Question: $S=left(s_{0}, s_{1}, s_{2}, ldots, s_{n-1} ight) $ is a sequence of numbers, describe an $0left(n^{2} ight) $ algorithm for finding a longest increasing subsequence $T$

 $S=\left(s_{0}, s_{1}, s_{2}, \ldots, s_{n-1} ight) $ is a sequence of

$S=\left(s_{0}, s_{1}, s_{2}, \ldots, s_{n-1} ight) $ is a sequence of numbers, describe an $0\left(n^{2} ight) $ algorithm for finding a longest increasing subsequence $T$ of numbers. That is $t_{i}

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