2 1 2 3 1
3 4 5 For $K=1$, the only possible pair of $i$ and $j$ is $(i,j)=(0,1)$, so the answer is $A_0+A_1=1+2=3$. For $K=2$, the possible pairs of $i$ and $j$ are $(i,j)=(0,1),(0,2)$. When $(i,j)=(0,2)$, $A_i+A_j=1+3=4$. This is the maximum value, so the answer is $4$. For $K=3$, the possible pairs of $i$ and $j$ are $(i,j)=(0,1),(0,2),(0,3),(1,2),(1,3),(2,3)$ . When $(i,j)=(1,2)$, $A_i+A_j=2+3=5$. This is the maximum value, so the answer is $5$.
3 10 71 84 33 6 47 23 25
81 94 155 155 155 155 155
4 75 26 45 72 81 47 97 97 2 2 25 82 84 17 56 32
101 120 147 156 156 178 194 194 194 194 194 194 194 194 194
{
"problem": {
"name": "Or Plus Max",
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"content": "There is an integer sequence of length $2^N$: $A_0, A_1, ..., A_{2^N-1}$. (Note that the sequence is $0$\\-indexed.) For every integer $K$ satisfying $1 \\leq K \\leq 2^N-1$, solve the following problem:",
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{
"statement_type": "Markdown",
"content": "There is an integer sequence of length $2^N$: $A_0, A_1, ..., A_{2^N-1}$. (Note that the sequence is $0$\\-indexed.)\nFor every integer $K$ satisfying $1 \\leq K \\leq 2^N-1$, solve the following problem:...",
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