3 3 1 2 3 2 3 5 1 3 4
1 The condition will be satisfied if we write $1,2$ and $3$ in vertices $1,2$ and $3$, respectively. There is no other way to satisfy the condition, so the answer is $1$.
4 3 1 2 6 2 3 7 3 4 5
3 Let $a,b,c$ and $d$ be the numbers to write in vertices $1,2,3$ and $4$, respectively. There are three quadruples $(a,b,c,d)$ that satisfy the condition: * $(a,b,c,d)=(1,5,2,3)$ * $(a,b,c,d)=(2,4,3,2)$ * $(a,b,c,d)=(3,3,4,1)$
8 7 1 2 1000000000 2 3 2 3 4 1000000000 4 5 2 5 6 1000000000 6 7 2 7 8 1000000000
0
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