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给定多项式 $A(z)=\sum^{n-1}_{i=0} a_ix^i$，求 $A^{-1}(z) \bmod {x^n} = \sum^{n-1}_{i=0} c_iz^n$
输入的第一行包含一个整数 $n$。
接下来一行，包含 $n$ 个整数 $a_0,a_1,\cdots,a_{n-1}$。
输出一行 $n$ 个整数，表示 $c_0,c_1,\cdots,c_{n-1}$。
8
1 9 2 6 0 8 1 71 998244344 79 998243654 6187 998189586 484794 993952989对于所有数据，$1 \leq n \leq 10^6$，$0 \le a_i < 998\,244\,353$，$a_0 \ne 0$。
| 测试点 | $n$ |
|---|---|
| $1$ | $100$ |
| $2$ | $5 \times 10^3$ |
| $3$ | $3 \times 10^4$ |
| $4$ | $10^5$ |
| $5$ | $10^6$ |
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