given an exhibit [a1,a2,… ,an] to such an extent that 1≤ai≤109. Leave S alone the amount of all components of the exhibit a. How about we call an exhibit b of n integers wonderful if: 1≤bi≤109 for every I from 1 to n; for each pair of contiguous integers from the cluster (bi,bi+1),
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You are given an exhibit [a1,a2,… ,an] to such an extent that 1≤
How about we call an exhibit b of n integers wonderful if:
1≤bi≤109 for every I from 1 to n;
for each pair of contiguous integers from the cluster (bi,bi+1), either bi partitions bi+1, or bi+1 isolates bi (or both);
2∑i=1n|ai−bi|≤S.
Your assignment is to track down any excellent exhibit. It tends to be shown that something like one delightful exhibit consistently exists.
Input
The main line contains one integer t (1≤t≤1000) — the number of experiments.
Each experiment comprises of two lines. The main line contains one integer n (2≤n≤50).
The subsequent line contains n integers a1,a2,… ,an (1≤ai≤109).
Output
For each experiment, print the wonderful exhibit b1,b2,… ,bn (1≤bi≤109) on a different line. It very well may be shown that no less than one lovely exhibit exists under these conditions. In case there are numerous replies, print any of them.
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