  Following Verde-Star, Linear Algebra Appl. 627 (2021), we label families of
orthogonal polynomials in the $q=1$ Askey scheme together with their
hypergeometric representations by three sequences $x_k, h_k, g_k$ of
polynomials in $k$, two of degree 1 and one of degree 2, satisfying certain
constraints. Except for the Hermite polynomials, this gives rise to a precise
classification and a very simple uniform parametrization of these families
together with their limit transitions. This is displayed in a graphical scheme.
We also discuss limits from the $q$-case to the case $q=1$, although this
cannot be done in a uniform way.
