Can You Guess the Guest?

Bibi is celebrating her $21$st birthday party. She invites you and another $5$ friends to join the party. Lucky to you and her friends, you will get a private room to enjoy the party with Bibi.

Bibi decided to play with her $5$ friends $($except you$)$ because Bibi wants your help. Her friends $($those five friends$)$ will think of a random number $($M;$).$ Then, Bibi will give them some pieces of blank paper.

Firstly, the ith person should add his $/$her chosen number M; with M; itself and then write the result on the blank paper.

Then, they should put the paper they wrote before to

Bibi's bag. Then, Bibi ask them to shake each other's hands. If ith person shake hands with ith person, then both of ith and $$th person should write M; $+$ M; in their paper and put the paper into the bag. This procedure stops when everyone already shakes each other's hands.

After that, Bibi should guess the possible $5$ numbers that her friends just think about.You should help Bibi to determine those $5$ numbers. It is guaranteed that the solution exists and unique.

Format Input

Input consists of one integer T$,$ number of test case given by Bibi. For each test case, there is a line with $25$ integers S$,$ the addition result written by her $5$ friends $($sum of M; and M; for every possible i and j$).$

Format Output

Output should be expressed in format "Case #X: Y Y$,$ Y Y Ys$"-$ X is the number of the test case $($starting from $1),$ and followed by $5$ integer Y$,$ the $5$ numbers in non$-$decreasing

Constraints

$1$