Answer(s) to Reciprocal vectors of a two dimensional lattice without borrowing from the third dimension suggest a way forward in figuring out how to divide 2x2 matrices in a straightforward way.
In order to ask a further question on that I'd like to construct a faction like this in MathJax.
and I see the notation used for example in Table 1 of Multi-oriented moiré superstructures of graphene on Ir(111): experimental observations and theoretical models (viewable also: 1, 2) a screen shot is shown below.
Question: If I wanted to generate [[A, B], [C, D]] / [[E, F], [G, H]]
as a MathJax fraction with a 2x2 matrix on the top and bottom like these, how would I do it?
note: I don't want to hack the augmented matrix feature, it would be nice if I could use these as real MathJax \frac{}{}
tions and perhaps add additional terms.
I also understand that math allows work-arounds where I wouldn't have to write it like this, for example
$$\frac{\mathbf{M_1}+1}{\mathbf{M_2}}$$
but here I'm asking how to do it the hard way, thanks!
| A B |
| | | A B |
| C D | | | /
---------- - OR - | C D | /
| E F | / | E F |
| | / | |
| G H | | G H |
and ideally:
| A B |
| | + 1 | A B |
| C D | | | + 1 /
-------------- - OR - | C D | /
| E F | / | E F |
| | / | |
| G H | | G H |