Chains and Tangles
These two links have homeomorphic exteriors.
|
|
They’re both strongly invertible. Let’s quotient the first link by its strong inversion to get a tangle. Then we’ll isotop that tangle around and eventually take its double branched cover to get the second.
Notice that this homeomorphism swaps the red and blue meridians and longitudes.
[...] Ken Baker: Chains and Tangles [...]
Fourteenth Linkfest said this on February 6, 2012 at 7:37 pm |
Wow. I have no idea what you’re trying to do here, but I like it!