题目描述
When Mr. Kay was browsing a certain SNS as usual, the problem that "there are people who can solve IQ150 or more" came to the timeline. Mr. Kay has an IQ of over 150, so he solved the problem in an instant without even looking at it. For him, he doesn't have to work on such a mystery. It is enough to leave it to the computer.
problem
The following mysterious mathematical formula was written in the problem.
- \ (5 + 3 = 28 \)
- \ (9 + 1 = 810 \)
- \ (8 + 6 = 214 \)
- \ (5 + 4 = 19 \)
- \ (2 + 2 = 4 \)
- \ (15 + 8 = 723 \)
- \ (7 + 9 = -216 \)
- \ (3 + 0 = 33 \)
When thinking about the above operator \ (+ \), for a positive integer \ (a \) \ (x \ geq 0, y \ geq 0 \) and \ (x + y =) Find the number of integer pairs \ (x, y \) such that a \).
input
A positive integer \ (a \) is given on one line.
output
Output the number of pairs \ ((x, y) \) that satisfy \ (a = x + y, x \ geq 0, y \ geq 0 \) on one line.
Constraint
- \ (1 \ leq a \ leq 10 ^ 9 (= 1000000000) \)
Input / output example
Input 1
19
Output 1
1
There is one way of \ (5 + 4 \).
Input 2
twenty two
Output 2
2
There are two types: \ (11 + 11 \) and \ (2 + 0 \).
Input 3
1
Output 3
0
\ (1 + 0 = 11, 0 + 1 = -11 \). \ (1 \) cannot be generated.
Input 4
101
Output 4
0
Note that \ (1 --0 \) is not \ (101 \).
Input 5
660233276
Output 5
Four
Example
Input
19
Output
1
输入格式
见题面
输出格式
见题面