You are given three arrays \(A, B,\ and\ C\). All the three arrays consist of \(N\) integers.
You must perform the following operation on each index exactly one time:
\(Convert(i)\): Select a positive value \(D\) such that \(C_i\ \&\ D = D\), and update \(B_i = B_i \oplus D\).
Here, \(\oplus\) and \(\&\) denotes the bitwise XOR operation and bitwise AND operation.
You are required to maximize the following expression:
\(S = \sum_{i=1}^{n} A_i \oplus B_i\)
Input format
- First line: A single integer \(N\) denoting the number of elements of the array
- Next line: \(N\) integers of array \(A\)
- Next line: \(N\) integers of array \(B \)
- Next line: \(N\) integers of array \(C\)
Output format
Print a single integer that denotes the maximum value of \(S\).
Constraints
\(1 \leq N \leq 10^5\)
\(1 \leq A_i, B_i, C_i < 2^{30}\)
For \(i = 1\), we can chose \(D = 4\)
For \(i = 2\), we can chose \(D = 4\)
For \(i = 3\), we can chose \(D = 9\)
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