| 시간 제한 | 메모리 제한 | 제출 | 정답 | 맞힌 사람 | 정답 비율 |
|---|---|---|---|---|---|
| 5 초 (추가 시간 없음) | 1024 MB | 245 | 213 | 191 | 88.018% |
A secret team of programmers is plotting to disrupt the programming language landscape and bring punched cards back by introducing a new language called Punched Card Python that lets people code in Python using punched cards! Like good disrupters, they are going to launch a viral campaign to promote their new language before even having the design for a prototype. For the campaign, they want to draw punched cards of different sizes in ASCII art.
The ASCII art of a punched card they want to draw is similar to an $R×C$ matrix without the top-left cell. That means, it has $(R⋅C)-1$ cells in total. Each cell is drawn in ASCII art as a period (.) surrounded by dashes (-) above and below, pipes (|) to the left and right, and plus signs (+) for each corner. Adjacent cells share the common characters in the border. Periods (.) are used to align the cells in the top row.
For example, the following is a punched card with $R=3$ rows and $C=4$ columns:
..+-+-+-+ ..|.|.|.| +-+-+-+-+ |.|.|.|.| +-+-+-+-+ |.|.|.|.| +-+-+-+-+
There are more examples with other sizes in the samples below. Given the integers $R$ and $C$ describing the size of a punched card, print the ASCII art drawing of it as described above.
The first line of the input gives the number of test cases, $T$. $T$ lines follow, each describing a different test case with two integers $R$ and $C$: the number of rows and columns of the punched card that must be drawn.
For each test case, output one line containing Case #x:, where $x$ is the test case number (starting from 1). Then, output $(2⋅R)+1$ additional lines with the ASCII art drawing of a punched card with $R$ rows and $C$ columns.
3 3 4 2 2 2 3
Case #1: ..+-+-+-+ ..|.|.|.| +-+-+-+-+ |.|.|.|.| +-+-+-+-+ |.|.|.|.| +-+-+-+-+ Case #2: ..+-+ ..|.| +-+-+ |.|.| +-+-+ Case #3: ..+-+-+ ..|.|.| +-+-+-+ |.|.|.| +-+-+-+
Sample Case #1 is the one described in the problem statement. Sample Cases #2 and #3 are additional examples. Notice that the output for each case contains exactly $R⋅C+3$ periods.
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