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Per our /msg conversation, here is a version of my implementation that uses a binary search:
sub Long_Inc_Sub { my @list = @_; my (@pile, @seq); for my $num (@list) { if (@pile) { if ($num < $pile[-1][-1][VAL]) { my ($beg, $end) = (0, $#pile); while ($beg <= $end) { my $mid = int(($beg + $end) / 2); if ($num < $pile[$mid][-1][VAL]) { $end = $mid - 1; } else { $beg = $mid + 1; } } my $prev = $beg ? $#{$pile[$beg - 1]} : undef; push @{$pile[$beg]}, [$num, $prev]; } else { push @pile, [[$num, $#{$pile[-1]}]]; } } else { push @pile, [[$num, undef]]; } } my ($prev, $len) = ($#{$pile[-1]}, scalar @pile); while ($len--) { $seq[$len] = $pile[$len][$prev][VAL]; $prev = $pile[$len][$prev][PREV]; } return @seq; }
It does not currently handle exact matches since there should not be any duplicates in the list (1..N). I did leave this open as a question to ponder and it should be fairly trivial to adapt if you decide it is safe to do so ;-)

Cheers - L~R

In reply to Re^2: Patience Sorting To Find Longest Increasing Subsequence by Limbic~Region
in thread Patience Sorting To Find Longest Increasing Subsequence by Limbic~Region

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