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The flavor complex describes a random complex number with real and imaginary parts 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 .

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

$\mathrm{Generate}\left(\mathrm{complex}\left(\mathrm{integer}\right)\right)$

$\mathrm{-104281139460}-306860183579\mathrm{I}$

$\mathrm{Generate}\left(\mathrm{complex}\left(\mathrm{rational}\left(\mathrm{range}=-3..3\,\mathrm{denominator}=720\right)\right)\right)$

$-\frac{359}{120}+\frac{953\mathrm{I}}{360}$

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

$\left[10+3\mathrm{I}\,5+4\mathrm{I}\,10\,7+4\mathrm{I}\,9+10\mathrm{I}\,1+\mathrm{I}\,3+7\mathrm{I}\,10+2\mathrm{I}\,8+9\mathrm{I}\,1+10\mathrm{I}\right]$

$\mathrm{Matrix}\left(3\,3\,\mathrm{Generate}\left(\mathrm{complex}\left(\mathrm{integer}\left(\mathrm{range}=2..7\right)\right)\mathrm{identical}\left(x\right)+\mathrm{complex}\left(\mathrm{integer}\left(\mathrm{range}=2..7\right)\right)\,\mathrm{makeproc}=\mathrm{true}\right)\right)$

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