Abstract
Brunnian links and braids are those that become trivial upon removing any of the components. It is well known that any link is the closure of some braid. However, a Brunnian link might not be the closure of any Brunnian braid. In this paper, we present two methods of constructing Brunnian links from Brunnian braids and show that our methods do result in Brunnian links that cannot be obtained as the closure of a Brunnian braid.
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