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symbolic parameters, \texttt{IntU.jl} provides a fully open-source, performant
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implementation of the Weingarten calculus and Wick contractions. Key features
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include the native handling of symbolic dimensions $d$ as rational functions,
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allowing for the automatic derivation of asymptotic expansions, a high-level
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symbolic trace interface that reconstructs Weingarten graphs directly from
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index-free expressions, and a native bridge to \texttt{ITensors.jl} for
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integrating complex tensor networks. We discuss the underlying
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algorithms—including the Murnaghan-Nakayama rule and symplectic-orthogonal
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duality—and demonstrate that the package efficiently handles high-degree moments
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and complex quantum information metrics, significantly outperforming manual
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derivations.
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direct integration of matrix-valued expressions, allowing for the automatic
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derivation of asymptotic expansions, a high-level symbolic trace interface that
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reconstructs Weingarten graphs directly from index-free expressions, and a
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native bridge to \texttt{ITensors.jl} for integrating complex tensor networks.
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We discuss the underlying algorithms—including the Murnaghan-Nakayama rule and
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symplectic-orthogonal duality—and demonstrate that the package efficiently
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handles high-degree moments and complex quantum information metrics,
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significantly outperforming manual derivations.
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\end{abstract}
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%%
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\item \textbf{Repository URL}: \url{https://github.com/iitis/IntU}
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\item \textbf{License}: Apache License 2.0
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\item \textbf{Version}: The results in this paper were generated using
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version v0.3.0.
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version v0.4.0.
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\item \textbf{Benchmarks}: To reproduce the benchmarks presented in Section
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\ref{sec:performance}, execute the provided script from the repository root:
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\begin{lstlisting}[language=bash]

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