*Sp24*Sm25", "jq24q25*Sm24*Sp25", "jq18q21*Sp18*Sm21", "jq18q21*Sm18*Sp21", "jq4q7*Sp4*Sm7", "jq4q7*Sm4*Sp7", "jq21q23*Sp21*Sm23", "jq21q23*Sm21*Sp23", "jq3q5*Sp3*Sm5", "jq3q5*Sm3*Sp5", "jq5q8*Sp5*Sm8", "jq5q8*Sm5*Sp8", "jq1q4*Sp1*Sm4", "jq1q4*Sm1*Sp4", "jq2q3*Sp2*Sm3", "jq2q3*Sm2*Sp3", "jq19q22*Sp19*Sm22", "jq19q22*Sm19*Sp22", "jq15q18*Sp15*Sm18", "jq15q18*Sm15*Sp18", "jq25q26*Sp25*Sm26", "jq25q26*Sm25*Sp26", "omegad1*X0||U0", "omegad0*X1||U1", "omegad4*X1||U3", "omegad2*X1||U2", "omegad3*X2||U5", "omegad1*X2||U4", "omegad2*X3||U6", "omegad5*X3||U7", "omegad7*X4||U9", "omegad1*X4||U8", "omegad8*X5||U11", "omegad3*X5||U10", "omegad7*X6||U12", "omegad6*X7||U14", "omegad4*X7||U13", "omegad10*X7||U15", "omegad11*X8||U18", "omegad5*X8||U16", "omegad9*X8||U17", "omegad8*X9||U19", "omegad7*X10||U20", "omegad12*X10||U21", "omegad8*X11||U22", "omegad14*X11||U23", "omegad10*X12||U24", "omegad13*X12||U25", "omegad15*X12||U26", "omegad14*X13||U28", "omegad12*X13||U27", "omegad16*X14||U31", "omegad13*X14||U30", "omegad11*X14||U29", "omegad18*X15||U33", "omegad12*X15||U32", "omegad19*X16||U35", "omegad14*X16||U34", "omegad18*X17||U36", "omegad15*X18||U37", "omegad21*X18||U39", "omegad17*X18||U38", "omegad22*X19||U42", "omegad16*X19||U40", "omegad20*X19||U41", "omegad19*X20||U43", "omegad18*X21||U44", "omegad23*X21||U45", "omegad19*X22||U46", "omegad25*X22||U47", "omegad24*X23||U49", "omegad21*X23||U48", "omegad23*X24||U50", "omegad25*X24||U51", "omegad26*X25||U54", "omegad24*X25||U53", "omegad22*X25||U52", "omegad25*X26||U55"], "osc": {}, "qub": {"0": 3, "1": 3, "2": 3, "3": 3, "4": 3, "5": 3, "6": 3, "7": 3, "8": 3, "9": 3, "10": 3, "11": 3, "12": 3, "13": 3, "14": 3, "15": 3, "16": 3, "17": 3, "18": 3, "19": 3, "20": 3, "21": 3, "22": 3, "23": 3, "24": 3, "25": 3, "26": 3}, "vars": {"delta0": -2.1622826015485503, "delta1": -2.19094846948798, "delta10": -2.165641789507037, "delta11": -2.153588280908217, "delta12": -2.149269831098767, "delta13": -2.1494043600753567, "delta14": -2.166723789069752, "delta15": -2.139516334526724, "delta16": 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"d16": {"operates": {"qubits": [16]}, "purpose": "drive", "type": "drive"}, "d17": {"operates": {"qubits": [17]}, "purpose": "drive", "type": "drive"}, "d18": {"operates": {"qubits": [18]}, "purpose": "drive", "type": "drive"}, "d19": {"operates": {"qubits": [19]}, "purpose": "drive", "type": "drive"}, "d2": {"operates": {"qubits": [2]}, "purpose": "drive", "type": "drive"}, "d20": {"operates": {"qubits": [20]}, "purpose": "drive", "type": "drive"}, "d21": {"operates": {"qubits": [21]}, "purpose": "drive", "type": "drive"}, "d22": {"operates": {"qubits": [22]}, "purpose": "drive", "type": "drive"}, "d23": {"operates": {"qubits": [23]}, "purpose": "drive", "type": "drive"}, "d24": {"operates": {"qubits": [24]}, "purpose": "drive", "type": "drive"}, "d25": {"operates": {"qubits": [25]}, "purpose": "drive", "type": "drive"}, "d26": {"operates": {"qubits": [26]}, "purpose": "drive", "type": "drive"}, "d3": {"operates": {"qubits": [3]}, "purpose": "drive", "type": "drive"}, "d4": {"operates": {"qubits": [4]}, "purpose": "drive", "type": "drive"}, "d5": {"operates": {"qubits": [5]}, "purpose": "drive", "type": "drive"}, "d6": {"operates": {"qubits": [6]}, "purpose": "drive", "type": "drive"}, "d7": {"operates": {"qubits": [7]}, "purpose": "drive", "type": "drive"}, "d8": {"operates": {"qubits": [8]}, "purpose": "drive", "type": "drive"}, "d9": {"operates": {"qubits": [9]}, "purpose": "drive", "type": "drive"}, "m0": {"operates": {"qubits": [0]}, "purpose": "measure", "type": "measure"}, "m1": {"operates": {"qubits": [1]}, "purpose": "measure", "type": "measure"}, "m10": {"operates": {"qubits": [10]}, "purpose": "measure", "type": "measure"}, "m11": {"operates": {"qubits": [11]}, "purpose": "measure", "type": "measure"}, "m12": {"operates": {"qubits": [12]}, "purpose": "measure", "type": "measure"}, "m13": {"operates": {"qubits": [13]}, "purpose": "measure", "type": "measure"}, "m14": {"operates": {"qubits": [14]}, "purpose": "measure", "type": "measure"}, "m15": 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"parameters": {"amp": [0.23077587023102858, 0.0], "beta": -1.4656698865632507, "duration": 160, "sigma": 40}}]}], "meas_kernel": {"name": "hw_qmfk", "params": {}}, "discriminator": {"name": "hw_qmfk", "params": {}}, "_data": {}} \ No newline at end of file diff --git a/qiskit_ibm_runtime/fake_provider/backends/algiers/fake_algiers.py b/qiskit_ibm_runtime/fake_provider/backends/algiers/fake_algiers.py new file mode 100644 index 000000000..136521e70 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/algiers/fake_algiers.py @@ -0,0 +1,28 @@ +# This code is part of Qiskit. +# +# (C) Copyright IBM 2021, 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. + +""" +Fake Algiers device (27 qubit). +""" + +import os +from qiskit_ibm_runtime.fake_provider import fake_backend + + +class FakeAlgiers(fake_backend.FakeBackendV2): + """A fake 27 qubit backend.""" + + dirname = os.path.dirname(__file__) # type: ignore + conf_filename = "conf_algiers.json" # type: ignore + props_filename = "props_algiers.json" # type: ignore + defs_filename = "defs_algiers.json" # type: ignore + backend_name = "fake_algiers" # type: ignore diff --git a/qiskit_ibm_runtime/fake_provider/backends/algiers/props_algiers.json b/qiskit_ibm_runtime/fake_provider/backends/algiers/props_algiers.json new file mode 100644 index 000000000..1ff205aab --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/algiers/props_algiers.json @@ -0,0 +1 @@ +{"backend_name": "ibm_algiers", "backend_version": "1.6.16", "last_update_date": "2024-02-28T08:32:31-05:00", "qubits": [[{"date": "2024-02-28T04:01:01-05:00", "name": "T1", "unit": "us", "value": 125.88397075066983}, {"date": "2024-02-28T04:08:21-05:00", "name": "T2", "unit": "us", "value": 121.65227414635687}, {"date": "2024-02-28T08:32:31-05:00", "name": "frequency", "unit": "GHz", "value": 4.946248807603483}, {"date": "2024-02-28T08:32:31-05:00", "name": "anharmonicity", "unit": "GHz", "value": -0.3441379643980549}, {"date": "2024-02-28T03:53:30-05:00", "name": "readout_error", "unit": "", "value": 0.007600000000000051}, {"date": "2024-02-28T03:53:30-05:00", "name": "prob_meas0_prep1", "unit": "", "value": 0.008000000000000007}, {"date": "2024-02-28T03:53:30-05:00", "name": "prob_meas1_prep0", "unit": "", "value": 0.0072}, {"date": 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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. + +""" +Fake Brisbane backend (127 qubit). +""" + +from .fake_brisbane import FakeBrisbane diff --git a/qiskit_ibm_runtime/fake_provider/backends/brisbane/conf_brisbane.json b/qiskit_ibm_runtime/fake_provider/backends/brisbane/conf_brisbane.json new file mode 100644 index 000000000..a5c9fb704 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/brisbane/conf_brisbane.json @@ -0,0 +1 @@ +{"backend_name": "ibm_brisbane", "backend_version": "1.1.17", "n_qubits": 127, "basis_gates": ["ecr", "id", "rz", "sx", "x"], "gates": [{"name": "id", "parameters": [], "qasm_def": "gate id q { U(0, 0, 0) q; }", "coupling_map": [[0], [1], 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5.467924201737887], [4.437572132020685, 5.437572132020685], [4.534380792605221, 5.534380792605221], [4.449105712983625, 5.449105712983625], [4.35912619775442, 5.35912619775442], [4.408236553745195, 5.408236553745195]], "meas_lo_range": [[6.675428524047674, 7.675428524047674], [6.60847005403269, 7.60847005403269], [6.729448462000001, 7.729448462000001], [6.671682028924341, 7.671682028924341], [6.608359134116049, 7.608359134116049], [6.7334918870910805, 7.7334918870910805], [6.275182701, 7.275182701], [6.677276675018022, 7.677276675018022], [6.796780636793641, 7.796780636793641], [6.863389182000001, 7.863389182000001], [6.731597780683423, 7.731597780683423], [6.283155286177347, 7.283155286177347], [6.7900488334613405, 7.7900488334613405], [6.669739219611732, 7.669739219611732], [6.609849520664326, 7.609849520664326], [6.790770063392487, 7.790770063392487], [6.408114386, 7.408114386], [6.400997094195452, 7.400997094195453], [6.791168078, 7.791168078], [6.86308734123709, 7.86308734123709], [6.270637344000001, 7.270637344000001], [6.3360942258877415, 7.3360942258877415], [6.406815988, 7.406815988000001], [6.849606531, 7.849606531], [6.3365195100000005, 7.3365195100000005], [6.731121862, 7.731121862], [6.675909030763506, 7.675909030763506], [6.468131669000001, 7.468131669000001], [6.7362834935623725, 7.7362834935623725], [6.344944654305616, 7.344944654305616], [6.664043560294707, 7.664043560294707], [6.793528615534557, 7.793528615534557], [6.278726335700855, 7.278726335700855], [6.460977767144764, 7.460977767144764], [6.456159165000001, 7.456159165000001], [6.610388095652124, 7.610388095652124], [6.344229759084837, 7.344229759084837], [6.394158503915276, 7.394158503915276], [6.734463329, 7.734463329], [6.452698047870422, 7.452698047870422], [6.612083314177387, 7.612083314177387], [6.733959244, 7.733959244], [6.66923843314063, 7.66923843314063], [6.600877116, 7.600877116], [6.856660388000001, 7.856660388000001], [6.27781198651138, 7.27781198651138], [6.802917997073768, 7.802917997073768], [6.862826336882858, 7.862826336882858], [6.467924206814362, 7.467924206814362], [6.737170840203124, 7.737170840203124], [6.667928936286855, 7.667928936286855], [6.402142686090057, 7.402142686090057], [6.341413105, 7.341413105000001], [6.273036927771905, 7.273036927771906], [6.341094117000001, 7.341094117000001], [6.791258975362964, 7.791258975362964], [6.6027897820233665, 7.6027897820233665], [6.280456741854666, 7.280456741854667], [6.8557338670000005, 7.8557338670000005], [6.458510223401092, 7.458510223401092], [6.3385386131036014, 7.338538613103602], [6.7912317965991615, 7.7912317965991615], [6.456549724, 7.456549724], [6.604152631891124, 7.604152631891124], [6.732836828993276, 7.7328368289932765], [6.409853919000001, 7.409853919000001], [6.610739711009496, 7.610739711009496], [6.858690483, 7.858690483], [6.28466383, 7.28466383], [6.348902066059054, 7.348902066059054], [6.403270200559433, 7.403270200559433], [6.65835341599027, 7.65835341599027], [6.394222337093571, 7.394222337093571], [6.675148449711197, 7.675148449711197], [6.662756412764002, 7.662756412764002], [6.3959134544763625, 7.3959134544763625], [6.734302158309518, 7.734302158309518], [6.791937934967823, 7.791937934967824], [6.453599392922902, 7.453599392922902], [6.603463004501971, 7.603463004501971], [6.724226843828327, 7.724226843828327], [6.664754584129522, 7.664754584129522], [6.78245779962261, 7.78245779962261], [6.849562515693595, 7.849562515693595], [6.271401026191806, 7.271401026191806], [6.8002256356225335, 7.8002256356225335], [6.409554817918836, 7.409554817918836], [6.464062603802555, 7.464062603802555], [6.732506920364911, 7.732506920364911], [6.788272373682044, 7.788272373682044], [6.279620370703182, 7.279620370703182], [6.854467441930048, 7.854467441930048], [6.450824288259855, 7.450824288259855], [6.605554525167252, 7.6055545251672525], [6.670547533000001, 7.670547533000001], [6.795679128000001, 7.795679128000001], [6.452139749372102, 7.452139749372102], [6.609059321755032, 7.609059321755032], [6.461661276983544, 7.461661276983544], [6.264962736795676, 7.264962736795676], [6.398995948393271, 7.398995948393271], [6.662810041098437, 7.662810041098437], [6.599567257, 7.599567257], [6.337760484718135, 7.337760484718135], [6.675159123, 7.675159123], [6.793162147835484, 7.793162147835484], [6.856061001742497, 7.856061001742497], [6.279088683965302, 7.279088683965302], [6.405548226075562, 7.405548226075562], [6.340370592708604, 7.340370592708604], [6.336714445644737, 7.336714445644737], [6.7302303320000005, 7.7302303320000005], [6.34235280572665, 7.34235280572665], [6.857965541727047, 7.857965541727047], [6.27409697429547, 7.274096974295471], [6.459675504000001, 7.459675504000001], [6.333977639, 7.333977639], [6.27222097852488, 7.27222097852488], [6.721016385, 7.721016385], [6.792075736260101, 7.792075736260101], [6.404053933909769, 7.404053933909769], [6.847068653, 7.847068653000001], [6.275373876634923, 7.275373876634924], [6.451754377, 7.451754377], [6.334575194, 7.334575194], [6.404545375121012, 7.404545375121012], [6.46125977306879, 7.461259773068791]], "meas_kernels": ["hw_qmfk"], "discriminators": ["quadratic_discriminator", "hw_qmfk", "linear_discriminator"], "rep_times": [1000.0], "meas_map": [[0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 64, 65, 66, 67, 68, 69, 70, 71, 72, 73, 74, 75, 76, 77, 78, 79, 80, 81, 82, 83, 84, 85, 86, 87, 88, 89, 90, 91, 92, 93, 94, 95, 96, 97, 98, 99, 100, 101, 102, 103, 104, 105, 106, 107, 108, 109, 110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126]], "acquisition_latency": [], "conditional_latency": [], "hamiltonian": {"description": "Qubits are modeled as Duffing oscillators. In this case, the system includes higher energy states, i.e. not just |0> and |1>. The Pauli operators are generalized via the following set of transformations:\n\n$(\\mathbb{I}-\\sigma_{i}^z)/2 \\rightarrow O_i \\equiv b^\\dagger_{i} b_{i}$,\n\n$\\sigma_{+} \\rightarrow b^\\dagger$,\n\n$\\sigma_{-} \\rightarrow b$,\n\n$\\sigma_{i}^X \\rightarrow b^\\dagger_{i} + b_{i}$.\n\nQubits are coupled through resonator buses. The provided Hamiltonian has been projected into the zero excitation subspace of the resonator buses leading to an effective qubit-qubit flip-flop interaction. The qubit resonance frequencies in the Hamiltonian are the cavity dressed frequencies and not exactly what is returned by the backend defaults, which also includes the dressing due to the qubit-qubit interactions.\n\nQuantities are returned in angular frequencies, with units 2*pi*GHz.\n\nWARNING: Currently not all system Hamiltonian information is available to the public, missing values have been replaced with 0.\n", "h_latex": "\\begin{align} \\mathcal{H}/\\hbar = & \\sum_{i=0}^{126}\\left(\\frac{\\omega_{q,i}}{2}(\\mathbb{I}-\\sigma_i^{z})+\\frac{\\Delta_{i}}{2}(O_i^2-O_i)+\\Omega_{d,i}D_i(t)\\sigma_i^{X}\\right) \\\\ & + J_{62,72}(\\sigma_{62}^{+}\\sigma_{72}^{-}+\\sigma_{62}^{-}\\sigma_{72}^{+}) + J_{67,68}(\\sigma_{67}^{+}\\sigma_{68}^{-}+\\sigma_{67}^{-}\\sigma_{68}^{+}) + J_{44,45}(\\sigma_{44}^{+}\\sigma_{45}^{-}+\\sigma_{44}^{-}\\sigma_{45}^{+}) + J_{99,100}(\\sigma_{99}^{+}\\sigma_{100}^{-}+\\sigma_{99}^{-}\\sigma_{100}^{+}) \\\\ & + J_{108,112}(\\sigma_{108}^{+}\\sigma_{112}^{-}+\\sigma_{108}^{-}\\sigma_{112}^{+}) + J_{8,9}(\\sigma_{8}^{+}\\sigma_{9}^{-}+\\sigma_{8}^{-}\\sigma_{9}^{+}) + J_{40,41}(\\sigma_{40}^{+}\\sigma_{41}^{-}+\\sigma_{40}^{-}\\sigma_{41}^{+}) + J_{0,14}(\\sigma_{0}^{+}\\sigma_{14}^{-}+\\sigma_{0}^{-}\\sigma_{14}^{+}) \\\\ & + J_{17,30}(\\sigma_{17}^{+}\\sigma_{30}^{-}+\\sigma_{17}^{-}\\sigma_{30}^{+}) + J_{100,101}(\\sigma_{100}^{+}\\sigma_{101}^{-}+\\sigma_{100}^{-}\\sigma_{101}^{+}) + J_{91,98}(\\sigma_{91}^{+}\\sigma_{98}^{-}+\\sigma_{91}^{-}\\sigma_{98}^{+}) + J_{100,110}(\\sigma_{100}^{+}\\sigma_{110}^{-}+\\sigma_{100}^{-}\\sigma_{110}^{+}) \\\\ & + J_{75,90}(\\sigma_{75}^{+}\\sigma_{90}^{-}+\\sigma_{75}^{-}\\sigma_{90}^{+}) + J_{41,42}(\\sigma_{41}^{+}\\sigma_{42}^{-}+\\sigma_{41}^{-}\\sigma_{42}^{+}) + J_{96,97}(\\sigma_{96}^{+}\\sigma_{97}^{-}+\\sigma_{96}^{-}\\sigma_{97}^{+}) + J_{18,19}(\\sigma_{18}^{+}\\sigma_{19}^{-}+\\sigma_{18}^{-}\\sigma_{19}^{+}) \\\\ & + J_{55,68}(\\sigma_{55}^{+}\\sigma_{68}^{-}+\\sigma_{55}^{-}\\sigma_{68}^{+}) + J_{9,10}(\\sigma_{9}^{+}\\sigma_{10}^{-}+\\sigma_{9}^{-}\\sigma_{10}^{+}) + J_{49,55}(\\sigma_{49}^{+}\\sigma_{55}^{-}+\\sigma_{49}^{-}\\sigma_{55}^{+}) + J_{106,107}(\\sigma_{106}^{+}\\sigma_{107}^{-}+\\sigma_{106}^{-}\\sigma_{107}^{+}) \\\\ & + J_{47,48}(\\sigma_{47}^{+}\\sigma_{48}^{-}+\\sigma_{47}^{-}\\sigma_{48}^{+}) + J_{42,43}(\\sigma_{42}^{+}\\sigma_{43}^{-}+\\sigma_{42}^{-}\\sigma_{43}^{+}) + J_{107,108}(\\sigma_{107}^{+}\\sigma_{108}^{-}+\\sigma_{107}^{-}\\sigma_{108}^{+}) + J_{73,85}(\\sigma_{73}^{+}\\sigma_{85}^{-}+\\sigma_{73}^{-}\\sigma_{85}^{+}) \\\\ & + J_{38,39}(\\sigma_{38}^{+}\\sigma_{39}^{-}+\\sigma_{38}^{-}\\sigma_{39}^{+}) + J_{20,33}(\\sigma_{20}^{+}\\sigma_{33}^{-}+\\sigma_{20}^{-}\\sigma_{33}^{+}) + J_{48,49}(\\sigma_{48}^{+}\\sigma_{49}^{-}+\\sigma_{48}^{-}\\sigma_{49}^{+}) + J_{103,104}(\\sigma_{103}^{+}\\sigma_{104}^{-}+\\sigma_{103}^{-}\\sigma_{104}^{+}) \\\\ & + J_{80,81}(\\sigma_{80}^{+}\\sigma_{81}^{-}+\\sigma_{80}^{-}\\sigma_{81}^{+}) + J_{75,76}(\\sigma_{75}^{+}\\sigma_{76}^{-}+\\sigma_{75}^{-}\\sigma_{76}^{+}) + J_{66,73}(\\sigma_{66}^{+}\\sigma_{73}^{-}+\\sigma_{66}^{-}\\sigma_{73}^{+}) + J_{85,86}(\\sigma_{85}^{+}\\sigma_{86}^{-}+\\sigma_{85}^{-}\\sigma_{86}^{+}) \\\\ & + J_{81,82}(\\sigma_{81}^{+}\\sigma_{82}^{-}+\\sigma_{81}^{-}\\sigma_{82}^{+}) + J_{110,118}(\\sigma_{110}^{+}\\sigma_{118}^{-}+\\sigma_{110}^{-}\\sigma_{118}^{+}) + J_{16,26}(\\sigma_{16}^{+}\\sigma_{26}^{-}+\\sigma_{16}^{-}\\sigma_{26}^{+}) + J_{90,94}(\\sigma_{90}^{+}\\sigma_{94}^{-}+\\sigma_{90}^{-}\\sigma_{94}^{+}) \\\\ & + J_{118,119}(\\sigma_{118}^{+}\\sigma_{119}^{-}+\\sigma_{118}^{-}\\sigma_{119}^{+}) + J_{12,13}(\\sigma_{12}^{+}\\sigma_{13}^{-}+\\sigma_{12}^{-}\\sigma_{13}^{+}) + J_{22,23}(\\sigma_{22}^{+}\\sigma_{23}^{-}+\\sigma_{22}^{-}\\sigma_{23}^{+}) + J_{77,78}(\\sigma_{77}^{+}\\sigma_{78}^{-}+\\sigma_{77}^{-}\\sigma_{78}^{+}) \\\\ & + J_{49,50}(\\sigma_{49}^{+}\\sigma_{50}^{-}+\\sigma_{49}^{-}\\sigma_{50}^{+}) + J_{104,105}(\\sigma_{104}^{+}\\sigma_{105}^{-}+\\sigma_{104}^{-}\\sigma_{105}^{+}) + J_{114,115}(\\sigma_{114}^{+}\\sigma_{115}^{-}+\\sigma_{114}^{-}\\sigma_{115}^{+}) + J_{45,46}(\\sigma_{45}^{+}\\sigma_{46}^{-}+\\sigma_{45}^{-}\\sigma_{46}^{+}) \\\\ & + J_{50,51}(\\sigma_{50}^{+}\\sigma_{51}^{-}+\\sigma_{50}^{-}\\sigma_{51}^{+}) + J_{105,106}(\\sigma_{105}^{+}\\sigma_{106}^{-}+\\sigma_{105}^{-}\\sigma_{106}^{+}) + J_{72,81}(\\sigma_{72}^{+}\\sigma_{81}^{-}+\\sigma_{72}^{-}\\sigma_{81}^{+}) + J_{82,83}(\\sigma_{82}^{+}\\sigma_{83}^{-}+\\sigma_{82}^{-}\\sigma_{83}^{+}) \\\\ & + J_{46,47}(\\sigma_{46}^{+}\\sigma_{47}^{-}+\\sigma_{46}^{-}\\sigma_{47}^{+}) + J_{23,24}(\\sigma_{23}^{+}\\sigma_{24}^{-}+\\sigma_{23}^{-}\\sigma_{24}^{+}) + J_{78,79}(\\sigma_{78}^{+}\\sigma_{79}^{-}+\\sigma_{78}^{-}\\sigma_{79}^{+}) + J_{83,84}(\\sigma_{83}^{+}\\sigma_{84}^{-}+\\sigma_{83}^{-}\\sigma_{84}^{+}) \\\\ & + J_{115,116}(\\sigma_{115}^{+}\\sigma_{116}^{-}+\\sigma_{115}^{-}\\sigma_{116}^{+}) + J_{19,20}(\\sigma_{19}^{+}\\sigma_{20}^{-}+\\sigma_{19}^{-}\\sigma_{20}^{+}) + J_{79,80}(\\sigma_{79}^{+}\\sigma_{80}^{-}+\\sigma_{79}^{-}\\sigma_{80}^{+}) + J_{24,25}(\\sigma_{24}^{+}\\sigma_{25}^{-}+\\sigma_{24}^{-}\\sigma_{25}^{+}) \\\\ & + J_{56,57}(\\sigma_{56}^{+}\\sigma_{57}^{-}+\\sigma_{56}^{-}\\sigma_{57}^{+}) + J_{93,106}(\\sigma_{93}^{+}\\sigma_{106}^{-}+\\sigma_{93}^{-}\\sigma_{106}^{+}) + J_{116,117}(\\sigma_{116}^{+}\\sigma_{117}^{-}+\\sigma_{116}^{-}\\sigma_{117}^{+}) + J_{20,21}(\\sigma_{20}^{+}\\sigma_{21}^{-}+\\sigma_{20}^{-}\\sigma_{21}^{+}) \\\\ & + J_{12,17}(\\sigma_{12}^{+}\\sigma_{17}^{-}+\\sigma_{12}^{-}\\sigma_{17}^{+}) + J_{41,53}(\\sigma_{41}^{+}\\sigma_{53}^{-}+\\sigma_{41}^{-}\\sigma_{53}^{+}) + J_{57,58}(\\sigma_{57}^{+}\\sigma_{58}^{-}+\\sigma_{57}^{-}\\sigma_{58}^{+}) + J_{87,93}(\\sigma_{87}^{+}\\sigma_{93}^{-}+\\sigma_{87}^{-}\\sigma_{93}^{+}) \\\\ & + J_{30,31}(\\sigma_{30}^{+}\\sigma_{31}^{-}+\\sigma_{30}^{-}\\sigma_{31}^{+}) + J_{25,26}(\\sigma_{25}^{+}\\sigma_{26}^{-}+\\sigma_{25}^{-}\\sigma_{26}^{+}) + J_{79,91}(\\sigma_{79}^{+}\\sigma_{91}^{-}+\\sigma_{79}^{-}\\sigma_{91}^{+}) + J_{26,27}(\\sigma_{26}^{+}\\sigma_{27}^{-}+\\sigma_{26}^{-}\\sigma_{27}^{+}) \\\\ & + J_{21,22}(\\sigma_{21}^{+}\\sigma_{22}^{-}+\\sigma_{21}^{-}\\sigma_{22}^{+}) + J_{58,71}(\\sigma_{58}^{+}\\sigma_{71}^{-}+\\sigma_{58}^{-}\\sigma_{71}^{+}) + J_{31,32}(\\sigma_{31}^{+}\\sigma_{32}^{-}+\\sigma_{31}^{-}\\sigma_{32}^{+}) + J_{4,15}(\\sigma_{4}^{+}\\sigma_{15}^{-}+\\sigma_{4}^{-}\\sigma_{15}^{+}) \\\\ & + J_{86,87}(\\sigma_{86}^{+}\\sigma_{87}^{-}+\\sigma_{86}^{-}\\sigma_{87}^{+}) + J_{113,114}(\\sigma_{113}^{+}\\sigma_{114}^{-}+\\sigma_{113}^{-}\\sigma_{114}^{+}) + J_{104,111}(\\sigma_{104}^{+}\\sigma_{111}^{-}+\\sigma_{104}^{-}\\sigma_{111}^{+}) + J_{123,124}(\\sigma_{123}^{+}\\sigma_{124}^{-}+\\sigma_{123}^{-}\\sigma_{124}^{+}) \\\\ & + J_{27,28}(\\sigma_{27}^{+}\\sigma_{28}^{-}+\\sigma_{27}^{-}\\sigma_{28}^{+}) + J_{34,43}(\\sigma_{34}^{+}\\sigma_{43}^{-}+\\sigma_{34}^{-}\\sigma_{43}^{+}) + J_{119,120}(\\sigma_{119}^{+}\\sigma_{120}^{-}+\\sigma_{119}^{-}\\sigma_{120}^{+}) + J_{64,65}(\\sigma_{64}^{+}\\sigma_{65}^{-}+\\sigma_{64}^{-}\\sigma_{65}^{+}) \\\\ & + J_{54,64}(\\sigma_{54}^{+}\\sigma_{64}^{-}+\\sigma_{54}^{-}\\sigma_{64}^{+}) + J_{32,36}(\\sigma_{32}^{+}\\sigma_{36}^{-}+\\sigma_{32}^{-}\\sigma_{36}^{+}) + J_{60,61}(\\sigma_{60}^{+}\\sigma_{61}^{-}+\\sigma_{60}^{-}\\sigma_{61}^{+}) + J_{5,6}(\\sigma_{5}^{+}\\sigma_{6}^{-}+\\sigma_{5}^{-}\\sigma_{6}^{+}) \\\\ & + J_{14,18}(\\sigma_{14}^{+}\\sigma_{18}^{-}+\\sigma_{14}^{-}\\sigma_{18}^{+}) + J_{87,88}(\\sigma_{87}^{+}\\sigma_{88}^{-}+\\sigma_{87}^{-}\\sigma_{88}^{+}) + J_{97,98}(\\sigma_{97}^{+}\\sigma_{98}^{-}+\\sigma_{97}^{-}\\sigma_{98}^{+}) + J_{1,2}(\\sigma_{1}^{+}\\sigma_{2}^{-}+\\sigma_{1}^{-}\\sigma_{2}^{+}) \\\\ & + J_{112,126}(\\sigma_{112}^{+}\\sigma_{126}^{-}+\\sigma_{112}^{-}\\sigma_{126}^{+}) + J_{28,29}(\\sigma_{28}^{+}\\sigma_{29}^{-}+\\sigma_{28}^{-}\\sigma_{29}^{+}) + J_{45,54}(\\sigma_{45}^{+}\\sigma_{54}^{-}+\\sigma_{45}^{-}\\sigma_{54}^{+}) + J_{36,51}(\\sigma_{36}^{+}\\sigma_{51}^{-}+\\sigma_{36}^{-}\\sigma_{51}^{+}) \\\\ & + J_{88,89}(\\sigma_{88}^{+}\\sigma_{89}^{-}+\\sigma_{88}^{-}\\sigma_{89}^{+}) + J_{120,121}(\\sigma_{120}^{+}\\sigma_{121}^{-}+\\sigma_{120}^{-}\\sigma_{121}^{+}) + J_{15,22}(\\sigma_{15}^{+}\\sigma_{22}^{-}+\\sigma_{15}^{-}\\sigma_{22}^{+}) + J_{24,34}(\\sigma_{24}^{+}\\sigma_{34}^{-}+\\sigma_{24}^{-}\\sigma_{34}^{+}) \\\\ & + J_{84,85}(\\sigma_{84}^{+}\\sigma_{85}^{-}+\\sigma_{84}^{-}\\sigma_{85}^{+}) + J_{29,30}(\\sigma_{29}^{+}\\sigma_{30}^{-}+\\sigma_{29}^{-}\\sigma_{30}^{+}) + J_{61,62}(\\sigma_{61}^{+}\\sigma_{62}^{-}+\\sigma_{61}^{-}\\sigma_{62}^{+}) + J_{70,74}(\\sigma_{70}^{+}\\sigma_{74}^{-}+\\sigma_{70}^{-}\\sigma_{74}^{+}) \\\\ & + J_{121,122}(\\sigma_{121}^{+}\\sigma_{122}^{-}+\\sigma_{121}^{-}\\sigma_{122}^{+}) + J_{2,3}(\\sigma_{2}^{+}\\sigma_{3}^{-}+\\sigma_{2}^{-}\\sigma_{3}^{+}) + J_{122,123}(\\sigma_{122}^{+}\\sigma_{123}^{-}+\\sigma_{122}^{-}\\sigma_{123}^{+}) + J_{62,63}(\\sigma_{62}^{+}\\sigma_{63}^{-}+\\sigma_{62}^{-}\\sigma_{63}^{+}) \\\\ & + J_{117,118}(\\sigma_{117}^{+}\\sigma_{118}^{-}+\\sigma_{117}^{-}\\sigma_{118}^{+}) + J_{109,114}(\\sigma_{109}^{+}\\sigma_{114}^{-}+\\sigma_{109}^{-}\\sigma_{114}^{+}) + J_{94,95}(\\sigma_{94}^{+}\\sigma_{95}^{-}+\\sigma_{94}^{-}\\sigma_{95}^{+}) + J_{37,52}(\\sigma_{37}^{+}\\sigma_{52}^{-}+\\sigma_{37}^{-}\\sigma_{52}^{+}) \\\\ & + J_{58,59}(\\sigma_{58}^{+}\\sigma_{59}^{-}+\\sigma_{58}^{-}\\sigma_{59}^{+}) + J_{3,4}(\\sigma_{3}^{+}\\sigma_{4}^{-}+\\sigma_{3}^{-}\\sigma_{4}^{+}) + J_{33,39}(\\sigma_{33}^{+}\\sigma_{39}^{-}+\\sigma_{33}^{-}\\sigma_{39}^{+}) + J_{95,96}(\\sigma_{95}^{+}\\sigma_{96}^{-}+\\sigma_{95}^{-}\\sigma_{96}^{+}) \\\\ & + J_{68,69}(\\sigma_{68}^{+}\\sigma_{69}^{-}+\\sigma_{68}^{-}\\sigma_{69}^{+}) + J_{63,64}(\\sigma_{63}^{+}\\sigma_{64}^{-}+\\sigma_{63}^{-}\\sigma_{64}^{+}) + J_{71,77}(\\sigma_{71}^{+}\\sigma_{77}^{-}+\\sigma_{71}^{-}\\sigma_{77}^{+}) + J_{111,122}(\\sigma_{111}^{+}\\sigma_{122}^{-}+\\sigma_{111}^{-}\\sigma_{122}^{+}) \\\\ & + J_{4,5}(\\sigma_{4}^{+}\\sigma_{5}^{-}+\\sigma_{4}^{-}\\sigma_{5}^{+}) + J_{59,60}(\\sigma_{59}^{+}\\sigma_{60}^{-}+\\sigma_{59}^{-}\\sigma_{60}^{+}) + J_{96,109}(\\sigma_{96}^{+}\\sigma_{109}^{-}+\\sigma_{96}^{-}\\sigma_{109}^{+}) + J_{124,125}(\\sigma_{124}^{+}\\sigma_{125}^{-}+\\sigma_{124}^{-}\\sigma_{125}^{+}) \\\\ & + J_{69,70}(\\sigma_{69}^{+}\\sigma_{70}^{-}+\\sigma_{69}^{-}\\sigma_{70}^{+}) + J_{35,47}(\\sigma_{35}^{+}\\sigma_{47}^{-}+\\sigma_{35}^{-}\\sigma_{47}^{+}) + J_{101,102}(\\sigma_{101}^{+}\\sigma_{102}^{-}+\\sigma_{101}^{-}\\sigma_{102}^{+}) + J_{0,1}(\\sigma_{0}^{+}\\sigma_{1}^{-}+\\sigma_{0}^{-}\\sigma_{1}^{+}) \\\\ & + J_{10,11}(\\sigma_{10}^{+}\\sigma_{11}^{-}+\\sigma_{10}^{-}\\sigma_{11}^{+}) + J_{65,66}(\\sigma_{65}^{+}\\sigma_{66}^{-}+\\sigma_{65}^{-}\\sigma_{66}^{+}) + J_{37,38}(\\sigma_{37}^{+}\\sigma_{38}^{-}+\\sigma_{37}^{-}\\sigma_{38}^{+}) + J_{28,35}(\\sigma_{28}^{+}\\sigma_{35}^{-}+\\sigma_{28}^{-}\\sigma_{35}^{+}) \\\\ & + J_{102,103}(\\sigma_{102}^{+}\\sigma_{103}^{-}+\\sigma_{102}^{-}\\sigma_{103}^{+}) + J_{92,102}(\\sigma_{92}^{+}\\sigma_{102}^{-}+\\sigma_{92}^{-}\\sigma_{102}^{+}) + J_{6,7}(\\sigma_{6}^{+}\\sigma_{7}^{-}+\\sigma_{6}^{-}\\sigma_{7}^{+}) + J_{98,99}(\\sigma_{98}^{+}\\sigma_{99}^{-}+\\sigma_{98}^{-}\\sigma_{99}^{+}) \\\\ & + J_{43,44}(\\sigma_{43}^{+}\\sigma_{44}^{-}+\\sigma_{43}^{-}\\sigma_{44}^{+}) + J_{52,56}(\\sigma_{52}^{+}\\sigma_{56}^{-}+\\sigma_{52}^{-}\\sigma_{56}^{+}) + J_{125,126}(\\sigma_{125}^{+}\\sigma_{126}^{-}+\\sigma_{125}^{-}\\sigma_{126}^{+}) + J_{39,40}(\\sigma_{39}^{+}\\sigma_{40}^{-}+\\sigma_{39}^{-}\\sigma_{40}^{+}) \\\\ & + J_{8,16}(\\sigma_{8}^{+}\\sigma_{16}^{-}+\\sigma_{8}^{-}\\sigma_{16}^{+}) + J_{66,67}(\\sigma_{66}^{+}\\sigma_{67}^{-}+\\sigma_{66}^{-}\\sigma_{67}^{+}) + J_{11,12}(\\sigma_{11}^{+}\\sigma_{12}^{-}+\\sigma_{11}^{-}\\sigma_{12}^{+}) + J_{76,77}(\\sigma_{76}^{+}\\sigma_{77}^{-}+\\sigma_{76}^{-}\\sigma_{77}^{+}) \\\\ & + J_{83,92}(\\sigma_{83}^{+}\\sigma_{92}^{-}+\\sigma_{83}^{-}\\sigma_{92}^{+}) + J_{74,89}(\\sigma_{74}^{+}\\sigma_{89}^{-}+\\sigma_{74}^{-}\\sigma_{89}^{+}) + J_{7,8}(\\sigma_{7}^{+}\\sigma_{8}^{-}+\\sigma_{7}^{-}\\sigma_{8}^{+}) + J_{53,60}(\\sigma_{53}^{+}\\sigma_{60}^{-}+\\sigma_{53}^{-}\\sigma_{60}^{+}) \\\\ & + \\Omega_{d,1}(U_{0}^{(1,0)}(t))\\sigma_{1}^{X} + \\Omega_{d,2}(U_{1}^{(2,1)}(t))\\sigma_{2}^{X} \\\\ & + \\Omega_{d,3}(U_{2}^{(3,2)}(t))\\sigma_{3}^{X} + \\Omega_{d,4}(U_{5}^{(4,15)}(t)+U_{4}^{(4,5)}(t)+U_{3}^{(4,3)}(t))\\sigma_{4}^{X} \\\\ & + \\Omega_{d,6}(U_{7}^{(6,7)}(t)+U_{6}^{(6,5)}(t))\\sigma_{6}^{X} + \\Omega_{d,7}(U_{8}^{(7,8)}(t))\\sigma_{7}^{X} \\\\ & + \\Omega_{d,8}(U_{9}^{(8,9)}(t))\\sigma_{8}^{X} + \\Omega_{d,10}(U_{10}^{(10,9)}(t)+U_{11}^{(10,11)}(t))\\sigma_{10}^{X} \\\\ & + \\Omega_{d,11}(U_{12}^{(11,12)}(t))\\sigma_{11}^{X} + \\Omega_{d,12}(U_{13}^{(12,17)}(t))\\sigma_{12}^{X} \\\\ & + \\Omega_{d,13}(U_{14}^{(13,12)}(t))\\sigma_{13}^{X} + \\Omega_{d,14}(U_{15}^{(14,0)}(t)+U_{16}^{(14,18)}(t))\\sigma_{14}^{X} \\\\ & + \\Omega_{d,15}(U_{17}^{(15,22)}(t))\\sigma_{15}^{X} + \\Omega_{d,16}(U_{19}^{(16,26)}(t)+U_{18}^{(16,8)}(t))\\sigma_{16}^{X} \\\\ & + \\Omega_{d,17}(U_{20}^{(17,30)}(t))\\sigma_{17}^{X} + \\Omega_{d,18}(U_{21}^{(18,19)}(t))\\sigma_{18}^{X} \\\\ & + \\Omega_{d,20}(U_{22}^{(20,19)}(t)+U_{23}^{(20,33)}(t))\\sigma_{20}^{X} + \\Omega_{d,21}(U_{25}^{(21,22)}(t)+U_{24}^{(21,20)}(t))\\sigma_{21}^{X} \\\\ & + \\Omega_{d,22}(U_{26}^{(22,23)}(t))\\sigma_{22}^{X} + \\Omega_{d,24}(U_{28}^{(24,34)}(t)+U_{27}^{(24,23)}(t))\\sigma_{24}^{X} \\\\ & + \\Omega_{d,25}(U_{29}^{(25,24)}(t))\\sigma_{25}^{X} + \\Omega_{d,26}(U_{30}^{(26,25)}(t))\\sigma_{26}^{X} \\\\ & + \\Omega_{d,27}(U_{31}^{(27,26)}(t))\\sigma_{27}^{X} + \\Omega_{d,28}(U_{33}^{(28,29)}(t)+U_{32}^{(28,27)}(t)+U_{34}^{(28,35)}(t))\\sigma_{28}^{X} \\\\ & + \\Omega_{d,30}(U_{36}^{(30,31)}(t)+U_{35}^{(30,29)}(t))\\sigma_{30}^{X} + \\Omega_{d,31}(U_{37}^{(31,32)}(t))\\sigma_{31}^{X} \\\\ & + \\Omega_{d,32}(U_{38}^{(32,36)}(t))\\sigma_{32}^{X} + \\Omega_{d,33}(U_{39}^{(33,39)}(t))\\sigma_{33}^{X} \\\\ & + \\Omega_{d,34}(U_{40}^{(34,43)}(t))\\sigma_{34}^{X} + \\Omega_{d,35}(U_{41}^{(35,47)}(t))\\sigma_{35}^{X} \\\\ & + \\Omega_{d,36}(U_{42}^{(36,51)}(t))\\sigma_{36}^{X} + \\Omega_{d,37}(U_{43}^{(37,38)}(t))\\sigma_{37}^{X} \\\\ & + \\Omega_{d,39}(U_{44}^{(39,38)}(t))\\sigma_{39}^{X} + \\Omega_{d,40}(U_{46}^{(40,41)}(t)+U_{45}^{(40,39)}(t))\\sigma_{40}^{X} \\\\ & + \\Omega_{d,41}(U_{47}^{(41,53)}(t))\\sigma_{41}^{X} + \\Omega_{d,42}(U_{49}^{(42,43)}(t)+U_{48}^{(42,41)}(t))\\sigma_{42}^{X} \\\\ & + \\Omega_{d,43}(U_{50}^{(43,44)}(t))\\sigma_{43}^{X} + \\Omega_{d,44}(U_{51}^{(44,45)}(t))\\sigma_{44}^{X} \\\\ & + \\Omega_{d,46}(U_{53}^{(46,47)}(t)+U_{52}^{(46,45)}(t))\\sigma_{46}^{X} + \\Omega_{d,48}(U_{54}^{(48,47)}(t)+U_{55}^{(48,49)}(t))\\sigma_{48}^{X} \\\\ & + \\Omega_{d,50}(U_{56}^{(50,49)}(t)+U_{57}^{(50,51)}(t))\\sigma_{50}^{X} + \\Omega_{d,52}(U_{59}^{(52,56)}(t)+U_{58}^{(52,37)}(t))\\sigma_{52}^{X} \\\\ & + \\Omega_{d,53}(U_{60}^{(53,60)}(t))\\sigma_{53}^{X} + \\Omega_{d,54}(U_{62}^{(54,64)}(t)+U_{61}^{(54,45)}(t))\\sigma_{54}^{X} \\\\ & + \\Omega_{d,55}(U_{64}^{(55,68)}(t)+U_{63}^{(55,49)}(t))\\sigma_{55}^{X} + \\Omega_{d,56}(U_{65}^{(56,57)}(t))\\sigma_{56}^{X} \\\\ & + \\Omega_{d,57}(U_{66}^{(57,58)}(t))\\sigma_{57}^{X} + \\Omega_{d,58}(U_{67}^{(58,59)}(t)+U_{68}^{(58,71)}(t))\\sigma_{58}^{X} \\\\ & + \\Omega_{d,59}(U_{69}^{(59,60)}(t))\\sigma_{59}^{X} + \\Omega_{d,60}(U_{70}^{(60,61)}(t))\\sigma_{60}^{X} \\\\ & + \\Omega_{d,62}(U_{72}^{(62,63)}(t)+U_{73}^{(62,72)}(t)+U_{71}^{(62,61)}(t))\\sigma_{62}^{X} + \\Omega_{d,63}(U_{74}^{(63,64)}(t))\\sigma_{63}^{X} \\\\ & + \\Omega_{d,65}(U_{76}^{(65,66)}(t)+U_{75}^{(65,64)}(t))\\sigma_{65}^{X} + \\Omega_{d,67}(U_{78}^{(67,68)}(t)+U_{77}^{(67,66)}(t))\\sigma_{67}^{X} \\\\ & + \\Omega_{d,69}(U_{79}^{(69,68)}(t)+U_{80}^{(69,70)}(t))\\sigma_{69}^{X} + \\Omega_{d,73}(U_{81}^{(73,66)}(t))\\sigma_{73}^{X} \\\\ & + \\Omega_{d,74}(U_{83}^{(74,89)}(t)+U_{82}^{(74,70)}(t))\\sigma_{74}^{X} + \\Omega_{d,75}(U_{84}^{(75,90)}(t))\\sigma_{75}^{X} \\\\ & + \\Omega_{d,76}(U_{85}^{(76,75)}(t))\\sigma_{76}^{X} + \\Omega_{d,77}(U_{86}^{(77,71)}(t)+U_{88}^{(77,78)}(t)+U_{87}^{(77,76)}(t))\\sigma_{77}^{X} \\\\ & + \\Omega_{d,79}(U_{90}^{(79,80)}(t)+U_{89}^{(79,78)}(t))\\sigma_{79}^{X} + \\Omega_{d,80}(U_{91}^{(80,81)}(t))\\sigma_{80}^{X} \\\\ & + \\Omega_{d,81}(U_{93}^{(81,82)}(t)+U_{92}^{(81,72)}(t))\\sigma_{81}^{X} + \\Omega_{d,82}(U_{94}^{(82,83)}(t))\\sigma_{82}^{X} \\\\ & + \\Omega_{d,83}(U_{95}^{(83,92)}(t))\\sigma_{83}^{X} + \\Omega_{d,84}(U_{96}^{(84,83)}(t))\\sigma_{84}^{X} \\\\ & + \\Omega_{d,85}(U_{97}^{(85,73)}(t)+U_{99}^{(85,86)}(t)+U_{98}^{(85,84)}(t))\\sigma_{85}^{X} + \\Omega_{d,86}(U_{100}^{(86,87)}(t))\\sigma_{86}^{X} \\\\ & + \\Omega_{d,87}(U_{101}^{(87,88)}(t))\\sigma_{87}^{X} + \\Omega_{d,88}(U_{102}^{(88,89)}(t))\\sigma_{88}^{X} \\\\ & + \\Omega_{d,91}(U_{103}^{(91,79)}(t))\\sigma_{91}^{X} + \\Omega_{d,92}(U_{104}^{(92,102)}(t))\\sigma_{92}^{X} \\\\ & + \\Omega_{d,93}(U_{105}^{(93,87)}(t)+U_{106}^{(93,106)}(t))\\sigma_{93}^{X} + \\Omega_{d,94}(U_{107}^{(94,90)}(t)+U_{108}^{(94,95)}(t))\\sigma_{94}^{X} \\\\ & + \\Omega_{d,95}(U_{109}^{(95,96)}(t))\\sigma_{95}^{X} + \\Omega_{d,97}(U_{111}^{(97,98)}(t)+U_{110}^{(97,96)}(t))\\sigma_{97}^{X} \\\\ & + \\Omega_{d,98}(U_{112}^{(98,91)}(t))\\sigma_{98}^{X} + \\Omega_{d,99}(U_{113}^{(99,98)}(t))\\sigma_{99}^{X} \\\\ & + \\Omega_{d,100}(U_{114}^{(100,99)}(t)+U_{115}^{(100,110)}(t))\\sigma_{100}^{X} + \\Omega_{d,101}(U_{117}^{(101,102)}(t)+U_{116}^{(101,100)}(t))\\sigma_{101}^{X} \\\\ & + \\Omega_{d,102}(U_{118}^{(102,103)}(t))\\sigma_{102}^{X} + \\Omega_{d,104}(U_{119}^{(104,103)}(t))\\sigma_{104}^{X} \\\\ & + \\Omega_{d,105}(U_{121}^{(105,106)}(t)+U_{120}^{(105,104)}(t))\\sigma_{105}^{X} + \\Omega_{d,107}(U_{122}^{(107,106)}(t))\\sigma_{107}^{X} \\\\ & + \\Omega_{d,108}(U_{123}^{(108,107)}(t)+U_{124}^{(108,112)}(t))\\sigma_{108}^{X} + \\Omega_{d,109}(U_{125}^{(109,96)}(t))\\sigma_{109}^{X} \\\\ & + \\Omega_{d,110}(U_{126}^{(110,118)}(t))\\sigma_{110}^{X} + \\Omega_{d,111}(U_{127}^{(111,104)}(t))\\sigma_{111}^{X} \\\\ & + \\Omega_{d,112}(U_{128}^{(112,126)}(t))\\sigma_{112}^{X} + \\Omega_{d,113}(U_{129}^{(113,114)}(t))\\sigma_{113}^{X} \\\\ & + \\Omega_{d,114}(U_{130}^{(114,109)}(t)+U_{131}^{(114,115)}(t))\\sigma_{114}^{X} + \\Omega_{d,116}(U_{133}^{(116,117)}(t)+U_{132}^{(116,115)}(t))\\sigma_{116}^{X} \\\\ & + \\Omega_{d,117}(U_{134}^{(117,118)}(t))\\sigma_{117}^{X} + \\Omega_{d,118}(U_{135}^{(118,119)}(t))\\sigma_{118}^{X} \\\\ & + \\Omega_{d,120}(U_{136}^{(120,119)}(t))\\sigma_{120}^{X} + \\Omega_{d,121}(U_{137}^{(121,120)}(t))\\sigma_{121}^{X} \\\\ & + \\Omega_{d,122}(U_{140}^{(122,123)}(t)+U_{138}^{(122,111)}(t)+U_{139}^{(122,121)}(t))\\sigma_{122}^{X} + \\Omega_{d,124}(U_{141}^{(124,123)}(t))\\sigma_{124}^{X} \\\\ & + \\Omega_{d,125}(U_{142}^{(125,124)}(t)+U_{143}^{(125,126)}(t))\\sigma_{125}^{X} \\\\ \\end{align}", "h_str": ["_SUM[i,0,126,wq{i}/2*(I{i}-Z{i})]", "_SUM[i,0,126,delta{i}/2*O{i}*O{i}]", "_SUM[i,0,126,-delta{i}/2*O{i}]", "_SUM[i,0,126,omegad{i}*X{i}||D{i}]", "jq62q72*Sp62*Sm72", "jq62q72*Sm62*Sp72", "jq67q68*Sp67*Sm68", "jq67q68*Sm67*Sp68", "jq44q45*Sp44*Sm45", "jq44q45*Sm44*Sp45", "jq99q100*Sp99*Sm100", "jq99q100*Sm99*Sp100", "jq108q112*Sp108*Sm112", "jq108q112*Sm108*Sp112", "jq8q9*Sp8*Sm9", "jq8q9*Sm8*Sp9", "jq40q41*Sp40*Sm41", "jq40q41*Sm40*Sp41", "jq0q14*Sp0*Sm14", "jq0q14*Sm0*Sp14", "jq17q30*Sp17*Sm30", "jq17q30*Sm17*Sp30", "jq100q101*Sp100*Sm101", "jq100q101*Sm100*Sp101", "jq91q98*Sp91*Sm98", "jq91q98*Sm91*Sp98", "jq100q110*Sp100*Sm110", "jq100q110*Sm100*Sp110", "jq75q90*Sp75*Sm90", "jq75q90*Sm75*Sp90", "jq41q42*Sp41*Sm42", "jq41q42*Sm41*Sp42", "jq96q97*Sp96*Sm97", "jq96q97*Sm96*Sp97", "jq18q19*Sp18*Sm19", "jq18q19*Sm18*Sp19", "jq55q68*Sp55*Sm68", "jq55q68*Sm55*Sp68", "jq9q10*Sp9*Sm10", "jq9q10*Sm9*Sp10", "jq49q55*Sp49*Sm55", "jq49q55*Sm49*Sp55", "jq106q107*Sp106*Sm107", "jq106q107*Sm106*Sp107", "jq47q48*Sp47*Sm48", "jq47q48*Sm47*Sp48", "jq42q43*Sp42*Sm43", "jq42q43*Sm42*Sp43", "jq107q108*Sp107*Sm108", "jq107q108*Sm107*Sp108", "jq73q85*Sp73*Sm85", "jq73q85*Sm73*Sp85", "jq38q39*Sp38*Sm39", "jq38q39*Sm38*Sp39", "jq20q33*Sp20*Sm33", "jq20q33*Sm20*Sp33", "jq48q49*Sp48*Sm49", "jq48q49*Sm48*Sp49", "jq103q104*Sp103*Sm104", "jq103q104*Sm103*Sp104", "jq80q81*Sp80*Sm81", "jq80q81*Sm80*Sp81", "jq75q76*Sp75*Sm76", "jq75q76*Sm75*Sp76", "jq66q73*Sp66*Sm73", "jq66q73*Sm66*Sp73", "jq85q86*Sp85*Sm86", "jq85q86*Sm85*Sp86", "jq81q82*Sp81*Sm82", "jq81q82*Sm81*Sp82", "jq110q118*Sp110*Sm118", "jq110q118*Sm110*Sp118", "jq16q26*Sp16*Sm26", "jq16q26*Sm16*Sp26", "jq90q94*Sp90*Sm94", "jq90q94*Sm90*Sp94", "jq118q119*Sp118*Sm119", "jq118q119*Sm118*Sp119", "jq12q13*Sp12*Sm13", "jq12q13*Sm12*Sp13", "jq22q23*Sp22*Sm23", "jq22q23*Sm22*Sp23", "jq77q78*Sp77*Sm78", "jq77q78*Sm77*Sp78", "jq49q50*Sp49*Sm50", "jq49q50*Sm49*Sp50", "jq104q105*Sp104*Sm105", "jq104q105*Sm104*Sp105", "jq114q115*Sp114*Sm115", "jq114q115*Sm114*Sp115", "jq45q46*Sp45*Sm46", "jq45q46*Sm45*Sp46", "jq50q51*Sp50*Sm51", "jq50q51*Sm50*Sp51", "jq105q106*Sp105*Sm106", "jq105q106*Sm105*Sp106", "jq72q81*Sp72*Sm81", "jq72q81*Sm72*Sp81", "jq82q83*Sp82*Sm83", "jq82q83*Sm82*Sp83", "jq46q47*Sp46*Sm47", "jq46q47*Sm46*Sp47", "jq23q24*Sp23*Sm24", "jq23q24*Sm23*Sp24", "jq78q79*Sp78*Sm79", "jq78q79*Sm78*Sp79", "jq83q84*Sp83*Sm84", "jq83q84*Sm83*Sp84", "jq115q116*Sp115*Sm116", "jq115q116*Sm115*Sp116", "jq19q20*Sp19*Sm20", "jq19q20*Sm19*Sp20", "jq79q80*Sp79*Sm80", "jq79q80*Sm79*Sp80", "jq24q25*Sp24*Sm25", "jq24q25*Sm24*Sp25", "jq56q57*Sp56*Sm57", "jq56q57*Sm56*Sp57", "jq93q106*Sp93*Sm106", "jq93q106*Sm93*Sp106", "jq116q117*Sp116*Sm117", "jq116q117*Sm116*Sp117", "jq20q21*Sp20*Sm21", "jq20q21*Sm20*Sp21", "jq12q17*Sp12*Sm17", "jq12q17*Sm12*Sp17", "jq41q53*Sp41*Sm53", "jq41q53*Sm41*Sp53", "jq57q58*Sp57*Sm58", "jq57q58*Sm57*Sp58", "jq87q93*Sp87*Sm93", "jq87q93*Sm87*Sp93", "jq30q31*Sp30*Sm31", "jq30q31*Sm30*Sp31", "jq25q26*Sp25*Sm26", "jq25q26*Sm25*Sp26", "jq79q91*Sp79*Sm91", "jq79q91*Sm79*Sp91", "jq26q27*Sp26*Sm27", "jq26q27*Sm26*Sp27", "jq21q22*Sp21*Sm22", "jq21q22*Sm21*Sp22", "jq58q71*Sp58*Sm71", "jq58q71*Sm58*Sp71", "jq31q32*Sp31*Sm32", "jq31q32*Sm31*Sp32", "jq4q15*Sp4*Sm15", "jq4q15*Sm4*Sp15", "jq86q87*Sp86*Sm87", "jq86q87*Sm86*Sp87", "jq113q114*Sp113*Sm114", "jq113q114*Sm113*Sp114", "jq104q111*Sp104*Sm111", "jq104q111*Sm104*Sp111", "jq123q124*Sp123*Sm124", "jq123q124*Sm123*Sp124", "jq27q28*Sp27*Sm28", "jq27q28*Sm27*Sp28", "jq34q43*Sp34*Sm43", "jq34q43*Sm34*Sp43", "jq119q120*Sp119*Sm120", "jq119q120*Sm119*Sp120", "jq64q65*Sp64*Sm65", "jq64q65*Sm64*Sp65", "jq54q64*Sp54*Sm64", "jq54q64*Sm54*Sp64", "jq32q36*Sp32*Sm36", "jq32q36*Sm32*Sp36", "jq60q61*Sp60*Sm61", "jq60q61*Sm60*Sp61", "jq5q6*Sp5*Sm6", "jq5q6*Sm5*Sp6", "jq14q18*Sp14*Sm18", "jq14q18*Sm14*Sp18", "jq87q88*Sp87*Sm88", "jq87q88*Sm87*Sp88", "jq97q98*Sp97*Sm98", "jq97q98*Sm97*Sp98", "jq1q2*Sp1*Sm2", "jq1q2*Sm1*Sp2", "jq112q126*Sp112*Sm126", "jq112q126*Sm112*Sp126", "jq28q29*Sp28*Sm29", "jq28q29*Sm28*Sp29", "jq45q54*Sp45*Sm54", "jq45q54*Sm45*Sp54", "jq36q51*Sp36*Sm51", "jq36q51*Sm36*Sp51", "jq88q89*Sp88*Sm89", "jq88q89*Sm88*Sp89", "jq120q121*Sp120*Sm121", "jq120q121*Sm120*Sp121", "jq15q22*Sp15*Sm22", "jq15q22*Sm15*Sp22", "jq24q34*Sp24*Sm34", "jq24q34*Sm24*Sp34", "jq84q85*Sp84*Sm85", "jq84q85*Sm84*Sp85", "jq29q30*Sp29*Sm30", "jq29q30*Sm29*Sp30", "jq61q62*Sp61*Sm62", "jq61q62*Sm61*Sp62", "jq70q74*Sp70*Sm74", "jq70q74*Sm70*Sp74", "jq121q122*Sp121*Sm122", "jq121q122*Sm121*Sp122", "jq2q3*Sp2*Sm3", "jq2q3*Sm2*Sp3", "jq122q123*Sp122*Sm123", "jq122q123*Sm122*Sp123", "jq62q63*Sp62*Sm63", "jq62q63*Sm62*Sp63", "jq117q118*Sp117*Sm118", "jq117q118*Sm117*Sp118", "jq109q114*Sp109*Sm114", "jq109q114*Sm109*Sp114", "jq94q95*Sp94*Sm95", "jq94q95*Sm94*Sp95", "jq37q52*Sp37*Sm52", "jq37q52*Sm37*Sp52", "jq58q59*Sp58*Sm59", "jq58q59*Sm58*Sp59", "jq3q4*Sp3*Sm4", "jq3q4*Sm3*Sp4", "jq33q39*Sp33*Sm39", "jq33q39*Sm33*Sp39", "jq95q96*Sp95*Sm96", "jq95q96*Sm95*Sp96", "jq68q69*Sp68*Sm69", "jq68q69*Sm68*Sp69", "jq63q64*Sp63*Sm64", "jq63q64*Sm63*Sp64", "jq71q77*Sp71*Sm77", "jq71q77*Sm71*Sp77", "jq111q122*Sp111*Sm122", "jq111q122*Sm111*Sp122", "jq4q5*Sp4*Sm5", "jq4q5*Sm4*Sp5", "jq59q60*Sp59*Sm60", "jq59q60*Sm59*Sp60", "jq96q109*Sp96*Sm109", "jq96q109*Sm96*Sp109", "jq124q125*Sp124*Sm125", 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"t0": 0, "ch": "m100", "label": "M_m100", "pulse_shape": "gaussian_square", "parameters": {"amp": [0.3634750461828071, 0.44186141866246514], "duration": 1440, "sigma": 32, "width": 1312}}, {"name": "delay", "t0": 1440, "ch": "m100", "duration": 6560}, {"name": "acquire", "t0": 0, "duration": 1440, "qubits": [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 64, 65, 66, 67, 68, 69, 70, 71, 72, 73, 74, 75, 76, 77, 78, 79, 80, 81, 82, 83, 84, 85, 86, 87, 88, 89, 90, 91, 92, 93, 94, 95, 96, 97, 98, 99, 100, 101, 102, 103, 104, 105, 106, 107, 108, 109, 110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126], "memory_slot": [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 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119, 120, 121, 122, 123, 124, 125, 126]}]}, {"name": "measure", "qubits": [111], "sequence": [{"name": "parametric_pulse", "t0": 0, "ch": "m111", "label": "M_m111", "pulse_shape": "gaussian_square", "parameters": {"amp": [0.06113681804468876, -0.2305309946175798], "duration": 1440, "sigma": 32, "width": 1312}}, {"name": "delay", "t0": 1440, "ch": "m111", "duration": 6560}, {"name": "acquire", "t0": 0, "duration": 1440, "qubits": [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 64, 65, 66, 67, 68, 69, 70, 71, 72, 73, 74, 75, 76, 77, 78, 79, 80, 81, 82, 83, 84, 85, 86, 87, 88, 89, 90, 91, 92, 93, 94, 95, 96, 97, 98, 99, 100, 101, 102, 103, 104, 105, 106, 107, 108, 109, 110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126], "memory_slot": [0, 1, 2, 3, 4, 5, 6, 7, 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"beta": 0.6515433326348544, "duration": 120, "sigma": 30}}]}, {"name": "x", "qubits": [126], "sequence": [{"name": "parametric_pulse", "t0": 0, "ch": "d126", "label": "Xp_d126", "pulse_shape": "drag", "parameters": {"amp": [0.18501959563248155, 0.0], "beta": 0.09988096426150478, "duration": 120, "sigma": 30}}]}], "meas_kernel": {"name": "hw_qmfk", "params": {}}, "discriminator": {"name": "hw_qmfk", "params": {}}, "_data": {}} \ No newline at end of file diff --git a/qiskit_ibm_runtime/fake_provider/backends/brisbane/fake_brisbane.py b/qiskit_ibm_runtime/fake_provider/backends/brisbane/fake_brisbane.py new file mode 100644 index 000000000..35c3c0c86 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/brisbane/fake_brisbane.py @@ -0,0 +1,28 @@ +# This code is part of Qiskit. +# +# (C) Copyright IBM 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. + +""" +Fake Brisbane device (127 qubit). +""" + +import os +from qiskit_ibm_runtime.fake_provider import fake_backend + + +class FakeBrisbane(fake_backend.FakeBackendV2): + """A fake 127 qubit backend.""" + + dirname = os.path.dirname(__file__) # type: ignore + conf_filename = "conf_brisbane.json" # type: ignore + props_filename = "props_brisbane.json" # type: ignore + defs_filename = "defs_brisbane.json" # type: ignore + backend_name = "fake_brisbane" # type: ignore diff --git a/qiskit_ibm_runtime/fake_provider/backends/brisbane/props_brisbane.json b/qiskit_ibm_runtime/fake_provider/backends/brisbane/props_brisbane.json new file 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"lf_100", "qubits": [37, 52, 56, 57, 58, 71, 77, 76, 75, 90, 94, 95, 96, 109, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126, 112, 108, 107, 106, 105, 104, 103, 102, 101, 100, 99, 98, 91, 79, 80, 81, 72, 62, 61, 60, 53, 41, 42, 43, 44, 45, 54, 64, 65, 66, 73, 85, 86, 87, 88, 89, 74, 70, 69, 68, 55, 49, 50, 51, 36, 32, 31, 30, 17, 12, 11, 10, 9, 8, 7, 6, 5, 4, 3, 2, 1, 0, 14, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27]}]} \ No newline at end of file diff --git a/qiskit_ibm_runtime/fake_provider/backends/cusco/__init__.py b/qiskit_ibm_runtime/fake_provider/backends/cusco/__init__.py new file mode 100644 index 000000000..5cc8f2be7 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/cusco/__init__.py @@ -0,0 +1,17 @@ +# This code is part of Qiskit. +# +# (C) Copyright IBM 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. + +""" +Fake Cusco backend (127 qubit). +""" + +from .fake_cusco import FakeCusco diff --git a/qiskit_ibm_runtime/fake_provider/backends/cusco/conf_cusco.json b/qiskit_ibm_runtime/fake_provider/backends/cusco/conf_cusco.json new file mode 100644 index 000000000..662e2542a --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/cusco/conf_cusco.json @@ -0,0 +1 @@ +{"backend_name": "ibm_cusco", "backend_version": "1.0.25", "n_qubits": 127, "basis_gates": ["ecr", "id", "rz", "sx", "x"], "gates": [{"name": "id", "parameters": [], "qasm_def": "gate id q { U(0, 0, 0) q; }", "coupling_map": [[0], [1], [2], [3], [4], [5], [6], [7], 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60, 61, 62, 63, 64, 65, 66, 67, 68, 69, 70, 71, 72, 73, 74, 75, 76, 77, 78, 79, 80, 81, 82, 83, 84, 85, 86, 87, 88, 89, 90, 91, 92, 93, 94, 95, 96, 97, 98, 99, 100, 101, 102, 103, 104, 105, 106, 107, 108, 109, 110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126]], "acquisition_latency": [], "conditional_latency": [], "hamiltonian": {"description": "Qubits are modeled as Duffing oscillators. In this case, the system includes higher energy states, i.e. not just |0> and |1>. The Pauli operators are generalized via the following set of transformations:\n\n$(\\mathbb{I}-\\sigma_{i}^z)/2 \\rightarrow O_i \\equiv b^\\dagger_{i} b_{i}$,\n\n$\\sigma_{+} \\rightarrow b^\\dagger$,\n\n$\\sigma_{-} \\rightarrow b$,\n\n$\\sigma_{i}^X \\rightarrow b^\\dagger_{i} + b_{i}$.\n\nQubits are coupled through resonator buses. The provided Hamiltonian has been projected into the zero excitation subspace of the resonator buses leading to an effective qubit-qubit flip-flop interaction. The qubit resonance frequencies in the Hamiltonian are the cavity dressed frequencies and not exactly what is returned by the backend defaults, which also includes the dressing due to the qubit-qubit interactions.\n\nQuantities are returned in angular frequencies, with units 2*pi*GHz.\n\nWARNING: Currently not all system Hamiltonian information is available to the public, missing values have been replaced with 0.\n", "h_latex": "\\begin{align} \\mathcal{H}/\\hbar = & \\sum_{i=0}^{126}\\left(\\frac{\\omega_{q,i}}{2}(\\mathbb{I}-\\sigma_i^{z})+\\frac{\\Delta_{i}}{2}(O_i^2-O_i)+\\Omega_{d,i}D_i(t)\\sigma_i^{X}\\right) \\\\ & + J_{62,72}(\\sigma_{62}^{+}\\sigma_{72}^{-}+\\sigma_{62}^{-}\\sigma_{72}^{+}) + J_{67,68}(\\sigma_{67}^{+}\\sigma_{68}^{-}+\\sigma_{67}^{-}\\sigma_{68}^{+}) + J_{44,45}(\\sigma_{44}^{+}\\sigma_{45}^{-}+\\sigma_{44}^{-}\\sigma_{45}^{+}) + J_{99,100}(\\sigma_{99}^{+}\\sigma_{100}^{-}+\\sigma_{99}^{-}\\sigma_{100}^{+}) \\\\ & + J_{108,112}(\\sigma_{108}^{+}\\sigma_{112}^{-}+\\sigma_{108}^{-}\\sigma_{112}^{+}) + J_{8,9}(\\sigma_{8}^{+}\\sigma_{9}^{-}+\\sigma_{8}^{-}\\sigma_{9}^{+}) + J_{40,41}(\\sigma_{40}^{+}\\sigma_{41}^{-}+\\sigma_{40}^{-}\\sigma_{41}^{+}) + J_{0,14}(\\sigma_{0}^{+}\\sigma_{14}^{-}+\\sigma_{0}^{-}\\sigma_{14}^{+}) \\\\ & + J_{17,30}(\\sigma_{17}^{+}\\sigma_{30}^{-}+\\sigma_{17}^{-}\\sigma_{30}^{+}) + J_{100,101}(\\sigma_{100}^{+}\\sigma_{101}^{-}+\\sigma_{100}^{-}\\sigma_{101}^{+}) + J_{91,98}(\\sigma_{91}^{+}\\sigma_{98}^{-}+\\sigma_{91}^{-}\\sigma_{98}^{+}) + J_{100,110}(\\sigma_{100}^{+}\\sigma_{110}^{-}+\\sigma_{100}^{-}\\sigma_{110}^{+}) \\\\ & + J_{75,90}(\\sigma_{75}^{+}\\sigma_{90}^{-}+\\sigma_{75}^{-}\\sigma_{90}^{+}) + J_{96,97}(\\sigma_{96}^{+}\\sigma_{97}^{-}+\\sigma_{96}^{-}\\sigma_{97}^{+}) + J_{41,42}(\\sigma_{41}^{+}\\sigma_{42}^{-}+\\sigma_{41}^{-}\\sigma_{42}^{+}) + J_{18,19}(\\sigma_{18}^{+}\\sigma_{19}^{-}+\\sigma_{18}^{-}\\sigma_{19}^{+}) \\\\ & + J_{55,68}(\\sigma_{55}^{+}\\sigma_{68}^{-}+\\sigma_{55}^{-}\\sigma_{68}^{+}) + J_{9,10}(\\sigma_{9}^{+}\\sigma_{10}^{-}+\\sigma_{9}^{-}\\sigma_{10}^{+}) + J_{49,55}(\\sigma_{49}^{+}\\sigma_{55}^{-}+\\sigma_{49}^{-}\\sigma_{55}^{+}) + J_{106,107}(\\sigma_{106}^{+}\\sigma_{107}^{-}+\\sigma_{106}^{-}\\sigma_{107}^{+}) \\\\ & + J_{47,48}(\\sigma_{47}^{+}\\sigma_{48}^{-}+\\sigma_{47}^{-}\\sigma_{48}^{+}) + J_{42,43}(\\sigma_{42}^{+}\\sigma_{43}^{-}+\\sigma_{42}^{-}\\sigma_{43}^{+}) + J_{107,108}(\\sigma_{107}^{+}\\sigma_{108}^{-}+\\sigma_{107}^{-}\\sigma_{108}^{+}) + J_{73,85}(\\sigma_{73}^{+}\\sigma_{85}^{-}+\\sigma_{73}^{-}\\sigma_{85}^{+}) \\\\ & + J_{38,39}(\\sigma_{38}^{+}\\sigma_{39}^{-}+\\sigma_{38}^{-}\\sigma_{39}^{+}) + J_{20,33}(\\sigma_{20}^{+}\\sigma_{33}^{-}+\\sigma_{20}^{-}\\sigma_{33}^{+}) + J_{48,49}(\\sigma_{48}^{+}\\sigma_{49}^{-}+\\sigma_{48}^{-}\\sigma_{49}^{+}) + J_{103,104}(\\sigma_{103}^{+}\\sigma_{104}^{-}+\\sigma_{103}^{-}\\sigma_{104}^{+}) \\\\ & + J_{80,81}(\\sigma_{80}^{+}\\sigma_{81}^{-}+\\sigma_{80}^{-}\\sigma_{81}^{+}) + J_{75,76}(\\sigma_{75}^{+}\\sigma_{76}^{-}+\\sigma_{75}^{-}\\sigma_{76}^{+}) + J_{66,73}(\\sigma_{66}^{+}\\sigma_{73}^{-}+\\sigma_{66}^{-}\\sigma_{73}^{+}) + J_{85,86}(\\sigma_{85}^{+}\\sigma_{86}^{-}+\\sigma_{85}^{-}\\sigma_{86}^{+}) \\\\ & + J_{81,82}(\\sigma_{81}^{+}\\sigma_{82}^{-}+\\sigma_{81}^{-}\\sigma_{82}^{+}) + J_{110,118}(\\sigma_{110}^{+}\\sigma_{118}^{-}+\\sigma_{110}^{-}\\sigma_{118}^{+}) + J_{16,26}(\\sigma_{16}^{+}\\sigma_{26}^{-}+\\sigma_{16}^{-}\\sigma_{26}^{+}) + J_{90,94}(\\sigma_{90}^{+}\\sigma_{94}^{-}+\\sigma_{90}^{-}\\sigma_{94}^{+}) \\\\ & + J_{118,119}(\\sigma_{118}^{+}\\sigma_{119}^{-}+\\sigma_{118}^{-}\\sigma_{119}^{+}) + J_{12,13}(\\sigma_{12}^{+}\\sigma_{13}^{-}+\\sigma_{12}^{-}\\sigma_{13}^{+}) + J_{77,78}(\\sigma_{77}^{+}\\sigma_{78}^{-}+\\sigma_{77}^{-}\\sigma_{78}^{+}) + J_{22,23}(\\sigma_{22}^{+}\\sigma_{23}^{-}+\\sigma_{22}^{-}\\sigma_{23}^{+}) \\\\ & + J_{49,50}(\\sigma_{49}^{+}\\sigma_{50}^{-}+\\sigma_{49}^{-}\\sigma_{50}^{+}) + J_{104,105}(\\sigma_{104}^{+}\\sigma_{105}^{-}+\\sigma_{104}^{-}\\sigma_{105}^{+}) + J_{114,115}(\\sigma_{114}^{+}\\sigma_{115}^{-}+\\sigma_{114}^{-}\\sigma_{115}^{+}) + J_{45,46}(\\sigma_{45}^{+}\\sigma_{46}^{-}+\\sigma_{45}^{-}\\sigma_{46}^{+}) \\\\ & + J_{50,51}(\\sigma_{50}^{+}\\sigma_{51}^{-}+\\sigma_{50}^{-}\\sigma_{51}^{+}) + J_{105,106}(\\sigma_{105}^{+}\\sigma_{106}^{-}+\\sigma_{105}^{-}\\sigma_{106}^{+}) + J_{72,81}(\\sigma_{72}^{+}\\sigma_{81}^{-}+\\sigma_{72}^{-}\\sigma_{81}^{+}) + J_{82,83}(\\sigma_{82}^{+}\\sigma_{83}^{-}+\\sigma_{82}^{-}\\sigma_{83}^{+}) \\\\ & + J_{46,47}(\\sigma_{46}^{+}\\sigma_{47}^{-}+\\sigma_{46}^{-}\\sigma_{47}^{+}) + J_{78,79}(\\sigma_{78}^{+}\\sigma_{79}^{-}+\\sigma_{78}^{-}\\sigma_{79}^{+}) + J_{23,24}(\\sigma_{23}^{+}\\sigma_{24}^{-}+\\sigma_{23}^{-}\\sigma_{24}^{+}) + J_{83,84}(\\sigma_{83}^{+}\\sigma_{84}^{-}+\\sigma_{83}^{-}\\sigma_{84}^{+}) \\\\ & + J_{115,116}(\\sigma_{115}^{+}\\sigma_{116}^{-}+\\sigma_{115}^{-}\\sigma_{116}^{+}) + J_{19,20}(\\sigma_{19}^{+}\\sigma_{20}^{-}+\\sigma_{19}^{-}\\sigma_{20}^{+}) + J_{24,25}(\\sigma_{24}^{+}\\sigma_{25}^{-}+\\sigma_{24}^{-}\\sigma_{25}^{+}) + J_{79,80}(\\sigma_{79}^{+}\\sigma_{80}^{-}+\\sigma_{79}^{-}\\sigma_{80}^{+}) \\\\ & + J_{56,57}(\\sigma_{56}^{+}\\sigma_{57}^{-}+\\sigma_{56}^{-}\\sigma_{57}^{+}) + J_{93,106}(\\sigma_{93}^{+}\\sigma_{106}^{-}+\\sigma_{93}^{-}\\sigma_{106}^{+}) + J_{116,117}(\\sigma_{116}^{+}\\sigma_{117}^{-}+\\sigma_{116}^{-}\\sigma_{117}^{+}) + J_{20,21}(\\sigma_{20}^{+}\\sigma_{21}^{-}+\\sigma_{20}^{-}\\sigma_{21}^{+}) \\\\ & + J_{41,53}(\\sigma_{41}^{+}\\sigma_{53}^{-}+\\sigma_{41}^{-}\\sigma_{53}^{+}) + J_{12,17}(\\sigma_{12}^{+}\\sigma_{17}^{-}+\\sigma_{12}^{-}\\sigma_{17}^{+}) + J_{57,58}(\\sigma_{57}^{+}\\sigma_{58}^{-}+\\sigma_{57}^{-}\\sigma_{58}^{+}) + J_{87,93}(\\sigma_{87}^{+}\\sigma_{93}^{-}+\\sigma_{87}^{-}\\sigma_{93}^{+}) \\\\ & + J_{30,31}(\\sigma_{30}^{+}\\sigma_{31}^{-}+\\sigma_{30}^{-}\\sigma_{31}^{+}) + J_{25,26}(\\sigma_{25}^{+}\\sigma_{26}^{-}+\\sigma_{25}^{-}\\sigma_{26}^{+}) + J_{79,91}(\\sigma_{79}^{+}\\sigma_{91}^{-}+\\sigma_{79}^{-}\\sigma_{91}^{+}) + J_{26,27}(\\sigma_{26}^{+}\\sigma_{27}^{-}+\\sigma_{26}^{-}\\sigma_{27}^{+}) \\\\ & + J_{21,22}(\\sigma_{21}^{+}\\sigma_{22}^{-}+\\sigma_{21}^{-}\\sigma_{22}^{+}) + J_{58,71}(\\sigma_{58}^{+}\\sigma_{71}^{-}+\\sigma_{58}^{-}\\sigma_{71}^{+}) + J_{31,32}(\\sigma_{31}^{+}\\sigma_{32}^{-}+\\sigma_{31}^{-}\\sigma_{32}^{+}) + J_{4,15}(\\sigma_{4}^{+}\\sigma_{15}^{-}+\\sigma_{4}^{-}\\sigma_{15}^{+}) \\\\ & + J_{86,87}(\\sigma_{86}^{+}\\sigma_{87}^{-}+\\sigma_{86}^{-}\\sigma_{87}^{+}) + J_{113,114}(\\sigma_{113}^{+}\\sigma_{114}^{-}+\\sigma_{113}^{-}\\sigma_{114}^{+}) + J_{104,111}(\\sigma_{104}^{+}\\sigma_{111}^{-}+\\sigma_{104}^{-}\\sigma_{111}^{+}) + J_{123,124}(\\sigma_{123}^{+}\\sigma_{124}^{-}+\\sigma_{123}^{-}\\sigma_{124}^{+}) \\\\ & + J_{27,28}(\\sigma_{27}^{+}\\sigma_{28}^{-}+\\sigma_{27}^{-}\\sigma_{28}^{+}) + J_{34,43}(\\sigma_{34}^{+}\\sigma_{43}^{-}+\\sigma_{34}^{-}\\sigma_{43}^{+}) + J_{119,120}(\\sigma_{119}^{+}\\sigma_{120}^{-}+\\sigma_{119}^{-}\\sigma_{120}^{+}) + J_{64,65}(\\sigma_{64}^{+}\\sigma_{65}^{-}+\\sigma_{64}^{-}\\sigma_{65}^{+}) \\\\ & + J_{54,64}(\\sigma_{54}^{+}\\sigma_{64}^{-}+\\sigma_{54}^{-}\\sigma_{64}^{+}) + J_{32,36}(\\sigma_{32}^{+}\\sigma_{36}^{-}+\\sigma_{32}^{-}\\sigma_{36}^{+}) + J_{5,6}(\\sigma_{5}^{+}\\sigma_{6}^{-}+\\sigma_{5}^{-}\\sigma_{6}^{+}) + J_{60,61}(\\sigma_{60}^{+}\\sigma_{61}^{-}+\\sigma_{60}^{-}\\sigma_{61}^{+}) \\\\ & + J_{14,18}(\\sigma_{14}^{+}\\sigma_{18}^{-}+\\sigma_{14}^{-}\\sigma_{18}^{+}) + J_{87,88}(\\sigma_{87}^{+}\\sigma_{88}^{-}+\\sigma_{87}^{-}\\sigma_{88}^{+}) + J_{97,98}(\\sigma_{97}^{+}\\sigma_{98}^{-}+\\sigma_{97}^{-}\\sigma_{98}^{+}) + J_{1,2}(\\sigma_{1}^{+}\\sigma_{2}^{-}+\\sigma_{1}^{-}\\sigma_{2}^{+}) \\\\ & + J_{112,126}(\\sigma_{112}^{+}\\sigma_{126}^{-}+\\sigma_{112}^{-}\\sigma_{126}^{+}) + J_{28,29}(\\sigma_{28}^{+}\\sigma_{29}^{-}+\\sigma_{28}^{-}\\sigma_{29}^{+}) + J_{45,54}(\\sigma_{45}^{+}\\sigma_{54}^{-}+\\sigma_{45}^{-}\\sigma_{54}^{+}) + J_{36,51}(\\sigma_{36}^{+}\\sigma_{51}^{-}+\\sigma_{36}^{-}\\sigma_{51}^{+}) \\\\ & + J_{88,89}(\\sigma_{88}^{+}\\sigma_{89}^{-}+\\sigma_{88}^{-}\\sigma_{89}^{+}) + J_{120,121}(\\sigma_{120}^{+}\\sigma_{121}^{-}+\\sigma_{120}^{-}\\sigma_{121}^{+}) + J_{15,22}(\\sigma_{15}^{+}\\sigma_{22}^{-}+\\sigma_{15}^{-}\\sigma_{22}^{+}) + J_{24,34}(\\sigma_{24}^{+}\\sigma_{34}^{-}+\\sigma_{24}^{-}\\sigma_{34}^{+}) \\\\ & + J_{84,85}(\\sigma_{84}^{+}\\sigma_{85}^{-}+\\sigma_{84}^{-}\\sigma_{85}^{+}) + J_{29,30}(\\sigma_{29}^{+}\\sigma_{30}^{-}+\\sigma_{29}^{-}\\sigma_{30}^{+}) + J_{61,62}(\\sigma_{61}^{+}\\sigma_{62}^{-}+\\sigma_{61}^{-}\\sigma_{62}^{+}) + J_{70,74}(\\sigma_{70}^{+}\\sigma_{74}^{-}+\\sigma_{70}^{-}\\sigma_{74}^{+}) \\\\ & + J_{121,122}(\\sigma_{121}^{+}\\sigma_{122}^{-}+\\sigma_{121}^{-}\\sigma_{122}^{+}) + J_{2,3}(\\sigma_{2}^{+}\\sigma_{3}^{-}+\\sigma_{2}^{-}\\sigma_{3}^{+}) + J_{122,123}(\\sigma_{122}^{+}\\sigma_{123}^{-}+\\sigma_{122}^{-}\\sigma_{123}^{+}) + J_{62,63}(\\sigma_{62}^{+}\\sigma_{63}^{-}+\\sigma_{62}^{-}\\sigma_{63}^{+}) \\\\ & + J_{117,118}(\\sigma_{117}^{+}\\sigma_{118}^{-}+\\sigma_{117}^{-}\\sigma_{118}^{+}) + J_{94,95}(\\sigma_{94}^{+}\\sigma_{95}^{-}+\\sigma_{94}^{-}\\sigma_{95}^{+}) + J_{109,114}(\\sigma_{109}^{+}\\sigma_{114}^{-}+\\sigma_{109}^{-}\\sigma_{114}^{+}) + J_{37,52}(\\sigma_{37}^{+}\\sigma_{52}^{-}+\\sigma_{37}^{-}\\sigma_{52}^{+}) \\\\ & + J_{58,59}(\\sigma_{58}^{+}\\sigma_{59}^{-}+\\sigma_{58}^{-}\\sigma_{59}^{+}) + J_{3,4}(\\sigma_{3}^{+}\\sigma_{4}^{-}+\\sigma_{3}^{-}\\sigma_{4}^{+}) + J_{33,39}(\\sigma_{33}^{+}\\sigma_{39}^{-}+\\sigma_{33}^{-}\\sigma_{39}^{+}) + J_{95,96}(\\sigma_{95}^{+}\\sigma_{96}^{-}+\\sigma_{95}^{-}\\sigma_{96}^{+}) \\\\ & + J_{68,69}(\\sigma_{68}^{+}\\sigma_{69}^{-}+\\sigma_{68}^{-}\\sigma_{69}^{+}) + J_{63,64}(\\sigma_{63}^{+}\\sigma_{64}^{-}+\\sigma_{63}^{-}\\sigma_{64}^{+}) + J_{71,77}(\\sigma_{71}^{+}\\sigma_{77}^{-}+\\sigma_{71}^{-}\\sigma_{77}^{+}) + J_{111,122}(\\sigma_{111}^{+}\\sigma_{122}^{-}+\\sigma_{111}^{-}\\sigma_{122}^{+}) \\\\ & + J_{4,5}(\\sigma_{4}^{+}\\sigma_{5}^{-}+\\sigma_{4}^{-}\\sigma_{5}^{+}) + J_{59,60}(\\sigma_{59}^{+}\\sigma_{60}^{-}+\\sigma_{59}^{-}\\sigma_{60}^{+}) + J_{96,109}(\\sigma_{96}^{+}\\sigma_{109}^{-}+\\sigma_{96}^{-}\\sigma_{109}^{+}) + J_{124,125}(\\sigma_{124}^{+}\\sigma_{125}^{-}+\\sigma_{124}^{-}\\sigma_{125}^{+}) \\\\ & + J_{69,70}(\\sigma_{69}^{+}\\sigma_{70}^{-}+\\sigma_{69}^{-}\\sigma_{70}^{+}) + J_{101,102}(\\sigma_{101}^{+}\\sigma_{102}^{-}+\\sigma_{101}^{-}\\sigma_{102}^{+}) + J_{35,47}(\\sigma_{35}^{+}\\sigma_{47}^{-}+\\sigma_{35}^{-}\\sigma_{47}^{+}) + J_{0,1}(\\sigma_{0}^{+}\\sigma_{1}^{-}+\\sigma_{0}^{-}\\sigma_{1}^{+}) \\\\ & + J_{65,66}(\\sigma_{65}^{+}\\sigma_{66}^{-}+\\sigma_{65}^{-}\\sigma_{66}^{+}) + J_{10,11}(\\sigma_{10}^{+}\\sigma_{11}^{-}+\\sigma_{10}^{-}\\sigma_{11}^{+}) + J_{37,38}(\\sigma_{37}^{+}\\sigma_{38}^{-}+\\sigma_{37}^{-}\\sigma_{38}^{+}) + J_{28,35}(\\sigma_{28}^{+}\\sigma_{35}^{-}+\\sigma_{28}^{-}\\sigma_{35}^{+}) \\\\ & + J_{102,103}(\\sigma_{102}^{+}\\sigma_{103}^{-}+\\sigma_{102}^{-}\\sigma_{103}^{+}) + J_{92,102}(\\sigma_{92}^{+}\\sigma_{102}^{-}+\\sigma_{92}^{-}\\sigma_{102}^{+}) + J_{6,7}(\\sigma_{6}^{+}\\sigma_{7}^{-}+\\sigma_{6}^{-}\\sigma_{7}^{+}) + J_{98,99}(\\sigma_{98}^{+}\\sigma_{99}^{-}+\\sigma_{98}^{-}\\sigma_{99}^{+}) \\\\ & + J_{43,44}(\\sigma_{43}^{+}\\sigma_{44}^{-}+\\sigma_{43}^{-}\\sigma_{44}^{+}) + J_{52,56}(\\sigma_{52}^{+}\\sigma_{56}^{-}+\\sigma_{52}^{-}\\sigma_{56}^{+}) + J_{125,126}(\\sigma_{125}^{+}\\sigma_{126}^{-}+\\sigma_{125}^{-}\\sigma_{126}^{+}) + J_{39,40}(\\sigma_{39}^{+}\\sigma_{40}^{-}+\\sigma_{39}^{-}\\sigma_{40}^{+}) \\\\ & + J_{8,16}(\\sigma_{8}^{+}\\sigma_{16}^{-}+\\sigma_{8}^{-}\\sigma_{16}^{+}) + J_{66,67}(\\sigma_{66}^{+}\\sigma_{67}^{-}+\\sigma_{66}^{-}\\sigma_{67}^{+}) + J_{11,12}(\\sigma_{11}^{+}\\sigma_{12}^{-}+\\sigma_{11}^{-}\\sigma_{12}^{+}) + J_{76,77}(\\sigma_{76}^{+}\\sigma_{77}^{-}+\\sigma_{76}^{-}\\sigma_{77}^{+}) \\\\ & + J_{83,92}(\\sigma_{83}^{+}\\sigma_{92}^{-}+\\sigma_{83}^{-}\\sigma_{92}^{+}) + J_{74,89}(\\sigma_{74}^{+}\\sigma_{89}^{-}+\\sigma_{74}^{-}\\sigma_{89}^{+}) + J_{7,8}(\\sigma_{7}^{+}\\sigma_{8}^{-}+\\sigma_{7}^{-}\\sigma_{8}^{+}) + J_{53,60}(\\sigma_{53}^{+}\\sigma_{60}^{-}+\\sigma_{53}^{-}\\sigma_{60}^{+}) \\\\ & + \\Omega_{d,0}(U_{0}^{(0,1)}(t))\\sigma_{0}^{X} + \\Omega_{d,2}(U_{1}^{(2,1)}(t))\\sigma_{2}^{X} \\\\ & + \\Omega_{d,3}(U_{2}^{(3,2)}(t))\\sigma_{3}^{X} + \\Omega_{d,4}(U_{4}^{(4,15)}(t)+U_{3}^{(4,3)}(t))\\sigma_{4}^{X} \\\\ & + \\Omega_{d,5}(U_{6}^{(5,6)}(t)+U_{5}^{(5,4)}(t))\\sigma_{5}^{X} + \\Omega_{d,7}(U_{7}^{(7,6)}(t))\\sigma_{7}^{X} \\\\ & + \\Omega_{d,8}(U_{8}^{(8,7)}(t))\\sigma_{8}^{X} + \\Omega_{d,9}(U_{9}^{(9,8)}(t))\\sigma_{9}^{X} \\\\ & + \\Omega_{d,10}(U_{10}^{(10,9)}(t))\\sigma_{10}^{X} + \\Omega_{d,11}(U_{12}^{(11,12)}(t)+U_{11}^{(11,10)}(t))\\sigma_{11}^{X} \\\\ & + \\Omega_{d,12}(U_{13}^{(12,17)}(t))\\sigma_{12}^{X} + \\Omega_{d,13}(U_{14}^{(13,12)}(t))\\sigma_{13}^{X} \\\\ & + \\Omega_{d,14}(U_{15}^{(14,0)}(t))\\sigma_{14}^{X} + \\Omega_{d,16}(U_{16}^{(16,8)}(t))\\sigma_{16}^{X} \\\\ & + \\Omega_{d,17}(U_{17}^{(17,30)}(t))\\sigma_{17}^{X} + \\Omega_{d,18}(U_{19}^{(18,19)}(t)+U_{18}^{(18,14)}(t))\\sigma_{18}^{X} \\\\ & + \\Omega_{d,20}(U_{20}^{(20,19)}(t)+U_{21}^{(20,33)}(t))\\sigma_{20}^{X} + \\Omega_{d,21}(U_{23}^{(21,22)}(t)+U_{22}^{(21,20)}(t))\\sigma_{21}^{X} \\\\ & + \\Omega_{d,22}(U_{24}^{(22,15)}(t))\\sigma_{22}^{X} + \\Omega_{d,23}(U_{25}^{(23,22)}(t)+U_{26}^{(23,24)}(t))\\sigma_{23}^{X} \\\\ & + \\Omega_{d,25}(U_{27}^{(25,24)}(t))\\sigma_{25}^{X} + \\Omega_{d,26}(U_{28}^{(26,16)}(t)+U_{30}^{(26,27)}(t)+U_{29}^{(26,25)}(t))\\sigma_{26}^{X} \\\\ & + \\Omega_{d,28}(U_{31}^{(28,27)}(t))\\sigma_{28}^{X} + \\Omega_{d,29}(U_{33}^{(29,30)}(t)+U_{32}^{(29,28)}(t))\\sigma_{29}^{X} \\\\ & + \\Omega_{d,30}(U_{34}^{(30,31)}(t))\\sigma_{30}^{X} + \\Omega_{d,31}(U_{35}^{(31,32)}(t))\\sigma_{31}^{X} \\\\ & + \\Omega_{d,32}(U_{36}^{(32,36)}(t))\\sigma_{32}^{X} + \\Omega_{d,33}(U_{37}^{(33,39)}(t))\\sigma_{33}^{X} \\\\ & + \\Omega_{d,34}(U_{38}^{(34,24)}(t))\\sigma_{34}^{X} + \\Omega_{d,35}(U_{39}^{(35,28)}(t)+U_{40}^{(35,47)}(t))\\sigma_{35}^{X} \\\\ & + \\Omega_{d,36}(U_{41}^{(36,51)}(t))\\sigma_{36}^{X} + \\Omega_{d,37}(U_{42}^{(37,38)}(t))\\sigma_{37}^{X} \\\\ & + \\Omega_{d,38}(U_{43}^{(38,39)}(t))\\sigma_{38}^{X} + \\Omega_{d,40}(U_{45}^{(40,41)}(t)+U_{44}^{(40,39)}(t))\\sigma_{40}^{X} \\\\ & + \\Omega_{d,42}(U_{46}^{(42,41)}(t)+U_{47}^{(42,43)}(t))\\sigma_{42}^{X} + \\Omega_{d,43}(U_{48}^{(43,34)}(t)+U_{49}^{(43,44)}(t))\\sigma_{43}^{X} \\\\ & + \\Omega_{d,44}(U_{50}^{(44,45)}(t))\\sigma_{44}^{X} + \\Omega_{d,46}(U_{52}^{(46,47)}(t)+U_{51}^{(46,45)}(t))\\sigma_{46}^{X} \\\\ & + \\Omega_{d,48}(U_{54}^{(48,49)}(t)+U_{53}^{(48,47)}(t))\\sigma_{48}^{X} + \\Omega_{d,50}(U_{55}^{(50,49)}(t))\\sigma_{50}^{X} \\\\ & + \\Omega_{d,51}(U_{56}^{(51,50)}(t))\\sigma_{51}^{X} + \\Omega_{d,52}(U_{58}^{(52,56)}(t)+U_{57}^{(52,37)}(t))\\sigma_{52}^{X} \\\\ & + \\Omega_{d,53}(U_{59}^{(53,41)}(t))\\sigma_{53}^{X} + \\Omega_{d,54}(U_{61}^{(54,64)}(t)+U_{60}^{(54,45)}(t))\\sigma_{54}^{X} \\\\ & + \\Omega_{d,55}(U_{63}^{(55,68)}(t)+U_{62}^{(55,49)}(t))\\sigma_{55}^{X} + \\Omega_{d,56}(U_{64}^{(56,57)}(t))\\sigma_{56}^{X} \\\\ & + \\Omega_{d,57}(U_{65}^{(57,58)}(t))\\sigma_{57}^{X} + \\Omega_{d,58}(U_{67}^{(58,71)}(t)+U_{66}^{(58,59)}(t))\\sigma_{58}^{X} \\\\ & + \\Omega_{d,60}(U_{68}^{(60,53)}(t)+U_{70}^{(60,61)}(t)+U_{69}^{(60,59)}(t))\\sigma_{60}^{X} + \\Omega_{d,62}(U_{72}^{(62,63)}(t)+U_{71}^{(62,61)}(t))\\sigma_{62}^{X} \\\\ & + \\Omega_{d,64}(U_{73}^{(64,63)}(t))\\sigma_{64}^{X} + \\Omega_{d,65}(U_{75}^{(65,66)}(t)+U_{74}^{(65,64)}(t))\\sigma_{65}^{X} \\\\ & + \\Omega_{d,66}(U_{76}^{(66,73)}(t))\\sigma_{66}^{X} + \\Omega_{d,67}(U_{78}^{(67,68)}(t)+U_{77}^{(67,66)}(t))\\sigma_{67}^{X} \\\\ & + \\Omega_{d,68}(U_{79}^{(68,69)}(t))\\sigma_{68}^{X} + \\Omega_{d,70}(U_{80}^{(70,69)}(t)+U_{81}^{(70,74)}(t))\\sigma_{70}^{X} \\\\ & + \\Omega_{d,72}(U_{82}^{(72,62)}(t)+U_{83}^{(72,81)}(t))\\sigma_{72}^{X} + \\Omega_{d,73}(U_{84}^{(73,85)}(t))\\sigma_{73}^{X} \\\\ & + \\Omega_{d,74}(U_{85}^{(74,89)}(t))\\sigma_{74}^{X} + \\Omega_{d,76}(U_{87}^{(76,77)}(t)+U_{86}^{(76,75)}(t))\\sigma_{76}^{X} \\\\ & + \\Omega_{d,77}(U_{88}^{(77,71)}(t))\\sigma_{77}^{X} + \\Omega_{d,78}(U_{89}^{(78,77)}(t))\\sigma_{78}^{X} \\\\ & + \\Omega_{d,79}(U_{90}^{(79,78)}(t))\\sigma_{79}^{X} + \\Omega_{d,80}(U_{92}^{(80,81)}(t)+U_{91}^{(80,79)}(t))\\sigma_{80}^{X} \\\\ & + \\Omega_{d,81}(U_{93}^{(81,82)}(t))\\sigma_{81}^{X} + \\Omega_{d,83}(U_{94}^{(83,82)}(t)+U_{95}^{(83,92)}(t))\\sigma_{83}^{X} \\\\ & + \\Omega_{d,84}(U_{96}^{(84,83)}(t))\\sigma_{84}^{X} + \\Omega_{d,85}(U_{98}^{(85,86)}(t)+U_{97}^{(85,84)}(t))\\sigma_{85}^{X} \\\\ & + \\Omega_{d,87}(U_{100}^{(87,88)}(t)+U_{99}^{(87,86)}(t))\\sigma_{87}^{X} + \\Omega_{d,88}(U_{101}^{(88,89)}(t))\\sigma_{88}^{X} \\\\ & + \\Omega_{d,90}(U_{102}^{(90,75)}(t))\\sigma_{90}^{X} + \\Omega_{d,91}(U_{103}^{(91,79)}(t))\\sigma_{91}^{X} \\\\ & + \\Omega_{d,92}(U_{104}^{(92,102)}(t))\\sigma_{92}^{X} + \\Omega_{d,93}(U_{105}^{(93,87)}(t)+U_{106}^{(93,106)}(t))\\sigma_{93}^{X} \\\\ & + \\Omega_{d,94}(U_{107}^{(94,90)}(t)+U_{108}^{(94,95)}(t))\\sigma_{94}^{X} + \\Omega_{d,96}(U_{111}^{(96,109)}(t)+U_{110}^{(96,97)}(t)+U_{109}^{(96,95)}(t))\\sigma_{96}^{X} \\\\ & + \\Omega_{d,97}(U_{112}^{(97,98)}(t))\\sigma_{97}^{X} + \\Omega_{d,98}(U_{113}^{(98,91)}(t))\\sigma_{98}^{X} \\\\ & + \\Omega_{d,99}(U_{114}^{(99,98)}(t))\\sigma_{99}^{X} + \\Omega_{d,100}(U_{116}^{(100,110)}(t)+U_{115}^{(100,99)}(t))\\sigma_{100}^{X} \\\\ & + \\Omega_{d,101}(U_{117}^{(101,100)}(t))\\sigma_{101}^{X} + \\Omega_{d,102}(U_{118}^{(102,101)}(t))\\sigma_{102}^{X} \\\\ & + \\Omega_{d,103}(U_{120}^{(103,104)}(t)+U_{119}^{(103,102)}(t))\\sigma_{103}^{X} + \\Omega_{d,104}(U_{121}^{(104,105)}(t)+U_{122}^{(104,111)}(t))\\sigma_{104}^{X} \\\\ & + \\Omega_{d,105}(U_{123}^{(105,106)}(t))\\sigma_{105}^{X} + \\Omega_{d,106}(U_{124}^{(106,107)}(t))\\sigma_{106}^{X} \\\\ & + \\Omega_{d,107}(U_{125}^{(107,108)}(t))\\sigma_{107}^{X} + \\Omega_{d,108}(U_{126}^{(108,112)}(t))\\sigma_{108}^{X} \\\\ & + \\Omega_{d,109}(U_{127}^{(109,114)}(t))\\sigma_{109}^{X} + \\Omega_{d,111}(U_{128}^{(111,122)}(t))\\sigma_{111}^{X} \\\\ & + \\Omega_{d,112}(U_{129}^{(112,126)}(t))\\sigma_{112}^{X} + \\Omega_{d,113}(U_{130}^{(113,114)}(t))\\sigma_{113}^{X} \\\\ & + \\Omega_{d,115}(U_{131}^{(115,114)}(t))\\sigma_{115}^{X} + \\Omega_{d,116}(U_{133}^{(116,117)}(t)+U_{132}^{(116,115)}(t))\\sigma_{116}^{X} \\\\ & + \\Omega_{d,117}(U_{134}^{(117,118)}(t))\\sigma_{117}^{X} + \\Omega_{d,118}(U_{135}^{(118,110)}(t)+U_{136}^{(118,119)}(t))\\sigma_{118}^{X} \\\\ & + \\Omega_{d,119}(U_{137}^{(119,120)}(t))\\sigma_{119}^{X} + \\Omega_{d,121}(U_{138}^{(121,120)}(t)+U_{139}^{(121,122)}(t))\\sigma_{121}^{X} \\\\ & + \\Omega_{d,123}(U_{140}^{(123,122)}(t)+U_{141}^{(123,124)}(t))\\sigma_{123}^{X} + \\Omega_{d,125}(U_{142}^{(125,124)}(t))\\sigma_{125}^{X} \\\\ & + \\Omega_{d,126}(U_{143}^{(126,125)}(t))\\sigma_{126}^{X} \\\\ \\end{align}", "h_str": ["_SUM[i,0,126,wq{i}/2*(I{i}-Z{i})]", "_SUM[i,0,126,delta{i}/2*O{i}*O{i}]", "_SUM[i,0,126,-delta{i}/2*O{i}]", "_SUM[i,0,126,omegad{i}*X{i}||D{i}]", "jq62q72*Sp62*Sm72", "jq62q72*Sm62*Sp72", "jq67q68*Sp67*Sm68", "jq67q68*Sm67*Sp68", "jq44q45*Sp44*Sm45", "jq44q45*Sm44*Sp45", "jq99q100*Sp99*Sm100", "jq99q100*Sm99*Sp100", "jq108q112*Sp108*Sm112", "jq108q112*Sm108*Sp112", "jq8q9*Sp8*Sm9", "jq8q9*Sm8*Sp9", "jq40q41*Sp40*Sm41", "jq40q41*Sm40*Sp41", "jq0q14*Sp0*Sm14", "jq0q14*Sm0*Sp14", "jq17q30*Sp17*Sm30", "jq17q30*Sm17*Sp30", "jq100q101*Sp100*Sm101", "jq100q101*Sm100*Sp101", "jq91q98*Sp91*Sm98", "jq91q98*Sm91*Sp98", "jq100q110*Sp100*Sm110", "jq100q110*Sm100*Sp110", "jq75q90*Sp75*Sm90", "jq75q90*Sm75*Sp90", "jq96q97*Sp96*Sm97", "jq96q97*Sm96*Sp97", "jq41q42*Sp41*Sm42", "jq41q42*Sm41*Sp42", "jq18q19*Sp18*Sm19", "jq18q19*Sm18*Sp19", "jq55q68*Sp55*Sm68", "jq55q68*Sm55*Sp68", "jq9q10*Sp9*Sm10", "jq9q10*Sm9*Sp10", "jq49q55*Sp49*Sm55", "jq49q55*Sm49*Sp55", "jq106q107*Sp106*Sm107", "jq106q107*Sm106*Sp107", "jq47q48*Sp47*Sm48", "jq47q48*Sm47*Sp48", "jq42q43*Sp42*Sm43", "jq42q43*Sm42*Sp43", "jq107q108*Sp107*Sm108", "jq107q108*Sm107*Sp108", "jq73q85*Sp73*Sm85", "jq73q85*Sm73*Sp85", "jq38q39*Sp38*Sm39", "jq38q39*Sm38*Sp39", "jq20q33*Sp20*Sm33", "jq20q33*Sm20*Sp33", "jq48q49*Sp48*Sm49", "jq48q49*Sm48*Sp49", "jq103q104*Sp103*Sm104", "jq103q104*Sm103*Sp104", "jq80q81*Sp80*Sm81", "jq80q81*Sm80*Sp81", "jq75q76*Sp75*Sm76", "jq75q76*Sm75*Sp76", "jq66q73*Sp66*Sm73", "jq66q73*Sm66*Sp73", "jq85q86*Sp85*Sm86", "jq85q86*Sm85*Sp86", "jq81q82*Sp81*Sm82", "jq81q82*Sm81*Sp82", "jq110q118*Sp110*Sm118", "jq110q118*Sm110*Sp118", "jq16q26*Sp16*Sm26", "jq16q26*Sm16*Sp26", "jq90q94*Sp90*Sm94", "jq90q94*Sm90*Sp94", "jq118q119*Sp118*Sm119", "jq118q119*Sm118*Sp119", "jq12q13*Sp12*Sm13", "jq12q13*Sm12*Sp13", "jq77q78*Sp77*Sm78", "jq77q78*Sm77*Sp78", "jq22q23*Sp22*Sm23", "jq22q23*Sm22*Sp23", "jq49q50*Sp49*Sm50", "jq49q50*Sm49*Sp50", "jq104q105*Sp104*Sm105", "jq104q105*Sm104*Sp105", "jq114q115*Sp114*Sm115", "jq114q115*Sm114*Sp115", "jq45q46*Sp45*Sm46", "jq45q46*Sm45*Sp46", "jq50q51*Sp50*Sm51", "jq50q51*Sm50*Sp51", "jq105q106*Sp105*Sm106", "jq105q106*Sm105*Sp106", "jq72q81*Sp72*Sm81", "jq72q81*Sm72*Sp81", "jq82q83*Sp82*Sm83", "jq82q83*Sm82*Sp83", "jq46q47*Sp46*Sm47", "jq46q47*Sm46*Sp47", "jq78q79*Sp78*Sm79", "jq78q79*Sm78*Sp79", "jq23q24*Sp23*Sm24", "jq23q24*Sm23*Sp24", "jq83q84*Sp83*Sm84", "jq83q84*Sm83*Sp84", "jq115q116*Sp115*Sm116", "jq115q116*Sm115*Sp116", "jq19q20*Sp19*Sm20", "jq19q20*Sm19*Sp20", "jq24q25*Sp24*Sm25", "jq24q25*Sm24*Sp25", "jq79q80*Sp79*Sm80", "jq79q80*Sm79*Sp80", "jq56q57*Sp56*Sm57", "jq56q57*Sm56*Sp57", "jq93q106*Sp93*Sm106", "jq93q106*Sm93*Sp106", "jq116q117*Sp116*Sm117", "jq116q117*Sm116*Sp117", "jq20q21*Sp20*Sm21", "jq20q21*Sm20*Sp21", "jq41q53*Sp41*Sm53", "jq41q53*Sm41*Sp53", "jq12q17*Sp12*Sm17", "jq12q17*Sm12*Sp17", "jq57q58*Sp57*Sm58", "jq57q58*Sm57*Sp58", "jq87q93*Sp87*Sm93", "jq87q93*Sm87*Sp93", "jq30q31*Sp30*Sm31", "jq30q31*Sm30*Sp31", "jq25q26*Sp25*Sm26", "jq25q26*Sm25*Sp26", "jq79q91*Sp79*Sm91", "jq79q91*Sm79*Sp91", "jq26q27*Sp26*Sm27", "jq26q27*Sm26*Sp27", "jq21q22*Sp21*Sm22", "jq21q22*Sm21*Sp22", "jq58q71*Sp58*Sm71", "jq58q71*Sm58*Sp71", "jq31q32*Sp31*Sm32", "jq31q32*Sm31*Sp32", "jq4q15*Sp4*Sm15", "jq4q15*Sm4*Sp15", "jq86q87*Sp86*Sm87", "jq86q87*Sm86*Sp87", "jq113q114*Sp113*Sm114", "jq113q114*Sm113*Sp114", "jq104q111*Sp104*Sm111", "jq104q111*Sm104*Sp111", "jq123q124*Sp123*Sm124", "jq123q124*Sm123*Sp124", "jq27q28*Sp27*Sm28", "jq27q28*Sm27*Sp28", "jq34q43*Sp34*Sm43", "jq34q43*Sm34*Sp43", "jq119q120*Sp119*Sm120", "jq119q120*Sm119*Sp120", "jq64q65*Sp64*Sm65", "jq64q65*Sm64*Sp65", "jq54q64*Sp54*Sm64", "jq54q64*Sm54*Sp64", "jq32q36*Sp32*Sm36", "jq32q36*Sm32*Sp36", "jq5q6*Sp5*Sm6", "jq5q6*Sm5*Sp6", "jq60q61*Sp60*Sm61", "jq60q61*Sm60*Sp61", "jq14q18*Sp14*Sm18", "jq14q18*Sm14*Sp18", "jq87q88*Sp87*Sm88", "jq87q88*Sm87*Sp88", "jq97q98*Sp97*Sm98", "jq97q98*Sm97*Sp98", "jq1q2*Sp1*Sm2", "jq1q2*Sm1*Sp2", "jq112q126*Sp112*Sm126", "jq112q126*Sm112*Sp126", "jq28q29*Sp28*Sm29", "jq28q29*Sm28*Sp29", "jq45q54*Sp45*Sm54", "jq45q54*Sm45*Sp54", "jq36q51*Sp36*Sm51", "jq36q51*Sm36*Sp51", "jq88q89*Sp88*Sm89", "jq88q89*Sm88*Sp89", "jq120q121*Sp120*Sm121", "jq120q121*Sm120*Sp121", "jq15q22*Sp15*Sm22", "jq15q22*Sm15*Sp22", "jq24q34*Sp24*Sm34", "jq24q34*Sm24*Sp34", "jq84q85*Sp84*Sm85", "jq84q85*Sm84*Sp85", "jq29q30*Sp29*Sm30", "jq29q30*Sm29*Sp30", "jq61q62*Sp61*Sm62", "jq61q62*Sm61*Sp62", "jq70q74*Sp70*Sm74", "jq70q74*Sm70*Sp74", "jq121q122*Sp121*Sm122", "jq121q122*Sm121*Sp122", "jq2q3*Sp2*Sm3", "jq2q3*Sm2*Sp3", "jq122q123*Sp122*Sm123", "jq122q123*Sm122*Sp123", "jq62q63*Sp62*Sm63", "jq62q63*Sm62*Sp63", "jq117q118*Sp117*Sm118", "jq117q118*Sm117*Sp118", "jq94q95*Sp94*Sm95", "jq94q95*Sm94*Sp95", "jq109q114*Sp109*Sm114", "jq109q114*Sm109*Sp114", "jq37q52*Sp37*Sm52", "jq37q52*Sm37*Sp52", "jq58q59*Sp58*Sm59", "jq58q59*Sm58*Sp59", "jq3q4*Sp3*Sm4", "jq3q4*Sm3*Sp4", "jq33q39*Sp33*Sm39", "jq33q39*Sm33*Sp39", "jq95q96*Sp95*Sm96", "jq95q96*Sm95*Sp96", "jq68q69*Sp68*Sm69", "jq68q69*Sm68*Sp69", "jq63q64*Sp63*Sm64", "jq63q64*Sm63*Sp64", "jq71q77*Sp71*Sm77", "jq71q77*Sm71*Sp77", "jq111q122*Sp111*Sm122", "jq111q122*Sm111*Sp122", "jq4q5*Sp4*Sm5", "jq4q5*Sm4*Sp5", "jq59q60*Sp59*Sm60", "jq59q60*Sm59*Sp60", "jq96q109*Sp96*Sm109", "jq96q109*Sm96*Sp109", "jq124q125*Sp124*Sm125", "jq124q125*Sm124*Sp125", "jq69q70*Sp69*Sm70", "jq69q70*Sm69*Sp70", "jq101q102*Sp101*Sm102", "jq101q102*Sm101*Sp102", "jq35q47*Sp35*Sm47", "jq35q47*Sm35*Sp47", "jq0q1*Sp0*Sm1", "jq0q1*Sm0*Sp1", "jq65q66*Sp65*Sm66", "jq65q66*Sm65*Sp66", "jq10q11*Sp10*Sm11", "jq10q11*Sm10*Sp11", "jq37q38*Sp37*Sm38", "jq37q38*Sm37*Sp38", "jq28q35*Sp28*Sm35", "jq28q35*Sm28*Sp35", "jq102q103*Sp102*Sm103", "jq102q103*Sm102*Sp103", "jq92q102*Sp92*Sm102", "jq92q102*Sm92*Sp102", "jq6q7*Sp6*Sm7", "jq6q7*Sm6*Sp7", "jq98q99*Sp98*Sm99", "jq98q99*Sm98*Sp99", "jq43q44*Sp43*Sm44", "jq43q44*Sm43*Sp44", "jq52q56*Sp52*Sm56", "jq52q56*Sm52*Sp56", "jq125q126*Sp125*Sm126", "jq125q126*Sm125*Sp126", "jq39q40*Sp39*Sm40", "jq39q40*Sm39*Sp40", "jq8q16*Sp8*Sm16", "jq8q16*Sm8*Sp16", "jq66q67*Sp66*Sm67", "jq66q67*Sm66*Sp67", "jq11q12*Sp11*Sm12", "jq11q12*Sm11*Sp12", "jq76q77*Sp76*Sm77", "jq76q77*Sm76*Sp77", "jq83q92*Sp83*Sm92", "jq83q92*Sm83*Sp92", "jq74q89*Sp74*Sm89", "jq74q89*Sm74*Sp89", "jq7q8*Sp7*Sm8", "jq7q8*Sm7*Sp8", "jq53q60*Sp53*Sm60", "jq53q60*Sm53*Sp60", "omegad1*X0||U0", "omegad1*X2||U1", "omegad2*X3||U2", "omegad15*X4||U4", "omegad3*X4||U3", "omegad6*X5||U6", "omegad4*X5||U5", "omegad6*X7||U7", "omegad7*X8||U8", "omegad8*X9||U9", "omegad9*X10||U10", "omegad12*X11||U12", "omegad10*X11||U11", "omegad17*X12||U13", "omegad12*X13||U14", "omegad0*X14||U15", "omegad8*X16||U16", "omegad30*X17||U17", "omegad19*X18||U19", "omegad14*X18||U18", "omegad19*X20||U20", "omegad33*X20||U21", "omegad22*X21||U23", "omegad20*X21||U22", "omegad15*X22||U24", "omegad22*X23||U25", "omegad24*X23||U26", "omegad24*X25||U27", "omegad16*X26||U28", "omegad27*X26||U30", "omegad25*X26||U29", "omegad27*X28||U31", "omegad30*X29||U33", "omegad28*X29||U32", "omegad31*X30||U34", "omegad32*X31||U35", "omegad36*X32||U36", "omegad39*X33||U37", "omegad24*X34||U38", "omegad28*X35||U39", "omegad47*X35||U40", "omegad51*X36||U41", "omegad38*X37||U42", "omegad39*X38||U43", "omegad41*X40||U45", "omegad39*X40||U44", "omegad41*X42||U46", "omegad43*X42||U47", "omegad34*X43||U48", "omegad44*X43||U49", "omegad45*X44||U50", "omegad47*X46||U52", "omegad45*X46||U51", "omegad49*X48||U54", "omegad47*X48||U53", "omegad49*X50||U55", "omegad50*X51||U56", "omegad56*X52||U58", "omegad37*X52||U57", "omegad41*X53||U59", "omegad64*X54||U61", "omegad45*X54||U60", "omegad68*X55||U63", "omegad49*X55||U62", "omegad57*X56||U64", "omegad58*X57||U65", "omegad71*X58||U67", "omegad59*X58||U66", "omegad53*X60||U68", "omegad61*X60||U70", "omegad59*X60||U69", "omegad63*X62||U72", "omegad61*X62||U71", "omegad63*X64||U73", "omegad66*X65||U75", "omegad64*X65||U74", "omegad73*X66||U76", "omegad68*X67||U78", "omegad66*X67||U77", "omegad69*X68||U79", "omegad69*X70||U80", "omegad74*X70||U81", "omegad62*X72||U82", "omegad81*X72||U83", "omegad85*X73||U84", "omegad89*X74||U85", "omegad77*X76||U87", "omegad75*X76||U86", "omegad71*X77||U88", "omegad77*X78||U89", "omegad78*X79||U90", "omegad81*X80||U92", "omegad79*X80||U91", "omegad82*X81||U93", 