Antoine's necklace In mathematics Antoine's necklace is a topological embedding of the Cantor set in 3-dimensional Euclidean space , whose complement is not simply connected . It also serves as a counterexample to the claim that all Cantor spaces are ambiently homeomorphic to each other. It was discovered by.Construction Antoine's necklace is constructed iteratively like so: Begin with a solid torus A 0 . Next, construct a "necklace" of smaller, linked tori that lie inside A 0 . This necklace is A 1 . Each torus composing A 1 can be replaced with another smaller necklace as was done for A 0 . Doing this yields A 2 . This process can be repeated a countably infinite number of times to create an A n for all n . Antoine's necklace A is defined as the intersection of all the iterations.Properties Since the solid tori are chosen to become arbitrarily small as the iteration number increases, the connected components of A must be single points . It is then easy to verify that A is closed , dense-in-itself , and totally disconnected , having the cardinality of the continuum . This is sufficient to conclude that as an abstract metric space A is homeomorphic to the Cantor set. However, as a subset of Euclidean space A is not ambiently homeomorphic to the standard Cantor set C , embedded in R 3 on a line segment . That is, there is no bi-continuous map from R 3 → R 3 that carries C onto A . To show this, suppose there was such a map h : R 3 → R 3 , and consider a loop k that is interlocked with the necklace . k cannot be continuously shrunk to a point without touching A because two loops cannot be continuously unlinked. Now consider any loop j disjoint from C . j can be shrunk to a point without touching C because we can simply move it through the gap intervals. However, the loop g = h −1 is a loop that cannot be shrunk to a point without touching C , which contradicts the previous statement. Therefore, h cannot exist. In fact, there is no homeomorphism of R 3 sending A to a set of Hausdorff dimension < 1, since the complement of such a set must be simply-connected. Antoine's necklace was used by to construct Antoine's horned sphere .
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