Show that given any Cantor set in the plane there is a Jordan Curve (i.e a simple closed curve homemorphic to the unit circle) that contains said Cantor set.
By Cantor set in the plane, I mean something a Cantor Space in R2
Show that given any Cantor set in the plane there is a Jordan Curve (i.e a simple closed curve homemorphic to the unit circle) that contains said Cantor set.
By Cantor set in the plane, I mean something a Cantor Space in R2