For a given natural number $$$n$$$, find $$$n+1$$$ positive integers, not exceeding $$$10^9$$$, such that the sum of the squares of the first $$$n$$$ of these numbers equals the square of the last one.
An integer $$$n$$$ is given ($$$1 \le n \le 1000$$$).
Output $$$n+1$$$ integers in the range from 1 to $$$10^9$$$. If there are multiple correct answers, output any. If there are no solutions, output the number -1.
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