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The flavor list describes a list with n entries where each entry is described by the given random flavor flav.

This flavor can be used as an argument to RandomTools[Generate] or as part of a structured flavor .

$\mathrm{with}\left(\mathrm{RandomTools}\right)\:$

$\mathrm{Generate}\left(\mathrm{list}\left(\mathrm{integer}\,2\right)\right)$

$\left[\mathrm{-104281139460}\,\mathrm{-306860183579}\right]$

$\mathrm{Generate}\left(\mathrm{list}\left(\mathrm{rational}\left(\mathrm{denominator}=30\right)\,10\right)\right)$

$\left[-\frac{4}{5}\,\frac{2}{15}\,\frac{29}{30}\,\frac{7}{15}\,\frac{1}{5}\,\frac{4}{15}\,-\frac{5}{6}\,-\frac{1}{10}\,\frac{1}{15}\,-\frac{13}{30}\right]$

$H≔\mathrm{Generate}\left('\mathrm{hypergeom}'\left(\mathrm{list}\left(\mathrm{posint}\left(\mathrm{range}=7\right)\,3\right)\,\mathrm{list}\left(\mathrm{posint}\left(\mathrm{range}=7\right)\,2\right)\,\mathrm{identical}\left(x\right)\right)\right)$

$H≔\mathrm{hypergeom}\left(\left[3\,5\right]\,\left[2\right]\,x\right)$

$\mathrm{convert}\left(H\,\mathrm{StandardFunctions}\right)$

$\frac{3x+2}{2{\left(1-x\right)}^6}$