A room can be made up of connected rectangles, for instance an L-shaped room. Such a room can be described by a list of dimensions describing the size of each rectangle.
Assume you have two input lists. The first contains the width of rectangles stacked vertically over each other. The second contains the height of the rectangles.
As an example, the input [4 6][3 2]
will be a 4-by-3 rectangle on top of a 6-by-2 rectangle. The figure below shows this shape. Note that the walls are considered "thin", thus it's the spaces between the wall that's determined by the input.
[4 6][3 2]
____
| |
| |
| |_
| |
|______|
The challenge is: Take a list of dimensions as input, and output the shape of the room as ASCII-art. The format must be as in the sample figures:
- All horizontal walls are shown using underscores
- All vertical walls are shown using bars
- There shall be no walls where the rectangles are connected
- The left wall is straight
- For more details, have a look at the test cases
Assumptions you can make:
- All dimensions are in the range
[1 ... 20]
- All horizonal dimensions are even numbers
- The number of rectangles will be in the range
[1 ... 10]
- Only valid input is given
- Optional input format (you can decide the order of the input dimensions, please specify in the answer).
Test cases:
[2][1]
__
|__|
---
[4][2]
____
| |
|____|
---
[2 6 2 4][2 2 1 3]
__
| |
| |___
| |
| ___|
| |_
| |
| |
|____|
---
[2 14 6 8 4 18 2 10 4 2][1 2 3 1 2 1 1 1 2 1]
__
| |___________
| |
| _______|
| |
| |
| |_
| ___|
| |
| |_____________
| _______________|
| |______
| ____|
| |
| _|
|__|
[2 14 6 8 4 18 2 10 4 2][1 2 3 1 2 1 1 1 2 1]
-> (swap and reverse) -> my input format:[1 2 1 1 1 2 1 3 2 1][2 4 10 2 18 4 8 6 14 2]
\$\endgroup\$