2 2
10
There are nine sequences of length $2$ where each element is between $0$ and $2$. For each of them, the value of $f(a)$ and how to achieve it is as follows:
* $f({0,0})$: $0$ (Nothing can be done)
* $f({0,1})$: $1$ (Nothing can be done)
* $f({0,2})$: $0$ (Select Square $2$, then Square $1$)
* $f({1,0})$: $0$ (Select Square $1$)
* $f({1,1})$: $1$ (Select Square $1$)
* $f({1,2})$: $0$ (Select Square $1$, Square $2$, then Square $1$)
* $f({2,0})$: $2$ (Nothing can be done)
* $f({2,1})$: $3$ (Nothing can be done)
* $f({2,2})$: $3$ (Select Square $2$)20 17
983853488
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"content": "Consider the following game: * The game is played using a row of $N$ squares and many stones. * First, $a_i$ stones are put in Square $i\\ (1 \\leq i \\leq N)$. * A player can perform the followin",
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"content": "Consider the following game:\n\n* The game is played using a row of $N$ squares and many stones.\n* First, $a_i$ stones are put in Square $i\\ (1 \\leq i \\leq N)$.\n* A player can perform the followin...",
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