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The g-and-h family of distributions is a popular, efficient, and flexible option to model and simulate non-normal data. In spite of its popularity, there are several aspects of these distributions that need special consideration when they are used. In this paper three will be presented: (a) there exist more than one combination of (g,h) parameters that can generate the same population univariate skewness and kurtosis; (b) only one of the two available multivariate generalizations in the literature is a true g-and-h distribution; and (c) the multivariate generalizations available are actually special cases of the same family of multivariate distributions, the Gaussian copula. A small simulation showcasing the method of homotopy continuation to obtain (g,h) parameters is also introduced.