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We prove that, for , an interval group associated with a proper quasi-Coxeter element of the Coxeter group of type admits no surjective homomorphism onto the braid group on strands. In particular, this provides an alternative proof that such a group is not isomorphic to the Artin group of type . The proof relies on techniques from the theory of mapping class groups, and a large part of the paper provides an exposition of this theory for non-specialists.

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