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a/qiskit_ibm_runtime/fake_provider/backends/cusco/defs_cusco.json b/qiskit_ibm_runtime/fake_provider/backends/cusco/defs_cusco.json new file mode 100644 index 000000000..01d9a97e8 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/cusco/defs_cusco.json @@ -0,0 +1 @@ +{"qubit_freq_est": [5.014982481627551, 4.955775039370185, 4.806657095434795, 5.232281694879282, 5.138287218428989, 4.987996280681617, 4.898880000121953, 5.022901315552583, 5.111744531189483, 5.153249514271878, 4.997062830388116, 5.1745234525219574, 4.935404588645414, 5.168663032681165, 4.930107305547402, 5.014957716509449, 5.279193979224664, 5.3955156818179075, 5.058583493511433, 4.958157690314698, 5.044085630836211, 5.159928091691546, 5.28231190358602, 5.162786301014468, 5.079754218129248, 5.137418895164864, 5.213551323640222, 5.033182503475799, 5.20831383515457, 5.117361117144152, 5.030238193637969, 5.187523071341145, 5.06768007385507, 5.143072121011085, 5.110029551726926, 5.265690769954216, 4.987782623511454, 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"drag", "parameters": {"amp": [0.2631452350018387, 0.0], "beta": -2.314529601667271, "duration": 88, "sigma": 22}}]}], "meas_kernel": {"name": "hw_qmfk", "params": {}}, "discriminator": {"name": "hw_qmfk", "params": {}}, "_data": {}} \ No newline at end of file diff --git a/qiskit_ibm_runtime/fake_provider/backends/cusco/fake_cusco.py b/qiskit_ibm_runtime/fake_provider/backends/cusco/fake_cusco.py new file mode 100644 index 000000000..bcca7ce02 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/cusco/fake_cusco.py @@ -0,0 +1,28 @@ +# This code is part of Qiskit. +# +# (C) Copyright IBM 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. + +""" +Fake Cusco device (127 qubit). +""" + +import os +from qiskit_ibm_runtime.fake_provider import fake_backend + + +class FakeCusco(fake_backend.FakeBackendV2): + """A fake 127 qubit backend.""" + + dirname = os.path.dirname(__file__) # type: ignore + conf_filename = "conf_cusco.json" # type: ignore + props_filename = "props_cusco.json" # type: ignore + defs_filename = "defs_cusco.json" # type: ignore + backend_name = "fake_cusco" # type: ignore diff --git a/qiskit_ibm_runtime/fake_provider/backends/cusco/props_cusco.json b/qiskit_ibm_runtime/fake_provider/backends/cusco/props_cusco.json new file mode 100644 index 000000000..b014a1628 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/cusco/props_cusco.json @@ -0,0 +1 @@ +{"backend_name": "ibm_cusco", "backend_version": "1.0.25", "last_update_date": "2024-02-28T09:05:57-05:00", "qubits": [[{"date": "2024-02-27T01:59:18-05:00", "name": "T1", "unit": "us", "value": 223.7036813728529}, {"date": "2024-02-28T01:37:21-05:00", "name": "T2", "unit": "us", "value": 51.22543662294568}, {"date": "2024-02-28T09:05:57-05:00", "name": "frequency", "unit": "GHz", "value": 5.014982481627551}, {"date": "2024-02-28T09:05:57-05:00", "name": "anharmonicity", "unit": "GHz", "value": -0.3073897230302147}, {"date": "2024-02-28T01:07:28-05:00", "name": "readout_error", "unit": "", "value": 0.06030000000000002}, {"date": "2024-02-28T01:07:28-05:00", "name": "prob_meas0_prep1", "unit": "", "value": 0.0262}, {"date": "2024-02-28T01:07:28-05:00", "name": "prob_meas1_prep0", "unit": "", "value": 0.0944}, {"date": "2024-02-28T01:07:28-05:00", "name": 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0.0025067300896623604}, {"date": "2023-06-25T00:00:00-04:00", "name": "lf_100", "unit": "", "value": 0.0024171318694243293}], "general_qlists": [{"name": "lf_100", "qubits": [2, 1, 0, 14, 18, 19, 20, 33, 39, 38, 37, 52, 56, 57, 58, 71, 77, 76, 75, 90, 94, 95, 96, 109, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126, 112, 108, 107, 106, 105, 104, 103, 102, 101, 100, 99, 98, 91, 79, 80, 81, 82, 83, 84, 85, 86, 87, 88, 89, 74, 70, 69, 68, 67, 66, 65, 64, 63, 62, 61, 60, 53, 41, 42, 43, 34, 24, 23, 22, 15, 4, 5, 6, 7, 8, 16, 26, 27, 28, 29, 30, 31, 32, 36, 51, 50, 49, 48]}]} \ No newline at end of file diff --git a/qiskit_ibm_runtime/fake_provider/backends/kawasaki/__init__.py b/qiskit_ibm_runtime/fake_provider/backends/kawasaki/__init__.py new file mode 100644 index 000000000..c6cfa94c3 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/kawasaki/__init__.py @@ -0,0 +1,17 @@ +# This code is part of Qiskit. +# +# (C) Copyright IBM 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. + +""" +Fake Kawasaki backend (127 qubit). +""" + +from .fake_kawasaki import FakeKawasaki diff --git a/qiskit_ibm_runtime/fake_provider/backends/kawasaki/conf_kawasaki.json b/qiskit_ibm_runtime/fake_provider/backends/kawasaki/conf_kawasaki.json new file mode 100644 index 000000000..69e405732 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/kawasaki/conf_kawasaki.json @@ -0,0 +1 @@ +{"backend_name": "alt_kawasaki", "backend_version": "2.0.0", "n_qubits": 127, "basis_gates": ["ecr", "id", "rz", "sx", "x"], "gates": [{"name": "id", "parameters": [], "qasm_def": "gate id q { U(0, 0, 0) q; }", "coupling_map": [[0], [1], [2], 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72, 73, 74, 75, 76, 77, 78, 79, 80, 81, 82, 83, 84, 85, 86, 87, 88, 89, 90, 91, 92, 93, 94, 95, 96, 97, 98, 99, 100, 101, 102, 103, 104, 105, 106, 107, 108, 109, 110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126]], "acquisition_latency": [], "conditional_latency": [], "hamiltonian": {"description": "Qubits are modeled as Duffing oscillators. In this case, the system includes higher energy states, i.e. not just |0> and |1>. The Pauli operators are generalized via the following set of transformations:\n\n$(\\mathbb{I}-\\sigma_{i}^z)/2 \\rightarrow O_i \\equiv b^\\dagger_{i} b_{i}$,\n\n$\\sigma_{+} \\rightarrow b^\\dagger$,\n\n$\\sigma_{-} \\rightarrow b$,\n\n$\\sigma_{i}^X \\rightarrow b^\\dagger_{i} + b_{i}$.\n\nQubits are coupled through resonator buses. The provided Hamiltonian has been projected into the zero excitation subspace of the resonator buses leading to an effective qubit-qubit flip-flop interaction. The qubit resonance frequencies in the Hamiltonian are the cavity dressed frequencies and not exactly what is returned by the backend defaults, which also includes the dressing due to the qubit-qubit interactions.\n\nQuantities are returned in angular frequencies, with units 2*pi*GHz.\n\nWARNING: Currently not all system Hamiltonian information is available to the public, missing values have been replaced with 0.\n", "h_latex": "\\begin{align} \\mathcal{H}/\\hbar = & \\sum_{i=0}^{126}\\left(\\frac{\\omega_{q,i}}{2}(\\mathbb{I}-\\sigma_i^{z})+\\frac{\\Delta_{i}}{2}(O_i^2-O_i)+\\Omega_{d,i}D_i(t)\\sigma_i^{X}\\right) \\\\ & + J_{62,72}(\\sigma_{62}^{+}\\sigma_{72}^{-}+\\sigma_{62}^{-}\\sigma_{72}^{+}) + J_{67,68}(\\sigma_{67}^{+}\\sigma_{68}^{-}+\\sigma_{67}^{-}\\sigma_{68}^{+}) + J_{44,45}(\\sigma_{44}^{+}\\sigma_{45}^{-}+\\sigma_{44}^{-}\\sigma_{45}^{+}) + J_{99,100}(\\sigma_{99}^{+}\\sigma_{100}^{-}+\\sigma_{99}^{-}\\sigma_{100}^{+}) \\\\ & + J_{108,112}(\\sigma_{108}^{+}\\sigma_{112}^{-}+\\sigma_{108}^{-}\\sigma_{112}^{+}) + J_{8,9}(\\sigma_{8}^{+}\\sigma_{9}^{-}+\\sigma_{8}^{-}\\sigma_{9}^{+}) + J_{40,41}(\\sigma_{40}^{+}\\sigma_{41}^{-}+\\sigma_{40}^{-}\\sigma_{41}^{+}) + J_{0,14}(\\sigma_{0}^{+}\\sigma_{14}^{-}+\\sigma_{0}^{-}\\sigma_{14}^{+}) \\\\ & + J_{17,30}(\\sigma_{17}^{+}\\sigma_{30}^{-}+\\sigma_{17}^{-}\\sigma_{30}^{+}) + J_{100,101}(\\sigma_{100}^{+}\\sigma_{101}^{-}+\\sigma_{100}^{-}\\sigma_{101}^{+}) + J_{91,98}(\\sigma_{91}^{+}\\sigma_{98}^{-}+\\sigma_{91}^{-}\\sigma_{98}^{+}) + J_{100,110}(\\sigma_{100}^{+}\\sigma_{110}^{-}+\\sigma_{100}^{-}\\sigma_{110}^{+}) \\\\ & + J_{75,90}(\\sigma_{75}^{+}\\sigma_{90}^{-}+\\sigma_{75}^{-}\\sigma_{90}^{+}) + J_{41,42}(\\sigma_{41}^{+}\\sigma_{42}^{-}+\\sigma_{41}^{-}\\sigma_{42}^{+}) + J_{96,97}(\\sigma_{96}^{+}\\sigma_{97}^{-}+\\sigma_{96}^{-}\\sigma_{97}^{+}) + J_{18,19}(\\sigma_{18}^{+}\\sigma_{19}^{-}+\\sigma_{18}^{-}\\sigma_{19}^{+}) \\\\ & + J_{55,68}(\\sigma_{55}^{+}\\sigma_{68}^{-}+\\sigma_{55}^{-}\\sigma_{68}^{+}) + J_{9,10}(\\sigma_{9}^{+}\\sigma_{10}^{-}+\\sigma_{9}^{-}\\sigma_{10}^{+}) + J_{49,55}(\\sigma_{49}^{+}\\sigma_{55}^{-}+\\sigma_{49}^{-}\\sigma_{55}^{+}) + J_{106,107}(\\sigma_{106}^{+}\\sigma_{107}^{-}+\\sigma_{106}^{-}\\sigma_{107}^{+}) \\\\ & + J_{47,48}(\\sigma_{47}^{+}\\sigma_{48}^{-}+\\sigma_{47}^{-}\\sigma_{48}^{+}) + J_{42,43}(\\sigma_{42}^{+}\\sigma_{43}^{-}+\\sigma_{42}^{-}\\sigma_{43}^{+}) + J_{107,108}(\\sigma_{107}^{+}\\sigma_{108}^{-}+\\sigma_{107}^{-}\\sigma_{108}^{+}) + J_{73,85}(\\sigma_{73}^{+}\\sigma_{85}^{-}+\\sigma_{73}^{-}\\sigma_{85}^{+}) \\\\ & + J_{38,39}(\\sigma_{38}^{+}\\sigma_{39}^{-}+\\sigma_{38}^{-}\\sigma_{39}^{+}) + J_{20,33}(\\sigma_{20}^{+}\\sigma_{33}^{-}+\\sigma_{20}^{-}\\sigma_{33}^{+}) + J_{48,49}(\\sigma_{48}^{+}\\sigma_{49}^{-}+\\sigma_{48}^{-}\\sigma_{49}^{+}) + J_{103,104}(\\sigma_{103}^{+}\\sigma_{104}^{-}+\\sigma_{103}^{-}\\sigma_{104}^{+}) \\\\ & + J_{80,81}(\\sigma_{80}^{+}\\sigma_{81}^{-}+\\sigma_{80}^{-}\\sigma_{81}^{+}) + J_{75,76}(\\sigma_{75}^{+}\\sigma_{76}^{-}+\\sigma_{75}^{-}\\sigma_{76}^{+}) + J_{66,73}(\\sigma_{66}^{+}\\sigma_{73}^{-}+\\sigma_{66}^{-}\\sigma_{73}^{+}) + J_{85,86}(\\sigma_{85}^{+}\\sigma_{86}^{-}+\\sigma_{85}^{-}\\sigma_{86}^{+}) \\\\ & + J_{81,82}(\\sigma_{81}^{+}\\sigma_{82}^{-}+\\sigma_{81}^{-}\\sigma_{82}^{+}) + J_{110,118}(\\sigma_{110}^{+}\\sigma_{118}^{-}+\\sigma_{110}^{-}\\sigma_{118}^{+}) + J_{16,26}(\\sigma_{16}^{+}\\sigma_{26}^{-}+\\sigma_{16}^{-}\\sigma_{26}^{+}) + J_{90,94}(\\sigma_{90}^{+}\\sigma_{94}^{-}+\\sigma_{90}^{-}\\sigma_{94}^{+}) \\\\ & + J_{118,119}(\\sigma_{118}^{+}\\sigma_{119}^{-}+\\sigma_{118}^{-}\\sigma_{119}^{+}) + J_{12,13}(\\sigma_{12}^{+}\\sigma_{13}^{-}+\\sigma_{12}^{-}\\sigma_{13}^{+}) + J_{77,78}(\\sigma_{77}^{+}\\sigma_{78}^{-}+\\sigma_{77}^{-}\\sigma_{78}^{+}) + J_{22,23}(\\sigma_{22}^{+}\\sigma_{23}^{-}+\\sigma_{22}^{-}\\sigma_{23}^{+}) \\\\ & + J_{49,50}(\\sigma_{49}^{+}\\sigma_{50}^{-}+\\sigma_{49}^{-}\\sigma_{50}^{+}) + J_{104,105}(\\sigma_{104}^{+}\\sigma_{105}^{-}+\\sigma_{104}^{-}\\sigma_{105}^{+}) + J_{114,115}(\\sigma_{114}^{+}\\sigma_{115}^{-}+\\sigma_{114}^{-}\\sigma_{115}^{+}) + J_{45,46}(\\sigma_{45}^{+}\\sigma_{46}^{-}+\\sigma_{45}^{-}\\sigma_{46}^{+}) \\\\ & + J_{50,51}(\\sigma_{50}^{+}\\sigma_{51}^{-}+\\sigma_{50}^{-}\\sigma_{51}^{+}) + J_{105,106}(\\sigma_{105}^{+}\\sigma_{106}^{-}+\\sigma_{105}^{-}\\sigma_{106}^{+}) + J_{72,81}(\\sigma_{72}^{+}\\sigma_{81}^{-}+\\sigma_{72}^{-}\\sigma_{81}^{+}) + J_{82,83}(\\sigma_{82}^{+}\\sigma_{83}^{-}+\\sigma_{82}^{-}\\sigma_{83}^{+}) \\\\ & + J_{46,47}(\\sigma_{46}^{+}\\sigma_{47}^{-}+\\sigma_{46}^{-}\\sigma_{47}^{+}) + J_{23,24}(\\sigma_{23}^{+}\\sigma_{24}^{-}+\\sigma_{23}^{-}\\sigma_{24}^{+}) + J_{78,79}(\\sigma_{78}^{+}\\sigma_{79}^{-}+\\sigma_{78}^{-}\\sigma_{79}^{+}) + J_{83,84}(\\sigma_{83}^{+}\\sigma_{84}^{-}+\\sigma_{83}^{-}\\sigma_{84}^{+}) \\\\ & + J_{115,116}(\\sigma_{115}^{+}\\sigma_{116}^{-}+\\sigma_{115}^{-}\\sigma_{116}^{+}) + J_{19,20}(\\sigma_{19}^{+}\\sigma_{20}^{-}+\\sigma_{19}^{-}\\sigma_{20}^{+}) + J_{24,25}(\\sigma_{24}^{+}\\sigma_{25}^{-}+\\sigma_{24}^{-}\\sigma_{25}^{+}) + J_{79,80}(\\sigma_{79}^{+}\\sigma_{80}^{-}+\\sigma_{79}^{-}\\sigma_{80}^{+}) \\\\ & + J_{56,57}(\\sigma_{56}^{+}\\sigma_{57}^{-}+\\sigma_{56}^{-}\\sigma_{57}^{+}) + J_{93,106}(\\sigma_{93}^{+}\\sigma_{106}^{-}+\\sigma_{93}^{-}\\sigma_{106}^{+}) + J_{116,117}(\\sigma_{116}^{+}\\sigma_{117}^{-}+\\sigma_{116}^{-}\\sigma_{117}^{+}) + J_{20,21}(\\sigma_{20}^{+}\\sigma_{21}^{-}+\\sigma_{20}^{-}\\sigma_{21}^{+}) \\\\ & + J_{12,17}(\\sigma_{12}^{+}\\sigma_{17}^{-}+\\sigma_{12}^{-}\\sigma_{17}^{+}) + J_{41,53}(\\sigma_{41}^{+}\\sigma_{53}^{-}+\\sigma_{41}^{-}\\sigma_{53}^{+}) + J_{57,58}(\\sigma_{57}^{+}\\sigma_{58}^{-}+\\sigma_{57}^{-}\\sigma_{58}^{+}) + J_{87,93}(\\sigma_{87}^{+}\\sigma_{93}^{-}+\\sigma_{87}^{-}\\sigma_{93}^{+}) \\\\ & + J_{30,31}(\\sigma_{30}^{+}\\sigma_{31}^{-}+\\sigma_{30}^{-}\\sigma_{31}^{+}) + J_{25,26}(\\sigma_{25}^{+}\\sigma_{26}^{-}+\\sigma_{25}^{-}\\sigma_{26}^{+}) + J_{79,91}(\\sigma_{79}^{+}\\sigma_{91}^{-}+\\sigma_{79}^{-}\\sigma_{91}^{+}) + J_{26,27}(\\sigma_{26}^{+}\\sigma_{27}^{-}+\\sigma_{26}^{-}\\sigma_{27}^{+}) \\\\ & + J_{21,22}(\\sigma_{21}^{+}\\sigma_{22}^{-}+\\sigma_{21}^{-}\\sigma_{22}^{+}) + J_{58,71}(\\sigma_{58}^{+}\\sigma_{71}^{-}+\\sigma_{58}^{-}\\sigma_{71}^{+}) + J_{86,87}(\\sigma_{86}^{+}\\sigma_{87}^{-}+\\sigma_{86}^{-}\\sigma_{87}^{+}) + J_{4,15}(\\sigma_{4}^{+}\\sigma_{15}^{-}+\\sigma_{4}^{-}\\sigma_{15}^{+}) \\\\ & + J_{31,32}(\\sigma_{31}^{+}\\sigma_{32}^{-}+\\sigma_{31}^{-}\\sigma_{32}^{+}) + J_{113,114}(\\sigma_{113}^{+}\\sigma_{114}^{-}+\\sigma_{113}^{-}\\sigma_{114}^{+}) + J_{104,111}(\\sigma_{104}^{+}\\sigma_{111}^{-}+\\sigma_{104}^{-}\\sigma_{111}^{+}) + J_{123,124}(\\sigma_{123}^{+}\\sigma_{124}^{-}+\\sigma_{123}^{-}\\sigma_{124}^{+}) \\\\ & + J_{27,28}(\\sigma_{27}^{+}\\sigma_{28}^{-}+\\sigma_{27}^{-}\\sigma_{28}^{+}) + J_{34,43}(\\sigma_{34}^{+}\\sigma_{43}^{-}+\\sigma_{34}^{-}\\sigma_{43}^{+}) + J_{64,65}(\\sigma_{64}^{+}\\sigma_{65}^{-}+\\sigma_{64}^{-}\\sigma_{65}^{+}) + J_{119,120}(\\sigma_{119}^{+}\\sigma_{120}^{-}+\\sigma_{119}^{-}\\sigma_{120}^{+}) \\\\ & + J_{54,64}(\\sigma_{54}^{+}\\sigma_{64}^{-}+\\sigma_{54}^{-}\\sigma_{64}^{+}) + J_{32,36}(\\sigma_{32}^{+}\\sigma_{36}^{-}+\\sigma_{32}^{-}\\sigma_{36}^{+}) + J_{60,61}(\\sigma_{60}^{+}\\sigma_{61}^{-}+\\sigma_{60}^{-}\\sigma_{61}^{+}) + J_{5,6}(\\sigma_{5}^{+}\\sigma_{6}^{-}+\\sigma_{5}^{-}\\sigma_{6}^{+}) \\\\ & + J_{14,18}(\\sigma_{14}^{+}\\sigma_{18}^{-}+\\sigma_{14}^{-}\\sigma_{18}^{+}) + J_{87,88}(\\sigma_{87}^{+}\\sigma_{88}^{-}+\\sigma_{87}^{-}\\sigma_{88}^{+}) + J_{97,98}(\\sigma_{97}^{+}\\sigma_{98}^{-}+\\sigma_{97}^{-}\\sigma_{98}^{+}) + J_{1,2}(\\sigma_{1}^{+}\\sigma_{2}^{-}+\\sigma_{1}^{-}\\sigma_{2}^{+}) \\\\ & + J_{112,126}(\\sigma_{112}^{+}\\sigma_{126}^{-}+\\sigma_{112}^{-}\\sigma_{126}^{+}) + J_{28,29}(\\sigma_{28}^{+}\\sigma_{29}^{-}+\\sigma_{28}^{-}\\sigma_{29}^{+}) + J_{45,54}(\\sigma_{45}^{+}\\sigma_{54}^{-}+\\sigma_{45}^{-}\\sigma_{54}^{+}) + J_{36,51}(\\sigma_{36}^{+}\\sigma_{51}^{-}+\\sigma_{36}^{-}\\sigma_{51}^{+}) \\\\ & + J_{88,89}(\\sigma_{88}^{+}\\sigma_{89}^{-}+\\sigma_{88}^{-}\\sigma_{89}^{+}) + J_{120,121}(\\sigma_{120}^{+}\\sigma_{121}^{-}+\\sigma_{120}^{-}\\sigma_{121}^{+}) + J_{15,22}(\\sigma_{15}^{+}\\sigma_{22}^{-}+\\sigma_{15}^{-}\\sigma_{22}^{+}) + J_{24,34}(\\sigma_{24}^{+}\\sigma_{34}^{-}+\\sigma_{24}^{-}\\sigma_{34}^{+}) \\\\ & + J_{84,85}(\\sigma_{84}^{+}\\sigma_{85}^{-}+\\sigma_{84}^{-}\\sigma_{85}^{+}) + J_{61,62}(\\sigma_{61}^{+}\\sigma_{62}^{-}+\\sigma_{61}^{-}\\sigma_{62}^{+}) + J_{70,74}(\\sigma_{70}^{+}\\sigma_{74}^{-}+\\sigma_{70}^{-}\\sigma_{74}^{+}) + J_{121,122}(\\sigma_{121}^{+}\\sigma_{122}^{-}+\\sigma_{121}^{-}\\sigma_{122}^{+}) \\\\ & + J_{2,3}(\\sigma_{2}^{+}\\sigma_{3}^{-}+\\sigma_{2}^{-}\\sigma_{3}^{+}) + J_{122,123}(\\sigma_{122}^{+}\\sigma_{123}^{-}+\\sigma_{122}^{-}\\sigma_{123}^{+}) + J_{117,118}(\\sigma_{117}^{+}\\sigma_{118}^{-}+\\sigma_{117}^{-}\\sigma_{118}^{+}) + J_{62,63}(\\sigma_{62}^{+}\\sigma_{63}^{-}+\\sigma_{62}^{-}\\sigma_{63}^{+}) \\\\ & + J_{109,114}(\\sigma_{109}^{+}\\sigma_{114}^{-}+\\sigma_{109}^{-}\\sigma_{114}^{+}) + J_{94,95}(\\sigma_{94}^{+}\\sigma_{95}^{-}+\\sigma_{94}^{-}\\sigma_{95}^{+}) + J_{37,52}(\\sigma_{37}^{+}\\sigma_{52}^{-}+\\sigma_{37}^{-}\\sigma_{52}^{+}) + J_{3,4}(\\sigma_{3}^{+}\\sigma_{4}^{-}+\\sigma_{3}^{-}\\sigma_{4}^{+}) \\\\ & + J_{58,59}(\\sigma_{58}^{+}\\sigma_{59}^{-}+\\sigma_{58}^{-}\\sigma_{59}^{+}) + J_{33,39}(\\sigma_{33}^{+}\\sigma_{39}^{-}+\\sigma_{33}^{-}\\sigma_{39}^{+}) + J_{95,96}(\\sigma_{95}^{+}\\sigma_{96}^{-}+\\sigma_{95}^{-}\\sigma_{96}^{+}) + J_{68,69}(\\sigma_{68}^{+}\\sigma_{69}^{-}+\\sigma_{68}^{-}\\sigma_{69}^{+}) \\\\ & + J_{63,64}(\\sigma_{63}^{+}\\sigma_{64}^{-}+\\sigma_{63}^{-}\\sigma_{64}^{+}) + J_{71,77}(\\sigma_{71}^{+}\\sigma_{77}^{-}+\\sigma_{71}^{-}\\sigma_{77}^{+}) + J_{111,122}(\\sigma_{111}^{+}\\sigma_{122}^{-}+\\sigma_{111}^{-}\\sigma_{122}^{+}) + J_{4,5}(\\sigma_{4}^{+}\\sigma_{5}^{-}+\\sigma_{4}^{-}\\sigma_{5}^{+}) \\\\ & + J_{59,60}(\\sigma_{59}^{+}\\sigma_{60}^{-}+\\sigma_{59}^{-}\\sigma_{60}^{+}) + J_{96,109}(\\sigma_{96}^{+}\\sigma_{109}^{-}+\\sigma_{96}^{-}\\sigma_{109}^{+}) + J_{69,70}(\\sigma_{69}^{+}\\sigma_{70}^{-}+\\sigma_{69}^{-}\\sigma_{70}^{+}) + J_{124,125}(\\sigma_{124}^{+}\\sigma_{125}^{-}+\\sigma_{124}^{-}\\sigma_{125}^{+}) \\\\ & + J_{35,47}(\\sigma_{35}^{+}\\sigma_{47}^{-}+\\sigma_{35}^{-}\\sigma_{47}^{+}) + J_{101,102}(\\sigma_{101}^{+}\\sigma_{102}^{-}+\\sigma_{101}^{-}\\sigma_{102}^{+}) + J_{0,1}(\\sigma_{0}^{+}\\sigma_{1}^{-}+\\sigma_{0}^{-}\\sigma_{1}^{+}) + J_{65,66}(\\sigma_{65}^{+}\\sigma_{66}^{-}+\\sigma_{65}^{-}\\sigma_{66}^{+}) \\\\ & + J_{10,11}(\\sigma_{10}^{+}\\sigma_{11}^{-}+\\sigma_{10}^{-}\\sigma_{11}^{+}) + J_{37,38}(\\sigma_{37}^{+}\\sigma_{38}^{-}+\\sigma_{37}^{-}\\sigma_{38}^{+}) + J_{28,35}(\\sigma_{28}^{+}\\sigma_{35}^{-}+\\sigma_{28}^{-}\\sigma_{35}^{+}) + J_{102,103}(\\sigma_{102}^{+}\\sigma_{103}^{-}+\\sigma_{102}^{-}\\sigma_{103}^{+}) \\\\ & + J_{92,102}(\\sigma_{92}^{+}\\sigma_{102}^{-}+\\sigma_{92}^{-}\\sigma_{102}^{+}) + J_{6,7}(\\sigma_{6}^{+}\\sigma_{7}^{-}+\\sigma_{6}^{-}\\sigma_{7}^{+}) + J_{98,99}(\\sigma_{98}^{+}\\sigma_{99}^{-}+\\sigma_{98}^{-}\\sigma_{99}^{+}) + J_{43,44}(\\sigma_{43}^{+}\\sigma_{44}^{-}+\\sigma_{43}^{-}\\sigma_{44}^{+}) \\\\ & + J_{52,56}(\\sigma_{52}^{+}\\sigma_{56}^{-}+\\sigma_{52}^{-}\\sigma_{56}^{+}) + J_{125,126}(\\sigma_{125}^{+}\\sigma_{126}^{-}+\\sigma_{125}^{-}\\sigma_{126}^{+}) + J_{39,40}(\\sigma_{39}^{+}\\sigma_{40}^{-}+\\sigma_{39}^{-}\\sigma_{40}^{+}) + J_{8,16}(\\sigma_{8}^{+}\\sigma_{16}^{-}+\\sigma_{8}^{-}\\sigma_{16}^{+}) \\\\ & + J_{11,12}(\\sigma_{11}^{+}\\sigma_{12}^{-}+\\sigma_{11}^{-}\\sigma_{12}^{+}) + J_{66,67}(\\sigma_{66}^{+}\\sigma_{67}^{-}+\\sigma_{66}^{-}\\sigma_{67}^{+}) + J_{76,77}(\\sigma_{76}^{+}\\sigma_{77}^{-}+\\sigma_{76}^{-}\\sigma_{77}^{+}) + J_{83,92}(\\sigma_{83}^{+}\\sigma_{92}^{-}+\\sigma_{83}^{-}\\sigma_{92}^{+}) \\\\ & + J_{74,89}(\\sigma_{74}^{+}\\sigma_{89}^{-}+\\sigma_{74}^{-}\\sigma_{89}^{+}) + J_{7,8}(\\sigma_{7}^{+}\\sigma_{8}^{-}+\\sigma_{7}^{-}\\sigma_{8}^{+}) + J_{53,60}(\\sigma_{53}^{+}\\sigma_{60}^{-}+\\sigma_{53}^{-}\\sigma_{60}^{+}) \\\\ & + \\Omega_{d,0}(U_{0}^{(0,1)}(t)+U_{1}^{(0,14)}(t))\\sigma_{0}^{X} + \\Omega_{d,1}(U_{2}^{(1,2)}(t))\\sigma_{1}^{X} \\\\ & + \\Omega_{d,2}(U_{3}^{(2,3)}(t))\\sigma_{2}^{X} + \\Omega_{d,4}(U_{5}^{(4,5)}(t)+U_{6}^{(4,15)}(t)+U_{4}^{(4,3)}(t))\\sigma_{4}^{X} \\\\ & + \\Omega_{d,6}(U_{8}^{(6,7)}(t)+U_{7}^{(6,5)}(t))\\sigma_{6}^{X} + \\Omega_{d,7}(U_{9}^{(7,8)}(t))\\sigma_{7}^{X} \\\\ & + \\Omega_{d,8}(U_{10}^{(8,9)}(t))\\sigma_{8}^{X} + \\Omega_{d,10}(U_{11}^{(10,9)}(t))\\sigma_{10}^{X} \\\\ & + \\Omega_{d,11}(U_{12}^{(11,10)}(t)+U_{13}^{(11,12)}(t))\\sigma_{11}^{X} + \\Omega_{d,13}(U_{14}^{(13,12)}(t))\\sigma_{13}^{X} \\\\ & + \\Omega_{d,15}(U_{15}^{(15,22)}(t))\\sigma_{15}^{X} + \\Omega_{d,16}(U_{16}^{(16,8)}(t))\\sigma_{16}^{X} \\\\ & + \\Omega_{d,17}(U_{17}^{(17,12)}(t)+U_{18}^{(17,30)}(t))\\sigma_{17}^{X} + \\Omega_{d,18}(U_{19}^{(18,14)}(t)+U_{20}^{(18,19)}(t))\\sigma_{18}^{X} \\\\ & + \\Omega_{d,19}(U_{21}^{(19,20)}(t))\\sigma_{19}^{X} + \\Omega_{d,21}(U_{22}^{(21,20)}(t))\\sigma_{21}^{X} \\\\ & + \\Omega_{d,22}(U_{23}^{(22,21)}(t)+U_{24}^{(22,23)}(t))\\sigma_{22}^{X} + \\Omega_{d,23}(U_{25}^{(23,24)}(t))\\sigma_{23}^{X} \\\\ & + \\Omega_{d,24}(U_{26}^{(24,25)}(t))\\sigma_{24}^{X} + \\Omega_{d,25}(U_{27}^{(25,26)}(t))\\sigma_{25}^{X} \\\\ & + \\Omega_{d,26}(U_{28}^{(26,16)}(t))\\sigma_{26}^{X} + \\Omega_{d,27}(U_{29}^{(27,26)}(t))\\sigma_{27}^{X} \\\\ & + \\Omega_{d,28}(U_{30}^{(28,27)}(t))\\sigma_{28}^{X} + \\Omega_{d,29}(U_{31}^{(29,28)}(t))\\sigma_{29}^{X} \\\\ & + \\Omega_{d,31}(U_{32}^{(31,30)}(t))\\sigma_{31}^{X} + \\Omega_{d,32}(U_{33}^{(32,31)}(t))\\sigma_{32}^{X} \\\\ & + \\Omega_{d,33}(U_{34}^{(33,20)}(t))\\sigma_{33}^{X} + \\Omega_{d,34}(U_{35}^{(34,24)}(t))\\sigma_{34}^{X} \\\\ & + \\Omega_{d,35}(U_{36}^{(35,28)}(t)+U_{37}^{(35,47)}(t))\\sigma_{35}^{X} + \\Omega_{d,36}(U_{38}^{(36,32)}(t))\\sigma_{36}^{X} \\\\ & + \\Omega_{d,38}(U_{40}^{(38,39)}(t)+U_{39}^{(38,37)}(t))\\sigma_{38}^{X} + \\Omega_{d,39}(U_{42}^{(39,40)}(t)+U_{41}^{(39,33)}(t))\\sigma_{39}^{X} \\\\ & + \\Omega_{d,41}(U_{44}^{(41,42)}(t)+U_{43}^{(41,40)}(t))\\sigma_{41}^{X} + \\Omega_{d,43}(U_{46}^{(43,42)}(t)+U_{45}^{(43,34)}(t))\\sigma_{43}^{X} \\\\ & + \\Omega_{d,44}(U_{48}^{(44,45)}(t)+U_{47}^{(44,43)}(t))\\sigma_{44}^{X} + \\Omega_{d,46}(U_{49}^{(46,45)}(t))\\sigma_{46}^{X} \\\\ & + \\Omega_{d,47}(U_{50}^{(47,46)}(t))\\sigma_{47}^{X} + \\Omega_{d,48}(U_{52}^{(48,49)}(t)+U_{51}^{(48,47)}(t))\\sigma_{48}^{X} \\\\ & + \\Omega_{d,49}(U_{53}^{(49,50)}(t))\\sigma_{49}^{X} + \\Omega_{d,51}(U_{54}^{(51,36)}(t)+U_{55}^{(51,50)}(t))\\sigma_{51}^{X} \\\\ & + \\Omega_{d,52}(U_{56}^{(52,37)}(t))\\sigma_{52}^{X} + \\Omega_{d,53}(U_{57}^{(53,41)}(t)+U_{58}^{(53,60)}(t))\\sigma_{53}^{X} \\\\ & + \\Omega_{d,54}(U_{59}^{(54,45)}(t))\\sigma_{54}^{X} + \\Omega_{d,55}(U_{60}^{(55,49)}(t))\\sigma_{55}^{X} \\\\ & + \\Omega_{d,56}(U_{61}^{(56,52)}(t)+U_{62}^{(56,57)}(t))\\sigma_{56}^{X} + \\Omega_{d,57}(U_{63}^{(57,58)}(t))\\sigma_{57}^{X} \\\\ & + \\Omega_{d,58}(U_{64}^{(58,71)}(t))\\sigma_{58}^{X} + \\Omega_{d,59}(U_{65}^{(59,58)}(t)+U_{66}^{(59,60)}(t))\\sigma_{59}^{X} \\\\ & + \\Omega_{d,60}(U_{67}^{(60,61)}(t))\\sigma_{60}^{X} + \\Omega_{d,61}(U_{68}^{(61,62)}(t))\\sigma_{61}^{X} \\\\ & + \\Omega_{d,63}(U_{70}^{(63,64)}(t)+U_{69}^{(63,62)}(t))\\sigma_{63}^{X} + \\Omega_{d,64}(U_{71}^{(64,54)}(t)+U_{72}^{(64,65)}(t))\\sigma_{64}^{X} \\\\ & + \\Omega_{d,65}(U_{73}^{(65,66)}(t))\\sigma_{65}^{X} + \\Omega_{d,66}(U_{75}^{(66,73)}(t)+U_{74}^{(66,67)}(t))\\sigma_{66}^{X} \\\\ & + \\Omega_{d,67}(U_{76}^{(67,68)}(t))\\sigma_{67}^{X} + \\Omega_{d,68}(U_{77}^{(68,55)}(t))\\sigma_{68}^{X} \\\\ & + \\Omega_{d,69}(U_{79}^{(69,70)}(t)+U_{78}^{(69,68)}(t))\\sigma_{69}^{X} + \\Omega_{d,71}(U_{80}^{(71,77)}(t))\\sigma_{71}^{X} \\\\ & + \\Omega_{d,72}(U_{81}^{(72,62)}(t))\\sigma_{72}^{X} + \\Omega_{d,74}(U_{83}^{(74,89)}(t)+U_{82}^{(74,70)}(t))\\sigma_{74}^{X} \\\\ & + \\Omega_{d,75}(U_{84}^{(75,76)}(t))\\sigma_{75}^{X} + \\Omega_{d,77}(U_{85}^{(77,76)}(t))\\sigma_{77}^{X} \\\\ & + \\Omega_{d,78}(U_{86}^{(78,77)}(t)+U_{87}^{(78,79)}(t))\\sigma_{78}^{X} + \\Omega_{d,79}(U_{88}^{(79,91)}(t))\\sigma_{79}^{X} \\\\ & + \\Omega_{d,80}(U_{90}^{(80,81)}(t)+U_{89}^{(80,79)}(t))\\sigma_{80}^{X} + \\Omega_{d,81}(U_{91}^{(81,72)}(t))\\sigma_{81}^{X} \\\\ & + \\Omega_{d,82}(U_{92}^{(82,81)}(t))\\sigma_{82}^{X} + \\Omega_{d,83}(U_{93}^{(83,82)}(t))\\sigma_{83}^{X} \\\\ & + \\Omega_{d,84}(U_{94}^{(84,83)}(t)+U_{95}^{(84,85)}(t))\\sigma_{84}^{X} + \\Omega_{d,85}(U_{96}^{(85,73)}(t))\\sigma_{85}^{X} \\\\ & + \\Omega_{d,86}(U_{98}^{(86,87)}(t)+U_{97}^{(86,85)}(t))\\sigma_{86}^{X} + \\Omega_{d,87}(U_{99}^{(87,93)}(t))\\sigma_{87}^{X} \\\\ & + \\Omega_{d,88}(U_{100}^{(88,87)}(t)+U_{101}^{(88,89)}(t))\\sigma_{88}^{X} + \\Omega_{d,90}(U_{103}^{(90,94)}(t)+U_{102}^{(90,75)}(t))\\sigma_{90}^{X} \\\\ & + \\Omega_{d,92}(U_{105}^{(92,102)}(t)+U_{104}^{(92,83)}(t))\\sigma_{92}^{X} + \\Omega_{d,95}(U_{107}^{(95,96)}(t)+U_{106}^{(95,94)}(t))\\sigma_{95}^{X} \\\\ & + \\Omega_{d,96}(U_{108}^{(96,109)}(t))\\sigma_{96}^{X} + \\Omega_{d,97}(U_{109}^{(97,96)}(t)+U_{110}^{(97,98)}(t))\\sigma_{97}^{X} \\\\ & + \\Omega_{d,98}(U_{112}^{(98,99)}(t)+U_{111}^{(98,91)}(t))\\sigma_{98}^{X} + \\Omega_{d,100}(U_{113}^{(100,99)}(t)+U_{114}^{(100,101)}(t))\\sigma_{100}^{X} \\\\ & + \\Omega_{d,101}(U_{115}^{(101,102)}(t))\\sigma_{101}^{X} + \\Omega_{d,102}(U_{116}^{(102,103)}(t))\\sigma_{102}^{X} \\\\ & + \\Omega_{d,104}(U_{117}^{(104,103)}(t)+U_{119}^{(104,111)}(t)+U_{118}^{(104,105)}(t))\\sigma_{104}^{X} + \\Omega_{d,106}(U_{121}^{(106,105)}(t)+U_{120}^{(106,93)}(t)+U_{122}^{(106,107)}(t))\\sigma_{106}^{X} \\\\ & + \\Omega_{d,107}(U_{123}^{(107,108)}(t))\\sigma_{107}^{X} + \\Omega_{d,108}(U_{124}^{(108,112)}(t))\\sigma_{108}^{X} \\\\ & + \\Omega_{d,110}(U_{125}^{(110,100)}(t))\\sigma_{110}^{X} + \\Omega_{d,112}(U_{126}^{(112,126)}(t))\\sigma_{112}^{X} \\\\ & + \\Omega_{d,114}(U_{128}^{(114,113)}(t)+U_{129}^{(114,115)}(t)+U_{127}^{(114,109)}(t))\\sigma_{114}^{X} + \\Omega_{d,116}(U_{130}^{(116,115)}(t)+U_{131}^{(116,117)}(t))\\sigma_{116}^{X} \\\\ & + \\Omega_{d,118}(U_{132}^{(118,110)}(t)+U_{133}^{(118,117)}(t))\\sigma_{118}^{X} + \\Omega_{d,119}(U_{134}^{(119,118)}(t)+U_{135}^{(119,120)}(t))\\sigma_{119}^{X} \\\\ & + \\Omega_{d,120}(U_{136}^{(120,121)}(t))\\sigma_{120}^{X} + \\Omega_{d,121}(U_{137}^{(121,122)}(t))\\sigma_{121}^{X} \\\\ & + \\Omega_{d,122}(U_{138}^{(122,111)}(t)+U_{139}^{(122,123)}(t))\\sigma_{122}^{X} + \\Omega_{d,123}(U_{140}^{(123,124)}(t))\\sigma_{123}^{X} \\\\ & + \\Omega_{d,124}(U_{141}^{(124,125)}(t))\\sigma_{124}^{X} + \\Omega_{d,126}(U_{142}^{(126,125)}(t))\\sigma_{126}^{X} \\\\ \\end{align}", "h_str": ["_SUM[i,0,126,wq{i}/2*(I{i}-Z{i})]", "_SUM[i,0,126,delta{i}/2*O{i}*O{i}]", "_SUM[i,0,126,-delta{i}/2*O{i}]", "_SUM[i,0,126,omegad{i}*X{i}||D{i}]", "jq62q72*Sp62*Sm72", "jq62q72*Sm62*Sp72", "jq67q68*Sp67*Sm68", "jq67q68*Sm67*Sp68", "jq44q45*Sp44*Sm45", "jq44q45*Sm44*Sp45", "jq99q100*Sp99*Sm100", "jq99q100*Sm99*Sp100", "jq108q112*Sp108*Sm112", "jq108q112*Sm108*Sp112", "jq8q9*Sp8*Sm9", "jq8q9*Sm8*Sp9", "jq40q41*Sp40*Sm41", "jq40q41*Sm40*Sp41", "jq0q14*Sp0*Sm14", "jq0q14*Sm0*Sp14", "jq17q30*Sp17*Sm30", "jq17q30*Sm17*Sp30", "jq100q101*Sp100*Sm101", "jq100q101*Sm100*Sp101", "jq91q98*Sp91*Sm98", "jq91q98*Sm91*Sp98", "jq100q110*Sp100*Sm110", "jq100q110*Sm100*Sp110", "jq75q90*Sp75*Sm90", "jq75q90*Sm75*Sp90", "jq41q42*Sp41*Sm42", "jq41q42*Sm41*Sp42", "jq96q97*Sp96*Sm97", "jq96q97*Sm96*Sp97", "jq18q19*Sp18*Sm19", "jq18q19*Sm18*Sp19", "jq55q68*Sp55*Sm68", "jq55q68*Sm55*Sp68", "jq9q10*Sp9*Sm10", "jq9q10*Sm9*Sp10", "jq49q55*Sp49*Sm55", "jq49q55*Sm49*Sp55", "jq106q107*Sp106*Sm107", "jq106q107*Sm106*Sp107", "jq47q48*Sp47*Sm48", "jq47q48*Sm47*Sp48", "jq42q43*Sp42*Sm43", "jq42q43*Sm42*Sp43", "jq107q108*Sp107*Sm108", "jq107q108*Sm107*Sp108", "jq73q85*Sp73*Sm85", "jq73q85*Sm73*Sp85", "jq38q39*Sp38*Sm39", "jq38q39*Sm38*Sp39", "jq20q33*Sp20*Sm33", "jq20q33*Sm20*Sp33", "jq48q49*Sp48*Sm49", "jq48q49*Sm48*Sp49", "jq103q104*Sp103*Sm104", "jq103q104*Sm103*Sp104", "jq80q81*Sp80*Sm81", "jq80q81*Sm80*Sp81", "jq75q76*Sp75*Sm76", "jq75q76*Sm75*Sp76", "jq66q73*Sp66*Sm73", "jq66q73*Sm66*Sp73", "jq85q86*Sp85*Sm86", "jq85q86*Sm85*Sp86", "jq81q82*Sp81*Sm82", "jq81q82*Sm81*Sp82", "jq110q118*Sp110*Sm118", "jq110q118*Sm110*Sp118", "jq16q26*Sp16*Sm26", "jq16q26*Sm16*Sp26", "jq90q94*Sp90*Sm94", "jq90q94*Sm90*Sp94", "jq118q119*Sp118*Sm119", "jq118q119*Sm118*Sp119", "jq12q13*Sp12*Sm13", "jq12q13*Sm12*Sp13", "jq77q78*Sp77*Sm78", "jq77q78*Sm77*Sp78", "jq22q23*Sp22*Sm23", "jq22q23*Sm22*Sp23", "jq49q50*Sp49*Sm50", "jq49q50*Sm49*Sp50", "jq104q105*Sp104*Sm105", "jq104q105*Sm104*Sp105", "jq114q115*Sp114*Sm115", "jq114q115*Sm114*Sp115", "jq45q46*Sp45*Sm46", "jq45q46*Sm45*Sp46", "jq50q51*Sp50*Sm51", "jq50q51*Sm50*Sp51", "jq105q106*Sp105*Sm106", "jq105q106*Sm105*Sp106", "jq72q81*Sp72*Sm81", "jq72q81*Sm72*Sp81", "jq82q83*Sp82*Sm83", "jq82q83*Sm82*Sp83", "jq46q47*Sp46*Sm47", "jq46q47*Sm46*Sp47", "jq23q24*Sp23*Sm24", "jq23q24*Sm23*Sp24", "jq78q79*Sp78*Sm79", "jq78q79*Sm78*Sp79", "jq83q84*Sp83*Sm84", "jq83q84*Sm83*Sp84", "jq115q116*Sp115*Sm116", "jq115q116*Sm115*Sp116", "jq19q20*Sp19*Sm20", "jq19q20*Sm19*Sp20", "jq24q25*Sp24*Sm25", "jq24q25*Sm24*Sp25", "jq79q80*Sp79*Sm80", "jq79q80*Sm79*Sp80", "jq56q57*Sp56*Sm57", "jq56q57*Sm56*Sp57", "jq93q106*Sp93*Sm106", "jq93q106*Sm93*Sp106", "jq116q117*Sp116*Sm117", "jq116q117*Sm116*Sp117", "jq20q21*Sp20*Sm21", "jq20q21*Sm20*Sp21", "jq12q17*Sp12*Sm17", "jq12q17*Sm12*Sp17", "jq41q53*Sp41*Sm53", "jq41q53*Sm41*Sp53", "jq57q58*Sp57*Sm58", "jq57q58*Sm57*Sp58", "jq87q93*Sp87*Sm93", "jq87q93*Sm87*Sp93", "jq30q31*Sp30*Sm31", "jq30q31*Sm30*Sp31", "jq25q26*Sp25*Sm26", "jq25q26*Sm25*Sp26", "jq79q91*Sp79*Sm91", "jq79q91*Sm79*Sp91", "jq26q27*Sp26*Sm27", "jq26q27*Sm26*Sp27", "jq21q22*Sp21*Sm22", "jq21q22*Sm21*Sp22", "jq58q71*Sp58*Sm71", "jq58q71*Sm58*Sp71", "jq86q87*Sp86*Sm87", "jq86q87*Sm86*Sp87", "jq4q15*Sp4*Sm15", "jq4q15*Sm4*Sp15", "jq31q32*Sp31*Sm32", "jq31q32*Sm31*Sp32", "jq113q114*Sp113*Sm114", "jq113q114*Sm113*Sp114", "jq104q111*Sp104*Sm111", "jq104q111*Sm104*Sp111", "jq123q124*Sp123*Sm124", "jq123q124*Sm123*Sp124", "jq27q28*Sp27*Sm28", "jq27q28*Sm27*Sp28", "jq34q43*Sp34*Sm43", "jq34q43*Sm34*Sp43", "jq64q65*Sp64*Sm65", "jq64q65*Sm64*Sp65", "jq119q120*Sp119*Sm120", "jq119q120*Sm119*Sp120", "jq54q64*Sp54*Sm64", "jq54q64*Sm54*Sp64", "jq32q36*Sp32*Sm36", "jq32q36*Sm32*Sp36", "jq60q61*Sp60*Sm61", "jq60q61*Sm60*Sp61", "jq5q6*Sp5*Sm6", "jq5q6*Sm5*Sp6", "jq14q18*Sp14*Sm18", "jq14q18*Sm14*Sp18", "jq87q88*Sp87*Sm88", "jq87q88*Sm87*Sp88", "jq97q98*Sp97*Sm98", "jq97q98*Sm97*Sp98", "jq1q2*Sp1*Sm2", "jq1q2*Sm1*Sp2", "jq112q126*Sp112*Sm126", "jq112q126*Sm112*Sp126", "jq28q29*Sp28*Sm29", "jq28q29*Sm28*Sp29", "jq45q54*Sp45*Sm54", "jq45q54*Sm45*Sp54", "jq36q51*Sp36*Sm51", "jq36q51*Sm36*Sp51", "jq88q89*Sp88*Sm89", "jq88q89*Sm88*Sp89", "jq120q121*Sp120*Sm121", "jq120q121*Sm120*Sp121", "jq15q22*Sp15*Sm22", "jq15q22*Sm15*Sp22", "jq24q34*Sp24*Sm34", "jq24q34*Sm24*Sp34", "jq84q85*Sp84*Sm85", "jq84q85*Sm84*Sp85", "jq61q62*Sp61*Sm62", "jq61q62*Sm61*Sp62", "jq70q74*Sp70*Sm74", "jq70q74*Sm70*Sp74", "jq121q122*Sp121*Sm122", "jq121q122*Sm121*Sp122", "jq2q3*Sp2*Sm3", "jq2q3*Sm2*Sp3", "jq122q123*Sp122*Sm123", "jq122q123*Sm122*Sp123", "jq117q118*Sp117*Sm118", "jq117q118*Sm117*Sp118", "jq62q63*Sp62*Sm63", "jq62q63*Sm62*Sp63", "jq109q114*Sp109*Sm114", "jq109q114*Sm109*Sp114", "jq94q95*Sp94*Sm95", "jq94q95*Sm94*Sp95", "jq37q52*Sp37*Sm52", "jq37q52*Sm37*Sp52", "jq3q4*Sp3*Sm4", "jq3q4*Sm3*Sp4", "jq58q59*Sp58*Sm59", "jq58q59*Sm58*Sp59", "jq33q39*Sp33*Sm39", "jq33q39*Sm33*Sp39", "jq95q96*Sp95*Sm96", "jq95q96*Sm95*Sp96", "jq68q69*Sp68*Sm69", "jq68q69*Sm68*Sp69", "jq63q64*Sp63*Sm64", "jq63q64*Sm63*Sp64", "jq71q77*Sp71*Sm77", "jq71q77*Sm71*Sp77", "jq111q122*Sp111*Sm122", "jq111q122*Sm111*Sp122", "jq4q5*Sp4*Sm5", "jq4q5*Sm4*Sp5", "jq59q60*Sp59*Sm60", "jq59q60*Sm59*Sp60", "jq96q109*Sp96*Sm109", "jq96q109*Sm96*Sp109", "jq69q70*Sp69*Sm70", "jq69q70*Sm69*Sp70", "jq124q125*Sp124*Sm125", "jq124q125*Sm124*Sp125", "jq35q47*Sp35*Sm47", "jq35q47*Sm35*Sp47", "jq101q102*Sp101*Sm102", "jq101q102*Sm101*Sp102", "jq0q1*Sp0*Sm1", "jq0q1*Sm0*Sp1", "jq65q66*Sp65*Sm66", "jq65q66*Sm65*Sp66", "jq10q11*Sp10*Sm11", "jq10q11*Sm10*Sp11", "jq37q38*Sp37*Sm38", "jq37q38*Sm37*Sp38", "jq28q35*Sp28*Sm35", "jq28q35*Sm28*Sp35", "jq102q103*Sp102*Sm103", "jq102q103*Sm102*Sp103", "jq92q102*Sp92*Sm102", "jq92q102*Sm92*Sp102", "jq6q7*Sp6*Sm7", "jq6q7*Sm6*Sp7", "jq98q99*Sp98*Sm99", "jq98q99*Sm98*Sp99", "jq43q44*Sp43*Sm44", "jq43q44*Sm43*Sp44", "jq52q56*Sp52*Sm56", "jq52q56*Sm52*Sp56", "jq125q126*Sp125*Sm126", "jq125q126*Sm125*Sp126", "jq39q40*Sp39*Sm40", "jq39q40*Sm39*Sp40", "jq8q16*Sp8*Sm16", "jq8q16*Sm8*Sp16", "jq11q12*Sp11*Sm12", "jq11q12*Sm11*Sp12", "jq66q67*Sp66*Sm67", "jq66q67*Sm66*Sp67", "jq76q77*Sp76*Sm77", "jq76q77*Sm76*Sp77", "jq83q92*Sp83*Sm92", "jq83q92*Sm83*Sp92", "jq74q89*Sp74*Sm89", "jq74q89*Sm74*Sp89", "jq7q8*Sp7*Sm8", "jq7q8*Sm7*Sp8", "jq53q60*Sp53*Sm60", "jq53q60*Sm53*Sp60", "omegad1*X0||U0", "omegad14*X0||U1", "omegad2*X1||U2", "omegad3*X2||U3", "omegad5*X4||U5", "omegad15*X4||U6", "omegad3*X4||U4", "omegad7*X6||U8", "omegad5*X6||U7", "omegad8*X7||U9", "omegad9*X8||U10", "omegad9*X10||U11", "omegad10*X11||U12", "omegad12*X11||U13", "omegad12*X13||U14", "omegad22*X15||U15", "omegad8*X16||U16", "omegad12*X17||U17", "omegad30*X17||U18", "omegad14*X18||U19", "omegad19*X18||U20", "omegad20*X19||U21", "omegad20*X21||U22", "omegad21*X22||U23", "omegad23*X22||U24", "omegad24*X23||U25", "omegad25*X24||U26", "omegad26*X25||U27", "omegad16*X26||U28", "omegad26*X27||U29", "omegad27*X28||U30", "omegad28*X29||U31", "omegad30*X31||U32", "omegad31*X32||U33", "omegad20*X33||U34", "omegad24*X34||U35", "omegad28*X35||U36", "omegad47*X35||U37", "omegad32*X36||U38", "omegad39*X38||U40", "omegad37*X38||U39", "omegad40*X39||U42", "omegad33*X39||U41", "omegad42*X41||U44", "omegad40*X41||U43", "omegad42*X43||U46", "omegad34*X43||U45", "omegad45*X44||U48", "omegad43*X44||U47", "omegad45*X46||U49", "omegad46*X47||U50", "omegad49*X48||U52", "omegad47*X48||U51", "omegad50*X49||U53", "omegad36*X51||U54", "omegad50*X51||U55", "omegad37*X52||U56", "omegad41*X53||U57", "omegad60*X53||U58", "omegad45*X54||U59", "omegad49*X55||U60", "omegad52*X56||U61", "omegad57*X56||U62", "omegad58*X57||U63", "omegad71*X58||U64", "omegad58*X59||U65", "omegad60*X59||U66", "omegad61*X60||U67", "omegad62*X61||U68", "omegad64*X63||U70", "omegad62*X63||U69", "omegad54*X64||U71", "omegad65*X64||U72", "omegad66*X65||U73", "omegad73*X66||U75", "omegad67*X66||U74", "omegad68*X67||U76", "omegad55*X68||U77", "omegad70*X69||U79", "omegad68*X69||U78", "omegad77*X71||U80", "omegad62*X72||U81", "omegad89*X74||U83", "omegad70*X74||U82", "omegad76*X75||U84", "omegad76*X77||U85", "omegad77*X78||U86", "omegad79*X78||U87", "omegad91*X79||U88", "omegad81*X80||U90", "omegad79*X80||U89", "omegad72*X81||U91", "omegad81*X82||U92", "omegad82*X83||U93", "omegad83*X84||U94", "omegad85*X84||U95", "omegad73*X85||U96", "omegad87*X86||U98", "omegad85*X86||U97", "omegad93*X87||U99", "omegad87*X88||U100", "omegad89*X88||U101", "omegad94*X90||U103", "omegad75*X90||U102", "omegad102*X92||U105", "omegad83*X92||U104", "omegad96*X95||U107", "omegad94*X95||U106", "omegad109*X96||U108", "omegad96*X97||U109", "omegad98*X97||U110", "omegad99*X98||U112", "omegad91*X98||U111", "omegad99*X100||U113", "omegad101*X100||U114", "omegad102*X101||U115", "omegad103*X102||U116", "omegad103*X104||U117", "omegad111*X104||U119", "omegad105*X104||U118", "omegad105*X106||U121", "omegad93*X106||U120", "omegad107*X106||U122", "omegad108*X107||U123", "omegad112*X108||U124", "omegad100*X110||U125", "omegad126*X112||U126", "omegad113*X114||U128", "omegad115*X114||U129", "omegad109*X114||U127", "omegad115*X116||U130", "omegad117*X116||U131", "omegad110*X118||U132", "omegad117*X118||U133", "omegad118*X119||U134", "omegad120*X119||U135", "omegad121*X120||U136", "omegad122*X121||U137", "omegad111*X122||U138", "omegad123*X122||U139", "omegad124*X123||U140", "omegad125*X124||U141", "omegad125*X126||U142"], "osc": {}, "qub": {"0": 