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Show the following is a ring

Show that $R = \{(a,b) | a, b \in \mathbb{N} \}$ with the following operations $(a,b)(c,d) = (ad, bc)$ and $(a,b)^{ -1} = (a, -b)$ is a ring.
Now, I have found that $((a,b)(c,d))((a,b)^{ -1}(c,d)) = (ad, bd)$, and I know that this makes no sense. What should I do?

A:

If you know basic rings, then you can recall the obvious: $$\begin{align}(a,b)(a,b)^{ -1} &=(2a, 0) \cdot (0, 2b)^{ -1} \\&=(2a, 0)(0, -2b) \\&=(2a, -2ab) \\&=(a, 2ab),\end{align}$$
where the last equality holds since you’re working with the integers, and so $(2a, 2ab) = (a, 2ab) = (a,0) = (a, 2ab)$.

We seek to understand the molecular basis of immunity. We have focused on studying the interplay of the innate and adaptive arms of the immune system. We have shown that macrophages use a set of germline receptors to initiate anti-microbial responses. These receptors are structurally highly related to Fc-gamma receptors (FcgammaR) and Toll-like receptors. In addition we have shown that these receptors are expressed in specific cells and are functionally active. We have used the lack of FcgammaR on T cells to allow us to specifically mark these cells and subsequently to
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