Calculate with quaternions in matrix form

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I am working on a software implementation of Matrices, Quaternions and Vectors ($\mathbb{R}^3$ and $\mathbb{R}^2$), but I want all of them to use matrices as underlying form.

I already found out that a vector dot product equals $\vec{a}^T \ \vec{b}$, but what about:

  • cross products
  • hamilton products
  • quaternion multiplication?

Can they, too, be represented as matrix operations?

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