$$$Ali$$$ wanted to make a very hard problem, so he thought really hard and after a week of continuous work, he came up with this problem:
You have a set $$$M$$$ containing all numbers from $$$1$$$ to $$$n$$$. In one operation, you can choose an integer $$$x$$$ and subtract it from all numbers that are greater than or equal to it. If a number becomes zero, you remove it from the set. What is the minimum number of operations required to make the set empty?
The only line of input contains one integer $$$n$$$ $$$(1 \le n \le 100)$$$ ,as described in the problem.
Print one integer, the minimum number of operations required to make the set empty.
1
1
2
2
47
6
In the first example, the set is $$$\{1\}$$$ so we choose $$$x=1$$$, and after this operation, the set will be empty.
In the second example, the set is: $$$\{1,2\}$$$, we can choose $$$x=2$$$ so the set will become: $$$\{1\}$$$ ,and after that we choose $$$x=1$$$.