z i TSrSSKJr SSKJr SrSrS\S\SS 4S jr S\S\4S jrg ) z: Synthesis of a reverse permutation for LNN connectivity. )QuantumCircuit)!synth_permutation_reverse_lnn_kmsc[US-5HnURSU-SU-S-5 M [US-S-S- 5H!nURSU-S-SU-S-5 M# U$zA single layer of CX gates.rangecxqcnis n/home/james-whalen/.local/lib/python3.13/site-packages/qiskit/synthesis/permutation/permutation_reverse_lnn.py_append_cx_stage1rsm 16] a!eQUQY AEa`_ rrrN)r rr)r r_s r#_append_reverse_permutation_lnn_kmsr(sG,JNq( )")")* Q1")rc>[R"[U5SS9$)a Synthesize reverse permutation for linear nearest-neighbor architectures using Kutin, Moulton, Smithline method. Synthesis algorithm for reverse permutation from [1], section 5. This algorithm synthesizes the reverse permutation on :math:`n` qubits over a linear nearest-neighbor architecture using CX gates with depth :math:`2 * n + 2`. Args: num_qubits: The number of qubits. Returns: The synthesized quantum circuit. References: 1. Kutin, S., Moulton, D. P., Smithline, L., *Computation at a distance*, Chicago J. Theor. Comput. Sci., vol. 2007, (2007), `arXiv:quant-ph/0701194 `_ T) legacy_qubits)r_from_circuit_data'synth_permutation_reverse_lnn_kms_inner)rs rrrEs!,  , ,/ ;4 r) __doc__qiskit.circuitr(qiskit._accelerate.synthesis.permutationrrrrintrrrr#sL* *N**PT*:#.r