I am questioning whether it is attainable to show that the next hyperlink as described is unimaginable to assemble, or, if not, to assemble it. Contemplate 6 rings, labeled A by F. I need the system to decouple into 6 disconnected rings if any two are minimize; moreover (in order that this is not simply any generalized Brunnian hyperlink) I would really like for it to be attainable to make a single minimize that partitions the AB rings from the opposite 4, and equally for CD from the opposite 4 and EF from the opposite 4.
I’m additionally OK with introducing extra “inside” rings (with the exterior rings being A by F nonetheless) as long as the properties above maintain, generalized to any two cuts fully separate A by F from one another, and the only cuts separate AB from the opposite 4 exterior rings, and so on.
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