glob is perhaps the prettiest solution, but it isn't recommended for large sets, since all combinations will be generated before any are returned. A recursive solution is better - something like the following:
sub comb { my $s = shift; if (@_ == 1) { print "$s$_\n" for @{$_[0]}; return; } comb("$s$_",@_) for @{shift()}; } comb '',[qw(a b c)],[qw(1 2 3)],[qw(- + *)];
Where you can change this line to do whatever you want with the combination:
if (@_ == 1) { dowhatever("$s$_") for @{$_[0]}; return; }
BrowserUK's solution is somewhat neater, but it's more a pull down approach, where all combinations are returned at once, rather than a push up approach, where only one combination is worked on at a time. You might as well use glob if you're going that route.

In reply to Re: cartesian product preserving order by TedPride
in thread cartesian product preserving order by Anonymous Monk

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