3, "1": 3, "2": 3, "3": 3, "4": 3, "5": 3, "6": 3, "7": 3, "8": 3, "9": 3, "10": 3, "11": 3, "12": 3, "13": 3, "14": 3, "15": 3, "16": 3, "17": 3, "18": 3, "19": 3, "20": 3, "21": 3, "22": 3, "23": 3, "24": 3, "25": 3, "26": 3, "27": 3, "28": 3, "29": 3, "30": 3, "31": 3, "32": 3, "33": 3, "34": 3, "35": 3, "36": 3, "37": 3, "38": 3, "39": 3, "40": 3, "41": 3, "42": 3, "43": 3, "44": 3, "45": 3, "46": 3, "47": 3, "48": 3, "49": 3, "50": 3, "51": 3, "52": 3, "53": 3, "54": 3, "55": 3, "56": 3, "57": 3, "58": 3, "59": 3, "60": 3, "61": 3, "62": 3, "63": 3, "64": 3, "65": 3, "66": 3, "67": 3, "68": 3, "69": 3, "70": 3, "71": 3, "72": 3, "73": 3, "74": 3, "75": 3, "76": 3, "77": 3, "78": 3, "79": 3, "80": 3, "81": 3, "82": 3, "83": 3, "84": 3, "85": 3, "86": 3, "87": 3, "88": 3, "89": 3, "90": 3, "91": 3, "92": 3, "93": 3, "94": 3, "95": 3, "96": 3, "97": 3, "98": 3, "99": 3, "100": 3, "101": 3, "102": 3, "103": 3, "104": 3, "105": 3, "106": 3, "107": 3, "108": 3, "109": 3, "110": 3, "111": 3, "112": 3, "113": 3, "114": 3, "115": 3, "116": 3, "117": 3, "118": 3, "119": 3, "120": 3, "121": 3, "122": 3, 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117, 118, 119, 120, 121, 122, 123, 124, 125, 126]}]}, {"name": "measure", "qubits": [25], "sequence": [{"name": "parametric_pulse", "t0": 0, "ch": "m25", "label": "M_m25", "pulse_shape": "gaussian_square", "parameters": {"amp": [0.16071757708873166, -0.1013403197879679], "duration": 3840, "sigma": 64, "width": 3584}}, {"name": "acquire", "t0": 0, "duration": 3840, "qubits": [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 64, 65, 66, 67, 68, 69, 70, 71, 72, 73, 74, 75, 76, 77, 78, 79, 80, 81, 82, 83, 84, 85, 86, 87, 88, 89, 90, 91, 92, 93, 94, 95, 96, 97, 98, 99, 100, 101, 102, 103, 104, 105, 106, 107, 108, 109, 110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126], "memory_slot": [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 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125, 126]}]}, {"name": "measure", "qubits": [40], "sequence": [{"name": "parametric_pulse", "t0": 0, "ch": "m40", "label": "M_m40", "pulse_shape": "gaussian_square", "parameters": {"amp": [-0.4387708943823796, 0.33163248068138124], "duration": 3840, "sigma": 64, "width": 3584}}, {"name": "acquire", "t0": 0, "duration": 3840, "qubits": [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 64, 65, 66, 67, 68, 69, 70, 71, 72, 73, 74, 75, 76, 77, 78, 79, 80, 81, 82, 83, 84, 85, 86, 87, 88, 89, 90, 91, 92, 93, 94, 95, 96, 97, 98, 99, 100, 101, 102, 103, 104, 105, 106, 107, 108, 109, 110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126], "memory_slot": [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 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125, 126]}]}, {"name": "measure", "qubits": [45], "sequence": [{"name": "parametric_pulse", "t0": 0, "ch": "m45", "label": "M_m45", "pulse_shape": "gaussian_square", "parameters": {"amp": [-0.22971459535038322, 0.22278062007950714], "duration": 3840, "sigma": 64, "width": 3584}}, {"name": "acquire", "t0": 0, "duration": 3840, "qubits": [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 64, 65, 66, 67, 68, 69, 70, 71, 72, 73, 74, 75, 76, 77, 78, 79, 80, 81, 82, 83, 84, 85, 86, 87, 88, 89, 90, 91, 92, 93, 94, 95, 96, 97, 98, 99, 100, 101, 102, 103, 104, 105, 106, 107, 108, 109, 110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126], "memory_slot": [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 64, 65, 66, 67, 68, 69, 70, 71, 72, 73, 74, 75, 76, 77, 78, 79, 80, 81, 82, 83, 84, 85, 86, 87, 88, 89, 90, 91, 92, 93, 94, 95, 96, 97, 98, 99, 100, 101, 102, 103, 104, 105, 106, 107, 108, 109, 110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126]}]}, {"name": "measure", "qubits": [46], "sequence": [{"name": "parametric_pulse", "t0": 0, "ch": "m46", "label": "M_m46", "pulse_shape": "gaussian_square", "parameters": {"amp": [-0.16149611640267547, 0.22873347893750384], "duration": 3840, "sigma": 64, "width": 3584}}, {"name": "acquire", "t0": 0, "duration": 3840, "qubits": [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 64, 65, 66, 67, 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110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126]}]}, {"name": "measure", "qubits": [108], "sequence": [{"name": "parametric_pulse", "t0": 0, "ch": "m108", "label": "M_m108", "pulse_shape": "gaussian_square", "parameters": {"amp": [0.15175207875344873, -0.05070805255585247], "duration": 3840, "sigma": 64, "width": 3584}}, {"name": "acquire", "t0": 0, "duration": 3840, "qubits": [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 64, 65, 66, 67, 68, 69, 70, 71, 72, 73, 74, 75, 76, 77, 78, 79, 80, 81, 82, 83, 84, 85, 86, 87, 88, 89, 90, 91, 92, 93, 94, 95, 96, 97, 98, 99, 100, 101, 102, 103, 104, 105, 106, 107, 108, 109, 110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126], "memory_slot": [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 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110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126]}]}, {"name": "measure", "qubits": [113], "sequence": [{"name": "parametric_pulse", "t0": 0, "ch": "m113", "label": "M_m113", "pulse_shape": "gaussian_square", "parameters": {"amp": [-0.17218131768815725, 0.10175261096979218], "duration": 3840, "sigma": 64, "width": 3584}}, {"name": "acquire", "t0": 0, "duration": 3840, "qubits": [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 64, 65, 66, 67, 68, 69, 70, 71, 72, 73, 74, 75, 76, 77, 78, 79, 80, 81, 82, 83, 84, 85, 86, 87, 88, 89, 90, 91, 92, 93, 94, 95, 96, 97, 98, 99, 100, 101, 102, 103, 104, 105, 106, 107, 108, 109, 110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126], "memory_slot": [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 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110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126]}]}, {"name": "measure", "qubits": [123], "sequence": [{"name": "parametric_pulse", "t0": 0, "ch": "m123", "label": "M_m123", "pulse_shape": "gaussian_square", "parameters": {"amp": [0.08615178268702867, 0.3081847990083985], "duration": 3840, "sigma": 64, "width": 3584}}, {"name": "acquire", "t0": 0, "duration": 3840, "qubits": [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 64, 65, 66, 67, 68, 69, 70, 71, 72, 73, 74, 75, 76, 77, 78, 79, 80, 81, 82, 83, 84, 85, 86, 87, 88, 89, 90, 91, 92, 93, 94, 95, 96, 97, 98, 99, 100, 101, 102, 103, 104, 105, 106, 107, 108, 109, 110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126], "memory_slot": [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 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"t0": 0, "ch": "d124", "label": "Xp_d124", "pulse_shape": "drag", "parameters": {"amp": [0.1965402187373356, 0.0], "beta": 5.400701310831489, "duration": 240, "sigma": 60}}]}, {"name": "x", "qubits": [125], "sequence": [{"name": "parametric_pulse", "t0": 0, "ch": "d125", "label": "Xp_d125", "pulse_shape": "drag", "parameters": {"amp": [0.1921259499640045, 0.0], "beta": -2.99891761828057, "duration": 240, "sigma": 60}}]}, {"name": "x", "qubits": [126], "sequence": [{"name": "parametric_pulse", "t0": 0, "ch": "d126", "label": "Xp_d126", "pulse_shape": "drag", "parameters": {"amp": [0.19243556618176838, 0.0], "beta": -2.8523315322449125, "duration": 240, "sigma": 60}}]}], "meas_kernel": {"name": "hw_qmfk", "params": {}}, "discriminator": {"name": "hw_qmfk", "params": {}}, "_data": {}} \ No newline at end of file diff --git a/qiskit_ibm_runtime/fake_provider/backends/kawasaki/fake_kawasaki.py b/qiskit_ibm_runtime/fake_provider/backends/kawasaki/fake_kawasaki.py new file mode 100644 index 000000000..f4303e647 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/kawasaki/fake_kawasaki.py @@ -0,0 +1,28 @@ +# This code is part of Qiskit. +# +# (C) Copyright IBM 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. + +""" +Fake Kawasaki device (127 qubit). +""" + +import os +from qiskit_ibm_runtime.fake_provider import fake_backend + + +class FakeKawasaki(fake_backend.FakeBackendV2): + """A fake 127 qubit backend.""" + + dirname = os.path.dirname(__file__) # type: ignore + conf_filename = "conf_kawasaki.json" # type: ignore + props_filename = "props_kawasaki.json" # type: ignore + defs_filename = "defs_kawasaki.json" # type: ignore + backend_name = "fake_kawasaki" # type: ignore diff --git a/qiskit_ibm_runtime/fake_provider/backends/kawasaki/props_kawasaki.json b/qiskit_ibm_runtime/fake_provider/backends/kawasaki/props_kawasaki.json new file mode 100644 index 000000000..d66a68164 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/kawasaki/props_kawasaki.json @@ -0,0 +1 @@ +{"backend_name": "alt_kawasaki", "backend_version": "2.0.0", "last_update_date": "2023-09-29T22:15:53-04:00", "qubits": [[{"date": "2023-09-28T11:37:44-04:00", "name": "T1", "unit": "us", "value": 107.35433366527712}, {"date": "2023-09-28T11:40:40-04:00", "name": "T2", "unit": "us", "value": 116.59885507295891}, {"date": "2023-09-29T22:15:53-04:00", "name": "frequency", "unit": "GHz", "value": 5.243555626134729}, {"date": "2023-09-29T22:15:53-04:00", "name": "anharmonicity", "unit": "GHz", "value": -0.20640003780600244}, {"date": "2023-09-28T11:32:15-04:00", "name": "readout_error", "unit": "", "value": 0.03370000000000006}, {"date": "2023-09-28T11:32:15-04:00", "name": "prob_meas0_prep1", "unit": "", "value": 0.03500000000000003}, {"date": "2023-09-28T11:32:15-04:00", "name": "prob_meas1_prep0", "unit": "", "value": 0.0324}, {"date": 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@@ -0,0 +1,17 @@ +# This code is part of Qiskit. +# +# (C) Copyright IBM 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. + +""" +Fake Kyiv backend (127 qubit). +""" + +from .fake_kyiv import FakeKyiv diff --git a/qiskit_ibm_runtime/fake_provider/backends/kyiv/conf_kyiv.json b/qiskit_ibm_runtime/fake_provider/backends/kyiv/conf_kyiv.json new file mode 100644 index 000000000..8b4c12c9d --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/kyiv/conf_kyiv.json @@ -0,0 +1 @@ +{"backend_name": "ibm_kyiv", "backend_version": "1.20.2", "n_qubits": 127, "basis_gates": ["ecr", "id", "rz", "sx", "x"], "gates": [{"name": "id", "parameters": [], "qasm_def": "gate id q { U(0, 0, 0) q; }", "coupling_map": [[0], [1], [2], [3], [4], [5], [6], [7], [8], [9], 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"acquisition_latency": [], "conditional_latency": [], "hamiltonian": {"description": "Qubits are modeled as Duffing oscillators. In this case, the system includes higher energy states, i.e. not just |0> and |1>. The Pauli operators are generalized via the following set of transformations:\n\n$(\\mathbb{I}-\\sigma_{i}^z)/2 \\rightarrow O_i \\equiv b^\\dagger_{i} b_{i}$,\n\n$\\sigma_{+} \\rightarrow b^\\dagger$,\n\n$\\sigma_{-} \\rightarrow b$,\n\n$\\sigma_{i}^X \\rightarrow b^\\dagger_{i} + b_{i}$.\n\nQubits are coupled through resonator buses. The provided Hamiltonian has been projected into the zero excitation subspace of the resonator buses leading to an effective qubit-qubit flip-flop interaction. The qubit resonance frequencies in the Hamiltonian are the cavity dressed frequencies and not exactly what is returned by the backend defaults, which also includes the dressing due to the qubit-qubit interactions.\n\nQuantities are returned in angular frequencies, with units 2*pi*GHz.\n\nWARNING: Currently not all system Hamiltonian information is available to the public, missing values have been replaced with 0.\n", "h_latex": "\\begin{align} \\mathcal{H}/\\hbar = & \\sum_{i=0}^{126}\\left(\\frac{\\omega_{q,i}}{2}(\\mathbb{I}-\\sigma_i^{z})+\\frac{\\Delta_{i}}{2}(O_i^2-O_i)+\\Omega_{d,i}D_i(t)\\sigma_i^{X}\\right) \\\\ & + J_{62,72}(\\sigma_{62}^{+}\\sigma_{72}^{-}+\\sigma_{62}^{-}\\sigma_{72}^{+}) + J_{67,68}(\\sigma_{67}^{+}\\sigma_{68}^{-}+\\sigma_{67}^{-}\\sigma_{68}^{+}) + J_{99,100}(\\sigma_{99}^{+}\\sigma_{100}^{-}+\\sigma_{99}^{-}\\sigma_{100}^{+}) + J_{44,45}(\\sigma_{44}^{+}\\sigma_{45}^{-}+\\sigma_{44}^{-}\\sigma_{45}^{+}) \\\\ & + J_{108,112}(\\sigma_{108}^{+}\\sigma_{112}^{-}+\\sigma_{108}^{-}\\sigma_{112}^{+}) + J_{8,9}(\\sigma_{8}^{+}\\sigma_{9}^{-}+\\sigma_{8}^{-}\\sigma_{9}^{+}) + J_{40,41}(\\sigma_{40}^{+}\\sigma_{41}^{-}+\\sigma_{40}^{-}\\sigma_{41}^{+}) + J_{0,14}(\\sigma_{0}^{+}\\sigma_{14}^{-}+\\sigma_{0}^{-}\\sigma_{14}^{+}) \\\\ & + J_{17,30}(\\sigma_{17}^{+}\\sigma_{30}^{-}+\\sigma_{17}^{-}\\sigma_{30}^{+}) + J_{100,101}(\\sigma_{100}^{+}\\sigma_{101}^{-}+\\sigma_{100}^{-}\\sigma_{101}^{+}) + J_{91,98}(\\sigma_{91}^{+}\\sigma_{98}^{-}+\\sigma_{91}^{-}\\sigma_{98}^{+}) + J_{100,110}(\\sigma_{100}^{+}\\sigma_{110}^{-}+\\sigma_{100}^{-}\\sigma_{110}^{+}) \\\\ & + J_{75,90}(\\sigma_{75}^{+}\\sigma_{90}^{-}+\\sigma_{75}^{-}\\sigma_{90}^{+}) + J_{96,97}(\\sigma_{96}^{+}\\sigma_{97}^{-}+\\sigma_{96}^{-}\\sigma_{97}^{+}) + J_{41,42}(\\sigma_{41}^{+}\\sigma_{42}^{-}+\\sigma_{41}^{-}\\sigma_{42}^{+}) + J_{18,19}(\\sigma_{18}^{+}\\sigma_{19}^{-}+\\sigma_{18}^{-}\\sigma_{19}^{+}) \\\\ & + J_{55,68}(\\sigma_{55}^{+}\\sigma_{68}^{-}+\\sigma_{55}^{-}\\sigma_{68}^{+}) + J_{9,10}(\\sigma_{9}^{+}\\sigma_{10}^{-}+\\sigma_{9}^{-}\\sigma_{10}^{+}) + J_{49,55}(\\sigma_{49}^{+}\\sigma_{55}^{-}+\\sigma_{49}^{-}\\sigma_{55}^{+}) + J_{106,107}(\\sigma_{106}^{+}\\sigma_{107}^{-}+\\sigma_{106}^{-}\\sigma_{107}^{+}) \\\\ & + J_{47,48}(\\sigma_{47}^{+}\\sigma_{48}^{-}+\\sigma_{47}^{-}\\sigma_{48}^{+}) + J_{42,43}(\\sigma_{42}^{+}\\sigma_{43}^{-}+\\sigma_{42}^{-}\\sigma_{43}^{+}) + J_{107,108}(\\sigma_{107}^{+}\\sigma_{108}^{-}+\\sigma_{107}^{-}\\sigma_{108}^{+}) + J_{73,85}(\\sigma_{73}^{+}\\sigma_{85}^{-}+\\sigma_{73}^{-}\\sigma_{85}^{+}) \\\\ & + J_{38,39}(\\sigma_{38}^{+}\\sigma_{39}^{-}+\\sigma_{38}^{-}\\sigma_{39}^{+}) + J_{20,33}(\\sigma_{20}^{+}\\sigma_{33}^{-}+\\sigma_{20}^{-}\\sigma_{33}^{+}) + J_{103,104}(\\sigma_{103}^{+}\\sigma_{104}^{-}+\\sigma_{103}^{-}\\sigma_{104}^{+}) + J_{48,49}(\\sigma_{48}^{+}\\sigma_{49}^{-}+\\sigma_{48}^{-}\\sigma_{49}^{+}) \\\\ & + J_{80,81}(\\sigma_{80}^{+}\\sigma_{81}^{-}+\\sigma_{80}^{-}\\sigma_{81}^{+}) + J_{75,76}(\\sigma_{75}^{+}\\sigma_{76}^{-}+\\sigma_{75}^{-}\\sigma_{76}^{+}) + J_{66,73}(\\sigma_{66}^{+}\\sigma_{73}^{-}+\\sigma_{66}^{-}\\sigma_{73}^{+}) + J_{85,86}(\\sigma_{85}^{+}\\sigma_{86}^{-}+\\sigma_{85}^{-}\\sigma_{86}^{+}) \\\\ & + J_{110,118}(\\sigma_{110}^{+}\\sigma_{118}^{-}+\\sigma_{110}^{-}\\sigma_{118}^{+}) + J_{81,82}(\\sigma_{81}^{+}\\sigma_{82}^{-}+\\sigma_{81}^{-}\\sigma_{82}^{+}) + J_{16,26}(\\sigma_{16}^{+}\\sigma_{26}^{-}+\\sigma_{16}^{-}\\sigma_{26}^{+}) + J_{90,94}(\\sigma_{90}^{+}\\sigma_{94}^{-}+\\sigma_{90}^{-}\\sigma_{94}^{+}) \\\\ & + J_{118,119}(\\sigma_{118}^{+}\\sigma_{119}^{-}+\\sigma_{118}^{-}\\sigma_{119}^{+}) + J_{12,13}(\\sigma_{12}^{+}\\sigma_{13}^{-}+\\sigma_{12}^{-}\\sigma_{13}^{+}) + J_{22,23}(\\sigma_{22}^{+}\\sigma_{23}^{-}+\\sigma_{22}^{-}\\sigma_{23}^{+}) + J_{77,78}(\\sigma_{77}^{+}\\sigma_{78}^{-}+\\sigma_{77}^{-}\\sigma_{78}^{+}) \\\\ & + J_{49,50}(\\sigma_{49}^{+}\\sigma_{50}^{-}+\\sigma_{49}^{-}\\sigma_{50}^{+}) + J_{104,105}(\\sigma_{104}^{+}\\sigma_{105}^{-}+\\sigma_{104}^{-}\\sigma_{105}^{+}) + J_{114,115}(\\sigma_{114}^{+}\\sigma_{115}^{-}+\\sigma_{114}^{-}\\sigma_{115}^{+}) + J_{45,46}(\\sigma_{45}^{+}\\sigma_{46}^{-}+\\sigma_{45}^{-}\\sigma_{46}^{+}) \\\\ & + J_{105,106}(\\sigma_{105}^{+}\\sigma_{106}^{-}+\\sigma_{105}^{-}\\sigma_{106}^{+}) + J_{50,51}(\\sigma_{50}^{+}\\sigma_{51}^{-}+\\sigma_{50}^{-}\\sigma_{51}^{+}) + J_{72,81}(\\sigma_{72}^{+}\\sigma_{81}^{-}+\\sigma_{72}^{-}\\sigma_{81}^{+}) + J_{82,83}(\\sigma_{82}^{+}\\sigma_{83}^{-}+\\sigma_{82}^{-}\\sigma_{83}^{+}) \\\\ & + J_{46,47}(\\sigma_{46}^{+}\\sigma_{47}^{-}+\\sigma_{46}^{-}\\sigma_{47}^{+}) + J_{78,79}(\\sigma_{78}^{+}\\sigma_{79}^{-}+\\sigma_{78}^{-}\\sigma_{79}^{+}) + J_{23,24}(\\sigma_{23}^{+}\\sigma_{24}^{-}+\\sigma_{23}^{-}\\sigma_{24}^{+}) + J_{83,84}(\\sigma_{83}^{+}\\sigma_{84}^{-}+\\sigma_{83}^{-}\\sigma_{84}^{+}) \\\\ & + J_{115,116}(\\sigma_{115}^{+}\\sigma_{116}^{-}+\\sigma_{115}^{-}\\sigma_{116}^{+}) + J_{19,20}(\\sigma_{19}^{+}\\sigma_{20}^{-}+\\sigma_{19}^{-}\\sigma_{20}^{+}) + J_{24,25}(\\sigma_{24}^{+}\\sigma_{25}^{-}+\\sigma_{24}^{-}\\sigma_{25}^{+}) + J_{79,80}(\\sigma_{79}^{+}\\sigma_{80}^{-}+\\sigma_{79}^{-}\\sigma_{80}^{+}) \\\\ & + J_{56,57}(\\sigma_{56}^{+}\\sigma_{57}^{-}+\\sigma_{56}^{-}\\sigma_{57}^{+}) + J_{93,106}(\\sigma_{93}^{+}\\sigma_{106}^{-}+\\sigma_{93}^{-}\\sigma_{106}^{+}) + J_{116,117}(\\sigma_{116}^{+}\\sigma_{117}^{-}+\\sigma_{116}^{-}\\sigma_{117}^{+}) + J_{20,21}(\\sigma_{20}^{+}\\sigma_{21}^{-}+\\sigma_{20}^{-}\\sigma_{21}^{+}) \\\\ & + J_{12,17}(\\sigma_{12}^{+}\\sigma_{17}^{-}+\\sigma_{12}^{-}\\sigma_{17}^{+}) + J_{41,53}(\\sigma_{41}^{+}\\sigma_{53}^{-}+\\sigma_{41}^{-}\\sigma_{53}^{+}) + J_{57,58}(\\sigma_{57}^{+}\\sigma_{58}^{-}+\\sigma_{57}^{-}\\sigma_{58}^{+}) + J_{87,93}(\\sigma_{87}^{+}\\sigma_{93}^{-}+\\sigma_{87}^{-}\\sigma_{93}^{+}) \\\\ & + J_{30,31}(\\sigma_{30}^{+}\\sigma_{31}^{-}+\\sigma_{30}^{-}\\sigma_{31}^{+}) + J_{25,26}(\\sigma_{25}^{+}\\sigma_{26}^{-}+\\sigma_{25}^{-}\\sigma_{26}^{+}) + J_{79,91}(\\sigma_{79}^{+}\\sigma_{91}^{-}+\\sigma_{79}^{-}\\sigma_{91}^{+}) + J_{26,27}(\\sigma_{26}^{+}\\sigma_{27}^{-}+\\sigma_{26}^{-}\\sigma_{27}^{+}) \\\\ & + J_{21,22}(\\sigma_{21}^{+}\\sigma_{22}^{-}+\\sigma_{21}^{-}\\sigma_{22}^{+}) + J_{58,71}(\\sigma_{58}^{+}\\sigma_{71}^{-}+\\sigma_{58}^{-}\\sigma_{71}^{+}) + J_{31,32}(\\sigma_{31}^{+}\\sigma_{32}^{-}+\\sigma_{31}^{-}\\sigma_{32}^{+}) + J_{4,15}(\\sigma_{4}^{+}\\sigma_{15}^{-}+\\sigma_{4}^{-}\\sigma_{15}^{+}) \\\\ & + J_{86,87}(\\sigma_{86}^{+}\\sigma_{87}^{-}+\\sigma_{86}^{-}\\sigma_{87}^{+}) + J_{113,114}(\\sigma_{113}^{+}\\sigma_{114}^{-}+\\sigma_{113}^{-}\\sigma_{114}^{+}) + J_{104,111}(\\sigma_{104}^{+}\\sigma_{111}^{-}+\\sigma_{104}^{-}\\sigma_{111}^{+}) + J_{123,124}(\\sigma_{123}^{+}\\sigma_{124}^{-}+\\sigma_{123}^{-}\\sigma_{124}^{+}) \\\\ & + J_{27,28}(\\sigma_{27}^{+}\\sigma_{28}^{-}+\\sigma_{27}^{-}\\sigma_{28}^{+}) + J_{34,43}(\\sigma_{34}^{+}\\sigma_{43}^{-}+\\sigma_{34}^{-}\\sigma_{43}^{+}) + J_{64,65}(\\sigma_{64}^{+}\\sigma_{65}^{-}+\\sigma_{64}^{-}\\sigma_{65}^{+}) + J_{119,120}(\\sigma_{119}^{+}\\sigma_{120}^{-}+\\sigma_{119}^{-}\\sigma_{120}^{+}) \\\\ & + J_{54,64}(\\sigma_{54}^{+}\\sigma_{64}^{-}+\\sigma_{54}^{-}\\sigma_{64}^{+}) + J_{32,36}(\\sigma_{32}^{+}\\sigma_{36}^{-}+\\sigma_{32}^{-}\\sigma_{36}^{+}) + J_{60,61}(\\sigma_{60}^{+}\\sigma_{61}^{-}+\\sigma_{60}^{-}\\sigma_{61}^{+}) + J_{5,6}(\\sigma_{5}^{+}\\sigma_{6}^{-}+\\sigma_{5}^{-}\\sigma_{6}^{+}) \\\\ & + J_{14,18}(\\sigma_{14}^{+}\\sigma_{18}^{-}+\\sigma_{14}^{-}\\sigma_{18}^{+}) + J_{87,88}(\\sigma_{87}^{+}\\sigma_{88}^{-}+\\sigma_{87}^{-}\\sigma_{88}^{+}) + J_{97,98}(\\sigma_{97}^{+}\\sigma_{98}^{-}+\\sigma_{97}^{-}\\sigma_{98}^{+}) + J_{1,2}(\\sigma_{1}^{+}\\sigma_{2}^{-}+\\sigma_{1}^{-}\\sigma_{2}^{+}) \\\\ & + J_{112,126}(\\sigma_{112}^{+}\\sigma_{126}^{-}+\\sigma_{112}^{-}\\sigma_{126}^{+}) + J_{28,29}(\\sigma_{28}^{+}\\sigma_{29}^{-}+\\sigma_{28}^{-}\\sigma_{29}^{+}) + J_{45,54}(\\sigma_{45}^{+}\\sigma_{54}^{-}+\\sigma_{45}^{-}\\sigma_{54}^{+}) + J_{36,51}(\\sigma_{36}^{+}\\sigma_{51}^{-}+\\sigma_{36}^{-}\\sigma_{51}^{+}) \\\\ & + J_{88,89}(\\sigma_{88}^{+}\\sigma_{89}^{-}+\\sigma_{88}^{-}\\sigma_{89}^{+}) + J_{120,121}(\\sigma_{120}^{+}\\sigma_{121}^{-}+\\sigma_{120}^{-}\\sigma_{121}^{+}) + J_{15,22}(\\sigma_{15}^{+}\\sigma_{22}^{-}+\\sigma_{15}^{-}\\sigma_{22}^{+}) + J_{24,34}(\\sigma_{24}^{+}\\sigma_{34}^{-}+\\sigma_{24}^{-}\\sigma_{34}^{+}) \\\\ & + J_{84,85}(\\sigma_{84}^{+}\\sigma_{85}^{-}+\\sigma_{84}^{-}\\sigma_{85}^{+}) + J_{29,30}(\\sigma_{29}^{+}\\sigma_{30}^{-}+\\sigma_{29}^{-}\\sigma_{30}^{+}) + J_{61,62}(\\sigma_{61}^{+}\\sigma_{62}^{-}+\\sigma_{61}^{-}\\sigma_{62}^{+}) + J_{70,74}(\\sigma_{70}^{+}\\sigma_{74}^{-}+\\sigma_{70}^{-}\\sigma_{74}^{+}) \\\\ & + J_{121,122}(\\sigma_{121}^{+}\\sigma_{122}^{-}+\\sigma_{121}^{-}\\sigma_{122}^{+}) + J_{2,3}(\\sigma_{2}^{+}\\sigma_{3}^{-}+\\sigma_{2}^{-}\\sigma_{3}^{+}) + J_{122,123}(\\sigma_{122}^{+}\\sigma_{123}^{-}+\\sigma_{122}^{-}\\sigma_{123}^{+}) + J_{117,118}(\\sigma_{117}^{+}\\sigma_{118}^{-}+\\sigma_{117}^{-}\\sigma_{118}^{+}) \\\\ & + J_{62,63}(\\sigma_{62}^{+}\\sigma_{63}^{-}+\\sigma_{62}^{-}\\sigma_{63}^{+}) + J_{94,95}(\\sigma_{94}^{+}\\sigma_{95}^{-}+\\sigma_{94}^{-}\\sigma_{95}^{+}) + J_{109,114}(\\sigma_{109}^{+}\\sigma_{114}^{-}+\\sigma_{109}^{-}\\sigma_{114}^{+}) + J_{37,52}(\\sigma_{37}^{+}\\sigma_{52}^{-}+\\sigma_{37}^{-}\\sigma_{52}^{+}) \\\\ & + J_{58,59}(\\sigma_{58}^{+}\\sigma_{59}^{-}+\\sigma_{58}^{-}\\sigma_{59}^{+}) + J_{3,4}(\\sigma_{3}^{+}\\sigma_{4}^{-}+\\sigma_{3}^{-}\\sigma_{4}^{+}) + J_{33,39}(\\sigma_{33}^{+}\\sigma_{39}^{-}+\\sigma_{33}^{-}\\sigma_{39}^{+}) + J_{95,96}(\\sigma_{95}^{+}\\sigma_{96}^{-}+\\sigma_{95}^{-}\\sigma_{96}^{+}) \\\\ & + J_{68,69}(\\sigma_{68}^{+}\\sigma_{69}^{-}+\\sigma_{68}^{-}\\sigma_{69}^{+}) + J_{63,64}(\\sigma_{63}^{+}\\sigma_{64}^{-}+\\sigma_{63}^{-}\\sigma_{64}^{+}) + J_{71,77}(\\sigma_{71}^{+}\\sigma_{77}^{-}+\\sigma_{71}^{-}\\sigma_{77}^{+}) + J_{111,122}(\\sigma_{111}^{+}\\sigma_{122}^{-}+\\sigma_{111}^{-}\\sigma_{122}^{+}) \\\\ & + J_{4,5}(\\sigma_{4}^{+}\\sigma_{5}^{-}+\\sigma_{4}^{-}\\sigma_{5}^{+}) + J_{59,60}(\\sigma_{59}^{+}\\sigma_{60}^{-}+\\sigma_{59}^{-}\\sigma_{60}^{+}) + J_{96,109}(\\sigma_{96}^{+}\\sigma_{109}^{-}+\\sigma_{96}^{-}\\sigma_{109}^{+}) + J_{124,125}(\\sigma_{124}^{+}\\sigma_{125}^{-}+\\sigma_{124}^{-}\\sigma_{125}^{+}) \\\\ & + J_{69,70}(\\sigma_{69}^{+}\\sigma_{70}^{-}+\\sigma_{69}^{-}\\sigma_{70}^{+}) + J_{35,47}(\\sigma_{35}^{+}\\sigma_{47}^{-}+\\sigma_{35}^{-}\\sigma_{47}^{+}) + J_{101,102}(\\sigma_{101}^{+}\\sigma_{102}^{-}+\\sigma_{101}^{-}\\sigma_{102}^{+}) + J_{0,1}(\\sigma_{0}^{+}\\sigma_{1}^{-}+\\sigma_{0}^{-}\\sigma_{1}^{+}) \\\\ & + J_{10,11}(\\sigma_{10}^{+}\\sigma_{11}^{-}+\\sigma_{10}^{-}\\sigma_{11}^{+}) + J_{65,66}(\\sigma_{65}^{+}\\sigma_{66}^{-}+\\sigma_{65}^{-}\\sigma_{66}^{+}) + J_{37,38}(\\sigma_{37}^{+}\\sigma_{38}^{-}+\\sigma_{37}^{-}\\sigma_{38}^{+}) + J_{28,35}(\\sigma_{28}^{+}\\sigma_{35}^{-}+\\sigma_{28}^{-}\\sigma_{35}^{+}) \\\\ & + J_{102,103}(\\sigma_{102}^{+}\\sigma_{103}^{-}+\\sigma_{102}^{-}\\sigma_{103}^{+}) + J_{92,102}(\\sigma_{92}^{+}\\sigma_{102}^{-}+\\sigma_{92}^{-}\\sigma_{102}^{+}) + J_{6,7}(\\sigma_{6}^{+}\\sigma_{7}^{-}+\\sigma_{6}^{-}\\sigma_{7}^{+}) + J_{98,99}(\\sigma_{98}^{+}\\sigma_{99}^{-}+\\sigma_{98}^{-}\\sigma_{99}^{+}) \\\\ & + J_{43,44}(\\sigma_{43}^{+}\\sigma_{44}^{-}+\\sigma_{43}^{-}\\sigma_{44}^{+}) + J_{52,56}(\\sigma_{52}^{+}\\sigma_{56}^{-}+\\sigma_{52}^{-}\\sigma_{56}^{+}) + J_{125,126}(\\sigma_{125}^{+}\\sigma_{126}^{-}+\\sigma_{125}^{-}\\sigma_{126}^{+}) + J_{39,40}(\\sigma_{39}^{+}\\sigma_{40}^{-}+\\sigma_{39}^{-}\\sigma_{40}^{+}) \\\\ & + J_{8,16}(\\sigma_{8}^{+}\\sigma_{16}^{-}+\\sigma_{8}^{-}\\sigma_{16}^{+}) + J_{66,67}(\\sigma_{66}^{+}\\sigma_{67}^{-}+\\sigma_{66}^{-}\\sigma_{67}^{+}) + J_{11,12}(\\sigma_{11}^{+}\\sigma_{12}^{-}+\\sigma_{11}^{-}\\sigma_{12}^{+}) + J_{76,77}(\\sigma_{76}^{+}\\sigma_{77}^{-}+\\sigma_{76}^{-}\\sigma_{77}^{+}) \\\\ & + J_{83,92}(\\sigma_{83}^{+}\\sigma_{92}^{-}+\\sigma_{83}^{-}\\sigma_{92}^{+}) + J_{74,89}(\\sigma_{74}^{+}\\sigma_{89}^{-}+\\sigma_{74}^{-}\\sigma_{89}^{+}) + J_{7,8}(\\sigma_{7}^{+}\\sigma_{8}^{-}+\\sigma_{7}^{-}\\sigma_{8}^{+}) + J_{53,60}(\\sigma_{53}^{+}\\sigma_{60}^{-}+\\sigma_{53}^{-}\\sigma_{60}^{+}) \\\\ & + \\Omega_{d,0}(U_{0}^{(0,1)}(t)+U_{1}^{(0,14)}(t))\\sigma_{0}^{X} + \\Omega_{d,1}(U_{2}^{(1,2)}(t))\\sigma_{1}^{X} \\\\ & + \\Omega_{d,2}(U_{3}^{(2,3)}(t))\\sigma_{2}^{X} + \\Omega_{d,4}(U_{5}^{(4,15)}(t)+U_{4}^{(4,3)}(t))\\sigma_{4}^{X} \\\\ & + \\Omega_{d,5}(U_{6}^{(5,4)}(t))\\sigma_{5}^{X} + \\Omega_{d,6}(U_{7}^{(6,5)}(t))\\sigma_{6}^{X} \\\\ & + \\Omega_{d,7}(U_{9}^{(7,8)}(t)+U_{8}^{(7,6)}(t))\\sigma_{7}^{X} + \\Omega_{d,8}(U_{10}^{(8,9)}(t))\\sigma_{8}^{X} \\\\ & + \\Omega_{d,10}(U_{12}^{(10,11)}(t)+U_{11}^{(10,9)}(t))\\sigma_{10}^{X} + \\Omega_{d,11}(U_{13}^{(11,12)}(t))\\sigma_{11}^{X} \\\\ & + \\Omega_{d,13}(U_{14}^{(13,12)}(t))\\sigma_{13}^{X} + \\Omega_{d,14}(U_{15}^{(14,18)}(t))\\sigma_{14}^{X} \\\\ & + \\Omega_{d,16}(U_{16}^{(16,8)}(t))\\sigma_{16}^{X} + \\Omega_{d,17}(U_{17}^{(17,12)}(t)+U_{18}^{(17,30)}(t))\\sigma_{17}^{X} \\\\ & + \\Omega_{d,19}(U_{19}^{(19,18)}(t))\\sigma_{19}^{X} + \\Omega_{d,20}(U_{20}^{(20,19)}(t))\\sigma_{20}^{X} \\\\ & + \\Omega_{d,21}(U_{21}^{(21,20)}(t)+U_{22}^{(21,22)}(t))\\sigma_{21}^{X} + \\Omega_{d,22}(U_{24}^{(22,23)}(t)+U_{23}^{(22,15)}(t))\\sigma_{22}^{X} \\\\ & + \\Omega_{d,23}(U_{25}^{(23,24)}(t))\\sigma_{23}^{X} + \\Omega_{d,24}(U_{26}^{(24,25)}(t))\\sigma_{24}^{X} \\\\ & + \\Omega_{d,26}(U_{29}^{(26,27)}(t)+U_{27}^{(26,16)}(t)+U_{28}^{(26,25)}(t))\\sigma_{26}^{X} + \\Omega_{d,28}(U_{30}^{(28,27)}(t))\\sigma_{28}^{X} \\\\ & + \\Omega_{d,29}(U_{31}^{(29,28)}(t)+U_{32}^{(29,30)}(t))\\sigma_{29}^{X} + \\Omega_{d,31}(U_{34}^{(31,32)}(t)+U_{33}^{(31,30)}(t))\\sigma_{31}^{X} \\\\ & + \\Omega_{d,33}(U_{36}^{(33,39)}(t)+U_{35}^{(33,20)}(t))\\sigma_{33}^{X} + \\Omega_{d,34}(U_{37}^{(34,24)}(t))\\sigma_{34}^{X} \\\\ & + \\Omega_{d,35}(U_{39}^{(35,47)}(t)+U_{38}^{(35,28)}(t))\\sigma_{35}^{X} + \\Omega_{d,36}(U_{41}^{(36,51)}(t)+U_{40}^{(36,32)}(t))\\sigma_{36}^{X} \\\\ & + \\Omega_{d,37}(U_{42}^{(37,38)}(t)+U_{43}^{(37,52)}(t))\\sigma_{37}^{X} + \\Omega_{d,39}(U_{44}^{(39,38)}(t))\\sigma_{39}^{X} \\\\ & + \\Omega_{d,40}(U_{46}^{(40,41)}(t)+U_{45}^{(40,39)}(t))\\sigma_{40}^{X} + \\Omega_{d,42}(U_{48}^{(42,43)}(t)+U_{47}^{(42,41)}(t))\\sigma_{42}^{X} \\\\ & + \\Omega_{d,43}(U_{49}^{(43,34)}(t))\\sigma_{43}^{X} + \\Omega_{d,44}(U_{50}^{(44,43)}(t))\\sigma_{44}^{X} \\\\ & + \\Omega_{d,45}(U_{52}^{(45,46)}(t)+U_{51}^{(45,44)}(t))\\sigma_{45}^{X} + \\Omega_{d,46}(U_{53}^{(46,47)}(t))\\sigma_{46}^{X} \\\\ & + \\Omega_{d,48}(U_{54}^{(48,47)}(t)+U_{55}^{(48,49)}(t))\\sigma_{48}^{X} + \\Omega_{d,50}(U_{56}^{(50,49)}(t)+U_{57}^{(50,51)}(t))\\sigma_{50}^{X} \\\\ & + \\Omega_{d,53}(U_{59}^{(53,60)}(t)+U_{58}^{(53,41)}(t))\\sigma_{53}^{X} + \\Omega_{d,54}(U_{61}^{(54,64)}(t)+U_{60}^{(54,45)}(t))\\sigma_{54}^{X} \\\\ & + \\Omega_{d,55}(U_{62}^{(55,49)}(t))\\sigma_{55}^{X} + \\Omega_{d,56}(U_{63}^{(56,52)}(t))\\sigma_{56}^{X} \\\\ & + \\Omega_{d,57}(U_{65}^{(57,58)}(t)+U_{64}^{(57,56)}(t))\\sigma_{57}^{X} + \\Omega_{d,58}(U_{67}^{(58,71)}(t)+U_{66}^{(58,59)}(t))\\sigma_{58}^{X} \\\\ & + \\Omega_{d,59}(U_{68}^{(59,60)}(t))\\sigma_{59}^{X} + \\Omega_{d,60}(U_{69}^{(60,61)}(t))\\sigma_{60}^{X} \\\\ & + \\Omega_{d,61}(U_{70}^{(61,62)}(t))\\sigma_{61}^{X} + \\Omega_{d,63}(U_{71}^{(63,62)}(t)+U_{72}^{(63,64)}(t))\\sigma_{63}^{X} \\\\ & + \\Omega_{d,64}(U_{73}^{(64,65)}(t))\\sigma_{64}^{X} + \\Omega_{d,66}(U_{75}^{(66,67)}(t)+U_{74}^{(66,65)}(t))\\sigma_{66}^{X} \\\\ & + \\Omega_{d,67}(U_{76}^{(67,68)}(t))\\sigma_{67}^{X} + \\Omega_{d,68}(U_{78}^{(68,69)}(t)+U_{77}^{(68,55)}(t))\\sigma_{68}^{X} \\\\ & + \\Omega_{d,69}(U_{79}^{(69,70)}(t))\\sigma_{69}^{X} + \\Omega_{d,70}(U_{80}^{(70,74)}(t))\\sigma_{70}^{X} \\\\ & + \\Omega_{d,72}(U_{82}^{(72,81)}(t)+U_{81}^{(72,62)}(t))\\sigma_{72}^{X} + \\Omega_{d,73}(U_{83}^{(73,66)}(t)+U_{84}^{(73,85)}(t))\\sigma_{73}^{X} \\\\ & + \\Omega_{d,75}(U_{86}^{(75,90)}(t)+U_{85}^{(75,76)}(t))\\sigma_{75}^{X} + \\Omega_{d,76}(U_{87}^{(76,77)}(t))\\sigma_{76}^{X} \\\\ & + \\Omega_{d,77}(U_{89}^{(77,78)}(t)+U_{88}^{(77,71)}(t))\\sigma_{77}^{X} + \\Omega_{d,79}(U_{90}^{(79,78)}(t))\\sigma_{79}^{X} \\\\ & + \\Omega_{d,80}(U_{92}^{(80,81)}(t)+U_{91}^{(80,79)}(t))\\sigma_{80}^{X} + \\Omega_{d,82}(U_{94}^{(82,83)}(t)+U_{93}^{(82,81)}(t))\\sigma_{82}^{X} \\\\ & + \\Omega_{d,84}(U_{95}^{(84,83)}(t))\\sigma_{84}^{X} + \\Omega_{d,85}(U_{96}^{(85,84)}(t)+U_{97}^{(85,86)}(t))\\sigma_{85}^{X} \\\\ & + \\Omega_{d,87}(U_{98}^{(87,86)}(t)+U_{99}^{(87,93)}(t))\\sigma_{87}^{X} + \\Omega_{d,88}(U_{100}^{(88,87)}(t)+U_{101}^{(88,89)}(t))\\sigma_{88}^{X} \\\\ & + \\Omega_{d,89}(U_{102}^{(89,74)}(t))\\sigma_{89}^{X} + \\Omega_{d,91}(U_{104}^{(91,98)}(t)+U_{103}^{(91,79)}(t))\\sigma_{91}^{X} \\\\ & + \\Omega_{d,92}(U_{105}^{(92,83)}(t)+U_{106}^{(92,102)}(t))\\sigma_{92}^{X} + \\Omega_{d,93}(U_{107}^{(93,106)}(t))\\sigma_{93}^{X} \\\\ & + \\Omega_{d,94}(U_{108}^{(94,90)}(t)+U_{109}^{(94,95)}(t))\\sigma_{94}^{X} + \\Omega_{d,96}(U_{110}^{(96,95)}(t)+U_{112}^{(96,109)}(t)+U_{111}^{(96,97)}(t))\\sigma_{96}^{X} \\\\ & + \\Omega_{d,97}(U_{113}^{(97,98)}(t))\\sigma_{97}^{X} + \\Omega_{d,98}(U_{114}^{(98,99)}(t))\\sigma_{98}^{X} \\\\ & + \\Omega_{d,100}(U_{116}^{(100,110)}(t)+U_{115}^{(100,99)}(t))\\sigma_{100}^{X} + \\Omega_{d,101}(U_{118}^{(101,102)}(t)+U_{117}^{(101,100)}(t))\\sigma_{101}^{X} \\\\ & + \\Omega_{d,103}(U_{120}^{(103,104)}(t)+U_{119}^{(103,102)}(t))\\sigma_{103}^{X} + \\Omega_{d,105}(U_{122}^{(105,106)}(t)+U_{121}^{(105,104)}(t))\\sigma_{105}^{X} \\\\ & + \\Omega_{d,107}(U_{124}^{(107,108)}(t)+U_{123}^{(107,106)}(t))\\sigma_{107}^{X} + \\Omega_{d,108}(U_{125}^{(108,112)}(t))\\sigma_{108}^{X} \\\\ & + \\Omega_{d,109}(U_{126}^{(109,114)}(t))\\sigma_{109}^{X} + \\Omega_{d,110}(U_{127}^{(110,118)}(t))\\sigma_{110}^{X} \\\\ & + \\Omega_{d,111}(U_{129}^{(111,122)}(t)+U_{128}^{(111,104)}(t))\\sigma_{111}^{X} + \\Omega_{d,114}(U_{131}^{(114,115)}(t)+U_{130}^{(114,113)}(t))\\sigma_{114}^{X} \\\\ & + \\Omega_{d,116}(U_{133}^{(116,117)}(t)+U_{132}^{(116,115)}(t))\\sigma_{116}^{X} + \\Omega_{d,117}(U_{134}^{(117,118)}(t))\\sigma_{117}^{X} \\\\ & + \\Omega_{d,118}(U_{135}^{(118,119)}(t))\\sigma_{118}^{X} + \\Omega_{d,119}(U_{136}^{(119,120)}(t))\\sigma_{119}^{X} \\\\ & + \\Omega_{d,121}(U_{137}^{(121,120)}(t))\\sigma_{121}^{X} + \\Omega_{d,122}(U_{138}^{(122,121)}(t)+U_{139}^{(122,123)}(t))\\sigma_{122}^{X} \\\\ & + \\Omega_{d,123}(U_{140}^{(123,124)}(t))\\sigma_{123}^{X} + \\Omega_{d,125}(U_{142}^{(125,126)}(t)+U_{141}^{(125,124)}(t))\\sigma_{125}^{X} \\\\ & + \\Omega_{d,126}(U_{143}^{(126,112)}(t))\\sigma_{126}^{X} \\\\ \\end{align}", "h_str": ["_SUM[i,0,126,wq{i}/2*(I{i}-Z{i})]", "_SUM[i,0,126,delta{i}/2*O{i}*O{i}]", "_SUM[i,0,126,-delta{i}/2*O{i}]", "_SUM[i,0,126,omegad{i}*X{i}||D{i}]", "jq62q72*Sp62*Sm72", "jq62q72*Sm62*Sp72", "jq67q68*Sp67*Sm68", "jq67q68*Sm67*Sp68", "jq99q100*Sp99*Sm100", "jq99q100*Sm99*Sp100", "jq44q45*Sp44*Sm45", "jq44q45*Sm44*Sp45", "jq108q112*Sp108*Sm112", "jq108q112*Sm108*Sp112", "jq8q9*Sp8*Sm9", "jq8q9*Sm8*Sp9", "jq40q41*Sp40*Sm41", "jq40q41*Sm40*Sp41", "jq0q14*Sp0*Sm14", "jq0q14*Sm0*Sp14", "jq17q30*Sp17*Sm30", "jq17q30*Sm17*Sp30", "jq100q101*Sp100*Sm101", "jq100q101*Sm100*Sp101", "jq91q98*Sp91*Sm98", "jq91q98*Sm91*Sp98", "jq100q110*Sp100*Sm110", "jq100q110*Sm100*Sp110", "jq75q90*Sp75*Sm90", "jq75q90*Sm75*Sp90", "jq96q97*Sp96*Sm97", "jq96q97*Sm96*Sp97", "jq41q42*Sp41*Sm42", "jq41q42*Sm41*Sp42", "jq18q19*Sp18*Sm19", "jq18q19*Sm18*Sp19", "jq55q68*Sp55*Sm68", "jq55q68*Sm55*Sp68", "jq9q10*Sp9*Sm10", "jq9q10*Sm9*Sp10", "jq49q55*Sp49*Sm55", "jq49q55*Sm49*Sp55", "jq106q107*Sp106*Sm107", "jq106q107*Sm106*Sp107", "jq47q48*Sp47*Sm48", "jq47q48*Sm47*Sp48", "jq42q43*Sp42*Sm43", "jq42q43*Sm42*Sp43", "jq107q108*Sp107*Sm108", "jq107q108*Sm107*Sp108", "jq73q85*Sp73*Sm85", "jq73q85*Sm73*Sp85", "jq38q39*Sp38*Sm39", "jq38q39*Sm38*Sp39", "jq20q33*Sp20*Sm33", "jq20q33*Sm20*Sp33", "jq103q104*Sp103*Sm104", "jq103q104*Sm103*Sp104", "jq48q49*Sp48*Sm49", "jq48q49*Sm48*Sp49", "jq80q81*Sp80*Sm81", "jq80q81*Sm80*Sp81", "jq75q76*Sp75*Sm76", "jq75q76*Sm75*Sp76", "jq66q73*Sp66*Sm73", "jq66q73*Sm66*Sp73", "jq85q86*Sp85*Sm86", "jq85q86*Sm85*Sp86", "jq110q118*Sp110*Sm118", "jq110q118*Sm110*Sp118", "jq81q82*Sp81*Sm82", "jq81q82*Sm81*Sp82", "jq16q26*Sp16*Sm26", "jq16q26*Sm16*Sp26", "jq90q94*Sp90*Sm94", "jq90q94*Sm90*Sp94", "jq118q119*Sp118*Sm119", "jq118q119*Sm118*Sp119", "jq12q13*Sp12*Sm13", "jq12q13*Sm12*Sp13", "jq22q23*Sp22*Sm23", "jq22q23*Sm22*Sp23", "jq77q78*Sp77*Sm78", "jq77q78*Sm77*Sp78", "jq49q50*Sp49*Sm50", "jq49q50*Sm49*Sp50", "jq104q105*Sp104*Sm105", "jq104q105*Sm104*Sp105", "jq114q115*Sp114*Sm115", "jq114q115*Sm114*Sp115", "jq45q46*Sp45*Sm46", "jq45q46*Sm45*Sp46", "jq105q106*Sp105*Sm106", "jq105q106*Sm105*Sp106", "jq50q51*Sp50*Sm51", "jq50q51*Sm50*Sp51", "jq72q81*Sp72*Sm81", "jq72q81*Sm72*Sp81", "jq82q83*Sp82*Sm83", "jq82q83*Sm82*Sp83", "jq46q47*Sp46*Sm47", "jq46q47*Sm46*Sp47", "jq78q79*Sp78*Sm79", "jq78q79*Sm78*Sp79", "jq23q24*Sp23*Sm24", "jq23q24*Sm23*Sp24", "jq83q84*Sp83*Sm84", "jq83q84*Sm83*Sp84", "jq115q116*Sp115*Sm116", "jq115q116*Sm115*Sp116", "jq19q20*Sp19*Sm20", "jq19q20*Sm19*Sp20", "jq24q25*Sp24*Sm25", "jq24q25*Sm24*Sp25", "jq79q80*Sp79*Sm80", "jq79q80*Sm79*Sp80", "jq56q57*Sp56*Sm57", "jq56q57*Sm56*Sp57", "jq93q106*Sp93*Sm106", "jq93q106*Sm93*Sp106", "jq116q117*Sp116*Sm117", "jq116q117*Sm116*Sp117", "jq20q21*Sp20*Sm21", "jq20q21*Sm20*Sp21", "jq12q17*Sp12*Sm17", "jq12q17*Sm12*Sp17", "jq41q53*Sp41*Sm53", "jq41q53*Sm41*Sp53", "jq57q58*Sp57*Sm58", "jq57q58*Sm57*Sp58", "jq87q93*Sp87*Sm93", "jq87q93*Sm87*Sp93", "jq30q31*Sp30*Sm31", "jq30q31*Sm30*Sp31", "jq25q26*Sp25*Sm26", "jq25q26*Sm25*Sp26", "jq79q91*Sp79*Sm91", "jq79q91*Sm79*Sp91", "jq26q27*Sp26*Sm27", "jq26q27*Sm26*Sp27", "jq21q22*Sp21*Sm22", "jq21q22*Sm21*Sp22", "jq58q71*Sp58*Sm71", "jq58q71*Sm58*Sp71", "jq31q32*Sp31*Sm32", "jq31q32*Sm31*Sp32", "jq4q15*Sp4*Sm15", "jq4q15*Sm4*Sp15", "jq86q87*Sp86*Sm87", "jq86q87*Sm86*Sp87", "jq113q114*Sp113*Sm114", "jq113q114*Sm113*Sp114", "jq104q111*Sp104*Sm111", "jq104q111*Sm104*Sp111", "jq123q124*Sp123*Sm124", "jq123q124*Sm123*Sp124", "jq27q28*Sp27*Sm28", "jq27q28*Sm27*Sp28", "jq34q43*Sp34*Sm43", "jq34q43*Sm34*Sp43", "jq64q65*Sp64*Sm65", "jq64q65*Sm64*Sp65", "jq119q120*Sp119*Sm120", "jq119q120*Sm119*Sp120", "jq54q64*Sp54*Sm64", "jq54q64*Sm54*Sp64", "jq32q36*Sp32*Sm36", "jq32q36*Sm32*Sp36", "jq60q61*Sp60*Sm61", "jq60q61*Sm60*Sp61", "jq5q6*Sp5*Sm6", "jq5q6*Sm5*Sp6", "jq14q18*Sp14*Sm18", "jq14q18*Sm14*Sp18", "jq87q88*Sp87*Sm88", "jq87q88*Sm87*Sp88", "jq97q98*Sp97*Sm98", "jq97q98*Sm97*Sp98", "jq1q2*Sp1*Sm2", "jq1q2*Sm1*Sp2", "jq112q126*Sp112*Sm126", "jq112q126*Sm112*Sp126", "jq28q29*Sp28*Sm29", "jq28q29*Sm28*Sp29", "jq45q54*Sp45*Sm54", "jq45q54*Sm45*Sp54", "jq36q51*Sp36*Sm51", "jq36q51*Sm36*Sp51", "jq88q89*Sp88*Sm89", "jq88q89*Sm88*Sp89", "jq120q121*Sp120*Sm121", "jq120q121*Sm120*Sp121", "jq15q22*Sp15*Sm22", "jq15q22*Sm15*Sp22", "jq24q34*Sp24*Sm34", "jq24q34*Sm24*Sp34", "jq84q85*Sp84*Sm85", "jq84q85*Sm84*Sp85", "jq29q30*Sp29*Sm30", "jq29q30*Sm29*Sp30", "jq61q62*Sp61*Sm62", "jq61q62*Sm61*Sp62", "jq70q74*Sp70*Sm74", "jq70q74*Sm70*Sp74", "jq121q122*Sp121*Sm122", "jq121q122*Sm121*Sp122", "jq2q3*Sp2*Sm3", "jq2q3*Sm2*Sp3", "jq122q123*Sp122*Sm123", "jq122q123*Sm122*Sp123", "jq117q118*Sp117*Sm118", "jq117q118*Sm117*Sp118", "jq62q63*Sp62*Sm63", "jq62q63*Sm62*Sp63", "jq94q95*Sp94*Sm95", "jq94q95*Sm94*Sp95", "jq109q114*Sp109*Sm114", "jq109q114*Sm109*Sp114", "jq37q52*Sp37*Sm52", "jq37q52*Sm37*Sp52", "jq58q59*Sp58*Sm59", "jq58q59*Sm58*Sp59", "jq3q4*Sp3*Sm4", "jq3q4*Sm3*Sp4", "jq33q39*Sp33*Sm39", "jq33q39*Sm33*Sp39", "jq95q96*Sp95*Sm96", "jq95q96*Sm95*Sp96", "jq68q69*Sp68*Sm69", "jq68q69*Sm68*Sp69", "jq63q64*Sp63*Sm64", "jq63q64*Sm63*Sp64", "jq71q77*Sp71*Sm77", "jq71q77*Sm71*Sp77", "jq111q122*Sp111*Sm122", "jq111q122*Sm111*Sp122", "jq4q5*Sp4*Sm5", "jq4q5*Sm4*Sp5", "jq59q60*Sp59*Sm60", "jq59q60*Sm59*Sp60", "jq96q109*Sp96*Sm109", "jq96q109*Sm96*Sp109", "jq124q125*Sp124*Sm125", "jq124q125*Sm124*Sp125", "jq69q70*Sp69*Sm70", "jq69q70*Sm69*Sp70", "jq35q47*Sp35*Sm47", "jq35q47*Sm35*Sp47", "jq101q102*Sp101*Sm102", "jq101q102*Sm101*Sp102", "jq0q1*Sp0*Sm1", "jq0q1*Sm0*Sp1", "jq10q11*Sp10*Sm11", "jq10q11*Sm10*Sp11", "jq65q66*Sp65*Sm66", "jq65q66*Sm65*Sp66", "jq37q38*Sp37*Sm38", "jq37q38*Sm37*Sp38", "jq28q35*Sp28*Sm35", "jq28q35*Sm28*Sp35", "jq102q103*Sp102*Sm103", "jq102q103*Sm102*Sp103", "jq92q102*Sp92*Sm102", "jq92q102*Sm92*Sp102", "jq6q7*Sp6*Sm7", "jq6q7*Sm6*Sp7", "jq98q99*Sp98*Sm99", "jq98q99*Sm98*Sp99", "jq43q44*Sp43*Sm44", "jq43q44*Sm43*Sp44", "jq52q56*Sp52*Sm56", "jq52q56*Sm52*Sp56", "jq125q126*Sp125*Sm126", "jq125q126*Sm125*Sp126", "jq39q40*Sp39*Sm40", "jq39q40*Sm39*Sp40", "jq8q16*Sp8*Sm16", "jq8q16*Sm8*Sp16", "jq66q67*Sp66*Sm67", "jq66q67*Sm66*Sp67", "jq11q12*Sp11*Sm12", "jq11q12*Sm11*Sp12", "jq76q77*Sp76*Sm77", "jq76q77*Sm76*Sp77", "jq83q92*Sp83*Sm92", "jq83q92*Sm83*Sp92", "jq74q89*Sp74*Sm89", "jq74q89*Sm74*Sp89", "jq7q8*Sp7*Sm8", "jq7q8*Sm7*Sp8", "jq53q60*Sp53*Sm60", "jq53q60*Sm53*Sp60", "omegad1*X0||U0", "omegad14*X0||U1", "omegad2*X1||U2", "omegad3*X2||U3", "omegad15*X4||U5", "omegad3*X4||U4", "omegad4*X5||U6", "omegad5*X6||U7", "omegad8*X7||U9", "omegad6*X7||U8", "omegad9*X8||U10", "omegad11*X10||U12", "omegad9*X10||U11", "omegad12*X11||U13", "omegad12*X13||U14", "omegad18*X14||U15", "omegad8*X16||U16", "omegad12*X17||U17", "omegad30*X17||U18", "omegad18*X19||U19", "omegad19*X20||U20", "omegad20*X21||U21", "omegad22*X21||U22", "omegad23*X22||U24", "omegad15*X22||U23", "omegad24*X23||U25", "omegad25*X24||U26", "omegad27*X26||U29", "omegad16*X26||U27", "omegad25*X26||U28", "omegad27*X28||U30", "omegad28*X29||U31", "omegad30*X29||U32", "omegad32*X31||U34", "omegad30*X31||U33", "omegad39*X33||U36", "omegad20*X33||U35", "omegad24*X34||U37", "omegad47*X35||U39", "omegad28*X35||U38", "omegad51*X36||U41", "omegad32*X36||U40", "omegad38*X37||U42", "omegad52*X37||U43", "omegad38*X39||U44", "omegad41*X40||U46", "omegad39*X40||U45", "omegad43*X42||U48", "omegad41*X42||U47", "omegad34*X43||U49", "omegad43*X44||U50", "omegad46*X45||U52", "omegad44*X45||U51", "omegad47*X46||U53", "omegad47*X48||U54", "omegad49*X48||U55", "omegad49*X50||U56", "omegad51*X50||U57", "omegad60*X53||U59", "omegad41*X53||U58", "omegad64*X54||U61", "omegad45*X54||U60", "omegad49*X55||U62", "omegad52*X56||U63", "omegad58*X57||U65", "omegad56*X57||U64", "omegad71*X58||U67", "omegad59*X58||U66", "omegad60*X59||U68", "omegad61*X60||U69", "omegad62*X61||U70", "omegad62*X63||U71", "omegad64*X63||U72", "omegad65*X64||U73", "omegad67*X66||U75", "omegad65*X66||U74", "omegad68*X67||U76", "omegad69*X68||U78", "omegad55*X68||U77", "omegad70*X69||U79", "omegad74*X70||U80", "omegad81*X72||U82", "omegad62*X72||U81", "omegad66*X73||U83", "omegad85*X73||U84", "omegad90*X75||U86", "omegad76*X75||U85", "omegad77*X76||U87", "omegad78*X77||U89", "omegad71*X77||U88", "omegad78*X79||U90", "omegad81*X80||U92", "omegad79*X80||U91", "omegad83*X82||U94", "omegad81*X82||U93", "omegad83*X84||U95", "omegad84*X85||U96", "omegad86*X85||U97", "omegad86*X87||U98", "omegad93*X87||U99", "omegad87*X88||U100", "omegad89*X88||U101", "omegad74*X89||U102", "omegad98*X91||U104", "omegad79*X91||U103", "omegad83*X92||U105", "omegad102*X92||U106", "omegad106*X93||U107", "omegad90*X94||U108", "omegad95*X94||U109", "omegad95*X96||U110", "omegad109*X96||U112", "omegad97*X96||U111", "omegad98*X97||U113", "omegad99*X98||U114", "omegad110*X100||U116", "omegad99*X100||U115", "omegad102*X101||U118", "omegad100*X101||U117", "omegad104*X103||U120", "omegad102*X103||U119", "omegad106*X105||U122", "omegad104*X105||U121", "omegad108*X107||U124", "omegad106*X107||U123", "omegad112*X108||U125", "omegad114*X109||U126", "omegad118*X110||U127", "omegad122*X111||U129", "omegad104*X111||U128", "omegad115*X114||U131", "omegad113*X114||U130", "omegad117*X116||U133", "omegad115*X116||U132", "omegad118*X117||U134", "omegad119*X118||U135", "omegad120*X119||U136", "omegad120*X121||U137", "omegad121*X122||U138", "omegad123*X122||U139", "omegad124*X123||U140", "omegad126*X125||U142", "omegad124*X125||U141", "omegad112*X126||U143"], "osc": {}, "qub": {"0": 3, "1": 3, "2": 3, "3": 3, "4": 3, "5": 3, "6": 3, "7": 3, "8": 3, "9": 3, "10": 3, "11": 3, "12": 3, "13": 3, "14": 3, "15": 3, "16": 3, "17": 3, "18": 3, "19": 3, "20": 3, "21": 3, "22": 3, "23": 3, "24": 3, "25": 3, "26": 3, "27": 3, "28": 3, "29": 3, "30": 3, "31": 3, "32": 3, "33": 3, "34": 3, "35": 3, "36": 3, "37": 3, "38": 3, "39": 3, "40": 3, "41": 3, "42": 3, "43": 3, "44": 3, "45": 3, "46": 3, "47": 3, "48": 3, "49": 3, "50": 3, "51": 3, "52": 3, "53": 3, "54": 3, "55": 3, "56": 3, "57": 3, "58": 3, "59": 3, "60": 3, "61": 3, "62": 3, "63": 3, "64": 3, "65": 3, "66": 3, "67": 3, "68": 3, "69": 3, "70": 3, "71": 3, "72": 3, "73": 3, "74": 3, "75": 3, "76": 3, "77": 3, "78": 3, "79": 3, "80": 3, "81": 3, "82": 3, "83": 3, "84": 3, "85": 3, "86": 3, "87": 3, "88": 3, "89": 3, "90": 3, "91": 3, "92": 3, "93": 3, "94": 3, "95": 3, "96": 3, "97": 3, "98": 3, "99": 3, "100": 3, "101": 3, "102": 3, "103": 3, "104": 3, "105": 3, "106": 3, "107": 3, "108": 3, "109": 3, "110": 3, "111": 3, "112": 3, "113": 3, "114": 3, "115": 3, "116": 3, "117": 3, "118": 3, "119": 3, "120": 3, "121": 3, "122": 3, "123": 3, 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file diff --git a/qiskit_ibm_runtime/fake_provider/backends/kyiv/fake_kyiv.py b/qiskit_ibm_runtime/fake_provider/backends/kyiv/fake_kyiv.py new file mode 100644 index 000000000..31cd7c662 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/kyiv/fake_kyiv.py @@ -0,0 +1,28 @@ +# This code is part of Qiskit. +# +# (C) Copyright IBM 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. + +""" +Fake Kyiv device (127 qubit). +""" + +import os +from qiskit_ibm_runtime.fake_provider import fake_backend + + +class FakeKyiv(fake_backend.FakeBackendV2): + """A fake 127 qubit backend.""" + + dirname = os.path.dirname(__file__) # type: ignore + conf_filename = "conf_kyiv.json" # type: ignore + props_filename = "props_kyiv.json" # type: ignore + defs_filename = "defs_kyiv.json" # type: ignore + backend_name = "fake_kyiv" # type: ignore diff --git a/qiskit_ibm_runtime/fake_provider/backends/kyiv/props_kyiv.json b/qiskit_ibm_runtime/fake_provider/backends/kyiv/props_kyiv.json new file mode 100644 index 000000000..ba22f07d9 --- 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"general_qlists": [{"name": "lf_100", "qubits": [89, 74, 70, 69, 68, 67, 66, 73, 85, 84, 83, 82, 81, 80, 79, 91, 98, 99, 100, 101, 102, 103, 104, 105, 106, 107, 108, 112, 126, 125, 124, 123, 122, 121, 120, 119, 118, 117, 116, 115, 114, 109, 96, 95, 94, 90, 75, 76, 77, 71, 58, 57, 56, 52, 37, 38, 39, 40, 41, 53, 60, 61, 62, 63, 64, 54, 45, 44, 43, 34, 24, 25, 26, 27, 28, 35, 47, 48, 49, 50, 51, 36, 32, 31, 30, 17, 12, 11, 10, 9, 8, 7, 6, 5, 4, 3, 2, 1, 0, 14]}]} \ No newline at end of file diff --git a/qiskit_ibm_runtime/fake_provider/backends/kyoto/__init__.py b/qiskit_ibm_runtime/fake_provider/backends/kyoto/__init__.py new file mode 100644 index 000000000..3d7096225 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/kyoto/__init__.py @@ -0,0 +1,17 @@ +# This code is part of Qiskit. +# +# (C) Copyright IBM 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. + +""" +Fake Kyoto backend (127 qubit). +""" + +from .fake_kyoto import FakeKyoto diff --git a/qiskit_ibm_runtime/fake_provider/backends/kyoto/conf_kyoto.json b/qiskit_ibm_runtime/fake_provider/backends/kyoto/conf_kyoto.json new file mode 100644 index 000000000..41cc56a9e --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/kyoto/conf_kyoto.json @@ -0,0 +1 @@ +{"backend_name": "ibm_kyoto", "backend_version": "1.2.29", "n_qubits": 127, "basis_gates": ["ecr", "id", "rz", "sx", "x"], "gates": [{"name": "id", "parameters": [], "qasm_def": "gate id q { U(0, 0, 0) q; }", "coupling_map": [[0], [1], [2], [3], [4], [5], [6], [7], 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61, 62, 63, 64, 65, 66, 67, 68, 69, 70, 71, 72, 73, 74, 75, 76, 77, 78, 79, 80, 81, 82, 83, 84, 85, 86, 87, 88, 89, 90, 91, 92, 93, 94, 95, 96, 97, 98, 99, 100, 101, 102, 103, 104, 105, 106, 107, 108, 109, 110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126]], "acquisition_latency": [], "conditional_latency": [], "hamiltonian": {"description": "Qubits are modeled as Duffing oscillators. In this case, the system includes higher energy states, i.e. not just |0> and |1>. The Pauli operators are generalized via the following set of transformations:\n\n$(\\mathbb{I}-\\sigma_{i}^z)/2 \\rightarrow O_i \\equiv b^\\dagger_{i} b_{i}$,\n\n$\\sigma_{+} \\rightarrow b^\\dagger$,\n\n$\\sigma_{-} \\rightarrow b$,\n\n$\\sigma_{i}^X \\rightarrow b^\\dagger_{i} + b_{i}$.\n\nQubits are coupled through resonator buses. The provided Hamiltonian has been projected into the zero excitation subspace of the resonator buses leading to an effective qubit-qubit flip-flop interaction. The qubit resonance frequencies in the Hamiltonian are the cavity dressed frequencies and not exactly what is returned by the backend defaults, which also includes the dressing due to the qubit-qubit interactions.\n\nQuantities are returned in angular frequencies, with units 2*pi*GHz.\n\nWARNING: Currently not all system Hamiltonian information is available to the public, missing values have been replaced with 0.\n", "h_latex": "\\begin{align} \\mathcal{H}/\\hbar = & \\sum_{i=0}^{126}\\left(\\frac{\\omega_{q,i}}{2}(\\mathbb{I}-\\sigma_i^{z})+\\frac{\\Delta_{i}}{2}(O_i^2-O_i)+\\Omega_{d,i}D_i(t)\\sigma_i^{X}\\right) \\\\ & + J_{62,72}(\\sigma_{62}^{+}\\sigma_{72}^{-}+\\sigma_{62}^{-}\\sigma_{72}^{+}) + J_{67,68}(\\sigma_{67}^{+}\\sigma_{68}^{-}+\\sigma_{67}^{-}\\sigma_{68}^{+}) + J_{44,45}(\\sigma_{44}^{+}\\sigma_{45}^{-}+\\sigma_{44}^{-}\\sigma_{45}^{+}) + J_{99,100}(\\sigma_{99}^{+}\\sigma_{100}^{-}+\\sigma_{99}^{-}\\sigma_{100}^{+}) \\\\ & + J_{108,112}(\\sigma_{108}^{+}\\sigma_{112}^{-}+\\sigma_{108}^{-}\\sigma_{112}^{+}) + J_{8,9}(\\sigma_{8}^{+}\\sigma_{9}^{-}+\\sigma_{8}^{-}\\sigma_{9}^{+}) + J_{40,41}(\\sigma_{40}^{+}\\sigma_{41}^{-}+\\sigma_{40}^{-}\\sigma_{41}^{+}) + J_{0,14}(\\sigma_{0}^{+}\\sigma_{14}^{-}+\\sigma_{0}^{-}\\sigma_{14}^{+}) \\\\ & + J_{17,30}(\\sigma_{17}^{+}\\sigma_{30}^{-}+\\sigma_{17}^{-}\\sigma_{30}^{+}) + J_{100,101}(\\sigma_{100}^{+}\\sigma_{101}^{-}+\\sigma_{100}^{-}\\sigma_{101}^{+}) + J_{91,98}(\\sigma_{91}^{+}\\sigma_{98}^{-}+\\sigma_{91}^{-}\\sigma_{98}^{+}) + J_{100,110}(\\sigma_{100}^{+}\\sigma_{110}^{-}+\\sigma_{100}^{-}\\sigma_{110}^{+}) \\\\ & + J_{75,90}(\\sigma_{75}^{+}\\sigma_{90}^{-}+\\sigma_{75}^{-}\\sigma_{90}^{+}) + J_{96,97}(\\sigma_{96}^{+}\\sigma_{97}^{-}+\\sigma_{96}^{-}\\sigma_{97}^{+}) + J_{41,42}(\\sigma_{41}^{+}\\sigma_{42}^{-}+\\sigma_{41}^{-}\\sigma_{42}^{+}) + J_{18,19}(\\sigma_{18}^{+}\\sigma_{19}^{-}+\\sigma_{18}^{-}\\sigma_{19}^{+}) \\\\ & + J_{55,68}(\\sigma_{55}^{+}\\sigma_{68}^{-}+\\sigma_{55}^{-}\\sigma_{68}^{+}) + J_{9,10}(\\sigma_{9}^{+}\\sigma_{10}^{-}+\\sigma_{9}^{-}\\sigma_{10}^{+}) + J_{49,55}(\\sigma_{49}^{+}\\sigma_{55}^{-}+\\sigma_{49}^{-}\\sigma_{55}^{+}) + J_{106,107}(\\sigma_{106}^{+}\\sigma_{107}^{-}+\\sigma_{106}^{-}\\sigma_{107}^{+}) \\\\ & + J_{47,48}(\\sigma_{47}^{+}\\sigma_{48}^{-}+\\sigma_{47}^{-}\\sigma_{48}^{+}) + J_{42,43}(\\sigma_{42}^{+}\\sigma_{43}^{-}+\\sigma_{42}^{-}\\sigma_{43}^{+}) + J_{107,108}(\\sigma_{107}^{+}\\sigma_{108}^{-}+\\sigma_{107}^{-}\\sigma_{108}^{+}) + J_{73,85}(\\sigma_{73}^{+}\\sigma_{85}^{-}+\\sigma_{73}^{-}\\sigma_{85}^{+}) \\\\ & + J_{38,39}(\\sigma_{38}^{+}\\sigma_{39}^{-}+\\sigma_{38}^{-}\\sigma_{39}^{+}) + J_{20,33}(\\sigma_{20}^{+}\\sigma_{33}^{-}+\\sigma_{20}^{-}\\sigma_{33}^{+}) + J_{48,49}(\\sigma_{48}^{+}\\sigma_{49}^{-}+\\sigma_{48}^{-}\\sigma_{49}^{+}) + J_{103,104}(\\sigma_{103}^{+}\\sigma_{104}^{-}+\\sigma_{103}^{-}\\sigma_{104}^{+}) \\\\ & + J_{80,81}(\\sigma_{80}^{+}\\sigma_{81}^{-}+\\sigma_{80}^{-}\\sigma_{81}^{+}) + J_{75,76}(\\sigma_{75}^{+}\\sigma_{76}^{-}+\\sigma_{75}^{-}\\sigma_{76}^{+}) + J_{66,73}(\\sigma_{66}^{+}\\sigma_{73}^{-}+\\sigma_{66}^{-}\\sigma_{73}^{+}) + J_{85,86}(\\sigma_{85}^{+}\\sigma_{86}^{-}+\\sigma_{85}^{-}\\sigma_{86}^{+}) \\\\ & + J_{81,82}(\\sigma_{81}^{+}\\sigma_{82}^{-}+\\sigma_{81}^{-}\\sigma_{82}^{+}) + J_{110,118}(\\sigma_{110}^{+}\\sigma_{118}^{-}+\\sigma_{110}^{-}\\sigma_{118}^{+}) + J_{16,26}(\\sigma_{16}^{+}\\sigma_{26}^{-}+\\sigma_{16}^{-}\\sigma_{26}^{+}) + J_{90,94}(\\sigma_{90}^{+}\\sigma_{94}^{-}+\\sigma_{90}^{-}\\sigma_{94}^{+}) \\\\ & + J_{118,119}(\\sigma_{118}^{+}\\sigma_{119}^{-}+\\sigma_{118}^{-}\\sigma_{119}^{+}) + J_{12,13}(\\sigma_{12}^{+}\\sigma_{13}^{-}+\\sigma_{12}^{-}\\sigma_{13}^{+}) + J_{22,23}(\\sigma_{22}^{+}\\sigma_{23}^{-}+\\sigma_{22}^{-}\\sigma_{23}^{+}) + J_{77,78}(\\sigma_{77}^{+}\\sigma_{78}^{-}+\\sigma_{77}^{-}\\sigma_{78}^{+}) \\\\ & + J_{49,50}(\\sigma_{49}^{+}\\sigma_{50}^{-}+\\sigma_{49}^{-}\\sigma_{50}^{+}) + J_{104,105}(\\sigma_{104}^{+}\\sigma_{105}^{-}+\\sigma_{104}^{-}\\sigma_{105}^{+}) + J_{114,115}(\\sigma_{114}^{+}\\sigma_{115}^{-}+\\sigma_{114}^{-}\\sigma_{115}^{+}) + J_{45,46}(\\sigma_{45}^{+}\\sigma_{46}^{-}+\\sigma_{45}^{-}\\sigma_{46}^{+}) \\\\ & + J_{50,51}(\\sigma_{50}^{+}\\sigma_{51}^{-}+\\sigma_{50}^{-}\\sigma_{51}^{+}) + J_{105,106}(\\sigma_{105}^{+}\\sigma_{106}^{-}+\\sigma_{105}^{-}\\sigma_{106}^{+}) + J_{72,81}(\\sigma_{72}^{+}\\sigma_{81}^{-}+\\sigma_{72}^{-}\\sigma_{81}^{+}) + J_{82,83}(\\sigma_{82}^{+}\\sigma_{83}^{-}+\\sigma_{82}^{-}\\sigma_{83}^{+}) \\\\ & + J_{46,47}(\\sigma_{46}^{+}\\sigma_{47}^{-}+\\sigma_{46}^{-}\\sigma_{47}^{+}) + J_{78,79}(\\sigma_{78}^{+}\\sigma_{79}^{-}+\\sigma_{78}^{-}\\sigma_{79}^{+}) + J_{23,24}(\\sigma_{23}^{+}\\sigma_{24}^{-}+\\sigma_{23}^{-}\\sigma_{24}^{+}) + J_{83,84}(\\sigma_{83}^{+}\\sigma_{84}^{-}+\\sigma_{83}^{-}\\sigma_{84}^{+}) \\\\ & + J_{115,116}(\\sigma_{115}^{+}\\sigma_{116}^{-}+\\sigma_{115}^{-}\\sigma_{116}^{+}) + J_{19,20}(\\sigma_{19}^{+}\\sigma_{20}^{-}+\\sigma_{19}^{-}\\sigma_{20}^{+}) + J_{24,25}(\\sigma_{24}^{+}\\sigma_{25}^{-}+\\sigma_{24}^{-}\\sigma_{25}^{+}) + J_{79,80}(\\sigma_{79}^{+}\\sigma_{80}^{-}+\\sigma_{79}^{-}\\sigma_{80}^{+}) \\\\ & + J_{56,57}(\\sigma_{56}^{+}\\sigma_{57}^{-}+\\sigma_{56}^{-}\\sigma_{57}^{+}) + J_{93,106}(\\sigma_{93}^{+}\\sigma_{106}^{-}+\\sigma_{93}^{-}\\sigma_{106}^{+}) + J_{116,117}(\\sigma_{116}^{+}\\sigma_{117}^{-}+\\sigma_{116}^{-}\\sigma_{117}^{+}) + J_{20,21}(\\sigma_{20}^{+}\\sigma_{21}^{-}+\\sigma_{20}^{-}\\sigma_{21}^{+}) \\\\ & + J_{12,17}(\\sigma_{12}^{+}\\sigma_{17}^{-}+\\sigma_{12}^{-}\\sigma_{17}^{+}) + J_{41,53}(\\sigma_{41}^{+}\\sigma_{53}^{-}+\\sigma_{41}^{-}\\sigma_{53}^{+}) + J_{57,58}(\\sigma_{57}^{+}\\sigma_{58}^{-}+\\sigma_{57}^{-}\\sigma_{58}^{+}) + J_{87,93}(\\sigma_{87}^{+}\\sigma_{93}^{-}+\\sigma_{87}^{-}\\sigma_{93}^{+}) \\\\ & + J_{30,31}(\\sigma_{30}^{+}\\sigma_{31}^{-}+\\sigma_{30}^{-}\\sigma_{31}^{+}) + J_{25,26}(\\sigma_{25}^{+}\\sigma_{26}^{-}+\\sigma_{25}^{-}\\sigma_{26}^{+}) + J_{79,91}(\\sigma_{79}^{+}\\sigma_{91}^{-}+\\sigma_{79}^{-}\\sigma_{91}^{+}) + J_{26,27}(\\sigma_{26}^{+}\\sigma_{27}^{-}+\\sigma_{26}^{-}\\sigma_{27}^{+}) \\\\ & + J_{21,22}(\\sigma_{21}^{+}\\sigma_{22}^{-}+\\sigma_{21}^{-}\\sigma_{22}^{+}) + J_{58,71}(\\sigma_{58}^{+}\\sigma_{71}^{-}+\\sigma_{58}^{-}\\sigma_{71}^{+}) + J_{31,32}(\\sigma_{31}^{+}\\sigma_{32}^{-}+\\sigma_{31}^{-}\\sigma_{32}^{+}) + J_{4,15}(\\sigma_{4}^{+}\\sigma_{15}^{-}+\\sigma_{4}^{-}\\sigma_{15}^{+}) \\\\ & + J_{86,87}(\\sigma_{86}^{+}\\sigma_{87}^{-}+\\sigma_{86}^{-}\\sigma_{87}^{+}) + J_{113,114}(\\sigma_{113}^{+}\\sigma_{114}^{-}+\\sigma_{113}^{-}\\sigma_{114}^{+}) + J_{104,111}(\\sigma_{104}^{+}\\sigma_{111}^{-}+\\sigma_{104}^{-}\\sigma_{111}^{+}) + J_{123,124}(\\sigma_{123}^{+}\\sigma_{124}^{-}+\\sigma_{123}^{-}\\sigma_{124}^{+}) \\\\ & + J_{27,28}(\\sigma_{27}^{+}\\sigma_{28}^{-}+\\sigma_{27}^{-}\\sigma_{28}^{+}) + J_{34,43}(\\sigma_{34}^{+}\\sigma_{43}^{-}+\\sigma_{34}^{-}\\sigma_{43}^{+}) + J_{64,65}(\\sigma_{64}^{+}\\sigma_{65}^{-}+\\sigma_{64}^{-}\\sigma_{65}^{+}) + J_{119,120}(\\sigma_{119}^{+}\\sigma_{120}^{-}+\\sigma_{119}^{-}\\sigma_{120}^{+}) \\\\ & + J_{54,64}(\\sigma_{54}^{+}\\sigma_{64}^{-}+\\sigma_{54}^{-}\\sigma_{64}^{+}) + J_{32,36}(\\sigma_{32}^{+}\\sigma_{36}^{-}+\\sigma_{32}^{-}\\sigma_{36}^{+}) + J_{60,61}(\\sigma_{60}^{+}\\sigma_{61}^{-}+\\sigma_{60}^{-}\\sigma_{61}^{+}) + J_{5,6}(\\sigma_{5}^{+}\\sigma_{6}^{-}+\\sigma_{5}^{-}\\sigma_{6}^{+}) \\\\ & + J_{14,18}(\\sigma_{14}^{+}\\sigma_{18}^{-}+\\sigma_{14}^{-}\\sigma_{18}^{+}) + J_{87,88}(\\sigma_{87}^{+}\\sigma_{88}^{-}+\\sigma_{87}^{-}\\sigma_{88}^{+}) + J_{97,98}(\\sigma_{97}^{+}\\sigma_{98}^{-}+\\sigma_{97}^{-}\\sigma_{98}^{+}) + J_{1,2}(\\sigma_{1}^{+}\\sigma_{2}^{-}+\\sigma_{1}^{-}\\sigma_{2}^{+}) \\\\ & + J_{112,126}(\\sigma_{112}^{+}\\sigma_{126}^{-}+\\sigma_{112}^{-}\\sigma_{126}^{+}) + J_{28,29}(\\sigma_{28}^{+}\\sigma_{29}^{-}+\\sigma_{28}^{-}\\sigma_{29}^{+}) + J_{45,54}(\\sigma_{45}^{+}\\sigma_{54}^{-}+\\sigma_{45}^{-}\\sigma_{54}^{+}) + J_{36,51}(\\sigma_{36}^{+}\\sigma_{51}^{-}+\\sigma_{36}^{-}\\sigma_{51}^{+}) \\\\ & + J_{88,89}(\\sigma_{88}^{+}\\sigma_{89}^{-}+\\sigma_{88}^{-}\\sigma_{89}^{+}) + J_{120,121}(\\sigma_{120}^{+}\\sigma_{121}^{-}+\\sigma_{120}^{-}\\sigma_{121}^{+}) + J_{15,22}(\\sigma_{15}^{+}\\sigma_{22}^{-}+\\sigma_{15}^{-}\\sigma_{22}^{+}) + J_{24,34}(\\sigma_{24}^{+}\\sigma_{34}^{-}+\\sigma_{24}^{-}\\sigma_{34}^{+}) \\\\ & + J_{29,30}(\\sigma_{29}^{+}\\sigma_{30}^{-}+\\sigma_{29}^{-}\\sigma_{30}^{+}) + J_{84,85}(\\sigma_{84}^{+}\\sigma_{85}^{-}+\\sigma_{84}^{-}\\sigma_{85}^{+}) + J_{61,62}(\\sigma_{61}^{+}\\sigma_{62}^{-}+\\sigma_{61}^{-}\\sigma_{62}^{+}) + J_{70,74}(\\sigma_{70}^{+}\\sigma_{74}^{-}+\\sigma_{70}^{-}\\sigma_{74}^{+}) \\\\ & + J_{121,122}(\\sigma_{121}^{+}\\sigma_{122}^{-}+\\sigma_{121}^{-}\\sigma_{122}^{+}) + J_{2,3}(\\sigma_{2}^{+}\\sigma_{3}^{-}+\\sigma_{2}^{-}\\sigma_{3}^{+}) + J_{122,123}(\\sigma_{122}^{+}\\sigma_{123}^{-}+\\sigma_{122}^{-}\\sigma_{123}^{+}) + J_{117,118}(\\sigma_{117}^{+}\\sigma_{118}^{-}+\\sigma_{117}^{-}\\sigma_{118}^{+}) \\\\ & + J_{62,63}(\\sigma_{62}^{+}\\sigma_{63}^{-}+\\sigma_{62}^{-}\\sigma_{63}^{+}) + J_{94,95}(\\sigma_{94}^{+}\\sigma_{95}^{-}+\\sigma_{94}^{-}\\sigma_{95}^{+}) + J_{109,114}(\\sigma_{109}^{+}\\sigma_{114}^{-}+\\sigma_{109}^{-}\\sigma_{114}^{+}) + J_{37,52}(\\sigma_{37}^{+}\\sigma_{52}^{-}+\\sigma_{37}^{-}\\sigma_{52}^{+}) \\\\ & + J_{3,4}(\\sigma_{3}^{+}\\sigma_{4}^{-}+\\sigma_{3}^{-}\\sigma_{4}^{+}) + J_{58,59}(\\sigma_{58}^{+}\\sigma_{59}^{-}+\\sigma_{58}^{-}\\sigma_{59}^{+}) + J_{33,39}(\\sigma_{33}^{+}\\sigma_{39}^{-}+\\sigma_{33}^{-}\\sigma_{39}^{+}) + J_{95,96}(\\sigma_{95}^{+}\\sigma_{96}^{-}+\\sigma_{95}^{-}\\sigma_{96}^{+}) \\\\ & + J_{68,69}(\\sigma_{68}^{+}\\sigma_{69}^{-}+\\sigma_{68}^{-}\\sigma_{69}^{+}) + J_{63,64}(\\sigma_{63}^{+}\\sigma_{64}^{-}+\\sigma_{63}^{-}\\sigma_{64}^{+}) + J_{71,77}(\\sigma_{71}^{+}\\sigma_{77}^{-}+\\sigma_{71}^{-}\\sigma_{77}^{+}) + J_{111,122}(\\sigma_{111}^{+}\\sigma_{122}^{-}+\\sigma_{111}^{-}\\sigma_{122}^{+}) \\\\ & + J_{4,5}(\\sigma_{4}^{+}\\sigma_{5}^{-}+\\sigma_{4}^{-}\\sigma_{5}^{+}) + J_{59,60}(\\sigma_{59}^{+}\\sigma_{60}^{-}+\\sigma_{59}^{-}\\sigma_{60}^{+}) + J_{96,109}(\\sigma_{96}^{+}\\sigma_{109}^{-}+\\sigma_{96}^{-}\\sigma_{109}^{+}) + J_{124,125}(\\sigma_{124}^{+}\\sigma_{125}^{-}+\\sigma_{124}^{-}\\sigma_{125}^{+}) \\\\ & + J_{69,70}(\\sigma_{69}^{+}\\sigma_{70}^{-}+\\sigma_{69}^{-}\\sigma_{70}^{+}) + J_{35,47}(\\sigma_{35}^{+}\\sigma_{47}^{-}+\\sigma_{35}^{-}\\sigma_{47}^{+}) + J_{101,102}(\\sigma_{101}^{+}\\sigma_{102}^{-}+\\sigma_{101}^{-}\\sigma_{102}^{+}) + J_{0,1}(\\sigma_{0}^{+}\\sigma_{1}^{-}+\\sigma_{0}^{-}\\sigma_{1}^{+}) \\\\ & + J_{65,66}(\\sigma_{65}^{+}\\sigma_{66}^{-}+\\sigma_{65}^{-}\\sigma_{66}^{+}) + J_{10,11}(\\sigma_{10}^{+}\\sigma_{11}^{-}+\\sigma_{10}^{-}\\sigma_{11}^{+}) + J_{37,38}(\\sigma_{37}^{+}\\sigma_{38}^{-}+\\sigma_{37}^{-}\\sigma_{38}^{+}) + J_{28,35}(\\sigma_{28}^{+}\\sigma_{35}^{-}+\\sigma_{28}^{-}\\sigma_{35}^{+}) \\\\ & + J_{102,103}(\\sigma_{102}^{+}\\sigma_{103}^{-}+\\sigma_{102}^{-}\\sigma_{103}^{+}) + J_{92,102}(\\sigma_{92}^{+}\\sigma_{102}^{-}+\\sigma_{92}^{-}\\sigma_{102}^{+}) + J_{6,7}(\\sigma_{6}^{+}\\sigma_{7}^{-}+\\sigma_{6}^{-}\\sigma_{7}^{+}) + J_{98,99}(\\sigma_{98}^{+}\\sigma_{99}^{-}+\\sigma_{98}^{-}\\sigma_{99}^{+}) \\\\ & + J_{43,44}(\\sigma_{43}^{+}\\sigma_{44}^{-}+\\sigma_{43}^{-}\\sigma_{44}^{+}) + J_{52,56}(\\sigma_{52}^{+}\\sigma_{56}^{-}+\\sigma_{52}^{-}\\sigma_{56}^{+}) + J_{125,126}(\\sigma_{125}^{+}\\sigma_{126}^{-}+\\sigma_{125}^{-}\\sigma_{126}^{+}) + J_{39,40}(\\sigma_{39}^{+}\\sigma_{40}^{-}+\\sigma_{39}^{-}\\sigma_{40}^{+}) \\\\ & + J_{8,16}(\\sigma_{8}^{+}\\sigma_{16}^{-}+\\sigma_{8}^{-}\\sigma_{16}^{+}) + J_{66,67}(\\sigma_{66}^{+}\\sigma_{67}^{-}+\\sigma_{66}^{-}\\sigma_{67}^{+}) + J_{11,12}(\\sigma_{11}^{+}\\sigma_{12}^{-}+\\sigma_{11}^{-}\\sigma_{12}^{+}) + J_{76,77}(\\sigma_{76}^{+}\\sigma_{77}^{-}+\\sigma_{76}^{-}\\sigma_{77}^{+}) \\\\ & + J_{83,92}(\\sigma_{83}^{+}\\sigma_{92}^{-}+\\sigma_{83}^{-}\\sigma_{92}^{+}) + J_{74,89}(\\sigma_{74}^{+}\\sigma_{89}^{-}+\\sigma_{74}^{-}\\sigma_{89}^{+}) + J_{7,8}(\\sigma_{7}^{+}\\sigma_{8}^{-}+\\sigma_{7}^{-}\\sigma_{8}^{+}) + J_{53,60}(\\sigma_{53}^{+}\\sigma_{60}^{-}+\\sigma_{53}^{-}\\sigma_{60}^{+}) \\\\ & + \\Omega_{d,0}(U_{0}^{(0,14)}(t))\\sigma_{0}^{X} + \\Omega_{d,1}(U_{1}^{(1,0)}(t)+U_{2}^{(1,2)}(t))\\sigma_{1}^{X} \\\\ & + \\Omega_{d,3}(U_{3}^{(3,2)}(t))\\sigma_{3}^{X} + \\Omega_{d,4}(U_{5}^{(4,5)}(t)+U_{4}^{(4,3)}(t))\\sigma_{4}^{X} \\\\ & + \\Omega_{d,6}(U_{6}^{(6,5)}(t))\\sigma_{6}^{X} + \\Omega_{d,7}(U_{7}^{(7,6)}(t))\\sigma_{7}^{X} \\\\ & + \\Omega_{d,8}(U_{8}^{(8,7)}(t)+U_{10}^{(8,16)}(t)+U_{9}^{(8,9)}(t))\\sigma_{8}^{X} + \\Omega_{d,9}(U_{11}^{(9,10)}(t))\\sigma_{9}^{X} \\\\ & + \\Omega_{d,11}(U_{12}^{(11,10)}(t)+U_{13}^{(11,12)}(t))\\sigma_{11}^{X} + \\Omega_{d,12}(U_{14}^{(12,13)}(t))\\sigma_{12}^{X} \\\\ & + \\Omega_{d,15}(U_{15}^{(15,4)}(t))\\sigma_{15}^{X} + \\Omega_{d,16}(U_{16}^{(16,26)}(t))\\sigma_{16}^{X} \\\\ & + \\Omega_{d,17}(U_{17}^{(17,12)}(t)+U_{18}^{(17,30)}(t))\\sigma_{17}^{X} + \\Omega_{d,18}(U_{19}^{(18,14)}(t)+U_{20}^{(18,19)}(t))\\sigma_{18}^{X} \\\\ & + \\Omega_{d,19}(U_{21}^{(19,20)}(t))\\sigma_{19}^{X} + \\Omega_{d,21}(U_{22}^{(21,20)}(t))\\sigma_{21}^{X} \\\\ & + \\Omega_{d,22}(U_{25}^{(22,23)}(t)+U_{24}^{(22,21)}(t)+U_{23}^{(22,15)}(t))\\sigma_{22}^{X} + \\Omega_{d,23}(U_{26}^{(23,24)}(t))\\sigma_{23}^{X} \\\\ & + \\Omega_{d,25}(U_{28}^{(25,26)}(t)+U_{27}^{(25,24)}(t))\\sigma_{25}^{X} + \\Omega_{d,27}(U_{29}^{(27,26)}(t)+U_{30}^{(27,28)}(t))\\sigma_{27}^{X} \\\\ & + \\Omega_{d,28}(U_{31}^{(28,29)}(t)+U_{32}^{(28,35)}(t))\\sigma_{28}^{X} + \\Omega_{d,30}(U_{33}^{(30,29)}(t)+U_{34}^{(30,31)}(t))\\sigma_{30}^{X} \\\\ & + \\Omega_{d,31}(U_{35}^{(31,32)}(t))\\sigma_{31}^{X} + \\Omega_{d,32}(U_{36}^{(32,36)}(t))\\sigma_{32}^{X} \\\\ & + \\Omega_{d,33}(U_{37}^{(33,20)}(t)+U_{38}^{(33,39)}(t))\\sigma_{33}^{X} + \\Omega_{d,34}(U_{40}^{(34,43)}(t)+U_{39}^{(34,24)}(t))\\sigma_{34}^{X} \\\\ & + \\Omega_{d,37}(U_{41}^{(37,38)}(t))\\sigma_{37}^{X} + \\Omega_{d,38}(U_{42}^{(38,39)}(t))\\sigma_{38}^{X} \\\\ & + \\Omega_{d,39}(U_{43}^{(39,40)}(t))\\sigma_{39}^{X} + \\Omega_{d,40}(U_{44}^{(40,41)}(t))\\sigma_{40}^{X} \\\\ & + \\Omega_{d,42}(U_{45}^{(42,41)}(t))\\sigma_{42}^{X} + \\Omega_{d,43}(U_{46}^{(43,42)}(t))\\sigma_{43}^{X} \\\\ & + \\Omega_{d,44}(U_{48}^{(44,45)}(t)+U_{47}^{(44,43)}(t))\\sigma_{44}^{X} + \\Omega_{d,46}(U_{49}^{(46,45)}(t))\\sigma_{46}^{X} \\\\ & + \\Omega_{d,47}(U_{50}^{(47,35)}(t)+U_{51}^{(47,46)}(t))\\sigma_{47}^{X} + \\Omega_{d,48}(U_{52}^{(48,47)}(t))\\sigma_{48}^{X} \\\\ & + \\Omega_{d,49}(U_{54}^{(49,55)}(t)+U_{53}^{(49,48)}(t))\\sigma_{49}^{X} + \\Omega_{d,50}(U_{56}^{(50,51)}(t)+U_{55}^{(50,49)}(t))\\sigma_{50}^{X} \\\\ & + \\Omega_{d,51}(U_{57}^{(51,36)}(t))\\sigma_{51}^{X} + \\Omega_{d,52}(U_{58}^{(52,37)}(t))\\sigma_{52}^{X} \\\\ & + \\Omega_{d,53}(U_{60}^{(53,60)}(t)+U_{59}^{(53,41)}(t))\\sigma_{53}^{X} + \\Omega_{d,54}(U_{62}^{(54,64)}(t)+U_{61}^{(54,45)}(t))\\sigma_{54}^{X} \\\\ & + \\Omega_{d,55}(U_{63}^{(55,68)}(t))\\sigma_{55}^{X} + \\Omega_{d,56}(U_{64}^{(56,52)}(t))\\sigma_{56}^{X} \\\\ & + \\Omega_{d,57}(U_{66}^{(57,58)}(t)+U_{65}^{(57,56)}(t))\\sigma_{57}^{X} + \\Omega_{d,59}(U_{68}^{(59,60)}(t)+U_{67}^{(59,58)}(t))\\sigma_{59}^{X} \\\\ & + \\Omega_{d,61}(U_{69}^{(61,60)}(t))\\sigma_{61}^{X} + \\Omega_{d,62}(U_{71}^{(62,63)}(t)+U_{70}^{(62,61)}(t))\\sigma_{62}^{X} \\\\ & + \\Omega_{d,63}(U_{72}^{(63,64)}(t))\\sigma_{63}^{X} + \\Omega_{d,64}(U_{73}^{(64,65)}(t))\\sigma_{64}^{X} \\\\ & + \\Omega_{d,65}(U_{74}^{(65,66)}(t))\\sigma_{65}^{X} + \\Omega_{d,67}(U_{75}^{(67,66)}(t)+U_{76}^{(67,68)}(t))\\sigma_{67}^{X} \\\\ & + \\Omega_{d,68}(U_{77}^{(68,69)}(t))\\sigma_{68}^{X} + \\Omega_{d,70}(U_{78}^{(70,69)}(t))\\sigma_{70}^{X} \\\\ & + \\Omega_{d,71}(U_{79}^{(71,58)}(t))\\sigma_{71}^{X} + \\Omega_{d,72}(U_{80}^{(72,62)}(t))\\sigma_{72}^{X} \\\\ & + \\Omega_{d,73}(U_{82}^{(73,85)}(t)+U_{81}^{(73,66)}(t))\\sigma_{73}^{X} + \\Omega_{d,74}(U_{83}^{(74,70)}(t))\\sigma_{74}^{X} \\\\ & + \\Omega_{d,75}(U_{84}^{(75,90)}(t))\\sigma_{75}^{X} + \\Omega_{d,76}(U_{86}^{(76,77)}(t)+U_{85}^{(76,75)}(t))\\sigma_{76}^{X} \\\\ & + \\Omega_{d,77}(U_{88}^{(77,78)}(t)+U_{87}^{(77,71)}(t))\\sigma_{77}^{X} + \\Omega_{d,79}(U_{90}^{(79,91)}(t)+U_{89}^{(79,78)}(t))\\sigma_{79}^{X} \\\\ & + \\Omega_{d,80}(U_{91}^{(80,79)}(t))\\sigma_{80}^{X} + \\Omega_{d,81}(U_{93}^{(81,80)}(t)+U_{92}^{(81,72)}(t))\\sigma_{81}^{X} \\\\ & + \\Omega_{d,82}(U_{95}^{(82,83)}(t)+U_{94}^{(82,81)}(t))\\sigma_{82}^{X} + \\Omega_{d,83}(U_{96}^{(83,92)}(t))\\sigma_{83}^{X} \\\\ & + \\Omega_{d,84}(U_{97}^{(84,83)}(t)+U_{98}^{(84,85)}(t))\\sigma_{84}^{X} + \\Omega_{d,86}(U_{99}^{(86,85)}(t))\\sigma_{86}^{X} \\\\ & + \\Omega_{d,87}(U_{100}^{(87,86)}(t)+U_{101}^{(87,93)}(t))\\sigma_{87}^{X} + \\Omega_{d,88}(U_{102}^{(88,87)}(t))\\sigma_{88}^{X} \\\\ & + \\Omega_{d,89}(U_{104}^{(89,88)}(t)+U_{103}^{(89,74)}(t))\\sigma_{89}^{X} + \\Omega_{d,93}(U_{105}^{(93,106)}(t))\\sigma_{93}^{X} \\\\ & + \\Omega_{d,94}(U_{107}^{(94,95)}(t)+U_{106}^{(94,90)}(t))\\sigma_{94}^{X} + \\Omega_{d,96}(U_{110}^{(96,109)}(t)+U_{109}^{(96,97)}(t)+U_{108}^{(96,95)}(t))\\sigma_{96}^{X} \\\\ & + \\Omega_{d,97}(U_{111}^{(97,98)}(t))\\sigma_{97}^{X} + \\Omega_{d,98}(U_{113}^{(98,99)}(t)+U_{112}^{(98,91)}(t))\\sigma_{98}^{X} \\\\ & + \\Omega_{d,99}(U_{114}^{(99,100)}(t))\\sigma_{99}^{X} + \\Omega_{d,101}(U_{116}^{(101,102)}(t)+U_{115}^{(101,100)}(t))\\sigma_{101}^{X} \\\\ & + \\Omega_{d,102}(U_{117}^{(102,92)}(t)+U_{118}^{(102,103)}(t))\\sigma_{102}^{X} + \\Omega_{d,104}(U_{120}^{(104,111)}(t)+U_{119}^{(104,103)}(t))\\sigma_{104}^{X} \\\\ & + \\Omega_{d,105}(U_{122}^{(105,106)}(t)+U_{121}^{(105,104)}(t))\\sigma_{105}^{X} + \\Omega_{d,106}(U_{123}^{(106,107)}(t))\\sigma_{106}^{X} \\\\ & + \\Omega_{d,107}(U_{124}^{(107,108)}(t))\\sigma_{107}^{X} + \\Omega_{d,109}(U_{125}^{(109,114)}(t))\\sigma_{109}^{X} \\\\ & + \\Omega_{d,110}(U_{126}^{(110,100)}(t))\\sigma_{110}^{X} + \\Omega_{d,112}(U_{127}^{(112,108)}(t))\\sigma_{112}^{X} \\\\ & + \\Omega_{d,113}(U_{128}^{(113,114)}(t))\\sigma_{113}^{X} + \\Omega_{d,115}(U_{129}^{(115,114)}(t))\\sigma_{115}^{X} \\\\ & + \\Omega_{d,116}(U_{130}^{(116,115)}(t))\\sigma_{116}^{X} + \\Omega_{d,117}(U_{131}^{(117,116)}(t))\\sigma_{117}^{X} \\\\ & + \\Omega_{d,118}(U_{132}^{(118,110)}(t)+U_{133}^{(118,117)}(t))\\sigma_{118}^{X} + \\Omega_{d,119}(U_{134}^{(119,118)}(t))\\sigma_{119}^{X} \\\\ & + \\Omega_{d,120}(U_{135}^{(120,119)}(t))\\sigma_{120}^{X} + \\Omega_{d,121}(U_{136}^{(121,120)}(t))\\sigma_{121}^{X} \\\\ & + \\Omega_{d,122}(U_{137}^{(122,111)}(t)+U_{138}^{(122,121)}(t)+U_{139}^{(122,123)}(t))\\sigma_{122}^{X} + \\Omega_{d,124}(U_{140}^{(124,123)}(t))\\sigma_{124}^{X} \\\\ & + \\Omega_{d,125}(U_{142}^{(125,126)}(t)+U_{141}^{(125,124)}(t))\\sigma_{125}^{X} + \\Omega_{d,126}(U_{143}^{(126,112)}(t))\\sigma_{126}^{X} \\\\ \\end{align}", "h_str": ["_SUM[i,0,126,wq{i}/2*(I{i}-Z{i})]", "_SUM[i,0,126,delta{i}/2*O{i}*O{i}]", "_SUM[i,0,126,-delta{i}/2*O{i}]", "_SUM[i,0,126,omegad{i}*X{i}||D{i}]", "jq62q72*Sp62*Sm72", "jq62q72*Sm62*Sp72", "jq67q68*Sp67*Sm68", "jq67q68*Sm67*Sp68", "jq44q45*Sp44*Sm45", "jq44q45*Sm44*Sp45", "jq99q100*Sp99*Sm100", "jq99q100*Sm99*Sp100", "jq108q112*Sp108*Sm112", "jq108q112*Sm108*Sp112", "jq8q9*Sp8*Sm9", "jq8q9*Sm8*Sp9", "jq40q41*Sp40*Sm41", "jq40q41*Sm40*Sp41", "jq0q14*Sp0*Sm14", "jq0q14*Sm0*Sp14", "jq17q30*Sp17*Sm30", "jq17q30*Sm17*Sp30", "jq100q101*Sp100*Sm101", "jq100q101*Sm100*Sp101", "jq91q98*Sp91*Sm98", "jq91q98*Sm91*Sp98", "jq100q110*Sp100*Sm110", "jq100q110*Sm100*Sp110", "jq75q90*Sp75*Sm90", "jq75q90*Sm75*Sp90", "jq96q97*Sp96*Sm97", "jq96q97*Sm96*Sp97", "jq41q42*Sp41*Sm42", "jq41q42*Sm41*Sp42", "jq18q19*Sp18*Sm19", "jq18q19*Sm18*Sp19", "jq55q68*Sp55*Sm68", "jq55q68*Sm55*Sp68", "jq9q10*Sp9*Sm10", "jq9q10*Sm9*Sp10", "jq49q55*Sp49*Sm55", "jq49q55*Sm49*Sp55", "jq106q107*Sp106*Sm107", "jq106q107*Sm106*Sp107", "jq47q48*Sp47*Sm48", "jq47q48*Sm47*Sp48", "jq42q43*Sp42*Sm43", "jq42q43*Sm42*Sp43", "jq107q108*Sp107*Sm108", "jq107q108*Sm107*Sp108", "jq73q85*Sp73*Sm85", "jq73q85*Sm73*Sp85", "jq38q39*Sp38*Sm39", "jq38q39*Sm38*Sp39", "jq20q33*Sp20*Sm33", "jq20q33*Sm20*Sp33", "jq48q49*Sp48*Sm49", "jq48q49*Sm48*Sp49", "jq103q104*Sp103*Sm104", "jq103q104*Sm103*Sp104", "jq80q81*Sp80*Sm81", "jq80q81*Sm80*Sp81", "jq75q76*Sp75*Sm76", "jq75q76*Sm75*Sp76", "jq66q73*Sp66*Sm73", "jq66q73*Sm66*Sp73", "jq85q86*Sp85*Sm86", "jq85q86*Sm85*Sp86", "jq81q82*Sp81*Sm82", "jq81q82*Sm81*Sp82", "jq110q118*Sp110*Sm118", "jq110q118*Sm110*Sp118", "jq16q26*Sp16*Sm26", "jq16q26*Sm16*Sp26", "jq90q94*Sp90*Sm94", "jq90q94*Sm90*Sp94", "jq118q119*Sp118*Sm119", "jq118q119*Sm118*Sp119", "jq12q13*Sp12*Sm13", "jq12q13*Sm12*Sp13", "jq22q23*Sp22*Sm23", "jq22q23*Sm22*Sp23", "jq77q78*Sp77*Sm78", "jq77q78*Sm77*Sp78", "jq49q50*Sp49*Sm50", "jq49q50*Sm49*Sp50", "jq104q105*Sp104*Sm105", "jq104q105*Sm104*Sp105", "jq114q115*Sp114*Sm115", "jq114q115*Sm114*Sp115", "jq45q46*Sp45*Sm46", "jq45q46*Sm45*Sp46", "jq50q51*Sp50*Sm51", "jq50q51*Sm50*Sp51", "jq105q106*Sp105*Sm106", "jq105q106*Sm105*Sp106", "jq72q81*Sp72*Sm81", "jq72q81*Sm72*Sp81", "jq82q83*Sp82*Sm83", "jq82q83*Sm82*Sp83", "jq46q47*Sp46*Sm47", "jq46q47*Sm46*Sp47", "jq78q79*Sp78*Sm79", "jq78q79*Sm78*Sp79", "jq23q24*Sp23*Sm24", "jq23q24*Sm23*Sp24", "jq83q84*Sp83*Sm84", "jq83q84*Sm83*Sp84", "jq115q116*Sp115*Sm116", "jq115q116*Sm115*Sp116", "jq19q20*Sp19*Sm20", "jq19q20*Sm19*Sp20", "jq24q25*Sp24*Sm25", "jq24q25*Sm24*Sp25", "jq79q80*Sp79*Sm80", "jq79q80*Sm79*Sp80", "jq56q57*Sp56*Sm57", "jq56q57*Sm56*Sp57", "jq93q106*Sp93*Sm106", "jq93q106*Sm93*Sp106", "jq116q117*Sp116*Sm117", "jq116q117*Sm116*Sp117", "jq20q21*Sp20*Sm21", "jq20q21*Sm20*Sp21", "jq12q17*Sp12*Sm17", "jq12q17*Sm12*Sp17", "jq41q53*Sp41*Sm53", "jq41q53*Sm41*Sp53", "jq57q58*Sp57*Sm58", "jq57q58*Sm57*Sp58", "jq87q93*Sp87*Sm93", "jq87q93*Sm87*Sp93", "jq30q31*Sp30*Sm31", "jq30q31*Sm30*Sp31", "jq25q26*Sp25*Sm26", "jq25q26*Sm25*Sp26", "jq79q91*Sp79*Sm91", "jq79q91*Sm79*Sp91", "jq26q27*Sp26*Sm27", "jq26q27*Sm26*Sp27", "jq21q22*Sp21*Sm22", "jq21q22*Sm21*Sp22", "jq58q71*Sp58*Sm71", "jq58q71*Sm58*Sp71", "jq31q32*Sp31*Sm32", "jq31q32*Sm31*Sp32", "jq4q15*Sp4*Sm15", "jq4q15*Sm4*Sp15", "jq86q87*Sp86*Sm87", "jq86q87*Sm86*Sp87", "jq113q114*Sp113*Sm114", "jq113q114*Sm113*Sp114", "jq104q111*Sp104*Sm111", "jq104q111*Sm104*Sp111", "jq123q124*Sp123*Sm124", "jq123q124*Sm123*Sp124", "jq27q28*Sp27*Sm28", "jq27q28*Sm27*Sp28", "jq34q43*Sp34*Sm43", "jq34q43*Sm34*Sp43", "jq64q65*Sp64*Sm65", "jq64q65*Sm64*Sp65", "jq119q120*Sp119*Sm120", "jq119q120*Sm119*Sp120", "jq54q64*Sp54*Sm64", "jq54q64*Sm54*Sp64", "jq32q36*Sp32*Sm36", "jq32q36*Sm32*Sp36", "jq60q61*Sp60*Sm61", "jq60q61*Sm60*Sp61", "jq5q6*Sp5*Sm6", "jq5q6*Sm5*Sp6", "jq14q18*Sp14*Sm18", "jq14q18*Sm14*Sp18", "jq87q88*Sp87*Sm88", "jq87q88*Sm87*Sp88", "jq97q98*Sp97*Sm98", "jq97q98*Sm97*Sp98", "jq1q2*Sp1*Sm2", "jq1q2*Sm1*Sp2", "jq112q126*Sp112*Sm126", "jq112q126*Sm112*Sp126", "jq28q29*Sp28*Sm29", "jq28q29*Sm28*Sp29", "jq45q54*Sp45*Sm54", "jq45q54*Sm45*Sp54", "jq36q51*Sp36*Sm51", "jq36q51*Sm36*Sp51", "jq88q89*Sp88*Sm89", "jq88q89*Sm88*Sp89", "jq120q121*Sp120*Sm121", "jq120q121*Sm120*Sp121", "jq15q22*Sp15*Sm22", "jq15q22*Sm15*Sp22", "jq24q34*Sp24*Sm34", "jq24q34*Sm24*Sp34", "jq29q30*Sp29*Sm30", "jq29q30*Sm29*Sp30", "jq84q85*Sp84*Sm85", "jq84q85*Sm84*Sp85", "jq61q62*Sp61*Sm62", "jq61q62*Sm61*Sp62", "jq70q74*Sp70*Sm74", "jq70q74*Sm70*Sp74", "jq121q122*Sp121*Sm122", "jq121q122*Sm121*Sp122", "jq2q3*Sp2*Sm3", "jq2q3*Sm2*Sp3", "jq122q123*Sp122*Sm123", "jq122q123*Sm122*Sp123", "jq117q118*Sp117*Sm118", "jq117q118*Sm117*Sp118", "jq62q63*Sp62*Sm63", "jq62q63*Sm62*Sp63", "jq94q95*Sp94*Sm95", "jq94q95*Sm94*Sp95", "jq109q114*Sp109*Sm114", "jq109q114*Sm109*Sp114", "jq37q52*Sp37*Sm52", "jq37q52*Sm37*Sp52", "jq3q4*Sp3*Sm4", "jq3q4*Sm3*Sp4", "jq58q59*Sp58*Sm59", "jq58q59*Sm58*Sp59", "jq33q39*Sp33*Sm39", "jq33q39*Sm33*Sp39", "jq95q96*Sp95*Sm96", "jq95q96*Sm95*Sp96", "jq68q69*Sp68*Sm69", "jq68q69*Sm68*Sp69", "jq63q64*Sp63*Sm64", "jq63q64*Sm63*Sp64", "jq71q77*Sp71*Sm77", "jq71q77*Sm71*Sp77", "jq111q122*Sp111*Sm122", "jq111q122*Sm111*Sp122", "jq4q5*Sp4*Sm5", "jq4q5*Sm4*Sp5", "jq59q60*Sp59*Sm60", "jq59q60*Sm59*Sp60", "jq96q109*Sp96*Sm109", "jq96q109*Sm96*Sp109", "jq124q125*Sp124*Sm125", "jq124q125*Sm124*Sp125", "jq69q70*Sp69*Sm70", "jq69q70*Sm69*Sp70", "jq35q47*Sp35*Sm47", "jq35q47*Sm35*Sp47", "jq101q102*Sp101*Sm102", "jq101q102*Sm101*Sp102", "jq0q1*Sp0*Sm1", "jq0q1*Sm0*Sp1", "jq65q66*Sp65*Sm66", "jq65q66*Sm65*Sp66", "jq10q11*Sp10*Sm11", "jq10q11*Sm10*Sp11", "jq37q38*Sp37*Sm38", "jq37q38*Sm37*Sp38", "jq28q35*Sp28*Sm35", "jq28q35*Sm28*Sp35", "jq102q103*Sp102*Sm103", "jq102q103*Sm102*Sp103", "jq92q102*Sp92*Sm102", "jq92q102*Sm92*Sp102", "jq6q7*Sp6*Sm7", "jq6q7*Sm6*Sp7", "jq98q99*Sp98*Sm99", "jq98q99*Sm98*Sp99", "jq43q44*Sp43*Sm44", "jq43q44*Sm43*Sp44", "jq52q56*Sp52*Sm56", "jq52q56*Sm52*Sp56", "jq125q126*Sp125*Sm126", "jq125q126*Sm125*Sp126", "jq39q40*Sp39*Sm40", "jq39q40*Sm39*Sp40", "jq8q16*Sp8*Sm16", "jq8q16*Sm8*Sp16", "jq66q67*Sp66*Sm67", "jq66q67*Sm66*Sp67", "jq11q12*Sp11*Sm12", "jq11q12*Sm11*Sp12", "jq76q77*Sp76*Sm77", "jq76q77*Sm76*Sp77", "jq83q92*Sp83*Sm92", "jq83q92*Sm83*Sp92", "jq74q89*Sp74*Sm89", "jq74q89*Sm74*Sp89", "jq7q8*Sp7*Sm8", "jq7q8*Sm7*Sp8", "jq53q60*Sp53*Sm60", "jq53q60*Sm53*Sp60", "omegad14*X0||U0", "omegad0*X1||U1", "omegad2*X1||U2", "omegad2*X3||U3", "omegad5*X4||U5", "omegad3*X4||U4", "omegad5*X6||U6", "omegad6*X7||U7", "omegad7*X8||U8", "omegad16*X8||U10", "omegad9*X8||U9", "omegad10*X9||U11", "omegad10*X11||U12", "omegad12*X11||U13", "omegad13*X12||U14", "omegad4*X15||U15", "omegad26*X16||U16", "omegad12*X17||U17", "omegad30*X17||U18", "omegad14*X18||U19", "omegad19*X18||U20", "omegad20*X19||U21", "omegad20*X21||U22", "omegad23*X22||U25", "omegad21*X22||U24", "omegad15*X22||U23", "omegad24*X23||U26", "omegad26*X25||U28", "omegad24*X25||U27", "omegad26*X27||U29", "omegad28*X27||U30", "omegad29*X28||U31", "omegad35*X28||U32", "omegad29*X30||U33", "omegad31*X30||U34", "omegad32*X31||U35", "omegad36*X32||U36", "omegad20*X33||U37", "omegad39*X33||U38", "omegad43*X34||U40", "omegad24*X34||U39", "omegad38*X37||U41", "omegad39*X38||U42", "omegad40*X39||U43", "omegad41*X40||U44", "omegad41*X42||U45", "omegad42*X43||U46", "omegad45*X44||U48", "omegad43*X44||U47", "omegad45*X46||U49", "omegad35*X47||U50", "omegad46*X47||U51", "omegad47*X48||U52", "omegad55*X49||U54", "omegad48*X49||U53", "omegad51*X50||U56", "omegad49*X50||U55", "omegad36*X51||U57", "omegad37*X52||U58", "omegad60*X53||U60", "omegad41*X53||U59", "omegad64*X54||U62", "omegad45*X54||U61", "omegad68*X55||U63", "omegad52*X56||U64", "omegad58*X57||U66", "omegad56*X57||U65", "omegad60*X59||U68", "omegad58*X59||U67", "omegad60*X61||U69", "omegad63*X62||U71", "omegad61*X62||U70", "omegad64*X63||U72", "omegad65*X64||U73", "omegad66*X65||U74", "omegad66*X67||U75", "omegad68*X67||U76", "omegad69*X68||U77", "omegad69*X70||U78", "omegad58*X71||U79", "omegad62*X72||U80", "omegad85*X73||U82", "omegad66*X73||U81", "omegad70*X74||U83", "omegad90*X75||U84", "omegad77*X76||U86", "omegad75*X76||U85", "omegad78*X77||U88", "omegad71*X77||U87", "omegad91*X79||U90", "omegad78*X79||U89", "omegad79*X80||U91", "omegad80*X81||U93", "omegad72*X81||U92", "omegad83*X82||U95", "omegad81*X82||U94", "omegad92*X83||U96", "omegad83*X84||U97", "omegad85*X84||U98", "omegad85*X86||U99", 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a/qiskit_ibm_runtime/fake_provider/backends/kyoto/defs_kyoto.json b/qiskit_ibm_runtime/fake_provider/backends/kyoto/defs_kyoto.json new file mode 100644 index 000000000..e5dcd61b9 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/kyoto/defs_kyoto.json @@ -0,0 +1 @@ +{"qubit_freq_est": [4.908674148226789, 4.85572824315697, 4.733158874245776, 4.820261994494087, 4.854406917156434, 4.728166249638585, 4.782684691120985, 4.943905052046705, 5.169275414363777, 4.9357064613528605, 4.83862942031162, 5.085447972428554, 4.952377258022041, 4.859079285831473, 4.941688204193792, 4.965355300967371, 4.9894491981828235, 5.049580851790653, 4.840965065553309, 4.798677072129157, 4.731394913319142, 4.832575638820544, 4.907107031566938, 4.811721667817013, 4.8725190942237635, 4.910013684731585, 4.806398486081192, 4.8954021144497935, 4.962318530055217, 5.080049181461419, 5.16472017327588, 5.0855454636046185, 5.022224766386669, 4.9596329337017595, 4.931395076298819, 4.843699620467231, 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119, 120, 121, 122, 123, 124, 125, 126]}]}, {"name": "measure", "qubits": [112], "sequence": [{"name": "parametric_pulse", "t0": 0, "ch": "m112", "label": "M_m112", "pulse_shape": "gaussian_square", "parameters": {"amp": [-0.10318621231620882, -0.37974033982161326], "duration": 1440, "sigma": 32, "width": 1312}}, {"name": "delay", "t0": 1440, "ch": "m112", "duration": 1360}, {"name": "acquire", "t0": 0, "duration": 1440, "qubits": [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 64, 65, 66, 67, 68, 69, 70, 71, 72, 73, 74, 75, 76, 77, 78, 79, 80, 81, 82, 83, 84, 85, 86, 87, 88, 89, 90, 91, 92, 93, 94, 95, 96, 97, 98, 99, 100, 101, 102, 103, 104, 105, 106, 107, 108, 109, 110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126], "memory_slot": [0, 1, 2, 3, 4, 5, 6, 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"_data": {}} \ No newline at end of file diff --git a/qiskit_ibm_runtime/fake_provider/backends/kyoto/fake_kyoto.py b/qiskit_ibm_runtime/fake_provider/backends/kyoto/fake_kyoto.py new file mode 100644 index 000000000..184bf13f3 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/kyoto/fake_kyoto.py @@ -0,0 +1,28 @@ +# This code is part of Qiskit. +# +# (C) Copyright IBM 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. + +""" +Fake Kyoto device (127 qubit). +""" + +import os +from qiskit_ibm_runtime.fake_provider import fake_backend + + +class FakeKyoto(fake_backend.FakeBackendV2): + """A fake 127 qubit backend.""" + + dirname = os.path.dirname(__file__) # type: ignore + conf_filename = "conf_kyoto.json" # type: ignore + props_filename = "props_kyoto.json" # type: ignore + defs_filename = "defs_kyoto.json" # type: ignore + backend_name = "fake_kyoto" # type: ignore diff --git a/qiskit_ibm_runtime/fake_provider/backends/kyoto/props_kyoto.json b/qiskit_ibm_runtime/fake_provider/backends/kyoto/props_kyoto.json new file mode 100644 index 000000000..730de3626 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/kyoto/props_kyoto.json @@ -0,0 +1 @@ +{"backend_name": "ibm_kyoto", "backend_version": "1.2.29", "last_update_date": "2024-02-28T06:38:20-05:00", "qubits": [[{"date": "2024-02-28T04:35:31-05:00", "name": "T1", "unit": "us", "value": 122.88385453004375}, {"date": "2024-02-28T04:50:46-05:00", "name": "T2", "unit": "us", "value": 24.42187737169765}, {"date": "2024-02-28T06:38:20-05:00", "name": "frequency", "unit": "GHz", "value": 4.908674148226789}, {"date": "2024-02-28T06:38:20-05:00", "name": "anharmonicity", "unit": "GHz", "value": -0.30802879619250306}, {"date": "2024-02-28T04:22:04-05:00", "name": "readout_error", "unit": "", "value": 0.1612}, {"date": "2024-02-28T04:22:04-05:00", "name": "prob_meas0_prep1", "unit": "", "value": 0.1628}, {"date": "2024-02-28T04:22:04-05:00", "name": "prob_meas1_prep0", "unit": "", "value": 0.15959999999999996}, {"date": "2024-02-28T04:22:04-05:00", "name": 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"2023-11-20T00:00:00-05:00", "name": "lf_100", "unit": "", "value": 0.02701590644233078}], "general_qlists": [{"name": "lf_100", "qubits": [67, 68, 69, 70, 74, 89, 88, 87, 86, 85, 84, 83, 92, 102, 103, 104, 105, 106, 107, 108, 112, 126, 125, 124, 123, 122, 121, 120, 119, 118, 110, 100, 99, 98, 97, 96, 95, 94, 90, 75, 76, 77, 78, 79, 80, 81, 72, 62, 63, 64, 54, 45, 44, 43, 42, 41, 53, 60, 59, 58, 57, 56, 52, 37, 38, 39, 33, 20, 19, 18, 14, 0, 1, 2, 3, 4, 15, 22, 23, 24, 25, 26, 27, 28, 35, 47, 48, 49, 50, 51, 36, 32, 31, 30, 17, 12, 11, 10, 9, 8]}]} \ No newline at end of file diff --git a/qiskit_ibm_runtime/fake_provider/backends/osaka/__init__.py b/qiskit_ibm_runtime/fake_provider/backends/osaka/__init__.py new file mode 100644 index 000000000..0b3a8ac07 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/osaka/__init__.py @@ -0,0 +1,17 @@ +# This code is part of Qiskit. +# +# (C) Copyright IBM 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. + +""" +Fake Osaka backend (127 qubit). +""" + +from .fake_osaka import FakeOsaka diff --git a/qiskit_ibm_runtime/fake_provider/backends/osaka/conf_osaka.json b/qiskit_ibm_runtime/fake_provider/backends/osaka/conf_osaka.json new file mode 100644 index 000000000..6addb8654 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/osaka/conf_osaka.json @@ -0,0 +1 @@ +{"backend_name": "ibm_osaka", "backend_version": "1.0.16", "n_qubits": 127, "basis_gates": ["ecr", "id", "rz", "sx", "x"], "gates": [{"name": "id", "parameters": [], "qasm_def": "gate id q { U(0, 0, 0) q; }", "coupling_map": [[0], [1], [2], [3], [4], [5], [6], [7], 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[4.346348605454618, 5.346348605454618], [4.542881983065722, 5.542881983065722], [4.4933325837800115, 5.4933325837800115]], "meas_lo_range": [[6.675636988000001, 7.675636988000001], [6.616707744, 7.616707744], [6.744164864, 7.744164864000001], [6.678859578000001, 7.678859578000001], [6.6154420510000005, 7.6154420510000005], [6.740112632000001, 7.740112632000001], [6.2890596720000005, 7.2890596720000005], [6.678586321, 7.678586321], [6.798122677, 7.798122677], [6.860605155, 7.860605155000001], [6.73109058, 7.73109058], [6.279966663000001, 7.279966663000001], [6.785782, 7.785782], [6.667445527000001, 7.667445527000001], [6.611654812, 7.611654812], [6.79510836, 7.79510836], [6.411510653000001, 7.411510653000001], [6.396178743, 7.396178743], [6.794922215000001, 7.794922215000001], [6.862561053, 7.862561053], [6.2823368120000005, 7.2823368120000005], [6.348478121, 7.348478121], [6.411055200000001, 7.411055200000001], [6.865279115000001, 7.865279115000001], [6.35072041, 7.35072041], [6.738685599, 7.738685599], [6.675001946, 7.675001946], [6.463534312, 7.463534312], [6.730239709, 7.730239709], [6.339244642000001, 7.339244642000001], [6.662248514000001, 7.662248514000001], [6.786480194, 7.786480194], [6.277657444000001, 7.277657444000001], [6.467394863, 7.467394863000001], [6.467306733, 7.467306733], [6.607479583000001, 7.607479583000001], [6.346598053, 7.346598053], [6.402179427, 7.402179427], [6.737950111000001, 7.737950111000001], [6.459825497000001, 7.459825497000001], [6.613683782000001, 7.613683782000001], [6.740537487, 7.740537487], [6.674760152, 7.674760152], [6.612863459000001, 7.612863459000001], [6.861300295, 7.861300295], [6.284612650000001, 7.284612650000001], [6.7996864210000005, 7.7996864210000005], [6.859356932000001, 7.859356932000001], [6.461223827, 7.461223827], [6.734272649, 7.734272649], [6.664494294000001, 7.664494294000001], [6.402849649, 7.402849649], [6.340275063, 7.340275063000001], [6.28102186, 7.28102186], [6.347016581, 7.347016581], [6.792597634000001, 7.792597634000001], [6.611494293000001, 7.611494293000001], [6.286441435, 7.286441435], [6.851248891, 7.851248891000001], [6.464584483, 7.464584483], [6.341918328, 7.341918328], [6.790412701, 7.790412701], [6.456572802, 7.456572802], [6.607362747000001, 7.607362747000001], [6.729912322000001, 7.729912322000001], [6.409744633000001, 7.409744633000001], [6.607049917, 7.607049917], [6.8579695460000005, 7.8579695460000005], [6.282426844000001, 7.282426844000001], [6.347634458000001, 7.347634458000001], [6.401653876, 7.401653876], [6.668311592, 7.668311592], [6.406997720000001, 7.406997720000001], [6.672777692, 7.672777692], [6.662717639, 7.662717639], [6.396845015, 7.396845015], [6.735737192, 7.735737192], [6.790593907000001, 7.790593907000001], [6.457292269000001, 7.457292269000001], [6.603415753, 7.603415753], [6.732408606000001, 7.732408606000001], [6.66517696, 7.66517696], [6.790532433, 7.790532433], [6.859504145000001, 7.859504145000001], [6.282473855, 7.282473855], [6.796619206000001, 7.796619206000001], [6.407685292, 7.407685292], [6.461718402000001, 7.461718402000001], [6.736777255000001, 7.736777255000001], [6.7883126240000005, 7.7883126240000005], [6.281912037000001, 7.281912037000001], [6.853857417, 7.853857417], [6.463692789, 7.463692789], [6.607696629, 7.607696629], [6.664990765000001, 7.664990765000001], [6.791534926000001, 7.791534926000001], [6.455866835, 7.455866835], [6.603411566, 7.603411566], [6.459296456000001, 7.459296456000001], [6.276057336, 7.276057336], [6.406521397000001, 7.406521397000001], [6.661612715, 7.661612715], [6.606980868000001, 7.606980868000001], [6.3443702250000005, 7.3443702250000005], [6.674913812000001, 7.674913812000001], [6.790376346, 7.790376346], [6.856621584, 7.856621584000001], [6.280133761, 7.280133761], [6.406136152, 7.406136152], [6.342740367, 7.342740367], [6.341478311, 7.341478311], [6.731002188000001, 7.731002188000001], [6.347084774000001, 7.347084774000001], [6.85189701, 7.85189701], [6.278127492, 7.278127492], [6.459106716, 7.459106716000001], [6.336550450000001, 7.336550450000001], [6.276211172, 7.276211172000001], [6.727112347, 7.727112347], [6.793339574, 7.793339574000001], [6.401047504, 7.401047504], [6.853518286000001, 7.853518286000001], [6.279831157, 7.279831157], [6.459415493000001, 7.459415493000001], [6.338218262000001, 7.338218262000001], [6.407122395, 7.407122395], [6.457577265, 7.457577265]], "meas_kernels": ["hw_qmfk"], "discriminators": ["hw_qmfk", "linear_discriminator", "quadratic_discriminator"], "rep_times": [1000.0], "meas_map": [[0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 64, 65, 66, 67, 68, 69, 70, 71, 72, 73, 74, 75, 76, 77, 78, 79, 80, 81, 82, 83, 84, 85, 86, 87, 88, 89, 90, 91, 92, 93, 94, 95, 96, 97, 98, 99, 100, 101, 102, 103, 104, 105, 106, 107, 108, 109, 110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126]], "acquisition_latency": [], "conditional_latency": [], "hamiltonian": {"description": "Qubits are modeled as Duffing oscillators. In this case, the system includes higher energy states, i.e. not just |0> and |1>. The Pauli operators are generalized via the following set of transformations:\n\n$(\\mathbb{I}-\\sigma_{i}^z)/2 \\rightarrow O_i \\equiv b^\\dagger_{i} b_{i}$,\n\n$\\sigma_{+} \\rightarrow b^\\dagger$,\n\n$\\sigma_{-} \\rightarrow b$,\n\n$\\sigma_{i}^X \\rightarrow b^\\dagger_{i} + b_{i}$.\n\nQubits are coupled through resonator buses. The provided Hamiltonian has been projected into the zero excitation subspace of the resonator buses leading to an effective qubit-qubit flip-flop interaction. The qubit resonance frequencies in the Hamiltonian are the cavity dressed frequencies and not exactly what is returned by the backend defaults, which also includes the dressing due to the qubit-qubit interactions.\n\nQuantities are returned in angular frequencies, with units 2*pi*GHz.\n\nWARNING: Currently not all system Hamiltonian information is available to the public, missing values have been replaced with 0.\n", "h_latex": "\\begin{align} \\mathcal{H}/\\hbar = & \\sum_{i=0}^{126}\\left(\\frac{\\omega_{q,i}}{2}(\\mathbb{I}-\\sigma_i^{z})+\\frac{\\Delta_{i}}{2}(O_i^2-O_i)+\\Omega_{d,i}D_i(t)\\sigma_i^{X}\\right) \\\\ & + J_{62,72}(\\sigma_{62}^{+}\\sigma_{72}^{-}+\\sigma_{62}^{-}\\sigma_{72}^{+}) + J_{67,68}(\\sigma_{67}^{+}\\sigma_{68}^{-}+\\sigma_{67}^{-}\\sigma_{68}^{+}) + J_{44,45}(\\sigma_{44}^{+}\\sigma_{45}^{-}+\\sigma_{44}^{-}\\sigma_{45}^{+}) + J_{99,100}(\\sigma_{99}^{+}\\sigma_{100}^{-}+\\sigma_{99}^{-}\\sigma_{100}^{+}) \\\\ & + J_{108,112}(\\sigma_{108}^{+}\\sigma_{112}^{-}+\\sigma_{108}^{-}\\sigma_{112}^{+}) + J_{8,9}(\\sigma_{8}^{+}\\sigma_{9}^{-}+\\sigma_{8}^{-}\\sigma_{9}^{+}) + J_{40,41}(\\sigma_{40}^{+}\\sigma_{41}^{-}+\\sigma_{40}^{-}\\sigma_{41}^{+}) + J_{0,14}(\\sigma_{0}^{+}\\sigma_{14}^{-}+\\sigma_{0}^{-}\\sigma_{14}^{+}) \\\\ & + J_{17,30}(\\sigma_{17}^{+}\\sigma_{30}^{-}+\\sigma_{17}^{-}\\sigma_{30}^{+}) + J_{100,101}(\\sigma_{100}^{+}\\sigma_{101}^{-}+\\sigma_{100}^{-}\\sigma_{101}^{+}) + J_{91,98}(\\sigma_{91}^{+}\\sigma_{98}^{-}+\\sigma_{91}^{-}\\sigma_{98}^{+}) + J_{100,110}(\\sigma_{100}^{+}\\sigma_{110}^{-}+\\sigma_{100}^{-}\\sigma_{110}^{+}) \\\\ & + J_{75,90}(\\sigma_{75}^{+}\\sigma_{90}^{-}+\\sigma_{75}^{-}\\sigma_{90}^{+}) + J_{96,97}(\\sigma_{96}^{+}\\sigma_{97}^{-}+\\sigma_{96}^{-}\\sigma_{97}^{+}) + J_{41,42}(\\sigma_{41}^{+}\\sigma_{42}^{-}+\\sigma_{41}^{-}\\sigma_{42}^{+}) + J_{18,19}(\\sigma_{18}^{+}\\sigma_{19}^{-}+\\sigma_{18}^{-}\\sigma_{19}^{+}) \\\\ & + J_{55,68}(\\sigma_{55}^{+}\\sigma_{68}^{-}+\\sigma_{55}^{-}\\sigma_{68}^{+}) + J_{9,10}(\\sigma_{9}^{+}\\sigma_{10}^{-}+\\sigma_{9}^{-}\\sigma_{10}^{+}) + J_{49,55}(\\sigma_{49}^{+}\\sigma_{55}^{-}+\\sigma_{49}^{-}\\sigma_{55}^{+}) + J_{106,107}(\\sigma_{106}^{+}\\sigma_{107}^{-}+\\sigma_{106}^{-}\\sigma_{107}^{+}) \\\\ & + J_{47,48}(\\sigma_{47}^{+}\\sigma_{48}^{-}+\\sigma_{47}^{-}\\sigma_{48}^{+}) + J_{42,43}(\\sigma_{42}^{+}\\sigma_{43}^{-}+\\sigma_{42}^{-}\\sigma_{43}^{+}) + J_{107,108}(\\sigma_{107}^{+}\\sigma_{108}^{-}+\\sigma_{107}^{-}\\sigma_{108}^{+}) + J_{73,85}(\\sigma_{73}^{+}\\sigma_{85}^{-}+\\sigma_{73}^{-}\\sigma_{85}^{+}) \\\\ & + J_{38,39}(\\sigma_{38}^{+}\\sigma_{39}^{-}+\\sigma_{38}^{-}\\sigma_{39}^{+}) + J_{20,33}(\\sigma_{20}^{+}\\sigma_{33}^{-}+\\sigma_{20}^{-}\\sigma_{33}^{+}) + J_{48,49}(\\sigma_{48}^{+}\\sigma_{49}^{-}+\\sigma_{48}^{-}\\sigma_{49}^{+}) + J_{103,104}(\\sigma_{103}^{+}\\sigma_{104}^{-}+\\sigma_{103}^{-}\\sigma_{104}^{+}) \\\\ & + J_{80,81}(\\sigma_{80}^{+}\\sigma_{81}^{-}+\\sigma_{80}^{-}\\sigma_{81}^{+}) + J_{75,76}(\\sigma_{75}^{+}\\sigma_{76}^{-}+\\sigma_{75}^{-}\\sigma_{76}^{+}) + J_{66,73}(\\sigma_{66}^{+}\\sigma_{73}^{-}+\\sigma_{66}^{-}\\sigma_{73}^{+}) + J_{85,86}(\\sigma_{85}^{+}\\sigma_{86}^{-}+\\sigma_{85}^{-}\\sigma_{86}^{+}) \\\\ & + J_{81,82}(\\sigma_{81}^{+}\\sigma_{82}^{-}+\\sigma_{81}^{-}\\sigma_{82}^{+}) + J_{110,118}(\\sigma_{110}^{+}\\sigma_{118}^{-}+\\sigma_{110}^{-}\\sigma_{118}^{+}) + J_{16,26}(\\sigma_{16}^{+}\\sigma_{26}^{-}+\\sigma_{16}^{-}\\sigma_{26}^{+}) + J_{90,94}(\\sigma_{90}^{+}\\sigma_{94}^{-}+\\sigma_{90}^{-}\\sigma_{94}^{+}) \\\\ & + J_{118,119}(\\sigma_{118}^{+}\\sigma_{119}^{-}+\\sigma_{118}^{-}\\sigma_{119}^{+}) + J_{12,13}(\\sigma_{12}^{+}\\sigma_{13}^{-}+\\sigma_{12}^{-}\\sigma_{13}^{+}) + J_{77,78}(\\sigma_{77}^{+}\\sigma_{78}^{-}+\\sigma_{77}^{-}\\sigma_{78}^{+}) + J_{22,23}(\\sigma_{22}^{+}\\sigma_{23}^{-}+\\sigma_{22}^{-}\\sigma_{23}^{+}) \\\\ & + J_{49,50}(\\sigma_{49}^{+}\\sigma_{50}^{-}+\\sigma_{49}^{-}\\sigma_{50}^{+}) + J_{104,105}(\\sigma_{104}^{+}\\sigma_{105}^{-}+\\sigma_{104}^{-}\\sigma_{105}^{+}) + J_{114,115}(\\sigma_{114}^{+}\\sigma_{115}^{-}+\\sigma_{114}^{-}\\sigma_{115}^{+}) + J_{45,46}(\\sigma_{45}^{+}\\sigma_{46}^{-}+\\sigma_{45}^{-}\\sigma_{46}^{+}) \\\\ & + J_{50,51}(\\sigma_{50}^{+}\\sigma_{51}^{-}+\\sigma_{50}^{-}\\sigma_{51}^{+}) + J_{105,106}(\\sigma_{105}^{+}\\sigma_{106}^{-}+\\sigma_{105}^{-}\\sigma_{106}^{+}) + J_{72,81}(\\sigma_{72}^{+}\\sigma_{81}^{-}+\\sigma_{72}^{-}\\sigma_{81}^{+}) + J_{82,83}(\\sigma_{82}^{+}\\sigma_{83}^{-}+\\sigma_{82}^{-}\\sigma_{83}^{+}) \\\\ & + J_{46,47}(\\sigma_{46}^{+}\\sigma_{47}^{-}+\\sigma_{46}^{-}\\sigma_{47}^{+}) + J_{23,24}(\\sigma_{23}^{+}\\sigma_{24}^{-}+\\sigma_{23}^{-}\\sigma_{24}^{+}) + J_{78,79}(\\sigma_{78}^{+}\\sigma_{79}^{-}+\\sigma_{78}^{-}\\sigma_{79}^{+}) + J_{83,84}(\\sigma_{83}^{+}\\sigma_{84}^{-}+\\sigma_{83}^{-}\\sigma_{84}^{+}) \\\\ & + J_{115,116}(\\sigma_{115}^{+}\\sigma_{116}^{-}+\\sigma_{115}^{-}\\sigma_{116}^{+}) + J_{19,20}(\\sigma_{19}^{+}\\sigma_{20}^{-}+\\sigma_{19}^{-}\\sigma_{20}^{+}) + J_{24,25}(\\sigma_{24}^{+}\\sigma_{25}^{-}+\\sigma_{24}^{-}\\sigma_{25}^{+}) + J_{79,80}(\\sigma_{79}^{+}\\sigma_{80}^{-}+\\sigma_{79}^{-}\\sigma_{80}^{+}) \\\\ & + J_{56,57}(\\sigma_{56}^{+}\\sigma_{57}^{-}+\\sigma_{56}^{-}\\sigma_{57}^{+}) + J_{93,106}(\\sigma_{93}^{+}\\sigma_{106}^{-}+\\sigma_{93}^{-}\\sigma_{106}^{+}) + J_{116,117}(\\sigma_{116}^{+}\\sigma_{117}^{-}+\\sigma_{116}^{-}\\sigma_{117}^{+}) + J_{20,21}(\\sigma_{20}^{+}\\sigma_{21}^{-}+\\sigma_{20}^{-}\\sigma_{21}^{+}) \\\\ & + J_{12,17}(\\sigma_{12}^{+}\\sigma_{17}^{-}+\\sigma_{12}^{-}\\sigma_{17}^{+}) + J_{41,53}(\\sigma_{41}^{+}\\sigma_{53}^{-}+\\sigma_{41}^{-}\\sigma_{53}^{+}) + J_{57,58}(\\sigma_{57}^{+}\\sigma_{58}^{-}+\\sigma_{57}^{-}\\sigma_{58}^{+}) + J_{87,93}(\\sigma_{87}^{+}\\sigma_{93}^{-}+\\sigma_{87}^{-}\\sigma_{93}^{+}) \\\\ & + J_{30,31}(\\sigma_{30}^{+}\\sigma_{31}^{-}+\\sigma_{30}^{-}\\sigma_{31}^{+}) + J_{25,26}(\\sigma_{25}^{+}\\sigma_{26}^{-}+\\sigma_{25}^{-}\\sigma_{26}^{+}) + J_{79,91}(\\sigma_{79}^{+}\\sigma_{91}^{-}+\\sigma_{79}^{-}\\sigma_{91}^{+}) + J_{26,27}(\\sigma_{26}^{+}\\sigma_{27}^{-}+\\sigma_{26}^{-}\\sigma_{27}^{+}) \\\\ & + J_{21,22}(\\sigma_{21}^{+}\\sigma_{22}^{-}+\\sigma_{21}^{-}\\sigma_{22}^{+}) + J_{58,71}(\\sigma_{58}^{+}\\sigma_{71}^{-}+\\sigma_{58}^{-}\\sigma_{71}^{+}) + J_{31,32}(\\sigma_{31}^{+}\\sigma_{32}^{-}+\\sigma_{31}^{-}\\sigma_{32}^{+}) + J_{4,15}(\\sigma_{4}^{+}\\sigma_{15}^{-}+\\sigma_{4}^{-}\\sigma_{15}^{+}) \\\\ & + J_{86,87}(\\sigma_{86}^{+}\\sigma_{87}^{-}+\\sigma_{86}^{-}\\sigma_{87}^{+}) + J_{113,114}(\\sigma_{113}^{+}\\sigma_{114}^{-}+\\sigma_{113}^{-}\\sigma_{114}^{+}) + J_{104,111}(\\sigma_{104}^{+}\\sigma_{111}^{-}+\\sigma_{104}^{-}\\sigma_{111}^{+}) + J_{123,124}(\\sigma_{123}^{+}\\sigma_{124}^{-}+\\sigma_{123}^{-}\\sigma_{124}^{+}) \\\\ & + J_{27,28}(\\sigma_{27}^{+}\\sigma_{28}^{-}+\\sigma_{27}^{-}\\sigma_{28}^{+}) + J_{34,43}(\\sigma_{34}^{+}\\sigma_{43}^{-}+\\sigma_{34}^{-}\\sigma_{43}^{+}) + J_{119,120}(\\sigma_{119}^{+}\\sigma_{120}^{-}+\\sigma_{119}^{-}\\sigma_{120}^{+}) + J_{64,65}(\\sigma_{64}^{+}\\sigma_{65}^{-}+\\sigma_{64}^{-}\\sigma_{65}^{+}) \\\\ & + J_{54,64}(\\sigma_{54}^{+}\\sigma_{64}^{-}+\\sigma_{54}^{-}\\sigma_{64}^{+}) + J_{32,36}(\\sigma_{32}^{+}\\sigma_{36}^{-}+\\sigma_{32}^{-}\\sigma_{36}^{+}) + J_{60,61}(\\sigma_{60}^{+}\\sigma_{61}^{-}+\\sigma_{60}^{-}\\sigma_{61}^{+}) + J_{5,6}(\\sigma_{5}^{+}\\sigma_{6}^{-}+\\sigma_{5}^{-}\\sigma_{6}^{+}) \\\\ & + J_{14,18}(\\sigma_{14}^{+}\\sigma_{18}^{-}+\\sigma_{14}^{-}\\sigma_{18}^{+}) + J_{87,88}(\\sigma_{87}^{+}\\sigma_{88}^{-}+\\sigma_{87}^{-}\\sigma_{88}^{+}) + J_{97,98}(\\sigma_{97}^{+}\\sigma_{98}^{-}+\\sigma_{97}^{-}\\sigma_{98}^{+}) + J_{1,2}(\\sigma_{1}^{+}\\sigma_{2}^{-}+\\sigma_{1}^{-}\\sigma_{2}^{+}) \\\\ & + J_{112,126}(\\sigma_{112}^{+}\\sigma_{126}^{-}+\\sigma_{112}^{-}\\sigma_{126}^{+}) + J_{28,29}(\\sigma_{28}^{+}\\sigma_{29}^{-}+\\sigma_{28}^{-}\\sigma_{29}^{+}) + J_{45,54}(\\sigma_{45}^{+}\\sigma_{54}^{-}+\\sigma_{45}^{-}\\sigma_{54}^{+}) + J_{36,51}(\\sigma_{36}^{+}\\sigma_{51}^{-}+\\sigma_{36}^{-}\\sigma_{51}^{+}) \\\\ & + J_{88,89}(\\sigma_{88}^{+}\\sigma_{89}^{-}+\\sigma_{88}^{-}\\sigma_{89}^{+}) + J_{120,121}(\\sigma_{120}^{+}\\sigma_{121}^{-}+\\sigma_{120}^{-}\\sigma_{121}^{+}) + J_{15,22}(\\sigma_{15}^{+}\\sigma_{22}^{-}+\\sigma_{15}^{-}\\sigma_{22}^{+}) + J_{24,34}(\\sigma_{24}^{+}\\sigma_{34}^{-}+\\sigma_{24}^{-}\\sigma_{34}^{+}) \\\\ & + J_{84,85}(\\sigma_{84}^{+}\\sigma_{85}^{-}+\\sigma_{84}^{-}\\sigma_{85}^{+}) + J_{29,30}(\\sigma_{29}^{+}\\sigma_{30}^{-}+\\sigma_{29}^{-}\\sigma_{30}^{+}) + J_{61,62}(\\sigma_{61}^{+}\\sigma_{62}^{-}+\\sigma_{61}^{-}\\sigma_{62}^{+}) + J_{70,74}(\\sigma_{70}^{+}\\sigma_{74}^{-}+\\sigma_{70}^{-}\\sigma_{74}^{+}) \\\\ & + J_{121,122}(\\sigma_{121}^{+}\\sigma_{122}^{-}+\\sigma_{121}^{-}\\sigma_{122}^{+}) + J_{2,3}(\\sigma_{2}^{+}\\sigma_{3}^{-}+\\sigma_{2}^{-}\\sigma_{3}^{+}) + J_{122,123}(\\sigma_{122}^{+}\\sigma_{123}^{-}+\\sigma_{122}^{-}\\sigma_{123}^{+}) + J_{117,118}(\\sigma_{117}^{+}\\sigma_{118}^{-}+\\sigma_{117}^{-}\\sigma_{118}^{+}) \\\\ & + J_{62,63}(\\sigma_{62}^{+}\\sigma_{63}^{-}+\\sigma_{62}^{-}\\sigma_{63}^{+}) + J_{94,95}(\\sigma_{94}^{+}\\sigma_{95}^{-}+\\sigma_{94}^{-}\\sigma_{95}^{+}) + J_{109,114}(\\sigma_{109}^{+}\\sigma_{114}^{-}+\\sigma_{109}^{-}\\sigma_{114}^{+}) + J_{37,52}(\\sigma_{37}^{+}\\sigma_{52}^{-}+\\sigma_{37}^{-}\\sigma_{52}^{+}) \\\\ & + J_{3,4}(\\sigma_{3}^{+}\\sigma_{4}^{-}+\\sigma_{3}^{-}\\sigma_{4}^{+}) + J_{58,59}(\\sigma_{58}^{+}\\sigma_{59}^{-}+\\sigma_{58}^{-}\\sigma_{59}^{+}) + J_{33,39}(\\sigma_{33}^{+}\\sigma_{39}^{-}+\\sigma_{33}^{-}\\sigma_{39}^{+}) + J_{95,96}(\\sigma_{95}^{+}\\sigma_{96}^{-}+\\sigma_{95}^{-}\\sigma_{96}^{+}) \\\\ & + J_{68,69}(\\sigma_{68}^{+}\\sigma_{69}^{-}+\\sigma_{68}^{-}\\sigma_{69}^{+}) + J_{63,64}(\\sigma_{63}^{+}\\sigma_{64}^{-}+\\sigma_{63}^{-}\\sigma_{64}^{+}) + J_{71,77}(\\sigma_{71}^{+}\\sigma_{77}^{-}+\\sigma_{71}^{-}\\sigma_{77}^{+}) + J_{111,122}(\\sigma_{111}^{+}\\sigma_{122}^{-}+\\sigma_{111}^{-}\\sigma_{122}^{+}) \\\\ & + J_{4,5}(\\sigma_{4}^{+}\\sigma_{5}^{-}+\\sigma_{4}^{-}\\sigma_{5}^{+}) + J_{59,60}(\\sigma_{59}^{+}\\sigma_{60}^{-}+\\sigma_{59}^{-}\\sigma_{60}^{+}) + J_{96,109}(\\sigma_{96}^{+}\\sigma_{109}^{-}+\\sigma_{96}^{-}\\sigma_{109}^{+}) + J_{124,125}(\\sigma_{124}^{+}\\sigma_{125}^{-}+\\sigma_{124}^{-}\\sigma_{125}^{+}) \\\\ & + J_{69,70}(\\sigma_{69}^{+}\\sigma_{70}^{-}+\\sigma_{69}^{-}\\sigma_{70}^{+}) + J_{35,47}(\\sigma_{35}^{+}\\sigma_{47}^{-}+\\sigma_{35}^{-}\\sigma_{47}^{+}) + J_{101,102}(\\sigma_{101}^{+}\\sigma_{102}^{-}+\\sigma_{101}^{-}\\sigma_{102}^{+}) + J_{0,1}(\\sigma_{0}^{+}\\sigma_{1}^{-}+\\sigma_{0}^{-}\\sigma_{1}^{+}) \\\\ & + J_{10,11}(\\sigma_{10}^{+}\\sigma_{11}^{-}+\\sigma_{10}^{-}\\sigma_{11}^{+}) + J_{65,66}(\\sigma_{65}^{+}\\sigma_{66}^{-}+\\sigma_{65}^{-}\\sigma_{66}^{+}) + J_{37,38}(\\sigma_{37}^{+}\\sigma_{38}^{-}+\\sigma_{37}^{-}\\sigma_{38}^{+}) + J_{28,35}(\\sigma_{28}^{+}\\sigma_{35}^{-}+\\sigma_{28}^{-}\\sigma_{35}^{+}) \\\\ & + J_{102,103}(\\sigma_{102}^{+}\\sigma_{103}^{-}+\\sigma_{102}^{-}\\sigma_{103}^{+}) + J_{92,102}(\\sigma_{92}^{+}\\sigma_{102}^{-}+\\sigma_{92}^{-}\\sigma_{102}^{+}) + J_{6,7}(\\sigma_{6}^{+}\\sigma_{7}^{-}+\\sigma_{6}^{-}\\sigma_{7}^{+}) + J_{98,99}(\\sigma_{98}^{+}\\sigma_{99}^{-}+\\sigma_{98}^{-}\\sigma_{99}^{+}) \\\\ & + J_{43,44}(\\sigma_{43}^{+}\\sigma_{44}^{-}+\\sigma_{43}^{-}\\sigma_{44}^{+}) + J_{52,56}(\\sigma_{52}^{+}\\sigma_{56}^{-}+\\sigma_{52}^{-}\\sigma_{56}^{+}) + J_{125,126}(\\sigma_{125}^{+}\\sigma_{126}^{-}+\\sigma_{125}^{-}\\sigma_{126}^{+}) + J_{39,40}(\\sigma_{39}^{+}\\sigma_{40}^{-}+\\sigma_{39}^{-}\\sigma_{40}^{+}) \\\\ & + J_{8,16}(\\sigma_{8}^{+}\\sigma_{16}^{-}+\\sigma_{8}^{-}\\sigma_{16}^{+}) + J_{11,12}(\\sigma_{11}^{+}\\sigma_{12}^{-}+\\sigma_{11}^{-}\\sigma_{12}^{+}) + J_{66,67}(\\sigma_{66}^{+}\\sigma_{67}^{-}+\\sigma_{66}^{-}\\sigma_{67}^{+}) + J_{76,77}(\\sigma_{76}^{+}\\sigma_{77}^{-}+\\sigma_{76}^{-}\\sigma_{77}^{+}) \\\\ & + J_{83,92}(\\sigma_{83}^{+}\\sigma_{92}^{-}+\\sigma_{83}^{-}\\sigma_{92}^{+}) + J_{74,89}(\\sigma_{74}^{+}\\sigma_{89}^{-}+\\sigma_{74}^{-}\\sigma_{89}^{+}) + J_{7,8}(\\sigma_{7}^{+}\\sigma_{8}^{-}+\\sigma_{7}^{-}\\sigma_{8}^{+}) + J_{53,60}(\\sigma_{53}^{+}\\sigma_{60}^{-}+\\sigma_{53}^{-}\\sigma_{60}^{+}) \\\\ & + \\Omega_{d,1}(U_{0}^{(1,0)}(t))\\sigma_{1}^{X} + \\Omega_{d,2}(U_{2}^{(2,3)}(t)+U_{1}^{(2,1)}(t))\\sigma_{2}^{X} \\\\ & + \\Omega_{d,3}(U_{3}^{(3,4)}(t))\\sigma_{3}^{X} + \\Omega_{d,5}(U_{4}^{(5,4)}(t))\\sigma_{5}^{X} \\\\ & + \\Omega_{d,6}(U_{6}^{(6,7)}(t)+U_{5}^{(6,5)}(t))\\sigma_{6}^{X} + \\Omega_{d,7}(U_{7}^{(7,8)}(t))\\sigma_{7}^{X} \\\\ & + \\Omega_{d,8}(U_{8}^{(8,16)}(t))\\sigma_{8}^{X} + \\Omega_{d,9}(U_{10}^{(9,10)}(t)+U_{9}^{(9,8)}(t))\\sigma_{9}^{X} \\\\ & + \\Omega_{d,11}(U_{11}^{(11,10)}(t))\\sigma_{11}^{X} + \\Omega_{d,12}(U_{12}^{(12,11)}(t))\\sigma_{12}^{X} \\\\ & + \\Omega_{d,13}(U_{13}^{(13,12)}(t))\\sigma_{13}^{X} + \\Omega_{d,14}(U_{15}^{(14,18)}(t)+U_{14}^{(14,0)}(t))\\sigma_{14}^{X} \\\\ & + \\Omega_{d,15}(U_{16}^{(15,4)}(t))\\sigma_{15}^{X} + \\Omega_{d,16}(U_{17}^{(16,26)}(t))\\sigma_{16}^{X} \\\\ & + \\Omega_{d,17}(U_{19}^{(17,30)}(t)+U_{18}^{(17,12)}(t))\\sigma_{17}^{X} + \\Omega_{d,18}(U_{20}^{(18,19)}(t))\\sigma_{18}^{X} \\\\ & + \\Omega_{d,20}(U_{21}^{(20,19)}(t))\\sigma_{20}^{X} + \\Omega_{d,21}(U_{23}^{(21,22)}(t)+U_{22}^{(21,20)}(t))\\sigma_{21}^{X} \\\\ & + \\Omega_{d,22}(U_{24}^{(22,15)}(t))\\sigma_{22}^{X} + \\Omega_{d,23}(U_{25}^{(23,22)}(t))\\sigma_{23}^{X} \\\\ & + \\Omega_{d,24}(U_{27}^{(24,25)}(t)+U_{26}^{(24,23)}(t)+U_{28}^{(24,34)}(t))\\sigma_{24}^{X} + \\Omega_{d,25}(U_{29}^{(25,26)}(t))\\sigma_{25}^{X} \\\\ & + \\Omega_{d,27}(U_{31}^{(27,28)}(t)+U_{30}^{(27,26)}(t))\\sigma_{27}^{X} + \\Omega_{d,28}(U_{33}^{(28,35)}(t)+U_{32}^{(28,29)}(t))\\sigma_{28}^{X} \\\\ & + \\Omega_{d,30}(U_{34}^{(30,29)}(t))\\sigma_{30}^{X} + \\Omega_{d,31}(U_{35}^{(31,30)}(t)+U_{36}^{(31,32)}(t))\\sigma_{31}^{X} \\\\ & + \\Omega_{d,33}(U_{37}^{(33,20)}(t))\\sigma_{33}^{X} + \\Omega_{d,35}(U_{38}^{(35,47)}(t))\\sigma_{35}^{X} \\\\ & + \\Omega_{d,36}(U_{39}^{(36,32)}(t))\\sigma_{36}^{X} + \\Omega_{d,37}(U_{41}^{(37,52)}(t)+U_{40}^{(37,38)}(t))\\sigma_{37}^{X} \\\\ & + \\Omega_{d,39}(U_{42}^{(39,33)}(t)+U_{43}^{(39,38)}(t))\\sigma_{39}^{X} + \\Omega_{d,40}(U_{45}^{(40,41)}(t)+U_{44}^{(40,39)}(t))\\sigma_{40}^{X} \\\\ & + \\Omega_{d,42}(U_{46}^{(42,41)}(t)+U_{47}^{(42,43)}(t))\\sigma_{42}^{X} + \\Omega_{d,43}(U_{48}^{(43,34)}(t)+U_{49}^{(43,44)}(t))\\sigma_{43}^{X} \\\\ & + \\Omega_{d,45}(U_{50}^{(45,44)}(t)+U_{52}^{(45,54)}(t)+U_{51}^{(45,46)}(t))\\sigma_{45}^{X} + \\Omega_{d,46}(U_{53}^{(46,47)}(t))\\sigma_{46}^{X} \\\\ & + \\Omega_{d,48}(U_{54}^{(48,47)}(t)+U_{55}^{(48,49)}(t))\\sigma_{48}^{X} + \\Omega_{d,49}(U_{56}^{(49,50)}(t))\\sigma_{49}^{X} \\\\ & + \\Omega_{d,50}(U_{57}^{(50,51)}(t))\\sigma_{50}^{X} + \\Omega_{d,51}(U_{58}^{(51,36)}(t))\\sigma_{51}^{X} \\\\ & + \\Omega_{d,52}(U_{59}^{(52,56)}(t))\\sigma_{52}^{X} + \\Omega_{d,53}(U_{60}^{(53,41)}(t))\\sigma_{53}^{X} \\\\ & + \\Omega_{d,55}(U_{61}^{(55,49)}(t))\\sigma_{55}^{X} + \\Omega_{d,57}(U_{63}^{(57,58)}(t)+U_{62}^{(57,56)}(t))\\sigma_{57}^{X} \\\\ & + \\Omega_{d,58}(U_{64}^{(58,71)}(t))\\sigma_{58}^{X} + \\Omega_{d,59}(U_{65}^{(59,58)}(t)+U_{66}^{(59,60)}(t))\\sigma_{59}^{X} \\\\ & + \\Omega_{d,60}(U_{67}^{(60,53)}(t))\\sigma_{60}^{X} + \\Omega_{d,61}(U_{69}^{(61,62)}(t)+U_{68}^{(61,60)}(t))\\sigma_{61}^{X} \\\\ & + \\Omega_{d,62}(U_{70}^{(62,72)}(t))\\sigma_{62}^{X} + \\Omega_{d,63}(U_{71}^{(63,62)}(t))\\sigma_{63}^{X} \\\\ & + \\Omega_{d,64}(U_{72}^{(64,54)}(t)+U_{73}^{(64,63)}(t))\\sigma_{64}^{X} + \\Omega_{d,65}(U_{74}^{(65,64)}(t))\\sigma_{65}^{X} \\\\ & + \\Omega_{d,66}(U_{75}^{(66,65)}(t)+U_{76}^{(66,73)}(t))\\sigma_{66}^{X} + \\Omega_{d,67}(U_{77}^{(67,66)}(t))\\sigma_{67}^{X} \\\\ & + \\Omega_{d,68}(U_{78}^{(68,55)}(t)+U_{80}^{(68,69)}(t)+U_{79}^{(68,67)}(t))\\sigma_{68}^{X} + \\Omega_{d,69}(U_{81}^{(69,70)}(t))\\sigma_{69}^{X} \\\\ & + \\Omega_{d,71}(U_{82}^{(71,77)}(t))\\sigma_{71}^{X} + \\Omega_{d,74}(U_{83}^{(74,70)}(t))\\sigma_{74}^{X} \\\\ & + \\Omega_{d,75}(U_{84}^{(75,76)}(t))\\sigma_{75}^{X} + \\Omega_{d,76}(U_{85}^{(76,77)}(t))\\sigma_{76}^{X} \\\\ & + \\Omega_{d,78}(U_{86}^{(78,77)}(t)+U_{87}^{(78,79)}(t))\\sigma_{78}^{X} + \\Omega_{d,79}(U_{88}^{(79,80)}(t))\\sigma_{79}^{X} \\\\ & + \\Omega_{d,81}(U_{90}^{(81,80)}(t)+U_{89}^{(81,72)}(t)+U_{91}^{(81,82)}(t))\\sigma_{81}^{X} + \\Omega_{d,83}(U_{92}^{(83,82)}(t))\\sigma_{83}^{X} \\\\ & + \\Omega_{d,84}(U_{93}^{(84,83)}(t))\\sigma_{84}^{X} + \\Omega_{d,85}(U_{94}^{(85,73)}(t)+U_{95}^{(85,84)}(t))\\sigma_{85}^{X} \\\\ & + \\Omega_{d,86}(U_{96}^{(86,85)}(t))\\sigma_{86}^{X} + \\Omega_{d,87}(U_{99}^{(87,93)}(t)+U_{98}^{(87,88)}(t)+U_{97}^{(87,86)}(t))\\sigma_{87}^{X} \\\\ & + \\Omega_{d,88}(U_{100}^{(88,89)}(t))\\sigma_{88}^{X} + \\Omega_{d,89}(U_{101}^{(89,74)}(t))\\sigma_{89}^{X} \\\\ & + \\Omega_{d,90}(U_{103}^{(90,94)}(t)+U_{102}^{(90,75)}(t))\\sigma_{90}^{X} + \\Omega_{d,91}(U_{104}^{(91,79)}(t))\\sigma_{91}^{X} \\\\ & + \\Omega_{d,92}(U_{105}^{(92,83)}(t)+U_{106}^{(92,102)}(t))\\sigma_{92}^{X} + \\Omega_{d,93}(U_{107}^{(93,106)}(t))\\sigma_{93}^{X} \\\\ & + \\Omega_{d,94}(U_{108}^{(94,95)}(t))\\sigma_{94}^{X} + \\Omega_{d,96}(U_{111}^{(96,109)}(t)+U_{110}^{(96,97)}(t)+U_{109}^{(96,95)}(t))\\sigma_{96}^{X} \\\\ & + \\Omega_{d,97}(U_{112}^{(97,98)}(t))\\sigma_{97}^{X} + \\Omega_{d,98}(U_{113}^{(98,91)}(t))\\sigma_{98}^{X} \\\\ & + \\Omega_{d,99}(U_{114}^{(99,98)}(t))\\sigma_{99}^{X} + \\Omega_{d,100}(U_{116}^{(100,110)}(t)+U_{115}^{(100,99)}(t))\\sigma_{100}^{X} \\\\ & + \\Omega_{d,101}(U_{118}^{(101,102)}(t)+U_{117}^{(101,100)}(t))\\sigma_{101}^{X} + \\Omega_{d,103}(U_{120}^{(103,104)}(t)+U_{119}^{(103,102)}(t))\\sigma_{103}^{X} \\\\ & + \\Omega_{d,104}(U_{121}^{(104,105)}(t)+U_{122}^{(104,111)}(t))\\sigma_{104}^{X} + \\Omega_{d,105}(U_{123}^{(105,106)}(t))\\sigma_{105}^{X} \\\\ & + \\Omega_{d,106}(U_{124}^{(106,107)}(t))\\sigma_{106}^{X} + \\Omega_{d,108}(U_{126}^{(108,112)}(t)+U_{125}^{(108,107)}(t))\\sigma_{108}^{X} \\\\ & + \\Omega_{d,109}(U_{127}^{(109,114)}(t))\\sigma_{109}^{X} + \\Omega_{d,110}(U_{128}^{(110,118)}(t))\\sigma_{110}^{X} \\\\ & + \\Omega_{d,114}(U_{130}^{(114,115)}(t)+U_{129}^{(114,113)}(t))\\sigma_{114}^{X} + \\Omega_{d,115}(U_{131}^{(115,116)}(t))\\sigma_{115}^{X} \\\\ & + \\Omega_{d,116}(U_{132}^{(116,117)}(t))\\sigma_{116}^{X} + \\Omega_{d,117}(U_{133}^{(117,118)}(t))\\sigma_{117}^{X} \\\\ & + \\Omega_{d,119}(U_{134}^{(119,118)}(t))\\sigma_{119}^{X} + \\Omega_{d,120}(U_{136}^{(120,121)}(t)+U_{135}^{(120,119)}(t))\\sigma_{120}^{X} \\\\ & + \\Omega_{d,121}(U_{137}^{(121,122)}(t))\\sigma_{121}^{X} + \\Omega_{d,122}(U_{138}^{(122,111)}(t))\\sigma_{122}^{X} \\\\ & + \\Omega_{d,123}(U_{140}^{(123,124)}(t)+U_{139}^{(123,122)}(t))\\sigma_{123}^{X} + \\Omega_{d,125}(U_{142}^{(125,126)}(t)+U_{141}^{(125,124)}(t))\\sigma_{125}^{X} \\\\ & + \\Omega_{d,126}(U_{143}^{(126,112)}(t))\\sigma_{126}^{X} \\\\ \\end{align}", "h_str": ["_SUM[i,0,126,wq{i}/2*(I{i}-Z{i})]", "_SUM[i,0,126,delta{i}/2*O{i}*O{i}]", "_SUM[i,0,126,-delta{i}/2*O{i}]", "_SUM[i,0,126,omegad{i}*X{i}||D{i}]", "jq62q72*Sp62*Sm72", "jq62q72*Sm62*Sp72", "jq67q68*Sp67*Sm68", "jq67q68*Sm67*Sp68", "jq44q45*Sp44*Sm45", "jq44q45*Sm44*Sp45", "jq99q100*Sp99*Sm100", "jq99q100*Sm99*Sp100", "jq108q112*Sp108*Sm112", "jq108q112*Sm108*Sp112", "jq8q9*Sp8*Sm9", "jq8q9*Sm8*Sp9", "jq40q41*Sp40*Sm41", "jq40q41*Sm40*Sp41", "jq0q14*Sp0*Sm14", "jq0q14*Sm0*Sp14", "jq17q30*Sp17*Sm30", "jq17q30*Sm17*Sp30", "jq100q101*Sp100*Sm101", "jq100q101*Sm100*Sp101", "jq91q98*Sp91*Sm98", "jq91q98*Sm91*Sp98", "jq100q110*Sp100*Sm110", "jq100q110*Sm100*Sp110", "jq75q90*Sp75*Sm90", "jq75q90*Sm75*Sp90", "jq96q97*Sp96*Sm97", "jq96q97*Sm96*Sp97", "jq41q42*Sp41*Sm42", "jq41q42*Sm41*Sp42", "jq18q19*Sp18*Sm19", "jq18q19*Sm18*Sp19", "jq55q68*Sp55*Sm68", "jq55q68*Sm55*Sp68", "jq9q10*Sp9*Sm10", "jq9q10*Sm9*Sp10", "jq49q55*Sp49*Sm55", "jq49q55*Sm49*Sp55", "jq106q107*Sp106*Sm107", "jq106q107*Sm106*Sp107", "jq47q48*Sp47*Sm48", "jq47q48*Sm47*Sp48", "jq42q43*Sp42*Sm43", "jq42q43*Sm42*Sp43", "jq107q108*Sp107*Sm108", "jq107q108*Sm107*Sp108", "jq73q85*Sp73*Sm85", "jq73q85*Sm73*Sp85", "jq38q39*Sp38*Sm39", "jq38q39*Sm38*Sp39", "jq20q33*Sp20*Sm33", "jq20q33*Sm20*Sp33", "jq48q49*Sp48*Sm49", "jq48q49*Sm48*Sp49", "jq103q104*Sp103*Sm104", "jq103q104*Sm103*Sp104", "jq80q81*Sp80*Sm81", "jq80q81*Sm80*Sp81", "jq75q76*Sp75*Sm76", "jq75q76*Sm75*Sp76", "jq66q73*Sp66*Sm73", "jq66q73*Sm66*Sp73", "jq85q86*Sp85*Sm86", "jq85q86*Sm85*Sp86", "jq81q82*Sp81*Sm82", "jq81q82*Sm81*Sp82", "jq110q118*Sp110*Sm118", "jq110q118*Sm110*Sp118", "jq16q26*Sp16*Sm26", "jq16q26*Sm16*Sp26", "jq90q94*Sp90*Sm94", "jq90q94*Sm90*Sp94", "jq118q119*Sp118*Sm119", "jq118q119*Sm118*Sp119", "jq12q13*Sp12*Sm13", "jq12q13*Sm12*Sp13", "jq77q78*Sp77*Sm78", "jq77q78*Sm77*Sp78", "jq22q23*Sp22*Sm23", "jq22q23*Sm22*Sp23", "jq49q50*Sp49*Sm50", "jq49q50*Sm49*Sp50", "jq104q105*Sp104*Sm105", "jq104q105*Sm104*Sp105", "jq114q115*Sp114*Sm115", "jq114q115*Sm114*Sp115", "jq45q46*Sp45*Sm46", "jq45q46*Sm45*Sp46", "jq50q51*Sp50*Sm51", "jq50q51*Sm50*Sp51", "jq105q106*Sp105*Sm106", "jq105q106*Sm105*Sp106", "jq72q81*Sp72*Sm81", "jq72q81*Sm72*Sp81", "jq82q83*Sp82*Sm83", "jq82q83*Sm82*Sp83", "jq46q47*Sp46*Sm47", "jq46q47*Sm46*Sp47", "jq23q24*Sp23*Sm24", "jq23q24*Sm23*Sp24", "jq78q79*Sp78*Sm79", "jq78q79*Sm78*Sp79", "jq83q84*Sp83*Sm84", "jq83q84*Sm83*Sp84", "jq115q116*Sp115*Sm116", "jq115q116*Sm115*Sp116", "jq19q20*Sp19*Sm20", "jq19q20*Sm19*Sp20", "jq24q25*Sp24*Sm25", "jq24q25*Sm24*Sp25", "jq79q80*Sp79*Sm80", "jq79q80*Sm79*Sp80", "jq56q57*Sp56*Sm57", "jq56q57*Sm56*Sp57", "jq93q106*Sp93*Sm106", "jq93q106*Sm93*Sp106", "jq116q117*Sp116*Sm117", "jq116q117*Sm116*Sp117", "jq20q21*Sp20*Sm21", "jq20q21*Sm20*Sp21", "jq12q17*Sp12*Sm17", "jq12q17*Sm12*Sp17", "jq41q53*Sp41*Sm53", "jq41q53*Sm41*Sp53", "jq57q58*Sp57*Sm58", "jq57q58*Sm57*Sp58", "jq87q93*Sp87*Sm93", "jq87q93*Sm87*Sp93", "jq30q31*Sp30*Sm31", "jq30q31*Sm30*Sp31", "jq25q26*Sp25*Sm26", "jq25q26*Sm25*Sp26", "jq79q91*Sp79*Sm91", "jq79q91*Sm79*Sp91", "jq26q27*Sp26*Sm27", "jq26q27*Sm26*Sp27", "jq21q22*Sp21*Sm22", "jq21q22*Sm21*Sp22", "jq58q71*Sp58*Sm71", "jq58q71*Sm58*Sp71", "jq31q32*Sp31*Sm32", "jq31q32*Sm31*Sp32", "jq4q15*Sp4*Sm15", "jq4q15*Sm4*Sp15", "jq86q87*Sp86*Sm87", "jq86q87*Sm86*Sp87", "jq113q114*Sp113*Sm114", "jq113q114*Sm113*Sp114", "jq104q111*Sp104*Sm111", "jq104q111*Sm104*Sp111", "jq123q124*Sp123*Sm124", "jq123q124*Sm123*Sp124", "jq27q28*Sp27*Sm28", "jq27q28*Sm27*Sp28", "jq34q43*Sp34*Sm43", "jq34q43*Sm34*Sp43", "jq119q120*Sp119*Sm120", "jq119q120*Sm119*Sp120", "jq64q65*Sp64*Sm65", "jq64q65*Sm64*Sp65", "jq54q64*Sp54*Sm64", "jq54q64*Sm54*Sp64", "jq32q36*Sp32*Sm36", "jq32q36*Sm32*Sp36", "jq60q61*Sp60*Sm61", "jq60q61*Sm60*Sp61", "jq5q6*Sp5*Sm6", "jq5q6*Sm5*Sp6", "jq14q18*Sp14*Sm18", "jq14q18*Sm14*Sp18", "jq87q88*Sp87*Sm88", "jq87q88*Sm87*Sp88", "jq97q98*Sp97*Sm98", "jq97q98*Sm97*Sp98", "jq1q2*Sp1*Sm2", "jq1q2*Sm1*Sp2", "jq112q126*Sp112*Sm126", "jq112q126*Sm112*Sp126", "jq28q29*Sp28*Sm29", "jq28q29*Sm28*Sp29", "jq45q54*Sp45*Sm54", "jq45q54*Sm45*Sp54", "jq36q51*Sp36*Sm51", "jq36q51*Sm36*Sp51", "jq88q89*Sp88*Sm89", "jq88q89*Sm88*Sp89", "jq120q121*Sp120*Sm121", "jq120q121*Sm120*Sp121", "jq15q22*Sp15*Sm22", "jq15q22*Sm15*Sp22", "jq24q34*Sp24*Sm34", "jq24q34*Sm24*Sp34", "jq84q85*Sp84*Sm85", "jq84q85*Sm84*Sp85", "jq29q30*Sp29*Sm30", "jq29q30*Sm29*Sp30", "jq61q62*Sp61*Sm62", "jq61q62*Sm61*Sp62", 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"qubits": [112], "sequence": [{"name": "parametric_pulse", "t0": 0, "ch": "m112", "label": "M_m112", "pulse_shape": "gaussian_square", "parameters": {"amp": [-0.19617149755387364, -0.0390479698252105], "duration": 1440, "sigma": 32, "width": 1312}}, {"name": "delay", "t0": 1440, "ch": "m112", "duration": 1360}, {"name": "acquire", "t0": 0, "duration": 1440, "qubits": [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 64, 65, 66, 67, 68, 69, 70, 71, 72, 73, 74, 75, 76, 77, 78, 79, 80, 81, 82, 83, 84, 85, 86, 87, 88, 89, 90, 91, 92, 93, 94, 95, 96, 97, 98, 99, 100, 101, 102, 103, 104, 105, 106, 107, 108, 109, 110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126], "memory_slot": [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 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"m114", "label": "M_m114", "pulse_shape": "gaussian_square", "parameters": {"amp": [-0.1265506634335098, -0.2498145936180241], "duration": 1440, "sigma": 32, "width": 1312}}, {"name": "delay", "t0": 1440, "ch": "m114", "duration": 1360}, {"name": "acquire", "t0": 0, "duration": 1440, "qubits": [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 64, 65, 66, 67, 68, 69, 70, 71, 72, 73, 74, 75, 76, 77, 78, 79, 80, 81, 82, 83, 84, 85, 86, 87, 88, 89, 90, 91, 92, 93, 94, 95, 96, 97, 98, 99, 100, 101, 102, 103, 104, 105, 106, 107, 108, 109, 110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126], "memory_slot": [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 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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. + +""" +Fake Osaka device (127 qubit). +""" + +import os +from qiskit_ibm_runtime.fake_provider import fake_backend + + +class FakeOsaka(fake_backend.FakeBackendV2): + """A fake 127 qubit backend.""" + + dirname = os.path.dirname(__file__) # type: ignore + conf_filename = "conf_osaka.json" # type: ignore + props_filename = "props_osaka.json" # type: ignore + defs_filename = "defs_osaka.json" # type: ignore + backend_name = "fake_osaka" # type: ignore diff --git a/qiskit_ibm_runtime/fake_provider/backends/osaka/props_osaka.json b/qiskit_ibm_runtime/fake_provider/backends/osaka/props_osaka.json new file mode 100644 index 000000000..35f83802c --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/osaka/props_osaka.json @@ -0,0 +1 @@ +{"backend_name": "ibm_osaka", "backend_version": "1.0.16", "last_update_date": "2024-02-28T04:34:29-05:00", "qubits": [[{"date": "2024-02-22T00:57:12-05:00", "name": "T1", "unit": "us", "value": 412.7753747617601}, {"date": "2024-02-26T01:02:29-05:00", "name": "T2", "unit": "us", "value": 223.83903857126694}, {"date": "2024-02-28T04:34:29-05:00", "name": "frequency", "unit": "GHz", "value": 4.822505531556077}, {"date": "2024-02-28T04:34:29-05:00", "name": "anharmonicity", "unit": "GHz", "value": -0.30896613792557315}, {"date": "2024-02-28T03:06:15-05:00", "name": "readout_error", "unit": "", "value": 0.025600000000000067}, {"date": "2024-02-28T03:06:15-05:00", "name": "prob_meas0_prep1", "unit": "", "value": 0.026}, {"date": "2024-02-28T03:06:15-05:00", "name": "prob_meas1_prep0", "unit": "", "value": 0.0252}, {"date": "2024-02-28T03:06:15-05:00", "name": 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a/qiskit_ibm_runtime/fake_provider/backends/peekskill/__init__.py b/qiskit_ibm_runtime/fake_provider/backends/peekskill/__init__.py new file mode 100644 index 000000000..0bb24c3f8 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/peekskill/__init__.py @@ -0,0 +1,15 @@ +# This code is part of Qiskit. +# +# (C) Copyright IBM 2021, 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. + +"""Mock peekskill backend""" + +from .fake_peekskill import FakePeekskill diff --git a/qiskit_ibm_runtime/fake_provider/backends/peekskill/conf_peekskill.json b/qiskit_ibm_runtime/fake_provider/backends/peekskill/conf_peekskill.json new file mode 100644 index 000000000..076d14916 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/peekskill/conf_peekskill.json @@ -0,0 +1 @@ +{"backend_name": "ibm_peekskill", "backend_version": "2.10.1", "n_qubits": 27, "basis_gates": ["ecr", "id", "rz", "sx", "x"], "gates": [{"name": "id", "parameters": [], "qasm_def": "gate id q { U(0, 0, 0) q; }", "coupling_map": [[0], [1], [2], [3], [4], [5], [6], [7], [8], [9], [10], [11], [12], [13], [14], [15], [16], [17], [18], [19], [20], [21], [22], [23], [24], [25], [26]]}, {"name": "rz", "parameters": ["theta"], "qasm_def": "gate rz(theta) q { U(0, 0, theta) q; }", "coupling_map": [[0], [1], [2], [3], [4], [5], [6], [7], [8], [9], [10], [11], [12], [13], [14], [15], [16], [17], [18], [19], [20], [21], [22], [23], [24], [25], [26]]}, {"name": "sx", "parameters": [], "qasm_def": "gate sx q { U(pi/2, 3*pi/2, pi/2) q; }", "coupling_map": [[0], [1], [2], [3], [4], [5], [6], [7], [8], [9], [10], [11], [12], [13], [14], [15], [16], [17], [18], [19], [20], [21], [22], [23], [24], [25], [26]]}, {"name": "x", "parameters": [], "qasm_def": "gate x q { U(pi, 0, pi) q; }", "coupling_map": [[0], [1], [2], [3], [4], [5], [6], [7], [8], [9], [10], [11], [12], [13], [14], [15], [16], [17], [18], [19], [20], [21], [22], [23], [24], [25], [26]]}, {"name": "ecr", "parameters": [], "qasm_def": "gate ecr q0, q1 { U(pi, pi/2, 7*pi/2) q0; U(pi, 7*pi/2, pi/2) q1; CX q0, q1; U(0, 0, 7*pi/2) q0; U(pi/2, 7*pi/2, pi/2) q1; }", "coupling_map": [[0, 1], [2, 1], [2, 3], [3, 5], [4, 1], [5, 8], [6, 7], [7, 4], [7, 10], [9, 8], [11, 8], [11, 14], [12, 10], [13, 12], [14, 13], [15, 12], [15, 18], [16, 14], [16, 19], [18, 17], [18, 21], [20, 19], [21, 23], [22, 19], [22, 25], [23, 24], [25, 24], [26, 25]]}, {"name": "reset", "parameters": null, "qasm_def": null}], "local": false, "simulator": false, "conditional": false, "open_pulse": true, "memory": true, "max_shots": 500000, "coupling_map": [[0, 1], [2, 1], [2, 3], [3, 5], [4, 1], [5, 8], [6, 7], [7, 4], [7, 10], [9, 8], [11, 8], [11, 14], [12, 10], [13, 12], [14, 13], [15, 12], [15, 18], [16, 14], [16, 19], [18, 17], [18, 21], [20, 19], [21, 23], [22, 19], [22, 25], [23, 24], [25, 24], [26, 25]], "dynamic_reprate_enabled": true, "supported_instructions": ["ecr", "id", "delay", "measure", "reset", "rz", "sx", "x", "if_else", "for_loop", "switch_case"], "rep_delay_range": [0.0, 1000.0], "default_rep_delay": 199.99999999999997, "max_experiments": 3000, "sample_name": "FalconR8", "n_registers": 1, "credits_required": true, "online_date": "2021-09-23T04:00:00+00:00", "description": "27 qubit device", "dt": 0.2222222222222222, "dtm": 0.2222222222222222, "processor_type": {"family": "Falcon", "revision": 8}, "parametric_pulses": ["gaussian", "gaussian_square", "gaussian_square_drag", "drag", "constant"], "allow_q_object": true, "clops": null, "clops_h": null, "clops_v": null, "coords": [[1, 2], [2, 2], [2, 3], [2, 4], [3, 2], [3, 4], [4, 1], [4, 2], [4, 4], [4, 5], [5, 2], [5, 4], [6, 2], [6, 3], [6, 4], [7, 2], [7, 4], [8, 1], [8, 2], [8, 4], [8, 5], [9, 2], [9, 4], [10, 2], [10, 3], [10, 4], [11, 4]], "measure_esp_enabled": false, "multi_meas_enabled": true, "parallel_compilation": true, "quantum_volume": null, "qubit_channel_mapping": [["u0", "d0", "m0"], ["u4", "u0", "m1", "u1", "d1"], ["d2", "m2", "u1", "u2"], ["u3", "d3", "u2", "m3"], ["u4", "d4", "u7", "m4"], ["u3", "d5", "m5", "u5"], ["m6", "u6", "d6"], ["u7", "u8", "m7", "u6", "d7"], ["u9", "d8", "u5", "m8", "u10"], ["u9", "d9", "m9"], ["u8", "d10", "m10", "u12"], ["m11", "u10", "u11", "d11"], ["m12", "u12", "d12", "u15", "u13"], ["d13", "u13", "u14", "m13"], ["u14", "d14", "m14", "u17", "u11"], ["d15", "m15", "u15", "u16"], ["u17", "m16", "d16", "u18"], ["u19", "m17", "d17"], ["u20", "m18", "u16", "u19", "d18"], ["d19", "m19", "u18", "u23", "u21"], ["m20", "u21", "d20"], ["u20", "u22", "m21", "d21"], ["m22", "u23", "d22", "u24"], ["m23", "u22", "d23", "u25"], ["u26", "m24", "u25", "d24"], ["u26", "u24", "m25", "d25", "u27"], ["u27", "m26", "d26"]], "supported_features": ["qobj", "qasm3", "parameters"], "timing_constraints": {"acquire_alignment": 16, "granularity": 16, "min_length": 64, "pulse_alignment": 16}, "uchannels_enabled": true, "url": "None", "n_uchannels": 28, "u_channel_lo": [[{"q": 1, "scale": [1.0, 0.0]}], [{"q": 1, "scale": [1.0, 0.0]}], [{"q": 3, "scale": [1.0, 0.0]}], [{"q": 5, "scale": [1.0, 0.0]}], [{"q": 1, "scale": [1.0, 0.0]}], [{"q": 8, "scale": [1.0, 0.0]}], [{"q": 7, "scale": [1.0, 0.0]}], [{"q": 4, "scale": [1.0, 0.0]}], [{"q": 10, "scale": [1.0, 0.0]}], [{"q": 8, "scale": [1.0, 0.0]}], [{"q": 8, "scale": [1.0, 0.0]}], [{"q": 14, "scale": [1.0, 0.0]}], [{"q": 10, "scale": [1.0, 0.0]}], [{"q": 12, "scale": [1.0, 0.0]}], [{"q": 13, "scale": [1.0, 0.0]}], [{"q": 12, "scale": [1.0, 0.0]}], [{"q": 18, "scale": [1.0, 0.0]}], [{"q": 14, "scale": [1.0, 0.0]}], [{"q": 19, "scale": [1.0, 0.0]}], [{"q": 17, "scale": [1.0, 0.0]}], [{"q": 21, "scale": [1.0, 0.0]}], [{"q": 19, "scale": [1.0, 0.0]}], [{"q": 23, "scale": [1.0, 0.0]}], [{"q": 19, "scale": [1.0, 0.0]}], [{"q": 25, "scale": [1.0, 0.0]}], [{"q": 24, "scale": [1.0, 0.0]}], [{"q": 24, "scale": [1.0, 0.0]}], [{"q": 25, "scale": [1.0, 0.0]}]], "meas_levels": [1, 2], "qubit_lo_range": [[4.3833540929588395, 5.3833540929588395], [4.127746028357075, 5.127746028357075], [4.256546095866816, 5.256546095866816], [4.339444715435514, 5.339444715435514], [4.4137781617399945, 5.4137781617399945], [4.47330891159201, 5.47330891159201], [4.493149756605063, 5.493149756605063], [4.228374015326138, 5.228374015326138], [4.410675288207697, 5.410675288207697], [4.67502270166348, 5.67502270166348], [4.3375137330491755, 5.3375137330491755], [4.6046656872694385, 5.6046656872694385], [4.399892865072125, 5.399892865072125], [4.472038389757867, 5.472038389757867], [4.317846690390836, 5.317846690390836], [4.457605023869311, 5.457605023869311], [4.577464515096522, 5.577464515096522], [4.651147601336018, 5.651147601336018], [4.583034710323727, 5.5830347103237274], [4.303581251988357, 5.303581251988357], [4.5998596121486734, 5.5998596121486734], [4.358215040679912, 5.358215040679912], [4.421254209746218, 5.421254209746218], [4.521137791227942, 5.521137791227942], [4.632990003793948, 5.632990003793948], [4.487110706967762, 5.487110706967762], [4.6088203289777185, 5.6088203289777185]], "meas_lo_range": [[6.667933286, 7.667933286], [6.786716377, 7.786716377], [6.664784423, 7.664784423], [6.789407126, 7.789407126], [6.7277919530000005, 7.7277919530000005], [6.738470961, 7.738470961000001], [6.845099843000001, 7.845099843000001], [6.604428468, 7.604428468], [6.603484532, 7.603484532], [6.838377702000001, 7.838377702000001], [6.662523161, 7.662523161], [6.726224107, 7.726224107], [6.841229060000001, 7.841229060000001], [6.727401346000001, 7.727401346000001], [6.780579499000001, 7.780579499000001], [6.7806119, 7.7806119], [6.657793862, 7.657793862], [6.844414457, 7.844414457], [6.6051959060000005, 7.6051959060000005], [6.598768996, 7.598768996], [6.835699237, 7.835699237000001], [6.7294343130000005, 7.7294343130000005], [6.72155199, 7.721551990000001], [6.790183408000001, 7.790183408000001], [6.6535428130000005, 7.6535428130000005], [6.771028607000001, 7.771028607000001], [6.649538551, 7.649538551000001]], "meas_kernels": ["hw_qmfk"], "discriminators": ["linear_discriminator", "quadratic_discriminator", "hw_qmfk"], "rep_times": [1000.0], "meas_map": [[0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26]], "acquisition_latency": [], "conditional_latency": [], "hamiltonian": {"description": "Qubits are modeled as Duffing oscillators. In this case, the system includes higher energy states, i.e. not just |0> and |1>. The Pauli operators are generalized via the following set of transformations:\n\n$(\\mathbb{I}-\\sigma_{i}^z)/2 \\rightarrow O_i \\equiv b^\\dagger_{i} b_{i}$,\n\n$\\sigma_{+} \\rightarrow b^\\dagger$,\n\n$\\sigma_{-} \\rightarrow b$,\n\n$\\sigma_{i}^X \\rightarrow b^\\dagger_{i} + b_{i}$.\n\nQubits are coupled through resonator buses. The provided Hamiltonian has been projected into the zero excitation subspace of the resonator buses leading to an effective qubit-qubit flip-flop interaction. The qubit resonance frequencies in the Hamiltonian are the cavity dressed frequencies and not exactly what is returned by the backend defaults, which also includes the dressing due to the qubit-qubit interactions.\n\nQuantities are returned in angular frequencies, with units 2*pi*GHz.\n\nWARNING: Currently not all system Hamiltonian information is available to the public, missing values have been replaced with 0.\n", "h_latex": "\\begin{align} \\mathcal{H}/\\hbar = & \\sum_{i=0}^{26}\\left(\\frac{\\omega_{q,i}}{2}(\\mathbb{I}-\\sigma_i^{z})+\\frac{\\Delta_{i}}{2}(O_i^2-O_i)+\\Omega_{d,i}D_i(t)\\sigma_i^{X}\\right) \\\\ & + J_{12,13}(\\sigma_{12}^{+}\\sigma_{13}^{-}+\\sigma_{12}^{-}\\sigma_{13}^{+}) + J_{14,16}(\\sigma_{14}^{+}\\sigma_{16}^{-}+\\sigma_{14}^{-}\\sigma_{16}^{+}) + J_{8,9}(\\sigma_{8}^{+}\\sigma_{9}^{-}+\\sigma_{8}^{-}\\sigma_{9}^{+}) + J_{17,18}(\\sigma_{17}^{+}\\sigma_{18}^{-}+\\sigma_{17}^{-}\\sigma_{18}^{+}) \\\\ & + J_{11,14}(\\sigma_{11}^{+}\\sigma_{14}^{-}+\\sigma_{11}^{-}\\sigma_{14}^{+}) + J_{10,12}(\\sigma_{10}^{+}\\sigma_{12}^{-}+\\sigma_{10}^{-}\\sigma_{12}^{+}) + J_{13,14}(\\sigma_{13}^{+}\\sigma_{14}^{-}+\\sigma_{13}^{-}\\sigma_{14}^{+}) + J_{7,10}(\\sigma_{7}^{+}\\sigma_{10}^{-}+\\sigma_{7}^{-}\\sigma_{10}^{+}) \\\\ & + J_{16,19}(\\sigma_{16}^{+}\\sigma_{19}^{-}+\\sigma_{16}^{-}\\sigma_{19}^{+}) + J_{12,15}(\\sigma_{12}^{+}\\sigma_{15}^{-}+\\sigma_{12}^{-}\\sigma_{15}^{+}) + J_{22,25}(\\sigma_{22}^{+}\\sigma_{25}^{-}+\\sigma_{22}^{-}\\sigma_{25}^{+}) + J_{23,24}(\\sigma_{23}^{+}\\sigma_{24}^{-}+\\sigma_{23}^{-}\\sigma_{24}^{+}) \\\\ & + J_{8,11}(\\sigma_{8}^{+}\\sigma_{11}^{-}+\\sigma_{8}^{-}\\sigma_{11}^{+}) + J_{0,1}(\\sigma_{0}^{+}\\sigma_{1}^{-}+\\sigma_{0}^{-}\\sigma_{1}^{+}) + J_{1,2}(\\sigma_{1}^{+}\\sigma_{2}^{-}+\\sigma_{1}^{-}\\sigma_{2}^{+}) + J_{19,20}(\\sigma_{19}^{+}\\sigma_{20}^{-}+\\sigma_{19}^{-}\\sigma_{20}^{+}) \\\\ & + J_{6,7}(\\sigma_{6}^{+}\\sigma_{7}^{-}+\\sigma_{6}^{-}\\sigma_{7}^{+}) + J_{24,25}(\\sigma_{24}^{+}\\sigma_{25}^{-}+\\sigma_{24}^{-}\\sigma_{25}^{+}) + J_{18,21}(\\sigma_{18}^{+}\\sigma_{21}^{-}+\\sigma_{18}^{-}\\sigma_{21}^{+}) + J_{4,7}(\\sigma_{4}^{+}\\sigma_{7}^{-}+\\sigma_{4}^{-}\\sigma_{7}^{+}) \\\\ & + J_{21,23}(\\sigma_{21}^{+}\\sigma_{23}^{-}+\\sigma_{21}^{-}\\sigma_{23}^{+}) + J_{3,5}(\\sigma_{3}^{+}\\sigma_{5}^{-}+\\sigma_{3}^{-}\\sigma_{5}^{+}) + J_{5,8}(\\sigma_{5}^{+}\\sigma_{8}^{-}+\\sigma_{5}^{-}\\sigma_{8}^{+}) + J_{1,4}(\\sigma_{1}^{+}\\sigma_{4}^{-}+\\sigma_{1}^{-}\\sigma_{4}^{+}) \\\\ & + J_{2,3}(\\sigma_{2}^{+}\\sigma_{3}^{-}+\\sigma_{2}^{-}\\sigma_{3}^{+}) + J_{19,22}(\\sigma_{19}^{+}\\sigma_{22}^{-}+\\sigma_{19}^{-}\\sigma_{22}^{+}) + J_{15,18}(\\sigma_{15}^{+}\\sigma_{18}^{-}+\\sigma_{15}^{-}\\sigma_{18}^{+}) + J_{25,26}(\\sigma_{25}^{+}\\sigma_{26}^{-}+\\sigma_{25}^{-}\\sigma_{26}^{+}) \\\\ & + \\Omega_{d,0}(U_{0}^{(0,1)}(t))\\sigma_{0}^{X} + \\Omega_{d,2}(U_{2}^{(2,3)}(t)+U_{1}^{(2,1)}(t))\\sigma_{2}^{X} \\\\ & + \\Omega_{d,3}(U_{3}^{(3,5)}(t))\\sigma_{3}^{X} + \\Omega_{d,4}(U_{4}^{(4,1)}(t))\\sigma_{4}^{X} \\\\ & + \\Omega_{d,5}(U_{5}^{(5,8)}(t))\\sigma_{5}^{X} + \\Omega_{d,6}(U_{6}^{(6,7)}(t))\\sigma_{6}^{X} \\\\ & + \\Omega_{d,7}(U_{7}^{(7,4)}(t)+U_{8}^{(7,10)}(t))\\sigma_{7}^{X} + \\Omega_{d,9}(U_{9}^{(9,8)}(t))\\sigma_{9}^{X} \\\\ & + \\Omega_{d,11}(U_{11}^{(11,14)}(t)+U_{10}^{(11,8)}(t))\\sigma_{11}^{X} + \\Omega_{d,12}(U_{12}^{(12,10)}(t))\\sigma_{12}^{X} \\\\ & + \\Omega_{d,13}(U_{13}^{(13,12)}(t))\\sigma_{13}^{X} + \\Omega_{d,14}(U_{14}^{(14,13)}(t))\\sigma_{14}^{X} \\\\ & + \\Omega_{d,15}(U_{15}^{(15,12)}(t)+U_{16}^{(15,18)}(t))\\sigma_{15}^{X} + \\Omega_{d,16}(U_{17}^{(16,14)}(t)+U_{18}^{(16,19)}(t))\\sigma_{16}^{X} \\\\ & + \\Omega_{d,18}(U_{19}^{(18,17)}(t)+U_{20}^{(18,21)}(t))\\sigma_{18}^{X} + \\Omega_{d,20}(U_{21}^{(20,19)}(t))\\sigma_{20}^{X} \\\\ & + \\Omega_{d,21}(U_{22}^{(21,23)}(t))\\sigma_{21}^{X} + \\Omega_{d,22}(U_{24}^{(22,25)}(t)+U_{23}^{(22,19)}(t))\\sigma_{22}^{X} \\\\ & + \\Omega_{d,23}(U_{25}^{(23,24)}(t))\\sigma_{23}^{X} + \\Omega_{d,25}(U_{26}^{(25,24)}(t))\\sigma_{25}^{X} \\\\ & + \\Omega_{d,26}(U_{27}^{(26,25)}(t))\\sigma_{26}^{X} \\\\ \\end{align}", "h_str": ["_SUM[i,0,26,wq{i}/2*(I{i}-Z{i})]", "_SUM[i,0,26,delta{i}/2*O{i}*O{i}]", "_SUM[i,0,26,-delta{i}/2*O{i}]", "_SUM[i,0,26,omegad{i}*X{i}||D{i}]", "jq12q13*Sp12*Sm13", "jq12q13*Sm12*Sp13", "jq14q16*Sp14*Sm16", "jq14q16*Sm14*Sp16", "jq8q9*Sp8*Sm9", "jq8q9*Sm8*Sp9", "jq17q18*Sp17*Sm18", "jq17q18*Sm17*Sp18", "jq11q14*Sp11*Sm14", "jq11q14*Sm11*Sp14", "jq10q12*Sp10*Sm12", "jq10q12*Sm10*Sp12", "jq13q14*Sp13*Sm14", "jq13q14*Sm13*Sp14", "jq7q10*Sp7*Sm10", "jq7q10*Sm7*Sp10", "jq16q19*Sp16*Sm19", "jq16q19*Sm16*Sp19", "jq12q15*Sp12*Sm15", "jq12q15*Sm12*Sp15", "jq22q25*Sp22*Sm25", "jq22q25*Sm22*Sp25", "jq23q24*Sp23*Sm24", "jq23q24*Sm23*Sp24", "jq8q11*Sp8*Sm11", "jq8q11*Sm8*Sp11", "jq0q1*Sp0*Sm1", "jq0q1*Sm0*Sp1", "jq1q2*Sp1*Sm2", "jq1q2*Sm1*Sp2", "jq19q20*Sp19*Sm20", "jq19q20*Sm19*Sp20", "jq6q7*Sp6*Sm7", "jq6q7*Sm6*Sp7", "jq24q25*Sp24*Sm25", "jq24q25*Sm24*Sp25", "jq18q21*Sp18*Sm21", "jq18q21*Sm18*Sp21", "jq4q7*Sp4*Sm7", "jq4q7*Sm4*Sp7", "jq21q23*Sp21*Sm23", "jq21q23*Sm21*Sp23", "jq3q5*Sp3*Sm5", "jq3q5*Sm3*Sp5", "jq5q8*Sp5*Sm8", "jq5q8*Sm5*Sp8", "jq1q4*Sp1*Sm4", "jq1q4*Sm1*Sp4", "jq2q3*Sp2*Sm3", "jq2q3*Sm2*Sp3", "jq19q22*Sp19*Sm22", "jq19q22*Sm19*Sp22", "jq15q18*Sp15*Sm18", "jq15q18*Sm15*Sp18", "jq25q26*Sp25*Sm26", "jq25q26*Sm25*Sp26", "omegad1*X0||U0", "omegad3*X2||U2", "omegad1*X2||U1", "omegad5*X3||U3", "omegad1*X4||U4", "omegad8*X5||U5", "omegad7*X6||U6", "omegad4*X7||U7", "omegad10*X7||U8", "omegad8*X9||U9", "omegad14*X11||U11", "omegad8*X11||U10", "omegad10*X12||U12", "omegad12*X13||U13", "omegad13*X14||U14", "omegad12*X15||U15", "omegad18*X15||U16", "omegad14*X16||U17", "omegad19*X16||U18", "omegad17*X18||U19", "omegad21*X18||U20", "omegad19*X20||U21", "omegad23*X21||U22", 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"beta": -0.5086454403874947, "duration": 160, "sigma": 40}}]}, {"name": "xprs", "qubits": [26], "sequence": [{"name": "RSdelay_d26", "t0": 0, "ch": "d26"}, {"name": "parametric_pulse", "t0": 368, "ch": "d26", "label": "XpRS_d26", "pulse_shape": "drag", "parameters": {"amp": [0.24347873428719782, 0.0], "beta": -1.7530808518399932, "duration": 160, "sigma": 40}}]}], "meas_kernel": {"name": "hw_qmfk", "params": {}}, "discriminator": {"name": "hw_qmfk", "params": {}}, "_data": {}} \ No newline at end of file diff --git a/qiskit_ibm_runtime/fake_provider/backends/peekskill/fake_peekskill.py b/qiskit_ibm_runtime/fake_provider/backends/peekskill/fake_peekskill.py new file mode 100644 index 000000000..467e30f65 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/peekskill/fake_peekskill.py @@ -0,0 +1,28 @@ +# This code is part of Qiskit. +# +# (C) Copyright IBM 2021, 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. + +""" +Fake Peekskill device (27 qubit). +""" + +import os +from qiskit_ibm_runtime.fake_provider import fake_backend + + +class FakePeekskill(fake_backend.FakeBackendV2): + """A fake 27 qubit backend.""" + + dirname = os.path.dirname(__file__) # type: ignore + conf_filename = "conf_peekskill.json" # type: ignore + props_filename = "props_peekskill.json" # type: ignore + defs_filename = "defs_peekskill.json" # type: ignore + backend_name = "fake_peekskill" # type: ignore diff --git a/qiskit_ibm_runtime/fake_provider/backends/peekskill/props_peekskill.json b/qiskit_ibm_runtime/fake_provider/backends/peekskill/props_peekskill.json new file mode 100644 index 000000000..003836474 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/peekskill/props_peekskill.json @@ -0,0 +1 @@ +{"backend_name": "ibm_peekskill", "backend_version": "2.10.1", "last_update_date": "2024-02-28T09:02:02-05:00", "qubits": [[{"date": "2024-02-28T00:19:43-05:00", "name": "T1", "unit": "us", "value": 346.64835383424025}, {"date": "2024-02-28T00:22:45-05:00", "name": "T2", "unit": "us", "value": 478.084996571691}, {"date": "2024-02-28T09:02:02-05:00", "name": "frequency", "unit": "GHz", "value": 4.8833540929588395}, {"date": "2024-02-28T09:02:02-05:00", "name": "anharmonicity", "unit": "GHz", "value": -0.3448280631378064}, {"date": "2024-02-28T00:16:48-05:00", "name": "readout_error", "unit": "", "value": 0.09570000000000001}, {"date": "2024-02-28T00:16:48-05:00", "name": "prob_meas0_prep1", "unit": "", "value": 0.09399999999999997}, {"date": "2024-02-28T00:16:48-05:00", "name": "prob_meas1_prep0", "unit": "", "value": 0.0974}, {"date": 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000000000..0eac0ae4e --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/quebec/__init__.py @@ -0,0 +1,17 @@ +# This code is part of Qiskit. +# +# (C) Copyright IBM 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. + +""" +Fake Quebec backend (127 qubit). +""" + +from .fake_quebec import FakeQuebec diff --git a/qiskit_ibm_runtime/fake_provider/backends/quebec/conf_quebec.json b/qiskit_ibm_runtime/fake_provider/backends/quebec/conf_quebec.json new file mode 100644 index 000000000..2026d5a71 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/quebec/conf_quebec.json @@ -0,0 +1 @@ +{"backend_name": "ibm_quebec", "backend_version": "1.2.4", "n_qubits": 127, "basis_gates": ["ecr", "id", "rz", "sx", "x"], "gates": [{"name": "id", "parameters": [], "qasm_def": "gate id q { U(0, 0, 0) q; }", "coupling_map": [[0], [1], [2], [3], [4], [5], [6], 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5.542690613120907], [4.438641756202589, 5.438641756202589], [4.355477286027597, 5.355477286027597], [4.495511865139029, 5.49551186513903], [4.452439221806371, 5.452439221806371], [4.376449549968204, 5.376449549968205], [4.513933256736149, 5.513933256736149], [4.449859454081683, 5.449859454081683], [4.313222992115686, 5.313222992115686], [4.450006025256749, 5.450006025256749], [4.369022472717591, 5.369022472717591], [4.421185177133235, 5.421185177133235], [4.654385610591269, 5.654385610591269], [4.5269622133326015, 5.5269622133326015], [4.4992331058158195, 5.4992331058158195], [4.445429701819692, 5.445429701819692], [4.492223438589489, 5.492223438589489], [4.5683251080431875, 5.5683251080431875], [4.645353552192069, 5.645353552192069], [4.506697773711086, 5.506697773711086], [4.373288633834303, 5.373288633834303], [4.452688457025637, 5.452688457025637], [4.281490034596688, 5.281490034596689], [4.417003986117116, 5.417003986117116], [4.466359652969616, 5.466359652969616], [4.591740932118076, 5.591740932118076], [4.659257010534543, 5.659257010534543], [4.426441382606766, 5.426441382606766], [4.6987559915797705, 5.6987559915797705], [4.568019152150738, 5.568019152150738]], "meas_lo_range": [[6.680676895, 7.680676895], [6.615939020000001, 7.615939020000001], [6.735055620000001, 7.735055620000001], [6.675563519000001, 7.675563519000001], [6.606465780000001, 7.606465780000001], [6.735789149, 7.735789149], [6.277998944, 7.277998944], [6.6722297610000005, 7.6722297610000005], [6.789689119, 7.789689119], [6.860519765, 7.860519765], [6.735755336, 7.735755336], [6.2822344260000005, 7.2822344260000005], [6.80087389, 7.80087389], [6.680999943000001, 7.680999943000001], [6.6167026280000005, 7.6167026280000005], [6.783358032000001, 7.783358032000001], [6.413742713, 7.413742713], [6.414147428000001, 7.414147428000001], [6.800878205, 7.800878205], [6.864305278000001, 7.864305278000001], [6.280905276, 7.280905276], [6.344639077, 7.344639077], [6.404229235000001, 7.404229235000001], [6.856914646000001, 7.856914646000001], [6.34989934, 7.34989934], [6.735262481, 7.735262481], [6.675748908, 7.675748908], [6.466401123000001, 7.466401123000001], [6.737411457, 7.737411457], [6.348840936, 7.348840936], [6.677162362000001, 7.677162362000001], [6.798594545, 7.798594545], [6.283020672, 7.283020672], [6.469117276, 7.469117276], [6.4668551050000005, 7.4668551050000005], [6.610114565000001, 7.610114565000001], [6.349625559000001, 7.349625559000001], [6.395806426, 7.395806426], [6.7384616170000005, 7.7384616170000005], [6.462382407000001, 7.462382407000001], [6.6120342690000005, 7.6120342690000005], [6.73289661, 7.73289661], [6.667948233000001, 7.667948233000001], [6.6112702500000005, 7.6112702500000005], [6.864172255000001, 7.864172255000001], [6.282674511000001, 7.282674511000001], [6.801008984, 7.801008984], [6.859067149, 7.859067149], [6.465269979, 7.465269979], [6.7361049920000005, 7.7361049920000005], [6.67783217, 7.67783217], [6.412573168000001, 7.412573168000001], [6.341239745, 7.341239745], [6.281320418, 7.281320418000001], [6.349049596, 7.349049596], [6.800622564, 7.800622564], [6.611809792000001, 7.611809792000001], [6.287678387000001, 7.287678387000001], [6.862640682, 7.862640682], [6.465465709, 7.465465709], [6.344697398, 7.344697398], [6.793386304, 7.793386304], [6.4617575590000005, 7.4617575590000005], [6.607543144, 7.607543144], [6.7359669900000005, 7.7359669900000005], [6.411712598, 7.411712598], [6.613862377, 7.613862377], [6.862035392, 7.862035392], [6.279319736000001, 7.279319736000001], [6.344008769, 7.344008769], [6.413745961, 7.413745961], [6.674388380000001, 7.674388380000001], [6.402236105, 7.402236105], [6.678092161, 7.678092161], [6.674416036, 7.674416036], [6.402937679000001, 7.402937679000001], [6.73942548, 7.73942548], [6.800285152000001, 7.800285152000001], [6.463662531000001, 7.463662531000001], [6.614438938, 7.614438938], [6.7383810660000005, 7.7383810660000005], [6.670166834000001, 7.670166834000001], [6.793759388000001, 7.793759388000001], [6.861136836, 7.861136836000001], [6.277508294, 7.277508294], [6.798903017000001, 7.798903017000001], [6.409597981, 7.409597981], [6.464053776, 7.464053776], [6.735942006, 7.735942006], [6.8003394010000004, 7.8003394010000004], [6.287156240000001, 7.287156240000001], [6.862635201000001, 7.862635201000001], [6.459833859000001, 7.459833859000001], [6.613161948, 7.613161948], [6.6781446980000005, 7.6781446980000005], [6.798828763, 7.798828763], [6.461823034, 7.461823034], [6.607170245000001, 7.607170245000001], [6.461529105, 7.461529105], [6.281338874, 7.281338874], [6.4041221120000005, 7.4041221120000005], [6.6650627810000005, 7.6650627810000005], [6.607526975000001, 7.607526975000001], [6.344935583000001, 7.344935583000001], [6.674316171, 7.674316171], [6.799285466000001, 7.799285466000001], [6.855901468000001, 7.855901468000001], [6.280517209, 7.280517209], [6.408244548000001, 7.408244548000001], [6.34329397, 7.34329397], [6.3413553700000005, 7.3413553700000005], [6.738096405, 7.738096405], [6.345083111, 7.345083111], [6.863937529, 7.863937529], [6.284397037000001, 7.284397037000001], [6.4629141080000005, 7.4629141080000005], [6.342118157000001, 7.342118157000001], [6.2729470460000005, 7.2729470460000005], [6.7334105300000004, 7.7334105300000004], [6.78490544, 7.78490544], [6.401915231, 7.401915231], [6.8612364260000005, 7.8612364260000005], [6.284719408, 7.284719408000001], [6.468010979000001, 7.468010979000001], [6.342887082000001, 7.342887082000001], [6.4109466280000005, 7.4109466280000005], [6.4663977820000005, 7.4663977820000005]], "meas_kernels": ["hw_qmfk"], "discriminators": ["quadratic_discriminator", "hw_qmfk", "linear_discriminator"], "rep_times": [1000.0], "meas_map": [[0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 64, 65, 66, 67, 68, 69, 70, 71, 72, 73, 74, 75, 76, 77, 78, 79, 80, 81, 82, 83, 84, 85, 86, 87, 88, 89, 90, 91, 92, 93, 94, 95, 96, 97, 98, 99, 100, 101, 102, 103, 104, 105, 106, 107, 108, 109, 110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126]], "acquisition_latency": [], "conditional_latency": [], "hamiltonian": {"description": "Qubits are modeled as Duffing oscillators. In this case, the system includes higher energy states, i.e. not just |0> and |1>. The Pauli operators are generalized via the following set of transformations:\n\n$(\\mathbb{I}-\\sigma_{i}^z)/2 \\rightarrow O_i \\equiv b^\\dagger_{i} b_{i}$,\n\n$\\sigma_{+} \\rightarrow b^\\dagger$,\n\n$\\sigma_{-} \\rightarrow b$,\n\n$\\sigma_{i}^X \\rightarrow b^\\dagger_{i} + b_{i}$.\n\nQubits are coupled through resonator buses. The provided Hamiltonian has been projected into the zero excitation subspace of the resonator buses leading to an effective qubit-qubit flip-flop interaction. The qubit resonance frequencies in the Hamiltonian are the cavity dressed frequencies and not exactly what is returned by the backend defaults, which also includes the dressing due to the qubit-qubit interactions.\n\nQuantities are returned in angular frequencies, with units 2*pi*GHz.\n\nWARNING: Currently not all system Hamiltonian information is available to the public, missing values have been replaced with 0.