### Tensor products in Sage

Computing the tensor product of two matrices A, B is quite straightforward through A.tensor_product(B).

What about computing the tensor product of some field extensions $\mathbb{Q}[X][X^2-3]$ and $\mathbb{Q}[\sqrt{3}]$ over $\mathbb{Q}$?

Or ~~perhaps ~~the tensor ~~product ~~products of some ring of integers $\mathcal{O}_K$ of a field extension K and $\mathbb{Z}/\mathbb{pZ}$ over ~~\mathbb{Z}.~~$\mathbb{Z}$.

~~Or other examples ~~Other instances of ~~what can be done ~~tensor product computations in ~~Sage. Not ~~Sage is welcomed, not necessarily as constructive, but illustrative enough to aid in studying Tensor products.