9609: ABC247 —— A - Move Right
[Creator : ]
Description
There are $4$ squares lined up horizontally.
You are given a string $S$ of length $4$ consisting of `0` and `1`.
If the $i$-th character of $S$ is `1`, there is a person in the $i$-th square from the left;
if the $i$-th character of $S$ is `0`, there is no person in the $i$-th square from the left.
Now, everyone will move to the next square to the right simultaneously. By this move, the person who was originally in the rightmost square will disappear.
Determine if there will be a person in each square after the move. Print the result as a string in the same format as $S$. (See also Sample Input / Output for clarity.)
You are given a string $S$ of length $4$ consisting of `0` and `1`.
If the $i$-th character of $S$ is `1`, there is a person in the $i$-th square from the left;
if the $i$-th character of $S$ is `0`, there is no person in the $i$-th square from the left.
Now, everyone will move to the next square to the right simultaneously. By this move, the person who was originally in the rightmost square will disappear.
Determine if there will be a person in each square after the move. Print the result as a string in the same format as $S$. (See also Sample Input / Output for clarity.)
Input
Input is given from Standard Input in the following format:
```
$S$
```
```
$S$
```
Output
Print a string of length $4$ such that the $i$-th character is `1` if there will be a person in the $i$-th square from the left after the move, and `0` otherwise.
Constraints
- $S$ is a string of length $4$ consisting of `0` and `1`.
Sample 1 Input
1011
Sample 1 Output
0101
After the move, the person who was originally in the 1-st square will move to the 2-nd square,
the person in the 3-rd square to the 4-th square,
and the person in the 4-th square will disappear.
the person in the 3-rd square to the 4-th square,
and the person in the 4-th square will disappear.
Sample 2 Input
0000
Sample 2 Output
0000
Sample 3 Input
1111
Sample 3 Output
0111