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Feb 7 at 12:33 vote accept Juan
Jan 31 at 22:37 history edited loup blanc CC BY-SA 4.0
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Jan 31 at 14:36 comment added Juan That's great progress for sure! I still fail to see how the "only if" statement is justified though, cause if $dim(E_k \cap F_m)\geq 1$, how can you be sure that there is no symmetric solution that doesn't require such symetric extension?
Jan 30 at 22:45 history edited loup blanc CC BY-SA 4.0
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Jan 29 at 11:31 comment added Juan Correction on my previous comment: "It doesn't make much sense..."
Jan 29 at 10:32 comment added Juan I am not that familiar with the concept of transversability, but is it possible that $R$ and $S$ are not generically transverse due to the structure of the problem? If so, do you think this could be actually proven? It does make much sense that if the dimension of $dim(R\cap S)$ is greater than 1 there is no solution does it.
Jan 28 at 14:10 history edited loup blanc CC BY-SA 4.0
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Jan 28 at 0:26 history answered loup blanc CC BY-SA 4.0