The flavor listlist describes a list of m lists, each with n entries, where each entry is described by the given random flavor flav. In the case where only m is given, n is assumed equal to m.

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

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

$\mathrm{Generate}\left(\mathrm{listlist}\left(\mathrm{integer}\left(\mathrm{range}=-10..10\right)\,3\right)\right)$

$\left[\left[4\,2\,\mathrm{-5}\right]\,\left[\mathrm{-9}\,1\,\mathrm{-7}\right]\,\left[\mathrm{-5}\,\mathrm{-6}\,6\right]\right]$

$\mathrm{Generate}\left(\mathrm{listlist}\left(\mathrm{rational}\left(\mathrm{denominator}=30\right)\,5\,2\right)\right)$

$\left[\left[\frac{1}{3}\,\frac{7}{30}\right]\,\left[-\frac{2}{15}\,\frac{29}{30}\right]\,\left[\frac{2}{15}\,-\frac{2}{5}\right]\,\left[\frac{11}{15}\,\frac{13}{15}\right]\,\left[\frac{13}{30}\,-\frac{11}{30}\right]\right]$

$\mathrm{Generate}\left(\mathrm{listlist}\left(\mathrm{rational}\left(\mathrm{denominator}=30\right)\,2\,5\right)\right)$

$\left[\left[-\frac{1}{6}\,-\frac{2}{15}\,-\frac{1}{30}\,-\frac{1}{30}\,-\frac{8}{15}\right]\,\left[\frac{2}{3}\,\frac{29}{30}\,\frac{17}{30}\,-\frac{11}{15}\,\frac{2}{5}\right]\right]$