Weight Measurement

Problem Background

Special for beginners, ^_^

Problem Description

Suppose there are several weights of $1\text{g}$, $2\text{g}$, $3\text{g}$, $5\text{g}$, $10\text{g}$, $20\text{g}$ each (their total weight is at most $1000$). Compute how many different weights can be measured using these weights, excluding the case of using no weight at all.

Input Format

One line containing six positive integers $a_1, a_2, a_3, a_4, a_5, a_6$, meaning there are $a_1$ weights of $1\text{g}$, $a_2$ of $2\text{g}$, ..., $a_6$ of $20\text{g}$. Adjacent integers are separated by a single space.

Output Format

Output in the form Total=N, where $N$ is the number of different weights that can be measured.

Sample Input

1 1 0 0 0 0

Sample Output

Total=3

Hint

The sample's weights can measure $1\text{g}$, $2\text{g}$, $3\text{g}$ — three different weights.

Note: the prefix Total= must be printed exactly as shown, followed directly by the integer $N$.

Constraints

Time limit: 1s, memory limit: 1024KiB for each test case.