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CounterPath Bria Professional 24350906 Retail. counterpath legacy Bria Professional 24350906 Retail. counterpath legacy Bria Professional 24350906 Retail.Q:

Does $2^n \mid n^2 – n + 1$ have a general solution in $\mathbb{Z}$?

Let $n \in \mathbb{Z}$. Then, does there exists a integer $a$ such that
$$2^n \mid n^2 – n + 1$$
If yes, what is the solution $a$?

A:

I will post my solution here so it gets an answer and other people can use it as well. Note that if you set $2^n=x$ and plug that in, $x$ will divide all the three terms of the expression. My guess is that you are looking for some $x$ which divides $1$ (since it is the smallest integer). If so, it is easy. Let $2^n=2^ny$, then we get
$$2^n(
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