\n", "h_latex": "\\begin{align} \\mathcal{H}/\\hbar = & \\sum_{i=0}^{126}\\left(\\frac{\\omega_{q,i}}{2}(\\mathbb{I}-\\sigma_i^{z})+\\frac{\\Delta_{i}}{2}(O_i^2-O_i)+\\Omega_{d,i}D_i(t)\\sigma_i^{X}\\right) \\\\ & + J_{62,72}(\\sigma_{62}^{+}\\sigma_{72}^{-}+\\sigma_{62}^{-}\\sigma_{72}^{+}) + J_{67,68}(\\sigma_{67}^{+}\\sigma_{68}^{-}+\\sigma_{67}^{-}\\sigma_{68}^{+}) + J_{44,45}(\\sigma_{44}^{+}\\sigma_{45}^{-}+\\sigma_{44}^{-}\\sigma_{45}^{+}) + J_{99,100}(\\sigma_{99}^{+}\\sigma_{100}^{-}+\\sigma_{99}^{-}\\sigma_{100}^{+}) \\\\ & + J_{108,112}(\\sigma_{108}^{+}\\sigma_{112}^{-}+\\sigma_{108}^{-}\\sigma_{112}^{+}) + J_{8,9}(\\sigma_{8}^{+}\\sigma_{9}^{-}+\\sigma_{8}^{-}\\sigma_{9}^{+}) + J_{40,41}(\\sigma_{40}^{+}\\sigma_{41}^{-}+\\sigma_{40}^{-}\\sigma_{41}^{+}) + J_{0,14}(\\sigma_{0}^{+}\\sigma_{14}^{-}+\\sigma_{0}^{-}\\sigma_{14}^{+}) \\\\ & + J_{17,30}(\\sigma_{17}^{+}\\sigma_{30}^{-}+\\sigma_{17}^{-}\\sigma_{30}^{+}) + J_{100,101}(\\sigma_{100}^{+}\\sigma_{101}^{-}+\\sigma_{100}^{-}\\sigma_{101}^{+}) + J_{91,98}(\\sigma_{91}^{+}\\sigma_{98}^{-}+\\sigma_{91}^{-}\\sigma_{98}^{+}) + J_{100,110}(\\sigma_{100}^{+}\\sigma_{110}^{-}+\\sigma_{100}^{-}\\sigma_{110}^{+}) \\\\ & + J_{75,90}(\\sigma_{75}^{+}\\sigma_{90}^{-}+\\sigma_{75}^{-}\\sigma_{90}^{+}) + J_{41,42}(\\sigma_{41}^{+}\\sigma_{42}^{-}+\\sigma_{41}^{-}\\sigma_{42}^{+}) + J_{96,97}(\\sigma_{96}^{+}\\sigma_{97}^{-}+\\sigma_{96}^{-}\\sigma_{97}^{+}) + J_{18,19}(\\sigma_{18}^{+}\\sigma_{19}^{-}+\\sigma_{18}^{-}\\sigma_{19}^{+}) \\\\ & + J_{55,68}(\\sigma_{55}^{+}\\sigma_{68}^{-}+\\sigma_{55}^{-}\\sigma_{68}^{+}) + J_{9,10}(\\sigma_{9}^{+}\\sigma_{10}^{-}+\\sigma_{9}^{-}\\sigma_{10}^{+}) + J_{49,55}(\\sigma_{49}^{+}\\sigma_{55}^{-}+\\sigma_{49}^{-}\\sigma_{55}^{+}) + J_{106,107}(\\sigma_{106}^{+}\\sigma_{107}^{-}+\\sigma_{106}^{-}\\sigma_{107}^{+}) \\\\ & + J_{47,48}(\\sigma_{47}^{+}\\sigma_{48}^{-}+\\sigma_{47}^{-}\\sigma_{48}^{+}) + J_{42,43}(\\sigma_{42}^{+}\\sigma_{43}^{-}+\\sigma_{42}^{-}\\sigma_{43}^{+}) + J_{107,108}(\\sigma_{107}^{+}\\sigma_{108}^{-}+\\sigma_{107}^{-}\\sigma_{108}^{+}) + J_{73,85}(\\sigma_{73}^{+}\\sigma_{85}^{-}+\\sigma_{73}^{-}\\sigma_{85}^{+}) \\\\ & + J_{38,39}(\\sigma_{38}^{+}\\sigma_{39}^{-}+\\sigma_{38}^{-}\\sigma_{39}^{+}) + J_{20,33}(\\sigma_{20}^{+}\\sigma_{33}^{-}+\\sigma_{20}^{-}\\sigma_{33}^{+}) + J_{48,49}(\\sigma_{48}^{+}\\sigma_{49}^{-}+\\sigma_{48}^{-}\\sigma_{49}^{+}) + J_{103,104}(\\sigma_{103}^{+}\\sigma_{104}^{-}+\\sigma_{103}^{-}\\sigma_{104}^{+}) \\\\ & + J_{80,81}(\\sigma_{80}^{+}\\sigma_{81}^{-}+\\sigma_{80}^{-}\\sigma_{81}^{+}) + J_{75,76}(\\sigma_{75}^{+}\\sigma_{76}^{-}+\\sigma_{75}^{-}\\sigma_{76}^{+}) + J_{66,73}(\\sigma_{66}^{+}\\sigma_{73}^{-}+\\sigma_{66}^{-}\\sigma_{73}^{+}) + J_{85,86}(\\sigma_{85}^{+}\\sigma_{86}^{-}+\\sigma_{85}^{-}\\sigma_{86}^{+}) \\\\ & + J_{110,118}(\\sigma_{110}^{+}\\sigma_{118}^{-}+\\sigma_{110}^{-}\\sigma_{118}^{+}) + J_{81,82}(\\sigma_{81}^{+}\\sigma_{82}^{-}+\\sigma_{81}^{-}\\sigma_{82}^{+}) + J_{16,26}(\\sigma_{16}^{+}\\sigma_{26}^{-}+\\sigma_{16}^{-}\\sigma_{26}^{+}) + J_{90,94}(\\sigma_{90}^{+}\\sigma_{94}^{-}+\\sigma_{90}^{-}\\sigma_{94}^{+}) \\\\ & + J_{118,119}(\\sigma_{118}^{+}\\sigma_{119}^{-}+\\sigma_{118}^{-}\\sigma_{119}^{+}) + J_{12,13}(\\sigma_{12}^{+}\\sigma_{13}^{-}+\\sigma_{12}^{-}\\sigma_{13}^{+}) + J_{77,78}(\\sigma_{77}^{+}\\sigma_{78}^{-}+\\sigma_{77}^{-}\\sigma_{78}^{+}) + J_{22,23}(\\sigma_{22}^{+}\\sigma_{23}^{-}+\\sigma_{22}^{-}\\sigma_{23}^{+}) \\\\ & + J_{49,50}(\\sigma_{49}^{+}\\sigma_{50}^{-}+\\sigma_{49}^{-}\\sigma_{50}^{+}) + J_{104,105}(\\sigma_{104}^{+}\\sigma_{105}^{-}+\\sigma_{104}^{-}\\sigma_{105}^{+}) + J_{114,115}(\\sigma_{114}^{+}\\sigma_{115}^{-}+\\sigma_{114}^{-}\\sigma_{115}^{+}) + J_{45,46}(\\sigma_{45}^{+}\\sigma_{46}^{-}+\\sigma_{45}^{-}\\sigma_{46}^{+}) \\\\ & + J_{50,51}(\\sigma_{50}^{+}\\sigma_{51}^{-}+\\sigma_{50}^{-}\\sigma_{51}^{+}) + J_{105,106}(\\sigma_{105}^{+}\\sigma_{106}^{-}+\\sigma_{105}^{-}\\sigma_{106}^{+}) + J_{72,81}(\\sigma_{72}^{+}\\sigma_{81}^{-}+\\sigma_{72}^{-}\\sigma_{81}^{+}) + J_{82,83}(\\sigma_{82}^{+}\\sigma_{83}^{-}+\\sigma_{82}^{-}\\sigma_{83}^{+}) \\\\ & + J_{46,47}(\\sigma_{46}^{+}\\sigma_{47}^{-}+\\sigma_{46}^{-}\\sigma_{47}^{+}) + J_{23,24}(\\sigma_{23}^{+}\\sigma_{24}^{-}+\\sigma_{23}^{-}\\sigma_{24}^{+}) + J_{78,79}(\\sigma_{78}^{+}\\sigma_{79}^{-}+\\sigma_{78}^{-}\\sigma_{79}^{+}) + J_{83,84}(\\sigma_{83}^{+}\\sigma_{84}^{-}+\\sigma_{83}^{-}\\sigma_{84}^{+}) \\\\ & + J_{115,116}(\\sigma_{115}^{+}\\sigma_{116}^{-}+\\sigma_{115}^{-}\\sigma_{116}^{+}) + J_{19,20}(\\sigma_{19}^{+}\\sigma_{20}^{-}+\\sigma_{19}^{-}\\sigma_{20}^{+}) + J_{24,25}(\\sigma_{24}^{+}\\sigma_{25}^{-}+\\sigma_{24}^{-}\\sigma_{25}^{+}) + J_{79,80}(\\sigma_{79}^{+}\\sigma_{80}^{-}+\\sigma_{79}^{-}\\sigma_{80}^{+}) \\\\ & + J_{56,57}(\\sigma_{56}^{+}\\sigma_{57}^{-}+\\sigma_{56}^{-}\\sigma_{57}^{+}) + J_{93,106}(\\sigma_{93}^{+}\\sigma_{106}^{-}+\\sigma_{93}^{-}\\sigma_{106}^{+}) + J_{116,117}(\\sigma_{116}^{+}\\sigma_{117}^{-}+\\sigma_{116}^{-}\\sigma_{117}^{+}) + J_{20,21}(\\sigma_{20}^{+}\\sigma_{21}^{-}+\\sigma_{20}^{-}\\sigma_{21}^{+}) \\\\ & + J_{12,17}(\\sigma_{12}^{+}\\sigma_{17}^{-}+\\sigma_{12}^{-}\\sigma_{17}^{+}) + J_{41,53}(\\sigma_{41}^{+}\\sigma_{53}^{-}+\\sigma_{41}^{-}\\sigma_{53}^{+}) + J_{57,58}(\\sigma_{57}^{+}\\sigma_{58}^{-}+\\sigma_{57}^{-}\\sigma_{58}^{+}) + J_{87,93}(\\sigma_{87}^{+}\\sigma_{93}^{-}+\\sigma_{87}^{-}\\sigma_{93}^{+}) \\\\ & + J_{30,31}(\\sigma_{30}^{+}\\sigma_{31}^{-}+\\sigma_{30}^{-}\\sigma_{31}^{+}) + J_{25,26}(\\sigma_{25}^{+}\\sigma_{26}^{-}+\\sigma_{25}^{-}\\sigma_{26}^{+}) + J_{79,91}(\\sigma_{79}^{+}\\sigma_{91}^{-}+\\sigma_{79}^{-}\\sigma_{91}^{+}) + J_{26,27}(\\sigma_{26}^{+}\\sigma_{27}^{-}+\\sigma_{26}^{-}\\sigma_{27}^{+}) \\\\ & + J_{21,22}(\\sigma_{21}^{+}\\sigma_{22}^{-}+\\sigma_{21}^{-}\\sigma_{22}^{+}) + J_{58,71}(\\sigma_{58}^{+}\\sigma_{71}^{-}+\\sigma_{58}^{-}\\sigma_{71}^{+}) + J_{86,87}(\\sigma_{86}^{+}\\sigma_{87}^{-}+\\sigma_{86}^{-}\\sigma_{87}^{+}) + J_{31,32}(\\sigma_{31}^{+}\\sigma_{32}^{-}+\\sigma_{31}^{-}\\sigma_{32}^{+}) \\\\ & + J_{4,15}(\\sigma_{4}^{+}\\sigma_{15}^{-}+\\sigma_{4}^{-}\\sigma_{15}^{+}) + J_{113,114}(\\sigma_{113}^{+}\\sigma_{114}^{-}+\\sigma_{113}^{-}\\sigma_{114}^{+}) + J_{104,111}(\\sigma_{104}^{+}\\sigma_{111}^{-}+\\sigma_{104}^{-}\\sigma_{111}^{+}) + J_{123,124}(\\sigma_{123}^{+}\\sigma_{124}^{-}+\\sigma_{123}^{-}\\sigma_{124}^{+}) \\\\ & + J_{27,28}(\\sigma_{27}^{+}\\sigma_{28}^{-}+\\sigma_{27}^{-}\\sigma_{28}^{+}) + J_{34,43}(\\sigma_{34}^{+}\\sigma_{43}^{-}+\\sigma_{34}^{-}\\sigma_{43}^{+}) + J_{119,120}(\\sigma_{119}^{+}\\sigma_{120}^{-}+\\sigma_{119}^{-}\\sigma_{120}^{+}) + J_{64,65}(\\sigma_{64}^{+}\\sigma_{65}^{-}+\\sigma_{64}^{-}\\sigma_{65}^{+}) \\\\ & + J_{54,64}(\\sigma_{54}^{+}\\sigma_{64}^{-}+\\sigma_{54}^{-}\\sigma_{64}^{+}) + J_{32,36}(\\sigma_{32}^{+}\\sigma_{36}^{-}+\\sigma_{32}^{-}\\sigma_{36}^{+}) + J_{5,6}(\\sigma_{5}^{+}\\sigma_{6}^{-}+\\sigma_{5}^{-}\\sigma_{6}^{+}) + J_{60,61}(\\sigma_{60}^{+}\\sigma_{61}^{-}+\\sigma_{60}^{-}\\sigma_{61}^{+}) \\\\ & + J_{14,18}(\\sigma_{14}^{+}\\sigma_{18}^{-}+\\sigma_{14}^{-}\\sigma_{18}^{+}) + J_{87,88}(\\sigma_{87}^{+}\\sigma_{88}^{-}+\\sigma_{87}^{-}\\sigma_{88}^{+}) + J_{97,98}(\\sigma_{97}^{+}\\sigma_{98}^{-}+\\sigma_{97}^{-}\\sigma_{98}^{+}) + J_{1,2}(\\sigma_{1}^{+}\\sigma_{2}^{-}+\\sigma_{1}^{-}\\sigma_{2}^{+}) \\\\ & + J_{112,126}(\\sigma_{112}^{+}\\sigma_{126}^{-}+\\sigma_{112}^{-}\\sigma_{126}^{+}) + J_{28,29}(\\sigma_{28}^{+}\\sigma_{29}^{-}+\\sigma_{28}^{-}\\sigma_{29}^{+}) + J_{45,54}(\\sigma_{45}^{+}\\sigma_{54}^{-}+\\sigma_{45}^{-}\\sigma_{54}^{+}) + J_{36,51}(\\sigma_{36}^{+}\\sigma_{51}^{-}+\\sigma_{36}^{-}\\sigma_{51}^{+}) \\\\ & + J_{88,89}(\\sigma_{88}^{+}\\sigma_{89}^{-}+\\sigma_{88}^{-}\\sigma_{89}^{+}) + J_{120,121}(\\sigma_{120}^{+}\\sigma_{121}^{-}+\\sigma_{120}^{-}\\sigma_{121}^{+}) + J_{15,22}(\\sigma_{15}^{+}\\sigma_{22}^{-}+\\sigma_{15}^{-}\\sigma_{22}^{+}) + J_{24,34}(\\sigma_{24}^{+}\\sigma_{34}^{-}+\\sigma_{24}^{-}\\sigma_{34}^{+}) \\\\ & + J_{84,85}(\\sigma_{84}^{+}\\sigma_{85}^{-}+\\sigma_{84}^{-}\\sigma_{85}^{+}) + J_{29,30}(\\sigma_{29}^{+}\\sigma_{30}^{-}+\\sigma_{29}^{-}\\sigma_{30}^{+}) + J_{61,62}(\\sigma_{61}^{+}\\sigma_{62}^{-}+\\sigma_{61}^{-}\\sigma_{62}^{+}) + J_{70,74}(\\sigma_{70}^{+}\\sigma_{74}^{-}+\\sigma_{70}^{-}\\sigma_{74}^{+}) \\\\ & + J_{121,122}(\\sigma_{121}^{+}\\sigma_{122}^{-}+\\sigma_{121}^{-}\\sigma_{122}^{+}) + J_{2,3}(\\sigma_{2}^{+}\\sigma_{3}^{-}+\\sigma_{2}^{-}\\sigma_{3}^{+}) + J_{122,123}(\\sigma_{122}^{+}\\sigma_{123}^{-}+\\sigma_{122}^{-}\\sigma_{123}^{+}) + J_{117,118}(\\sigma_{117}^{+}\\sigma_{118}^{-}+\\sigma_{117}^{-}\\sigma_{118}^{+}) \\\\ & + J_{62,63}(\\sigma_{62}^{+}\\sigma_{63}^{-}+\\sigma_{62}^{-}\\sigma_{63}^{+}) + J_{94,95}(\\sigma_{94}^{+}\\sigma_{95}^{-}+\\sigma_{94}^{-}\\sigma_{95}^{+}) + J_{109,114}(\\sigma_{109}^{+}\\sigma_{114}^{-}+\\sigma_{109}^{-}\\sigma_{114}^{+}) + J_{37,52}(\\sigma_{37}^{+}\\sigma_{52}^{-}+\\sigma_{37}^{-}\\sigma_{52}^{+}) \\\\ & + J_{3,4}(\\sigma_{3}^{+}\\sigma_{4}^{-}+\\sigma_{3}^{-}\\sigma_{4}^{+}) + J_{58,59}(\\sigma_{58}^{+}\\sigma_{59}^{-}+\\sigma_{58}^{-}\\sigma_{59}^{+}) + J_{33,39}(\\sigma_{33}^{+}\\sigma_{39}^{-}+\\sigma_{33}^{-}\\sigma_{39}^{+}) + J_{95,96}(\\sigma_{95}^{+}\\sigma_{96}^{-}+\\sigma_{95}^{-}\\sigma_{96}^{+}) \\\\ & + J_{68,69}(\\sigma_{68}^{+}\\sigma_{69}^{-}+\\sigma_{68}^{-}\\sigma_{69}^{+}) + J_{63,64}(\\sigma_{63}^{+}\\sigma_{64}^{-}+\\sigma_{63}^{-}\\sigma_{64}^{+}) + J_{71,77}(\\sigma_{71}^{+}\\sigma_{77}^{-}+\\sigma_{71}^{-}\\sigma_{77}^{+}) + J_{111,122}(\\sigma_{111}^{+}\\sigma_{122}^{-}+\\sigma_{111}^{-}\\sigma_{122}^{+}) \\\\ & + J_{4,5}(\\sigma_{4}^{+}\\sigma_{5}^{-}+\\sigma_{4}^{-}\\sigma_{5}^{+}) + J_{59,60}(\\sigma_{59}^{+}\\sigma_{60}^{-}+\\sigma_{59}^{-}\\sigma_{60}^{+}) + J_{96,109}(\\sigma_{96}^{+}\\sigma_{109}^{-}+\\sigma_{96}^{-}\\sigma_{109}^{+}) + J_{124,125}(\\sigma_{124}^{+}\\sigma_{125}^{-}+\\sigma_{124}^{-}\\sigma_{125}^{+}) \\\\ & + J_{69,70}(\\sigma_{69}^{+}\\sigma_{70}^{-}+\\sigma_{69}^{-}\\sigma_{70}^{+}) + J_{35,47}(\\sigma_{35}^{+}\\sigma_{47}^{-}+\\sigma_{35}^{-}\\sigma_{47}^{+}) + J_{101,102}(\\sigma_{101}^{+}\\sigma_{102}^{-}+\\sigma_{101}^{-}\\sigma_{102}^{+}) + J_{0,1}(\\sigma_{0}^{+}\\sigma_{1}^{-}+\\sigma_{0}^{-}\\sigma_{1}^{+}) \\\\ & + J_{65,66}(\\sigma_{65}^{+}\\sigma_{66}^{-}+\\sigma_{65}^{-}\\sigma_{66}^{+}) + J_{10,11}(\\sigma_{10}^{+}\\sigma_{11}^{-}+\\sigma_{10}^{-}\\sigma_{11}^{+}) + J_{37,38}(\\sigma_{37}^{+}\\sigma_{38}^{-}+\\sigma_{37}^{-}\\sigma_{38}^{+}) + J_{28,35}(\\sigma_{28}^{+}\\sigma_{35}^{-}+\\sigma_{28}^{-}\\sigma_{35}^{+}) \\\\ & + J_{102,103}(\\sigma_{102}^{+}\\sigma_{103}^{-}+\\sigma_{102}^{-}\\sigma_{103}^{+}) + J_{92,102}(\\sigma_{92}^{+}\\sigma_{102}^{-}+\\sigma_{92}^{-}\\sigma_{102}^{+}) + J_{6,7}(\\sigma_{6}^{+}\\sigma_{7}^{-}+\\sigma_{6}^{-}\\sigma_{7}^{+}) + J_{43,44}(\\sigma_{43}^{+}\\sigma_{44}^{-}+\\sigma_{43}^{-}\\sigma_{44}^{+}) \\\\ & + J_{98,99}(\\sigma_{98}^{+}\\sigma_{99}^{-}+\\sigma_{98}^{-}\\sigma_{99}^{+}) + J_{52,56}(\\sigma_{52}^{+}\\sigma_{56}^{-}+\\sigma_{52}^{-}\\sigma_{56}^{+}) + J_{125,126}(\\sigma_{125}^{+}\\sigma_{126}^{-}+\\sigma_{125}^{-}\\sigma_{126}^{+}) + J_{39,40}(\\sigma_{39}^{+}\\sigma_{40}^{-}+\\sigma_{39}^{-}\\sigma_{40}^{+}) \\\\ & + J_{8,16}(\\sigma_{8}^{+}\\sigma_{16}^{-}+\\sigma_{8}^{-}\\sigma_{16}^{+}) + J_{11,12}(\\sigma_{11}^{+}\\sigma_{12}^{-}+\\sigma_{11}^{-}\\sigma_{12}^{+}) + J_{66,67}(\\sigma_{66}^{+}\\sigma_{67}^{-}+\\sigma_{66}^{-}\\sigma_{67}^{+}) + J_{76,77}(\\sigma_{76}^{+}\\sigma_{77}^{-}+\\sigma_{76}^{-}\\sigma_{77}^{+}) \\\\ & + J_{83,92}(\\sigma_{83}^{+}\\sigma_{92}^{-}+\\sigma_{83}^{-}\\sigma_{92}^{+}) + J_{74,89}(\\sigma_{74}^{+}\\sigma_{89}^{-}+\\sigma_{74}^{-}\\sigma_{89}^{+}) + J_{7,8}(\\sigma_{7}^{+}\\sigma_{8}^{-}+\\sigma_{7}^{-}\\sigma_{8}^{+}) + J_{53,60}(\\sigma_{53}^{+}\\sigma_{60}^{-}+\\sigma_{53}^{-}\\sigma_{60}^{+}) \\\\ & + \\Omega_{d,1}(U_{0}^{(1,0)}(t))\\sigma_{1}^{X} + \\Omega_{d,2}(U_{1}^{(2,1)}(t))\\sigma_{2}^{X} \\\\ & + \\Omega_{d,3}(U_{3}^{(3,4)}(t)+U_{2}^{(3,2)}(t))\\sigma_{3}^{X} + \\Omega_{d,4}(U_{4}^{(4,15)}(t))\\sigma_{4}^{X} \\\\ & + \\Omega_{d,5}(U_{6}^{(5,6)}(t)+U_{5}^{(5,4)}(t))\\sigma_{5}^{X} + \\Omega_{d,6}(U_{7}^{(6,7)}(t))\\sigma_{6}^{X} \\\\ & + \\Omega_{d,7}(U_{8}^{(7,8)}(t))\\sigma_{7}^{X} + \\Omega_{d,8}(U_{9}^{(8,16)}(t))\\sigma_{8}^{X} \\\\ & + \\Omega_{d,9}(U_{11}^{(9,10)}(t)+U_{10}^{(9,8)}(t))\\sigma_{9}^{X} + \\Omega_{d,11}(U_{12}^{(11,10)}(t)+U_{13}^{(11,12)}(t))\\sigma_{11}^{X} \\\\ & + \\Omega_{d,13}(U_{14}^{(13,12)}(t))\\sigma_{13}^{X} + \\Omega_{d,14}(U_{15}^{(14,0)}(t)+U_{16}^{(14,18)}(t))\\sigma_{14}^{X} \\\\ & + \\Omega_{d,16}(U_{17}^{(16,26)}(t))\\sigma_{16}^{X} + \\Omega_{d,17}(U_{18}^{(17,12)}(t))\\sigma_{17}^{X} \\\\ & + \\Omega_{d,19}(U_{19}^{(19,18)}(t)+U_{20}^{(19,20)}(t))\\sigma_{19}^{X} + \\Omega_{d,20}(U_{21}^{(20,33)}(t))\\sigma_{20}^{X} \\\\ & + \\Omega_{d,21}(U_{23}^{(21,22)}(t)+U_{22}^{(21,20)}(t))\\sigma_{21}^{X} + \\Omega_{d,22}(U_{24}^{(22,15)}(t))\\sigma_{22}^{X} \\\\ & + \\Omega_{d,23}(U_{25}^{(23,22)}(t))\\sigma_{23}^{X} + \\Omega_{d,24}(U_{26}^{(24,23)}(t))\\sigma_{24}^{X} \\\\ & + \\Omega_{d,25}(U_{27}^{(25,24)}(t))\\sigma_{25}^{X} + \\Omega_{d,26}(U_{29}^{(26,27)}(t)+U_{28}^{(26,25)}(t))\\sigma_{26}^{X} \\\\ & + \\Omega_{d,28}(U_{31}^{(28,35)}(t)+U_{30}^{(28,27)}(t))\\sigma_{28}^{X} + \\Omega_{d,29}(U_{32}^{(29,28)}(t))\\sigma_{29}^{X} \\\\ & + \\Omega_{d,30}(U_{33}^{(30,17)}(t)+U_{34}^{(30,29)}(t))\\sigma_{30}^{X} + \\Omega_{d,31}(U_{35}^{(31,30)}(t)+U_{36}^{(31,32)}(t))\\sigma_{31}^{X} \\\\ & + \\Omega_{d,34}(U_{38}^{(34,43)}(t)+U_{37}^{(34,24)}(t))\\sigma_{34}^{X} + \\Omega_{d,35}(U_{39}^{(35,47)}(t))\\sigma_{35}^{X} \\\\ & + \\Omega_{d,36}(U_{40}^{(36,32)}(t))\\sigma_{36}^{X} + \\Omega_{d,38}(U_{42}^{(38,39)}(t)+U_{41}^{(38,37)}(t))\\sigma_{38}^{X} \\\\ & + \\Omega_{d,39}(U_{44}^{(39,40)}(t)+U_{43}^{(39,33)}(t))\\sigma_{39}^{X} + \\Omega_{d,40}(U_{45}^{(40,41)}(t))\\sigma_{40}^{X} \\\\ & + \\Omega_{d,41}(U_{46}^{(41,42)}(t))\\sigma_{41}^{X} + \\Omega_{d,43}(U_{48}^{(43,44)}(t)+U_{47}^{(43,42)}(t))\\sigma_{43}^{X} \\\\ & + \\Omega_{d,44}(U_{49}^{(44,45)}(t))\\sigma_{44}^{X} + \\Omega_{d,46}(U_{50}^{(46,45)}(t))\\sigma_{46}^{X} \\\\ & + \\Omega_{d,47}(U_{51}^{(47,46)}(t))\\sigma_{47}^{X} + \\Omega_{d,48}(U_{53}^{(48,49)}(t)+U_{52}^{(48,47)}(t))\\sigma_{48}^{X} \\\\ & + \\Omega_{d,50}(U_{54}^{(50,49)}(t))\\sigma_{50}^{X} + \\Omega_{d,51}(U_{56}^{(51,50)}(t)+U_{55}^{(51,36)}(t))\\sigma_{51}^{X} \\\\ & + \\Omega_{d,52}(U_{58}^{(52,56)}(t)+U_{57}^{(52,37)}(t))\\sigma_{52}^{X} + \\Omega_{d,53}(U_{60}^{(53,60)}(t)+U_{59}^{(53,41)}(t))\\sigma_{53}^{X} \\\\ & + \\Omega_{d,54}(U_{62}^{(54,64)}(t)+U_{61}^{(54,45)}(t))\\sigma_{54}^{X} + \\Omega_{d,55}(U_{64}^{(55,68)}(t)+U_{63}^{(55,49)}(t))\\sigma_{55}^{X} \\\\ & + \\Omega_{d,57}(U_{65}^{(57,56)}(t))\\sigma_{57}^{X} + \\Omega_{d,58}(U_{67}^{(58,59)}(t)+U_{66}^{(58,57)}(t))\\sigma_{58}^{X} \\\\ & + \\Omega_{d,59}(U_{68}^{(59,60)}(t))\\sigma_{59}^{X} + \\Omega_{d,60}(U_{69}^{(60,61)}(t))\\sigma_{60}^{X} \\\\ & + \\Omega_{d,62}(U_{72}^{(62,72)}(t)+U_{71}^{(62,63)}(t)+U_{70}^{(62,61)}(t))\\sigma_{62}^{X} + \\Omega_{d,64}(U_{73}^{(64,63)}(t))\\sigma_{64}^{X} \\\\ & + \\Omega_{d,65}(U_{75}^{(65,66)}(t)+U_{74}^{(65,64)}(t))\\sigma_{65}^{X} + \\Omega_{d,66}(U_{77}^{(66,73)}(t)+U_{76}^{(66,67)}(t))\\sigma_{66}^{X} \\\\ & + \\Omega_{d,68}(U_{78}^{(68,67)}(t))\\sigma_{68}^{X} + \\Omega_{d,69}(U_{79}^{(69,68)}(t))\\sigma_{69}^{X} \\\\ & + \\Omega_{d,70}(U_{80}^{(70,69)}(t)+U_{81}^{(70,74)}(t))\\sigma_{70}^{X} + \\Omega_{d,71}(U_{83}^{(71,77)}(t)+U_{82}^{(71,58)}(t))\\sigma_{71}^{X} \\\\ & + \\Omega_{d,74}(U_{84}^{(74,89)}(t))\\sigma_{74}^{X} + \\Omega_{d,75}(U_{85}^{(75,76)}(t))\\sigma_{75}^{X} \\\\ & + \\Omega_{d,76}(U_{86}^{(76,77)}(t))\\sigma_{76}^{X} + \\Omega_{d,77}(U_{87}^{(77,78)}(t))\\sigma_{77}^{X} \\\\ & + \\Omega_{d,79}(U_{88}^{(79,78)}(t))\\sigma_{79}^{X} + \\Omega_{d,80}(U_{90}^{(80,81)}(t)+U_{89}^{(80,79)}(t))\\sigma_{80}^{X} \\\\ & + \\Omega_{d,81}(U_{91}^{(81,72)}(t))\\sigma_{81}^{X} + \\Omega_{d,82}(U_{92}^{(82,81)}(t)+U_{93}^{(82,83)}(t))\\sigma_{82}^{X} \\\\ & + \\Omega_{d,83}(U_{94}^{(83,84)}(t))\\sigma_{83}^{X} + \\Omega_{d,85}(U_{96}^{(85,84)}(t)+U_{97}^{(85,86)}(t)+U_{95}^{(85,73)}(t))\\sigma_{85}^{X} \\\\ & + \\Omega_{d,86}(U_{98}^{(86,87)}(t))\\sigma_{86}^{X} + \\Omega_{d,87}(U_{100}^{(87,93)}(t)+U_{99}^{(87,88)}(t))\\sigma_{87}^{X} \\\\ & + \\Omega_{d,89}(U_{101}^{(89,88)}(t))\\sigma_{89}^{X} + \\Omega_{d,90}(U_{102}^{(90,75)}(t))\\sigma_{90}^{X} \\\\ & + \\Omega_{d,91}(U_{104}^{(91,98)}(t)+U_{103}^{(91,79)}(t))\\sigma_{91}^{X} + \\Omega_{d,92}(U_{105}^{(92,83)}(t))\\sigma_{92}^{X} \\\\ & + \\Omega_{d,94}(U_{107}^{(94,95)}(t)+U_{106}^{(94,90)}(t))\\sigma_{94}^{X} + \\Omega_{d,96}(U_{109}^{(96,109)}(t)+U_{108}^{(96,95)}(t))\\sigma_{96}^{X} \\\\ & + \\Omega_{d,97}(U_{111}^{(97,98)}(t)+U_{110}^{(97,96)}(t))\\sigma_{97}^{X} + \\Omega_{d,98}(U_{112}^{(98,99)}(t))\\sigma_{98}^{X} \\\\ & + \\Omega_{d,100}(U_{113}^{(100,99)}(t)+U_{114}^{(100,110)}(t))\\sigma_{100}^{X} + \\Omega_{d,101}(U_{116}^{(101,102)}(t)+U_{115}^{(101,100)}(t))\\sigma_{101}^{X} \\\\ & + \\Omega_{d,102}(U_{117}^{(102,92)}(t))\\sigma_{102}^{X} + \\Omega_{d,103}(U_{119}^{(103,104)}(t)+U_{118}^{(103,102)}(t))\\sigma_{103}^{X} \\\\ & + \\Omega_{d,104}(U_{120}^{(104,105)}(t))\\sigma_{104}^{X} + \\Omega_{d,106}(U_{121}^{(106,93)}(t)+U_{123}^{(106,107)}(t)+U_{122}^{(106,105)}(t))\\sigma_{106}^{X} \\\\ & + \\Omega_{d,108}(U_{124}^{(108,107)}(t)+U_{125}^{(108,112)}(t))\\sigma_{108}^{X} + \\Omega_{d,109}(U_{126}^{(109,114)}(t))\\sigma_{109}^{X} \\\\ & + \\Omega_{d,110}(U_{127}^{(110,118)}(t))\\sigma_{110}^{X} + \\Omega_{d,111}(U_{128}^{(111,104)}(t))\\sigma_{111}^{X} \\\\ & + \\Omega_{d,114}(U_{129}^{(114,113)}(t))\\sigma_{114}^{X} + \\Omega_{d,115}(U_{130}^{(115,114)}(t)+U_{131}^{(115,116)}(t))\\sigma_{115}^{X} \\\\ & + \\Omega_{d,116}(U_{132}^{(116,117)}(t))\\sigma_{116}^{X} + \\Omega_{d,118}(U_{134}^{(118,119)}(t)+U_{133}^{(118,117)}(t))\\sigma_{118}^{X} \\\\ & + \\Omega_{d,120}(U_{135}^{(120,119)}(t))\\sigma_{120}^{X} + \\Omega_{d,121}(U_{136}^{(121,120)}(t))\\sigma_{121}^{X} \\\\ & + \\Omega_{d,122}(U_{137}^{(122,111)}(t)+U_{138}^{(122,121)}(t))\\sigma_{122}^{X} + \\Omega_{d,123}(U_{140}^{(123,124)}(t)+U_{139}^{(123,122)}(t))\\sigma_{123}^{X} \\\\ & + \\Omega_{d,124}(U_{141}^{(124,125)}(t))\\sigma_{124}^{X} + \\Omega_{d,126}(U_{142}^{(126,112)}(t)+U_{143}^{(126,125)}(t))\\sigma_{126}^{X} \\\\ \\end{align}", "h_str": ["_SUM[i,0,126,wq{i}/2*(I{i}-Z{i})]", "_SUM[i,0,126,delta{i}/2*O{i}*O{i}]", "_SUM[i,0,126,-delta{i}/2*O{i}]", "_SUM[i,0,126,omegad{i}*X{i}||D{i}]", "jq62q72*Sp62*Sm72", "jq62q72*Sm62*Sp72", "jq67q68*Sp67*Sm68", "jq67q68*Sm67*Sp68", "jq44q45*Sp44*Sm45", "jq44q45*Sm44*Sp45", "jq99q100*Sp99*Sm100", "jq99q100*Sm99*Sp100", "jq108q112*Sp108*Sm112", "jq108q112*Sm108*Sp112", "jq8q9*Sp8*Sm9", "jq8q9*Sm8*Sp9", "jq40q41*Sp40*Sm41", "jq40q41*Sm40*Sp41", "jq0q14*Sp0*Sm14", "jq0q14*Sm0*Sp14", "jq17q30*Sp17*Sm30", "jq17q30*Sm17*Sp30", "jq100q101*Sp100*Sm101", "jq100q101*Sm100*Sp101", "jq91q98*Sp91*Sm98", "jq91q98*Sm91*Sp98", "jq100q110*Sp100*Sm110", "jq100q110*Sm100*Sp110", "jq75q90*Sp75*Sm90", "jq75q90*Sm75*Sp90", "jq41q42*Sp41*Sm42", "jq41q42*Sm41*Sp42", "jq96q97*Sp96*Sm97", "jq96q97*Sm96*Sp97", "jq18q19*Sp18*Sm19", "jq18q19*Sm18*Sp19", "jq55q68*Sp55*Sm68", "jq55q68*Sm55*Sp68", "jq9q10*Sp9*Sm10", "jq9q10*Sm9*Sp10", "jq49q55*Sp49*Sm55", "jq49q55*Sm49*Sp55", "jq106q107*Sp106*Sm107", "jq106q107*Sm106*Sp107", "jq47q48*Sp47*Sm48", "jq47q48*Sm47*Sp48", "jq42q43*Sp42*Sm43", "jq42q43*Sm42*Sp43", "jq107q108*Sp107*Sm108", "jq107q108*Sm107*Sp108", "jq73q85*Sp73*Sm85", "jq73q85*Sm73*Sp85", "jq38q39*Sp38*Sm39", "jq38q39*Sm38*Sp39", "jq20q33*Sp20*Sm33", "jq20q33*Sm20*Sp33", "jq48q49*Sp48*Sm49", "jq48q49*Sm48*Sp49", "jq103q104*Sp103*Sm104", "jq103q104*Sm103*Sp104", "jq80q81*Sp80*Sm81", "jq80q81*Sm80*Sp81", "jq75q76*Sp75*Sm76", "jq75q76*Sm75*Sp76", "jq66q73*Sp66*Sm73", "jq66q73*Sm66*Sp73", "jq85q86*Sp85*Sm86", "jq85q86*Sm85*Sp86", "jq110q118*Sp110*Sm118", "jq110q118*Sm110*Sp118", "jq81q82*Sp81*Sm82", "jq81q82*Sm81*Sp82", "jq16q26*Sp16*Sm26", "jq16q26*Sm16*Sp26", "jq90q94*Sp90*Sm94", "jq90q94*Sm90*Sp94", "jq118q119*Sp118*Sm119", "jq118q119*Sm118*Sp119", "jq12q13*Sp12*Sm13", "jq12q13*Sm12*Sp13", "jq77q78*Sp77*Sm78", "jq77q78*Sm77*Sp78", "jq22q23*Sp22*Sm23", "jq22q23*Sm22*Sp23", "jq49q50*Sp49*Sm50", "jq49q50*Sm49*Sp50", "jq104q105*Sp104*Sm105", "jq104q105*Sm104*Sp105", "jq114q115*Sp114*Sm115", "jq114q115*Sm114*Sp115", "jq45q46*Sp45*Sm46", "jq45q46*Sm45*Sp46", "jq50q51*Sp50*Sm51", "jq50q51*Sm50*Sp51", "jq105q106*Sp105*Sm106", "jq105q106*Sm105*Sp106", "jq72q81*Sp72*Sm81", "jq72q81*Sm72*Sp81", "jq82q83*Sp82*Sm83", "jq82q83*Sm82*Sp83", "jq46q47*Sp46*Sm47", "jq46q47*Sm46*Sp47", "jq23q24*Sp23*Sm24", "jq23q24*Sm23*Sp24", "jq78q79*Sp78*Sm79", "jq78q79*Sm78*Sp79", "jq83q84*Sp83*Sm84", "jq83q84*Sm83*Sp84", "jq115q116*Sp115*Sm116", "jq115q116*Sm115*Sp116", "jq19q20*Sp19*Sm20", "jq19q20*Sm19*Sp20", "jq24q25*Sp24*Sm25", "jq24q25*Sm24*Sp25", "jq79q80*Sp79*Sm80", "jq79q80*Sm79*Sp80", "jq56q57*Sp56*Sm57", "jq56q57*Sm56*Sp57", "jq93q106*Sp93*Sm106", "jq93q106*Sm93*Sp106", "jq116q117*Sp116*Sm117", "jq116q117*Sm116*Sp117", "jq20q21*Sp20*Sm21", "jq20q21*Sm20*Sp21", "jq12q17*Sp12*Sm17", "jq12q17*Sm12*Sp17", "jq41q53*Sp41*Sm53", "jq41q53*Sm41*Sp53", "jq57q58*Sp57*Sm58", "jq57q58*Sm57*Sp58", "jq87q93*Sp87*Sm93", "jq87q93*Sm87*Sp93", "jq30q31*Sp30*Sm31", "jq30q31*Sm30*Sp31", "jq25q26*Sp25*Sm26", "jq25q26*Sm25*Sp26", "jq79q91*Sp79*Sm91", "jq79q91*Sm79*Sp91", "jq26q27*Sp26*Sm27", "jq26q27*Sm26*Sp27", "jq21q22*Sp21*Sm22", "jq21q22*Sm21*Sp22", "jq58q71*Sp58*Sm71", "jq58q71*Sm58*Sp71", "jq86q87*Sp86*Sm87", "jq86q87*Sm86*Sp87", "jq31q32*Sp31*Sm32", "jq31q32*Sm31*Sp32", "jq4q15*Sp4*Sm15", "jq4q15*Sm4*Sp15", "jq113q114*Sp113*Sm114", "jq113q114*Sm113*Sp114", "jq104q111*Sp104*Sm111", "jq104q111*Sm104*Sp111", "jq123q124*Sp123*Sm124", "jq123q124*Sm123*Sp124", "jq27q28*Sp27*Sm28", "jq27q28*Sm27*Sp28", "jq34q43*Sp34*Sm43", "jq34q43*Sm34*Sp43", "jq119q120*Sp119*Sm120", "jq119q120*Sm119*Sp120", "jq64q65*Sp64*Sm65", "jq64q65*Sm64*Sp65", "jq54q64*Sp54*Sm64", "jq54q64*Sm54*Sp64", "jq32q36*Sp32*Sm36", "jq32q36*Sm32*Sp36", "jq5q6*Sp5*Sm6", "jq5q6*Sm5*Sp6", "jq60q61*Sp60*Sm61", "jq60q61*Sm60*Sp61", "jq14q18*Sp14*Sm18", "jq14q18*Sm14*Sp18", "jq87q88*Sp87*Sm88", "jq87q88*Sm87*Sp88", "jq97q98*Sp97*Sm98", "jq97q98*Sm97*Sp98", "jq1q2*Sp1*Sm2", "jq1q2*Sm1*Sp2", "jq112q126*Sp112*Sm126", "jq112q126*Sm112*Sp126", "jq28q29*Sp28*Sm29", "jq28q29*Sm28*Sp29", "jq45q54*Sp45*Sm54", "jq45q54*Sm45*Sp54", "jq36q51*Sp36*Sm51", "jq36q51*Sm36*Sp51", "jq88q89*Sp88*Sm89", "jq88q89*Sm88*Sp89", "jq120q121*Sp120*Sm121", "jq120q121*Sm120*Sp121", "jq15q22*Sp15*Sm22", "jq15q22*Sm15*Sp22", "jq24q34*Sp24*Sm34", "jq24q34*Sm24*Sp34", "jq84q85*Sp84*Sm85", "jq84q85*Sm84*Sp85", "jq29q30*Sp29*Sm30", "jq29q30*Sm29*Sp30", "jq61q62*Sp61*Sm62", "jq61q62*Sm61*Sp62", "jq70q74*Sp70*Sm74", "jq70q74*Sm70*Sp74", "jq121q122*Sp121*Sm122", "jq121q122*Sm121*Sp122", "jq2q3*Sp2*Sm3", "jq2q3*Sm2*Sp3", "jq122q123*Sp122*Sm123", "jq122q123*Sm122*Sp123", "jq117q118*Sp117*Sm118", "jq117q118*Sm117*Sp118", "jq62q63*Sp62*Sm63", "jq62q63*Sm62*Sp63", "jq94q95*Sp94*Sm95", "jq94q95*Sm94*Sp95", "jq109q114*Sp109*Sm114", "jq109q114*Sm109*Sp114", "jq37q52*Sp37*Sm52", "jq37q52*Sm37*Sp52", "jq3q4*Sp3*Sm4", "jq3q4*Sm3*Sp4", "jq58q59*Sp58*Sm59", "jq58q59*Sm58*Sp59", "jq33q39*Sp33*Sm39", "jq33q39*Sm33*Sp39", "jq95q96*Sp95*Sm96", "jq95q96*Sm95*Sp96", "jq68q69*Sp68*Sm69", "jq68q69*Sm68*Sp69", "jq63q64*Sp63*Sm64", "jq63q64*Sm63*Sp64", "jq71q77*Sp71*Sm77", "jq71q77*Sm71*Sp77", "jq111q122*Sp111*Sm122", "jq111q122*Sm111*Sp122", "jq4q5*Sp4*Sm5", "jq4q5*Sm4*Sp5", "jq59q60*Sp59*Sm60", "jq59q60*Sm59*Sp60", "jq96q109*Sp96*Sm109", "jq96q109*Sm96*Sp109", "jq124q125*Sp124*Sm125", "jq124q125*Sm124*Sp125", "jq69q70*Sp69*Sm70", "jq69q70*Sm69*Sp70", "jq35q47*Sp35*Sm47", "jq35q47*Sm35*Sp47", "jq101q102*Sp101*Sm102", "jq101q102*Sm101*Sp102", "jq0q1*Sp0*Sm1", "jq0q1*Sm0*Sp1", "jq65q66*Sp65*Sm66", "jq65q66*Sm65*Sp66", "jq10q11*Sp10*Sm11", "jq10q11*Sm10*Sp11", "jq37q38*Sp37*Sm38", "jq37q38*Sm37*Sp38", "jq28q35*Sp28*Sm35", "jq28q35*Sm28*Sp35", "jq102q103*Sp102*Sm103", "jq102q103*Sm102*Sp103", "jq92q102*Sp92*Sm102", "jq92q102*Sm92*Sp102", "jq6q7*Sp6*Sm7", "jq6q7*Sm6*Sp7", "jq43q44*Sp43*Sm44", "jq43q44*Sm43*Sp44", "jq98q99*Sp98*Sm99", "jq98q99*Sm98*Sp99", "jq52q56*Sp52*Sm56", "jq52q56*Sm52*Sp56", "jq125q126*Sp125*Sm126", "jq125q126*Sm125*Sp126", "jq39q40*Sp39*Sm40", "jq39q40*Sm39*Sp40", "jq8q16*Sp8*Sm16", "jq8q16*Sm8*Sp16", "jq11q12*Sp11*Sm12", "jq11q12*Sm11*Sp12", "jq66q67*Sp66*Sm67", "jq66q67*Sm66*Sp67", "jq76q77*Sp76*Sm77", "jq76q77*Sm76*Sp77", "jq83q92*Sp83*Sm92", "jq83q92*Sm83*Sp92", "jq74q89*Sp74*Sm89", "jq74q89*Sm74*Sp89", "jq7q8*Sp7*Sm8", "jq7q8*Sm7*Sp8", "jq53q60*Sp53*Sm60", "jq53q60*Sm53*Sp60", "omegad0*X1||U0", "omegad1*X2||U1", "omegad4*X3||U3", "omegad2*X3||U2", "omegad15*X4||U4", "omegad6*X5||U6", "omegad4*X5||U5", 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"label": "M_m112", "pulse_shape": "gaussian_square", "parameters": {"amp": [0.19432416916498313, 0.23130545463355281], "duration": 2240, "sigma": 64, "width": 1984}}, {"name": "delay", "t0": 2240, "ch": "m112", "duration": 1520}, {"name": "acquire", "t0": 0, "duration": 2240, "qubits": [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 64, 65, 66, 67, 68, 69, 70, 71, 72, 73, 74, 75, 76, 77, 78, 79, 80, 81, 82, 83, 84, 85, 86, 87, 88, 89, 90, 91, 92, 93, 94, 95, 96, 97, 98, 99, 100, 101, 102, 103, 104, 105, 106, 107, 108, 109, 110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126], "memory_slot": [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 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68}}]}], "meas_kernel": {"name": "hw_qmfk", "params": {}}, "discriminator": {"name": "hw_qmfk", "params": {}}, "_data": {}} \ No newline at end of file diff --git a/qiskit_ibm_runtime/fake_provider/backends/quebec/fake_quebec.py b/qiskit_ibm_runtime/fake_provider/backends/quebec/fake_quebec.py new file mode 100644 index 000000000..3d72323b8 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/quebec/fake_quebec.py @@ -0,0 +1,28 @@ +# This code is part of Qiskit. +# +# (C) Copyright IBM 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. + +""" +Fake Quebec device (127 qubit). +""" + +import os +from qiskit_ibm_runtime.fake_provider import fake_backend + + +class FakeQuebec(fake_backend.FakeBackendV2): + """A fake 127 qubit backend.""" + + dirname = os.path.dirname(__file__) # type: ignore + conf_filename = "conf_quebec.json" # type: ignore + props_filename = "props_quebec.json" # type: ignore + defs_filename = "defs_quebec.json" # type: ignore + backend_name = "fake_quebec" # type: ignore diff --git a/qiskit_ibm_runtime/fake_provider/backends/quebec/props_quebec.json b/qiskit_ibm_runtime/fake_provider/backends/quebec/props_quebec.json new file mode 100644 index 000000000..a577d7270 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/quebec/props_quebec.json @@ -0,0 +1 @@ +{"backend_name": "ibm_quebec", "backend_version": "1.2.4", "last_update_date": "2024-02-28T08:33:13-05:00", "qubits": [[{"date": "2024-02-28T01:00:35-05:00", "name": "T1", "unit": "us", "value": 113.89152156836147}, {"date": "2024-02-28T01:03:34-05:00", "name": "T2", "unit": "us", "value": 76.12115586081512}, {"date": "2024-02-28T08:33:13-05:00", "name": "frequency", "unit": "GHz", "value": 4.786036049680476}, {"date": "2024-02-28T08:33:13-05:00", "name": "anharmonicity", "unit": "GHz", "value": -0.2852566341849986}, {"date": "2024-02-28T00:41:26-05:00", "name": "readout_error", "unit": "", "value": 0.01539999999999997}, {"date": "2024-02-28T00:41:26-05:00", "name": "prob_meas0_prep1", "unit": "", "value": 0.0152}, {"date": "2024-02-28T00:41:26-05:00", "name": "prob_meas1_prep0", "unit": "", "value": 0.015599999999999947}, {"date": "2024-02-28T00:41:26-05:00", 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62, 72, 81, 82, 83, 84, 85, 86, 87, 93, 106, 107, 108, 112, 126, 125, 124, 123, 122, 111, 104, 103, 102, 101, 100, 110, 118, 117, 116, 115, 114, 109, 96, 97, 98, 91, 79, 78, 77, 76, 75, 90]}]} \ No newline at end of file diff --git a/qiskit_ibm_runtime/fake_provider/backends/torino/__init__.py b/qiskit_ibm_runtime/fake_provider/backends/torino/__init__.py new file mode 100644 index 000000000..be2de5892 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/torino/__init__.py @@ -0,0 +1,17 @@ +# This code is part of Qiskit. +# +# (C) Copyright IBM 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. + +""" +Fake Torino backend (133 qubit). +""" + +from .fake_torino import FakeTorino diff --git a/qiskit_ibm_runtime/fake_provider/backends/torino/conf_torino.json b/qiskit_ibm_runtime/fake_provider/backends/torino/conf_torino.json new file mode 100644 index 000000000..ac732e279 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/torino/conf_torino.json @@ -0,0 +1 @@ +{"backend_name": "ibm_torino", "backend_version": "1.0.4", "n_qubits": 133, "basis_gates": ["cz", "id", "rz", "sx", "x"], "gates": [{"name": "id", "parameters": [], "qasm_def": "gate id q { U(0, 0, 0) q; }", "coupling_map": [[0], [1], [2], [3], [4], [5], [6], 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[103], "sequence": [{"name": "parametric_pulse", "t0": 0, "ch": "m103", "label": "M_m103", "pulse_shape": "gaussian_square", "parameters": {"amp": [0.04363678194233676, -0.16750332563181233], "duration": 200, "sigma": 4, "width": 184}}, {"name": "delay", "t0": 200, "ch": "m103", "duration": 190}, {"name": "acquire", "t0": 0, "duration": 200, "qubits": [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 64, 65, 66, 67, 68, 69, 70, 71, 72, 73, 74, 75, 76, 77, 78, 79, 80, 81, 82, 83, 84, 85, 86, 87, 88, 89, 90, 91, 92, 93, 94, 95, 96, 97, 98, 99, 100, 101, 102, 103, 104, 105, 106, 107, 108, 109, 110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126, 127, 128, 129, 130, 131, 132], "memory_slot": [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 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122, 123, 124, 125, 126, 127, 128, 129, 130, 131, 132]}]}, {"name": "measure", "qubits": [109], "sequence": [{"name": "parametric_pulse", "t0": 0, "ch": "m109", "label": "M_m109", "pulse_shape": "gaussian_square", "parameters": {"amp": [-0.3587612882954419, 0.029838532480583043], "duration": 200, "sigma": 4, "width": 184}}, {"name": "delay", "t0": 200, "ch": "m109", "duration": 190}, {"name": "acquire", "t0": 0, "duration": 200, "qubits": [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 64, 65, 66, 67, 68, 69, 70, 71, 72, 73, 74, 75, 76, 77, 78, 79, 80, 81, 82, 83, 84, 85, 86, 87, 88, 89, 90, 91, 92, 93, 94, 95, 96, 97, 98, 99, 100, 101, 102, 103, 104, 105, 106, 107, 108, 109, 110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126, 127, 128, 129, 130, 131, 132], 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"label": "M_m128", "pulse_shape": "gaussian_square", "parameters": {"amp": [0.12454904128080066, -0.14612164903269267], "duration": 200, "sigma": 4, "width": 184}}, {"name": "delay", "t0": 200, "ch": "m128", "duration": 190}, {"name": "acquire", "t0": 0, "duration": 200, "qubits": [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 64, 65, 66, 67, 68, 69, 70, 71, 72, 73, 74, 75, 76, 77, 78, 79, 80, 81, 82, 83, 84, 85, 86, 87, 88, 89, 90, 91, 92, 93, 94, 95, 96, 97, 98, 99, 100, 101, 102, 103, 104, 105, 106, 107, 108, 109, 110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126, 127, 128, 129, 130, 131, 132], "memory_slot": [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 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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. + +""" +Fake Torino device (133 qubit). +""" + +import os +from qiskit_ibm_runtime.fake_provider import fake_backend + + +class FakeTorino(fake_backend.FakeBackendV2): + """A fake 133 qubit backend.""" + + dirname = os.path.dirname(__file__) # type: ignore + conf_filename = "conf_torino.json" # type: ignore + props_filename = "props_torino.json" # type: ignore + defs_filename = "defs_torino.json" # type: ignore + backend_name = "fake_torino" # type: ignore diff --git a/qiskit_ibm_runtime/fake_provider/backends/torino/props_torino.json b/qiskit_ibm_runtime/fake_provider/backends/torino/props_torino.json new file mode 100644 index 000000000..6b2e94da7 --- /dev/null +++ b/qiskit_ibm_runtime/fake_provider/backends/torino/props_torino.json @@ -0,0 +1 @@ +{"backend_name": "ibm_torino", "backend_version": "1.0.4", "last_update_date": "2024-02-28T08:48:51-05:00", "qubits": [[{"date": "2024-02-27T03:46:46-05:00", "name": "T1", "unit": "us", "value": 180.04100080673533}, {"date": "2024-02-28T01:05:21-05:00", "name": "T2", "unit": "us", "value": 77.18927425012103}, {"date": "2024-02-28T08:48:51-05:00", "name": "frequency", "unit": "GHz", "value": 0}, {"date": "2024-02-28T08:48:51-05:00", "name": "anharmonicity", "unit": "GHz", "value": 0}, {"date": "2024-02-28T00:46:02-05:00", "name": "readout_error", "unit": "", "value": 0.06830000000000003}, {"date": "2024-02-28T00:46:02-05:00", "name": "prob_meas0_prep1", "unit": "", "value": 0.06259999999999999}, {"date": "2024-02-28T00:46:02-05:00", "name": "prob_meas1_prep0", "unit": "", "value": 0.074}, {"date": "2024-02-28T00:46:02-05:00", "name": "readout_length", "unit": "ns", 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42, 43, 44, 35, 25, 26, 27, 28, 29, 36, 48, 47, 46, 55, 65, 64, 63, 73, 82, 81, 80, 92, 99, 100, 101, 111, 120, 121, 122, 123, 124, 125, 126, 127, 128, 113, 109, 108, 107, 106, 105, 104, 103, 93, 84, 85, 86, 87, 88, 89, 90, 75, 71, 70, 69, 56, 50, 51, 52, 37, 33, 32, 31, 18, 12, 11, 10, 9, 8, 7, 6, 5, 4, 3, 2, 1, 0, 15, 19, 20, 21, 22, 23]}]} \ No newline at end of file diff --git a/qiskit_ibm_runtime/fake_provider/fake_provider.py b/qiskit_ibm_runtime/fake_provider/fake_provider.py index ecd526168..dddb70ceb 100644 --- a/qiskit_ibm_runtime/fake_provider/fake_provider.py +++ b/qiskit_ibm_runtime/fake_provider/fake_provider.py @@ -88,6 +88,7 @@ def backends(self, name=None, **kwargs): # type: ignore def __init__(self) -> None: self._backends = [ + FakeAlgiers(), # type: ignore FakeAlmadenV2(), # type: ignore FakeArmonkV2(), # type: ignore FakeAthensV2(), # type: ignore @@ -95,18 +96,23 @@ def __init__(self) -> None: FakeBelemV2(), # type: ignore FakeBoeblingenV2(), # type: ignore FakeBogotaV2(), # type: ignore + FakeBrisbane(), # type: ignore FakeBrooklynV2(), # type: ignore FakeBurlingtonV2(), # type: ignore FakeCairoV2(), # type: ignore FakeCambridgeV2(), # type: ignore FakeCasablancaV2(), # type: ignore + FakeCusco(), # type: ignore FakeEssexV2(), # type: ignore FakeGeneva(), # type: ignore FakeGuadalupeV2(), # type: ignore FakeHanoiV2(), # type: ignore FakeJakartaV2(), # type: ignore FakeJohannesburgV2(), # type: ignore + FakeKawasaki(), # type: ignore FakeKolkataV2(), # type: ignore + FakeKyiv(), # type: ignore + FakeKyoto(), # type: ignore FakeLagosV2(), # type: ignore FakeLimaV2(), # type: ignore FakeLondonV2(), # type: ignore @@ -116,12 +122,15 @@ def __init__(self) -> None: FakeMontrealV2(), # type: ignore FakeMumbaiV2(), # type: ignore FakeNairobiV2(), # type: ignore + FakeOsaka(), # type: ignore FakeOslo(), # type: ignore FakeOurenseV2(), # type: ignore FakeParisV2(), # type: ignore + FakePeekskill(), # type: ignore FakePerth(), # type: ignore FakePrague(), # type: ignore FakePoughkeepsieV2(), # type: ignore + FakeQuebec(), # type: ignore FakeQuitoV2(), # type: ignore FakeRochesterV2(), # type: ignore FakeRomeV2(), # type: ignore @@ -129,6 +138,7 @@ def __init__(self) -> None: FakeSherbrooke(), # type: ignore FakeSingaporeV2(), # type: ignore FakeSydneyV2(), # type: ignore + FakeTorino(), # type: ignore FakeTorontoV2(), # type: ignore FakeValenciaV2(), # type: ignore FakeVigoV2(), # type: ignore