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Roots of unity and composition

How does the following hold in general?
$$\begin{split}
\text{Let }R & = \mathbb{Z}[i] \text{ be the ring of integers of } \mathbb{Q}(i) \text{ and } T := R \cdot i \\
\text{Then} \ \text{for }z \in \mathbb{Q}(i) & \text{ we have } \frac{1}{1 – i} = (1+i)^{ -1} = 1 + (1 – i) = 1 – i + (1 – i)^2 – (1 – i)^3 + \ldots \\
\frac{1}{i} & = (1 – i)^0 + (1 – i)^1 + (1 – i)^2 + (1 – i)^3 + \ldots \\
i \cdot 1 & = 1 + 1 + 1 + \ldots = 1 + 2 + 3 + \ldots \\
R \cdot i & = 1 + 2 + 3 + \ldots \\
z & \in \mathbb{Z}[i]
\end{split}$$

The following seems plausible to me, but I don’t know if it is correct and I can’t prove it.
$$\frac{

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