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  The d, p and q functions are calculated based on
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  The d, p and q functions are calculated based on
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  \code{cwilcox(k, m, n)},
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  \code{cwilcox(k, m, n)},
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  the number of choices with statistic \code{k} from samples of size
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  the number of choices with statistic \code{k} from samples of size
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  \code{m} and \code{n}.
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  \code{m} and \code{n}.
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  Since \R 4.6.0, \code{cwilcox} is calculated using an implementation
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  Since \R 4.6.0, \code{cwilcox} is calculated using an implementation
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  of the formula from \bibcitet{R:Löffler:1983} provided by
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  of the formula from \bibcitet{R:Loeffler:1983} provided by
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  \I{Andreas Löffler}, \I{Aidan Lakshman}, and \I{Ivan Krylov}
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  \I{Andreas Löffler}, \I{Aidan Lakshman}, and \I{Ivan Krylov}
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  (\PR{18655}), substantially reducing the memory complexity of the
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  (\PR{18655}), substantially reducing the memory complexity of the
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  older implementation based on the recursions in
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  older implementation based on the recursions in
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  \bibcitet{R:Mann+Whitney:1947}.
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  \bibcitet{R:Mann+Whitney:1947}.
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  Then \code{dwilcox} normalizes,
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  Then \code{dwilcox} normalizes,