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Jun 20, 2018 at 22:37 comment added Milo Brandt @darijgrinberg That's mainly what I am looking for; I was hoping there might be something comparable to, for instance, extracting the multiple roots of a polynomial (or, more generally, computing a polynomial GCD) - that is, not a nice analytical formula, but a method of computation that at least respects the symmetries of the problem and isn't too arduous.
Jun 20, 2018 at 22:33 comment added darij grinberg There shouldn't be an explicit formula for $S + S^\prime$, since the dimension of $S + S^\prime$ is discontinuous in the pure wedges representing $S$ and $S^\prime$. The best I would expect is a formula that assumes $\dim \left(S \cap S^\prime\right) = k$ for a fixed $k$.
Jun 20, 2018 at 22:22 history asked Milo Brandt CC BY-SA 4.0