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Calls Rustiq's pauli network synthesis algorithm.

The algorithm is described in [1]. The source code (in Rust) is available at
https://github.com/smartiel/rustiq-core.

Args:
    num_qubits: the number of qubits over which the pauli network is defined.
    pauli_network: a list of pauli rotations, represented in sparse format: a list of
        triples such as `[("XX", [0, 3], theta), ("ZZ", [0, 1], 0.1)]`.
    optimize_count: if `True` the synthesis algorithm will try to optimize the 2-qubit
        gate count; and if `False` then the 2-qubit depth.
    preserve_order: whether the order of paulis should be preserved, up to
        commutativity. If the order is not preserved, the returned circuit will
        generally not be equivalent to the given pauli network.
    upto_clifford: if `True`, the final Clifford operator is not synthesized
        and the returned circuit will generally not be equivalent to the given
        pauli network. In addition, the argument `upto_phase` would be ignored.
    upto_phase: if `True`, the global phase of the returned circuit may differ
         from the global phase of the given pauli network. The argument is ignored
         when `upto_clifford` is `True`.
    resynth_clifford_method: describes the strategy to synthesize the final Clifford
        operator. If `0` a naive approach is used, which doubles the number of gates
        but preserves the global phase of the circuit. If `1`, the Clifford is
        resynthesized using Qiskit's greedy Clifford synthesis algorithm. If `2`, it
        is resynthesized by Rustiq itself. If `upto_phase` is `False`, the naive
        approach is used, as neither synthesis method preserves the global phase.

Returns:
    A circuit implementation of the pauli network.

References:
    1. TimothÃ©e Goubault de BrugiÃ¨re and Simon Martiel,
       *Faster and shorter synthesis of Hamiltonian simulation circuits*,
       `arXiv:2404.03280 [quant-ph] <https://arxiv.org/abs/2404.03280>`_

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