The flavor nonnegint describes a random non-negative integer.

To describe a flavor of a random non-negative integer, use either nonnegint or nonnegint(opt) (where opt is described following) as the argument to RandomTools[Generate] or as part of a structured flavor.

By default, the flavor nonnegint describes a random non-negative integer in the range $0..99999999989$, inclusive.

You can modify the properties a random non-negative integer by using the nonnegint(opt) form of this flavor.  The opt argument can contain the following equation.

range = b

This option describes the right endpoint of the range from which the random integer is chosen. The right endpoint must be of type nonnegint and it describes a random integer in the interval $0..b$, inclusive.

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

$\mathrm{Generate}\left(\mathrm{nonnegint}\right)$

$63715876729$

$\mathrm{Generate}\left(\mathrm{nonnegint}\left(\mathrm{range}=7\right)\right)$

$4$

$\mathrm{Generate}\left(\mathrm{list}\left(\mathrm{nonnegint}\left(\mathrm{range}=10\right)\,10\right)\right)$

$\left[5\,1\,10\,3\,5\,4\,10\,0\,7\,4\right]$

$\mathrm{seq}\left(\mathrm{Generate}\left(\mathrm{nonnegint}\right)\,i=1..10\right)$

$7412421905,85818212663,43421525586,73497475450,62877304839,42427536557,49407854984,54966684858,65976255360,22385044556$

$\mathrm{Matrix}\left(3\,3\,\mathrm{Generate}\left(\mathrm{nonnegint}\left(\mathrm{range}=7\right)\mathrm{identical}\left(x\right)+\mathrm{nonnegint}\left(\mathrm{range}=7\right)\,\mathrm{makeproc}=\mathrm{true}\right)\right)$

$\left[\begin{array}{ccc}5x+6& 3x+6& 2x+5\\ 4x+6& 6x+2& 4x+3\\ 2x+6& 7x+1& 2x\end{array}\right]$